<?xml version="1.0" encoding="utf-8"?>
<!DOCTYPE html PUBLIC "-//W3C//DTD XHTML 1.0 Transitional//EN"  "http://www.w3.org/TR/xhtml1/DTD/xhtml1-transitional.dtd">
<html xml:lang="pl" xmlns="http://www.w3.org/1999/xhtml"><!--Consolia XBRL Tools v2.11.7.5--><head><title>Skonsolidowane_Sprawozdanie_Finansowe_2024.xhtml</title><style type="text/css">/*<![CDATA[*/
/* vim: set shiftwidth=2 tabstop=2 autoindent cindent expandtab filetype=css: */
/*! 
 * Base CSS for pdf2htmlEX
 * Copyright 2012,2013 Lu Wang <coolwanglu@gmail.com> 
 * https://github.com/coolwanglu/pdf2htmlEX/blob/master/share/LICENSE
 */
/* Part 1: Web Page Layout: Free to modify, except for a few of them which are required by pdf2htmlEX.js, see the comments */
span[class*='ff'] {
  z-index: 999;
}
div[class*='ff'] {
  z-index: 999;
}
a {
  z-index: 999;
}
a > span {
  z-index: 999;
}
#sidebar { /* Sidebar */
  position:absolute;
  top:0;
  left:0;
  bottom:0;
  width:250px;
  padding:0;
  margin:0px;
  overflow:auto;
}
#page-container { /* PDF container */
  position:absolute; /* required for calculating relative positions of pages in pdf2htmlEX.js */
  top:0;
  left:0px;
  margin:0; 
  padding:0;
  border:0; /* required for lazy page loading in pdf2htmlEX.js (page visibility test) */
}
@media screen {
  /* for sidebar */
  #sidebar.opened + #page-container { left:250px; }
  #page-container {
    /* `bottom' and `right' are required for lazy page loading in pdf2htmlEX.js (page visibility test)
     * alternatively you may set width and height
     */
    bottom:0;
    right:0;
    overflow:auto;
  }
  .loading-indicator {
    display:none;
  }
  .loading-indicator.active {
    display:block;
    position:absolute;
    width:64px;
    height:64px;
    top:50%;
    left:50%;
    margin-top:-32px;
    margin-left:-32px;
  }
  .loading-indicator img {
    position:absolute;
    top:0;
    left:0;
    bottom:0;
    right:0;
  }
}
@media print { 
  @page { margin:0; }
  html { margin:0; }
  body { 
    margin:0; 
    -webkit-print-color-adjust:exact; /* enable printing background images for WebKit */
  }
  #sidebar { display:none; }
  #page-container {
    width:auto;
    height:auto;
    overflow:visible;
    background-color:transparent;
  }
  .d { display:none; }
}
/* Part 2: Page Elements: Modify with caution
 * The followings are base classes, some of which are meant to be override by PDF specific classes
 * So do not increase the specificity (e.g. ".classname" -> "#page-container .classname")
 */
.pf { /* page */
  position:relative;
  background-color:white;
  overflow: hidden;
  margin:0; 
  border:0; /* required by pdf2htmlEX.js for page visibility test */
}
.pc { /* content of a page */
  position:absolute;
  border:0;
  padding:0;
  margin:0;
  top:0;
  left:0;
  width:100%;
  height:100%;
  overflow:hidden;
  display:block;
  /* set transform-origin for scaling */
  transform-origin:0% 0%;
  -ms-transform-origin:0% 0%;
  -webkit-transform-origin:0% 0%;
}
.pc.opened { /* used by pdf2htmlEX.js, to show/hide pages */
  display:block;
}
.bf { /* images that occupies the whole page */
  position:absolute;
  border:0;
  margin:0;
  top:0;
  bottom:0;
  width:100%;
  height:100%;
  -ms-user-select:none;
  -moz-user-select:none;
  -webkit-user-select:none;
  user-select:none;
}
.bi { /* images that cover only a part of the page */
  position:absolute;
  border:0;
  margin:0;
  -ms-user-select:none;
  -moz-user-select:none;
  -webkit-user-select:none;
  user-select:none;
}
@media print {
  .pf {
    margin:0;
    box-shadow:none;
    page-break-after:always;
    page-break-inside:avoid;
  }
  @-moz-document url-prefix() {
    /* fix page truncation for FireFox */
    .pf {
      overflow:visible;
      border:1px solid #FFFFFF;
    }
    .pc {overflow:visible;}
  }
}
.c { /* clip box */
  position:absolute;
  border:0;
  padding:0;
  margin:0;
  overflow:hidden;
  display:block;
}
.t { /* text line */
  position:absolute;
  white-space:pre;
  font-size:1px;
  transform-origin:0% 100%;
  -ms-transform-origin:0% 100%;
  -webkit-transform-origin:0% 100%;
  unicode-bidi:bidi-override;/* For rtl languages, e.g. Hebrew, we don't want the default Unicode behaviour */
  -moz-font-feature-settings:"liga" 0;/* We don't want Firefox to recognize ligatures */
}
.t:after { /* webkit #35443 */
  content: '';
}
.t:before { /* Workaround Blink(up to 41)/Webkit bug of word-spacing with leading spaces (chromium #404444 and pdf2htmlEX #412) */
  content: '';
  display: inline-block;
}
.t span { /* text blocks within a line */
  /* Blink(up to 41)/Webkit have bug with negative word-spacing and inline-block (pdf2htmlEX #416), so keep normal span inline. */
  position:relative;
  unicode-bidi:bidi-override; /* For rtl languages, e.g. Hebrew, we don't want the default Unicode behaviour */
}
._ { /* text shift */
  /* Blink(up to 41)/Webkit have bug with inline element, continuous spaces and word-spacing. Workaround by inline-block. */
  display: inline-block;
  color: transparent;
  z-index: -1;
}
/* selection background should not be opaque, for fallback mode */
::selection{
  background: rgba(127,255,255,0.4);
}
::-moz-selection{
  background: rgba(127,255,255,0.4);
}
.pi { /* info for Javascript */
  display:none;
}
.l { /* annotation links */
}
/* transparent color - WebKit */
.d { /* css drawing */
  position:absolute;
  transform-origin:0% 100%;
  -ms-transform-origin:0% 100%;
  -webkit-transform-origin:0% 100%;
}
/* for the forms */
.it {
  border: none;
  background-color: rgba(255, 255, 255, 0.0);
}

.ir:hover {
  cursor: pointer;
}

/* Base CSS END */
/*]]>*/</style><style type="text/css">/*<![CDATA[*/
/* vim: set shiftwidth=2 tabstop=2 autoindent cindent expandtab filetype=css: */
/*! 
 * Fancy styles for pdf2htmlEX
 * Copyright 2012,2013 Lu Wang <coolwanglu@gmail.com> 
 * https://github.com/coolwanglu/pdf2htmlEX/blob/master/share/LICENSE
 */
@keyframes fadein { from { opacity:0;} to { opacity:1;} }
@-webkit-keyframes fadein { from { opacity:0;} to { opacity:1;} }
@keyframes swing {
  0%  { transform: rotate(0deg); }
  10% { transform: rotate(0deg); }
  90% { transform: rotate(720deg); }
  100%{ transform: rotate(720deg); }
}
@-webkit-keyframes swing {
  0%  { -webkit-transform: rotate(0deg); }
  10% { -webkit-transform: rotate(0deg); }
  90% { -webkit-transform: rotate(720deg); }
  100%{ -webkit-transform: rotate(720deg); }
}
@media screen { 
  #sidebar {
    background-color:#2f3236;
    /* modified from http://philbit.com/svgpatterns/#crossstripes */
    background-image:url("data:image/svg+xml;base64,PHN2ZyB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMjAwMC9zdmciIHdpZHRoPSI0IiBoZWlnaHQ9IjQiPgo8cmVjdCB3aWR0aD0iNCIgaGVpZ2h0PSI0IiBmaWxsPSIjNDAzYzNmIj48L3JlY3Q+CjxwYXRoIGQ9Ik0wIDBMNCA0Wk00IDBMMCA0WiIgc3Ryb2tlLXdpZHRoPSIxIiBzdHJva2U9IiMxZTI5MmQiPjwvcGF0aD4KPC9zdmc+");
  }
  #outline {
    font-family:Georgia,Times,"Times New Roman",serif;
    font-size:13px;
    margin:2em 1em;
  }
  #outline ul {
    padding:0;
  }
  #outline li {
    list-style-type:none;
    margin:1em 0;
  }
  #outline li > ul {
    margin-left: 1em;
  }
  #outline a,
  #outline a:visited,
  #outline a:hover,
  #outline a:active {
    line-height:1.2;
    color:#e8e8e8;
    text-overflow:ellipsis;
    white-space:nowrap;
    text-decoration:none;
    display:block;
    overflow:hidden;
    outline:0;
  }
  #outline a:hover {
    color:rgb(0,204,255);
  }
  .pf {
    margin: 13px auto;
    box-shadow: 1px 1px 3px 1px #333;
    /* Needed by IE to make box-shadow works * https://developer.mozilla.org/en-US/docs/Web/CSS/box-shadow */
    border-collapse: separate;
  }
  .pc.opened { /* used by pdf2htmlEX.js, to show/hide pages */
    -webkit-animation: fadein 100ms;
    animation: fadein 100ms; 
  }
  .loading-indicator.active {
    /* 
     * use 0.01s instead of 0s,
     * since YUI Compressor will change 0s to 0,
     * which is not recognized by Firefox
     */
    -webkit-animation: swing 1.5s ease-in-out 0.01s infinite alternate none;
    animation: swing 1.5s ease-in-out 0.01s infinite alternate none;
  }
  .checked {
    background: no-repeat url(data:image/png;base64,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);
  }
}
/* Fancy CSS END */

  }
  .checked {
    background: no-repeat url(data:image/png;base64,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);
  }
}
/* Fancy CSS END */
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bFEraLrN3lfPyaQELryXRnT3dr3aixUWvQGvqncAYXlZJazT2grkbGXo/L7yMzX9iw+aqJyw6tmn1RbZEx9gT+5+c4ismxg8afjUlfPWY88cgsqy1DoS262ZaReiBO4vJsMlteR7aSJ+yCJGoI/l0abRVCktWq3eK/uEdU2h7XvKG0Pd3Z4z9ujnsIU5smTI3P5fUIhLl03LBB+bNWPb9u6yXNzxhjd/7hzCcLv8JP4uT7RsGZP39tnDbOWm1ZaOzHj+Mg8F/jHklUeFnowgV6Hr8RD1RkeQEuFYodwJgRlEIsCqqzF+WY5XgWng58kcXOeuSsrwcmiHo9dizEh+C6ontxsN/CKXUTRpCVOPj6TffNj9yQP2MCfd7P8QryCNkMclStR1NYxwTXIcRoTIRJMSwzjNPMZzEoyD5+LX3W8cxoDbgw2Z2BR4Ak/ZyU4RU4aJyw2v9L2DwD7WdQse4lA5FMSi9oL3u+vVna2v4pKou/xMG+3xM0sfcEa+cOITv85Jd68xJ5pbwVPyU8JW2175Nek8SJzjZfW2hi4WznHN+c0OxCsZ7U8wOkAbaRZCR/qdRk2yr9ibzOvyS9ZPuAfMS/K71rc2qBSIAEunoP6SUuXzqwRbQVOpIO4tDhyLEFceGjLSxmQzHPUSUYfedFs4Wju8doPR2jgajdiQ76pYOKMhlc7fc5NQEkBzm1ugH+GC/wTq0A11QPqBvg1KowqX5vyeo1i987YnwP25pWXzjdUmMV3KH1u43pRvvetXgk3oJ/vXft5xeP/5kBnxf0i8dfC6QnL1wMNPwNDEAp0EBCE3XpGnIzuYcwwP24fNd0DnNdZNo+UeIwUiX0LJ4MNMMko9s4xBayEXY7y7JB+QDeijcji9QNo3sasg2gNhobTme6gTFQphw7ecE5oLiuhik1Tjz85+swSR1ni9ZcinqLX19ujmMNQqwKbQjjRn36nsDe0P68N9hXA4cDh4OHQ+LQvKH5Q8MTg4+wDwWeYrfki3wogsr4utAIdmhgaHBoSCwOFAeLQ4yvlJ3IrgxszNuYvzH8VP5TYdGFwlo4Eu4fXhReFl4TPhIWw3RkfB5vOkw01RGmDEcov+jARHBpF4wS6iKP7iJYdXThiXpRoZpUiUpHT93i5qSjPh9ugSaHCh1HtcUkWNA3hKfNMQR1SSUzm+g43tiQTWQ6GkytWZPIDL1i8n4U7j2001lP27DTYRa6XatnRa2eE51QOusT5qdtB0+Gjp+sK1JeMI/kuTHrRshpKt5MG+WN5rGTD6K83mMoH77h3mMDBw5swx0Z4BhndICrbgDVsKBgeaFkQLGlfAWe5QVWPRfXNv/jD4lBM9smzxGNk0EsvvLBmeGja4ye4T7MGWcfxNJHOxonTZg2c97N+Sff+OL3V+2acfHp1lJL3kaDvOTBOJWjD/TqFd7XveTm/HvyyRbmSW6rZy9zgNvr+TDwcVD0efB9vvv8JCrbEIv9bl+00Kapchcu1tUWG9Ztq23EZsO+Lkx0R6E76SZuSmD3ljwOA9H3aMBbwINAnmo4zW6J27arh2AUVJ92dGnh6sJNhdsKny/kCo8JR1uKcXEo4TvqX4yPomC/8wJ1OidSwIXO+mQmNyR0Qw87uqklo8rLJCqlK5AVCIgy7hJTvkz6CXW+84QcQmpAGkG/FoDGR0Wx4tFYsy0YO2nxgssHNBcuWDJ55IhZipHN+9kfb3zr1tnv3LbO+OztV43v8V3ROdctmz/vFu+nzNxJoyZf3V5x16apy65d+cLP85676wXj1KcgU0BedhjQVUY29Iler0Zs9ZIaVBPqOPUa9W8q323DPOtjS9gy2wjbVNtW2z7bKzYJExGpvE3gZMUmIFW12brw7/UQw3oYUKZEZW2MjbAyEnTbIdthOHgWlyEREbx7L2JZ+AHqwpN3c6tlLNOBcGnCJuF5gRFCjkaylBAStB/Al+ERpmQf7wAzOBrkmwp3o3a6IZtpsMCASUOAA1xVggU84HA4+pi3Ur1IHa2+qX6scshiWyBvArBQLa5x1niLnNiJyW3ZJ8gt/9i71zhlbMPxHua356Z9a3xACvA3hmLy3FTguVpuC+gGTS8X7RG1znWpa2Rwg+3X9nWuD+2Sy+l2RZ1FrrtcoJSwTQY6uJzOLrJZ99ltHrvd5pI9EUyNDdOK14Da+xGD7TP5K88G5nWKbiuUkzKRKSvKWzyU/RSPLx3xpDy6h/F04ad1j9NZqCU1ktQatRaN0WhVjT7L7XDYWYcGDHnYj3U/9ocK7V04qrtsi/FzhxHW0Sa0jRq2gnf24+E5ZUnZ8ziwqblDlaZmagw4kTjPrZkOp0VcOxAXn+dYk1t/xKpxN1BWAKiFgEfBYhRPxQF10ejJN9145Y3tx9eQE9mvKqbNeBazc1cbf+pF+Mbw9OtXr1mx4pooOWt8913SOPXBnvtf/NC0i5OA5v2AH/2oCB3UB89TFoorxHXBrdxW8Un7U+799r3Og+5DzrfcNi83wDlMu8m3h7ytHfYIz6K34OcsFgIuLS8CqosSsQCIlLfFYSuMJqMkSkkW3dIoYV06LPVKjNSFW3ZtwxhTcsUK2SQMjG6OipcDkV5ccLQFAGuoJHDUFSz+ib08bana0xkgYc5yUqZEOXkGdsNcFabiC3RxmWILhhSBRsQeXx/leNZhnJLHD227WZu7cftZ48xbfzX+hvt9tfWj7KO3jR0zZ/74sfPZcQXjWzdnbzFOv/tfxinchlfhX+Krnz33+aqHbrpn9V1LgU8ngQwHgE8VtHw/YnuP6f0dzrSshJRB7EB5BDdReUr5g/Km8oEiRxWsMAIqVJIKSSqNSovCKLTHygEKjfAz+wjBrCCqIojnrqSAhS7SrttJC4OZkA0DDstRoYHaG5DJrGlutW6TeXBf3xOAl7y8jP3REK6bxLywuOd2bPy30P0K+yjm/mOhMcpwv4hTZMl3wJXjej9j/TDeAVSMUti2JyWGC9OlXb1n9Gth51Xnq+73ufcFdqG2yLNMY0pRP3UAGqw2ocvU69irREBH3sXxFfF1tvWBx2xPBp4MbSnYGt9S8WRqf2hfgX+xe7l7uWdFnF0H47gOKJVftR72EhLdL2GqaNcbq1qqSNUBcj8YtEO65guk5+d35pPN4Ajl864yykUSVEuV6WWkrIvcr9tctsZYS4zE6K9j9EyI5wqPSosTR1sc2BGqDh5lFpcc9QX7/7tFMGFWpjGbSWimLUh0ZxIm2ejX5J2cNUAdmUQCV+HaPg/G1P1sUSxeCqfcF7AQc8E+HvGzqz59588n5rXftNTIvv/aXb9atH96S2v79DFj20OL2yYtuKFt9kzGX/Vo+2NHjjw2a1O//s/d/Cdj7i1HF7+Kx46fNn18y/T27EU33HHrotm33m/h1IthfDw5eTysTx7sbHbOVG4SV4lPck+KW+xb3HvQfmaPvcu52/0yesN5yO1Muycqbbbpzsvd7W4+yC32bfB/rH3i4ea4sSWehXlJEE/dEk1Oi0ZANCmZNVM8UxJukT6RTuXEc7MlnhfY5TxLQm2Boy0u7AqVWJKqXiChp89j2v9FQvtInNNidaCzSG0ahJOKKPiK2KSm16RsBmvy+Esn3eSct+l3Z7H05ie4wDjy9TPvkmm3Xj5mNkjo9XhcwbjWzeduxsqRT7DT2GosNK4zNu5j8leuvfne++/qNOn4OhiUv7Gllh+v5zEDMc8PZGVpG0MIX4ojXIoj3DbxzadNrw9sndbQA8zS2G15HwCunK9T7wEHGRstz/3rB1+COvTPcwfgzjK+eD8Seo/qUl19mi+DjWAycFltmtdhA0dH9dZoHK7Bphz1A11bJifVgaiOa1TnoXlkJjOLmyPOlk8yjlE8ps4qI0sSK0gYR5DgQUjgJZaNcLyH43hR1kPhIbJprkLhtFxCGIZnYdye0+28QDiWxUhUaYigi1ypK4VwDzCHnZjBXaRYlwolnJI6JSIdIMWIhRpSBHB/UJl2VZ/zFISxA2MVyJoxARoS0EDfjKbxgCRg3EQDNU8rbn1pRVWAFoLW0LDipZcsFLBbSku2NEpQ89+8XRnXvL1g7BQAwkyvsVNk5QO9BlDq3A6eHTgwh2EtBFyOmSgTxVG3grnnjT90ZvfeaLxCBuP6fm+8gkcbu7gD5+4mkewxSnYGrQXazwDauwHNV6CjeuPifniOfUm/z9gelpWiXokvq4iW+FyF3hYvSXm3eYnX6ymKlbjcYsRTghHJi8/nO3nCN5fFt4Fuoo6ApKQBFNwLfmqVXtVa1V41v6qzak3V5ioxUpUCZeWJRVDEnQLo2kXu2VXZf1yfA5QFFyDT0ZOwwCeQK9tAv6aqMZ0Ab2/nznC9lzoBIVp07nBT3N8GlS6QDYtaDqDWDjkClKHQNFpdQPrUEHjbPBcF16K6bghoqNJ4aRHjjFoHYPPWklG/f3rFlOunL1+TeXTRKONTw4bLXvxdv8smNY+q+PNT2LU5cck4/cY3uAPhKzZMn/1MIv7c0qsPdthEwr5i/I6TJg0fNkHisvuNJZKaGXPJFf0oFruy9wQ3jXsHhdARfcxyaZVnlW8TWs+/Kr3LvKt8w0glUplaZiv3lPsWcgul5ZwouAW/3+33l5N+TAknlHEbuHXS68zLCteIWwCLXa4hfAydAvGhJHcG0mYpA8d04Sm6P1DJinbd7krbm6c7MFXsujeQBr+sTI+5KmXG8bV9IvoambcKpcBYeOObBewQCoUU4FgYvV15t407j7XGaKCFcqDhNNjK4wla0p0M9VMxdZ84ni2KUAUUjfh9fgs8ODWqgthGXHiJ8eY/jL8YK/FNOI1tT1xdbXwUenzRb//02uZFT5G8qac+x6vxFHwdfmjTtO1NC5Z9YXxvfPGPtZZ+eBB49ErgUQ0VoqV6TRmI/HD/THamyvXz1/tH+Np8c3xcvX9A3oq8DdxahSt0UsZ0u0ocmhiMb6MwwOJK2i/d3RnFkWgKlLbTBXyopTSiUT6M/I98eJ4JaT87MGUkfwGmwSKe/hXl2IhQzgE+epCE97Xf3tVeWTdr9J0zHsu+g8s+vqVuxPSGhmvHDdnDHcgvfdE48Z977tx8VXO/QvbFc7V218SXn3pq7yyX3fITHwIsdAr6qqA1+kUiB2CmhHcVcjjFbQMFy0kMW0IwkaUSBYkC38yQETICUBSK2FI2HRwVVopg6pQDW0Cf1Av7ZA4ioJ4GEzD/VLQ4kKlwPQcyBaLF/Ui0GA70khkD8kZz34fYxnOfk2PZCFPDHThjPPut0fGt2f510P5l0H4JLdAbof08VyJExJT4vPiJyCbFNSIRRWR1QoIeNPItoDsuZ8C1IqGIklKI8uMeyP9TDzJWmCTb4KLN/59auI7pzg4mV2c30tY9fib7AG3bDJBBGjOOgJ5rGljQXDBRWCQuUu8Sl6l3+ZflSbyfz3P5XXllzrJAWaisQByhTGXHS1OUeezN7E2BG0J77Xu1V22vaO9rJzQ7k89HqMzphaH6QorHCMa+/EpeclGxczW3uLGbypybylw/X6WDQWA/gtPhdNw1kRRGIgx0OZYCJBaMb5axQy6UUzIjU9mL3rbpR7JHO6+d7u4w7YYlgyCC1D1vyHYkGky1Z4ohro06QQ5jxcCQrroBNRE2J4lezUWRQi3TSG7LGJv2fGY89cyh/fe9DY5kTYXxYeHTnS9+evK5zLNDSd632a4pq17As9/5FF89feSnb9Rde2vPP42zxtmR6QPmGFOb0c/k0d/qJRLLyQyR5BLWtQ1gNoN4joPBFEQROJQTI/xbJgy/R4/ptlZbu42Zb+u0Ecqum8G3Zm1EsYb7EI0imSy78MdiuKDH3O0znrCho27yLGPyLGOZA1r8hGf7mOL831pcRobhMuNo9jnuQPZ5cvH3TeT2LPVB7oWO7YY+Meh6UxZ2VafTHFUbRSVmqTd6/GnE6Vwr18kd47hCrp2bz53i2E6OxgMZJBLmA4zQdnQMMYeoXqadOgxHLLqO7d83nAtyXWk0g88dC6C1tH334jLuwPdN0I6i3hPMm9AOF5qiF88Vt9rIeGmWNNc2V5vrvElbpQnyCOV2RyXgGRAQVwQTSlrXfA9OebBH+bpQxnLQnc2RcHT3aK2jo6fvmdnTxy02wVGnR7ADW5TGS3x+E3+TLTgeSfxt/wdfYOznIqkZV10OQKF974zOR/71ZeS2dEvHTnPsN8DY/5GOPX5AD4k8drlkmWMIw/K8IMmSKHOSKMngf+3TEwLvEQSeoXBLBrglyxLAK5mRGFGB2oCugHBIUURBZLvI1Tu5ESIUukswlRk5zxl9quyqH/giSIUiYBmk82wRBL4AFOCvR/AFYBUwoyrmjkh3RK1BfImh2wYLYe2RIootDXzzxk4xDkiLQi00dLIeLOXj0hp2Pb+Z3c4eYoVl/BPsSbaHA2TYe2xX3eVpiTJEMeyU8BfJNzDLmQ3MBulh+SnmAPM6I7/AHGbOycxF8iUMWQCoDCc6Mm0mv/K9J3e5lEa+q/ek7nYojWzK5oON6mlkI4qrEVpyeJcjaJV2v1VCDbOESmaZq7fT7m5EFuDDVuATZygn4aiEo1hwbgBOn4jvzx4lTcbtxs/ApGQXknuyL5+7nWz/xrjUHMtfga5+nPs94tBFeqhVoHzMAtZAIsuFBMJcSH2+//4L1bBB+Wl0NsfGpoR5fwVPPMb9/uzIb+m9QeGC83QAqSSgKwpTKpYqDAv6AQyLLuUPSsuRQYPTJj1zpf5YfhWchQ0PXPR36R8y4E9ZdpN8VpMK5SJSwUakpDybzGFnSvPkxWQJ+5j0lLxHOiD3SN/Lvk3sGmmT/Ir0uvw+OcoekT6QT5CT7KfSF7JtsbREvpPcy94p3SuvIcJkZSaZx86W5siLyI2sMIw0s8OkZnmSOEmaLAsBOWlPk0FsWhosN9oFGgzkJUn2khDrl4RcgK4QCCVLnCoI1bxdrTYnYojYKtrSCt2YvbQDb4m6PZ5W6AZObdQ1uqOIDHUkiSAjkXJvYwPlWWsoMzjZrb3bTU/kdfUO1ivhKRFWlKRqKzRJFFmuZgjsErgNo7KEqCBWkiAW2rG9C9t2AbJlD5CBpgqbmrFUl3/c+DRXLejCUhGLB5fCKBxUIooKqmOg7gKdpUNFpEMlVF1IITzcxka1sHYaHM+E1vCV1hAKatmObEdDKKCB2wIntOMdNOpmyp4lbhf4MTmfxT0OeF7sPbZDiVAHJWN+TJ2XQCATwDbAqybPYucD+FksYwE/Z3QbHxt/N/4K2ifAnPy+ib3j7G30Czy1HnRPEcUW+D91u8TwYpDxi6wLNC9QF1HJojaAdpuWej/oEVMtiKCEREYkRGAkoBfQimFpj1naY7aaf8ucq7lHD+pKq9KuMPOVToVsVg4pxMIjopS7qSn19nHj0lL1jyyWfIHFApcObFaf0YIjU9dT3wS0Uj2d+YUPUMjiI2rBjukScIUYsXjk0D6Jco3p+CVMhTTUrNW5V6kVO5Vas2MXharS4jjYcIyPqWZ0hm1i7gJotVncKR5n+JeYt8QPRSbCJMU0M1hsEX/BbBI3M9vE7czzomI51DW1aaLXmA71Md2WrE6TCN0Inlo4s06XolVpMh42Zu2mgggcwUYkghAgjF+oIHFhMKkRxhBduIJMFCQPyRNGk0uFh4WnhT+RD8hJckL4jihxUiaMEpYIK4VnCE/t3YJE3wf1sUIbopxAAwSwWY8jZDJ2G+9ndwADVDLvfN/EPHdumOUHtAF+OwH4zYHy0G/0Ceu4deJ6db2dFbFgFx1CIB5YIi12CYudS7zL2VXiKnW5/S7XKs9K70r/ysDykCq4gBdCXlfIEwp4Q4K70iYFKwXGF98mYyRrcsRCX3okFdbD7eH54c7w5jAfCZ8Kk7AW34wwnSFNmaN+76782/54HqKZ3kLGmoWkEQ9g9Q7wOdPgUVIMZjlFCHsAgrmcZmymbWj172av2oWH4buM24yDxn7jNtz/sx07/v7xvn3HyLvH1s/fmRhkXGc8bPzKuB5coznfGb0I/s6dOWvRgvoJZ0AWKC0W6yU8t9+zP8AM5/Bs7ghHXM4Sm92O8jSKsx1I9P2bF+QrDKdyfeTCmuNCXZ//Y0fovB+UA9w/+EIwbBF/n0OdwEFSU93nTz+EP8L2y297asa6MfNef+E32xYNnTaidjN3wBf9eNuKrrlOb/Z99kWjvWrGxa1zbDI8mGJKwGTIi6LojH5HvWOkY5IwT5mn0hnlzUV77UclmRd52S/65AH2JnuTQxA1yemxexwebYB9gGO4Y6H9Ru0dWVkiLQkuCq+UVgaXh3nJ55FUh32cfaF9mf1B+2/tnD1iUz02m+pQvTa/r8SteXC7Z7OHeDwoEqXkAsJ5kWinQaA4smkARN7Ni2/mt/OH+MM8y6+YX4QjRakiUhT1Xki12IX4xOSHXAzDVJE/uCqmLqAZIBfMSpiorCNDCVpN6UnDFH53lKkiQFV8nqoJvJZc/+V7nS++0H7rvF3Gr48sGD9tVsNH781raBlRvPsEd6DljTsefz9/4PKnjb/hxqfbotmNzJjiyZeMmqpy1CaP6v2M/SfITwU+rF+039kV3lv2SgUruAWv3+33BhIzuZllN/BLbDeUfaAeKVLb5An2CbG2ojnqLNfs6Nyy2RWLw8vDa6Oqq4ja7YLCNC31mcFQemxsbNELsReK2I5YR9HtsduL/iv2X0V8Qu5nK44VF9Xb0kXNcrNtWGxo0TzbzKIbbTfFVtnujm2Rt9qeiLkBNtr4GF8UlIM2X0yIFck2FvsnBvRgJH19AF8f2BQggQNkJsoDXaSCs5WH8yo9DBqBqXIaGYqk6RRVK27Ha/BmvB0fwiL+itVD9RqL2cp+UuDrXj/2625/2t8sxEtDVYXxzdp28Pqb8ddOawCDlW/neL553OQdSB/YZkagxmg9UCYW0LBHR+J0JnHcKhckjoPNsxSYCexiQI+88JAiCtCs8u873fUxIA8UcPT6Thc9Oqw7XPW2iKteNr8Oeu6kblfhnK1eDtCvuz5x4advOts7SB5kq43VAh1H2obGmoq2yE/GZHNu0ApLnJ/Pipt/tekh+LzzJ/Bej9/HmpxFYzSjcCS0acXqBy66LL3/q/YVS79+EnuwXzCOum+99faRyYqBePtbC+/tRc8bXxhH8Mf5D6y8cWx6ZJ6ravDEG38//4+z/vmGreOq2lh9uiQ562cH77ntL9dgTPmrAnTSfjOOu0AvSkopNsW1SvOlTmmNJPCYIyUsQwQkSn5/iF1KrS6u1GVeiOAUWkqlCA6djL2VzCedZA1hSVDMPpMblbGTdxAYlQZrHhU2l84cdjynkxpMEEonR6nnjz8xRrP3GWPYF8+cOTvEynUBu1EM7Qqiu/WBgihIggZqRBouDpeESdJEba22zrne+4hvq7bP9773U76HV2yqCg6WUOKWVCVie4uCK9OFzWvNa89j5ud15pFIXipvc96hPDYPg68XCaaCh4JMkKqC0P/qwnab6sB0/dzgg/kLLOEG26fZSVGMhpBqf4nLFPfqW27rDOGy1O1Hf//2B7d5wmAMPzs4cMrPZq/9PZM4ZxhnPlzbduUjE27rgf719oLuHA/947F9F2KwSGM4rnoThI4PDUofEo/gI+QD9gOOo4B3CbcO9MgGdj23SRQZpPBJkYLqdnExFoLIx5ejUn4kGs5PgnFkCIlg5IHhtdw4M2rOdJEZusKDdw8eHChM7gC5ErEgisDcCouXsp3sJ+wxlmW7sKLLS5lO5hPmGIB/kNY9UAPg5wGsIELj5SmMcVC4IF4OMpY5nckkAt3n0WX3j7HlD8jp0C7Nwkx7AC6NB1CdMQGTmcyBwCtCmajlDRElexpfjH+OZ+NB2X9xB87+kb0InG2TNwSEhHuon4J7dVeCSfARpUZhgZSKDqQDT61zF5TMBeXOYC0gwRO6RGcMgrBR+44QPeKoTmzzhdNsBDYCuA68GkJeqRyVSMLn8gn1W+k7+VuVe5V7XX5V/RC9C57KEfUL9KkkPc3+lntaflx9lt3FPSvvUV9jpSo2xiXliPoI+0vuEfkhVczNDYjYbuOpPbdHLbArwQ44GlHa5I27LB9ko+6lHsnV9EjhGYQF1oy6mXJzgddhmqS83S8qLBfp6k3t4sHp6Oqt1q9gkBq5gAdknuOqFdmjKLLEC0JElDyiKLGKqubcE3gIoyKCWZXhZEWQRF4UBC7HJqajAoYVpD8JfkgXTulyhD+oHNST1C+EQzVCp1cIDtr6OCIUHJ3NhALZbCiYzQT6JlEsvtByf2br4d9Zb6VUUGdk9IUc8+PCQtWmM9KRQ6J000GZxQ3M4jaZBs80foOTH2MVrAr+L9zP2Gi8YvzF+Bjk0Ml8fQ6xCDyTEWe7TB6i81fjzJjIYP1RJ5snj2WnyOzT3Bbhaekx5SP8rsDfpazHDzIPc+uEh6UHlSfwY4wUwl6hDJcKbXiicBdzN3e3JKXxYIEE5QiblIexl8lT5WXsvfID7CZ5M/su+1fZVscOlH/JPiK/yr4uH2YFmUi8IjAir7CMyCEYWw5J4BZGCOBxOOAVJYI4D7QOBg6GEfxIBYHWfW4fr7u9ab6ZznTtEkM2EMjnEAFBgrOkWaHQR8kZRpUORZCOBQ23JLpht8faQ8nzkZcfS6jjfCLLHrBz8TRL0YJVvrFPcqblAbDpc29M69XR0YEW9JdMaTX/8TfGIDwFl+IInmQMhKNHjGeNAyRLDhrl+P3swKwdnzUopunNQu8mA+1F9DLNHfiDPkSpPSRjlmE5RmA5luGs/QjBHpocQM9EeMHD8wJmBfAhQSYYAp4h4mQRRqKLzAbdRukFBEOi/Czxw7154t8DXmQEgc/s34fPw75ZuyRKHzrjGdSOg29sFWCZcvzZczyX92sypjPnKYsXxqUAxzasEGk6MAa11RfBcRJf9gSeitvw5XhC9lMylxmbfY4MO/e77AaT53xgaw+avvAsOmN6ao+jXiDYlYMLKgGDi3nwdBWZoqRdkXgaU8WUB6oSMwKvwwk+Ageg15kSFiwdVQvdjVlobSJhbsxQmqkZdC+h4o4JKAHC9+MIU8KxBHeRUh18C6EEpJrnRojzJWy6yCWSmpZCOW9aYVPgoLYy7fCcy00HCphKPvdMn4GEL43lJcyJCXNaQvvM3Pap/ZwLjKETeZG0CfmK6ARwp7NWxyP4Vnw1vp6fj5fynVgkkWhZWtChHunq3bLTWavQ6rVaMD1GyAhXkbnCAnKrcJ+whzwrSGGiCZUkIjSSVM6PbRXuJp3yauUMOSU4cvOp1KjQ2FqiBgYGAAaOen0MyU5g+5/7mLkEK8y+M5+dK/rW9MlG9p5kq9ghqAhV4w59jhAS87mwLzQqb0T+yJKPtE+c0oBgU3BS6azg7NLlpb8I/jK0JbQ/79XQa3kqz9u8Pj7oi/Pl3rbgYrKcbOH38K/w6vPpDzQSLq7u76ywFeuJqnSxHiuDTTCcvr74XDEpbjJzIVN2R/qiMKY5m9vD34XZcLgC1yAdzloknxDV852NUT1Pg00glI52kRv2sIJqkysoe8A1s4TLZgk1KqCGrnuUgv6lYrlUZmsrVDeppBDspIpV3e5Lq6GWNE63Ay/eT814TXl0uh9/4sct/un+6/2MP1gz9+K+qDcojI7ujDXQ5tFxEw0BaWlYGgqKrU0PKWFx8M5kGHe0dfcZ++LeQ/vywunxxVcXk0yijY4JcCZj1yzw15GhaiQOkJe6T4zH549SFGxGuCkSrhtQl0swoZ6qmRdhJnrimb2Jt996rquZySsxvlA0gRnxWOaxgxMf+cXLl7Ve3zweTxvwRXHd5GGXXVqjKeRvVQ8/2LZqn9F1712X5dcFxaamnSun3NecXxLJH3vpYONtV3Ug3jB4YnVpXfFMkx9WAD88aPro+ehX+5Gr94zeX6mvyxueR1wT+YnyRN/EQFv+twJfyw62DXbX5l3KNtua3ZfmPShskGTVDqYQhWAYdnKCh46GW1EcSPZHxdD8AlyglROm1NGFy3UVz0edVK7CjRbFOxpGd2cbPhsDvrvluXdT5AnKtiODM0Mn68osfpY8yzcrMDefy7ShjDkHQfO8rPSRuNft8f+QlbMCB+/Y+aJhZPdP3aG70iNvzNy5bPbM5dyB7KkHjRPGd8Yp48OpbRtJv8db5m96eu+jv6L6aQL0vRFkIYj+Sx872dHmavPNccx1zfXdGrgxuI6sU1/RXgm8rx0JfM5/Ln7u/tx7hncPdA/0jnKN8jUF2tS5qjDIVeerCzCLucWOFdxyx6rgE66tvv2uvT7JbvJoXtpuQkpP2l5jo2eCBWmzdDjTtgOYRTLQzOVUkA5VkQ71UM0a4NQDAGVYuBTxC5iexVGUtNEdW7QFgH4oT4h6gqHJF/+QL5cZ3Z043Z2gE2+Z4wlr7htKy3p19GXKWfk2dRxlu1yuHNvf+NJ+VcvcW5de0zrLiz2J029+bnyJfd0vfkr+UT1u/ANPHdw49frkH14EU8diAZdspXwzHmh3ZY5v1uiVrja+TW5zWdyyHljjjCTNL+gsIIOYtDrImw6OYoapo7zDghskyWOyi0K5Rrcrgt0BQyH7y+22Ukw5xeFAodWUd6JiMDy54XwP6RwR5RgTGVoxLDMiAbxim8vPlee6LG7hM23luDbXQVdNtd8ZxReyCnulcfbiHVP2GWeNF3fegYNZV3LYTVeuXDb76hUbp7bhOHjmdhx8kGjn5j912XWPP7bv0U1mjtZJNg684kH5+Lf7kQZy0qTUb5Aetq3VnuC2ys9Kz9q6QqLowSPIcL5Jbil4wraX3xt6VX5NPSIfVc8I39ps+Y58rw46wqvbnWmH93nvW17Ga3JDQaNZ2v1Qkvt01WF3tdrb7cQecFFzsjeYl8Y1LjN9Ihyx0ihi5VaZqLTKQL5Z6g5QqJsp4tOg2dNdLiDzLlZxBSi5ixUBRXHSazFRsmB6wfUFmwrYAkdU1G2ONBA8pw8TP8qn6B56xWTdE9DLPI0BvcABG1DCAaqtTYTUmDUDDC5oBNRw0cZAJVdOWdNyZ1/V0zlAa/4AwQVXPW30Tj8ttu+S5CHm4cXRRhPyth2nOjRjPt6uA5Xs9KF2+ni7DsSyEJqZprQgkQCYXWP6raAtMGXxCLiqlMcREzVDD24r0uAn3+PAgM+3GV/eNRd73unGLj6rM3dcecmUOLNk4hUNDRhfnnz40T0PfAy8kDBeNQ7ees8IfO1NS4cO/TnVGwEQgM+4dwDfdOnVA1jcj41oEWcb2xngRPb5APH6nMTj8jntbgfS7G6MNOKRRIeCpyu9ClHoQMg8djp8uNeHffSwQIP7noJb826PLNU0ii1iq8iIZVrSOd1JnF2Y1W12dynxTEebfYd8xEd5AiCML+hfsp/MtRKOE6BSzwEsOZdpOJ0JHkcBEBMazoNvI2zqqynozVkid40Zfan2C1Qkwpjma0edRYGN9RsWLvl56dAhF9W+/bZxYiNb2rp82bjil7T6sc0fn9vHjDRl3xjLtpsYIonH6DMWh1eEiUu1ze+/3NbZn43gIlLEpHANqWF0PJQMZaY62jxtJRPLJ8JQXeM44zzjdg221fgGl9VUNNuG+ZrLhlWcUrN++X6w2opqU/qptrjd5/dW2lS/jw0UUwnYY0qAyeh2p8kkuxTVKsv6WQJQVGKV/dOWIEjePNP0T+eowil0xGlhlyspwRWvEAjy/cqV0lCAKh0pGAyFVvfH/UEFdekyqimOuoKp89rndE7/aN1a9nifscqezs0U9CEAZDbOfPhOGByTfa3JXgpR6Zfi6JyJ6zD1lmOuZ27J7PJZiblJnlo5P+fz5yz/RZg3U1EpA/tro06PnRRFACpcmJh6I75YDJdNvK6uxG277dCRW2dg/PzLnVgYMv/Z1cY//3buzvbZ96+cM/POpvhAb0HU179o2iPP7Fn9HlZw6HcPnRv+3IF5Dfvvt5M7n/zVo79+fPOvgFi/AMzeBnrdh3bqCQcuxPV0ILVL8CXOv+LvsCRwPq6YTHbOcXIAtN0ep8vNeAh2UKKGGUGSZY9XBuCvyKWipEeK09sk3AugO2SumfLFitNrApsDZH7gVIB8HcAB5Cn1eU21BXU3e/EpL/YG/Y0W4TsWJHIpNbDXkzuyIgPg1XUDTf0mwBIbcungFCAUEC+wMk2Si9kx3cVPrzx45caWsHEiMvaiputqjBMACz7dNGL+ytXZB0j/rVNqh61anv0HdBp421xzZuZYCGjxfiTRrAqn3KhLrRLplLZLh6TD0tcSVyi1S0ulzXCCY3gBgcfmoKsAaC4FgzKAiXiOF1iZCGAzTV6MFqfZoJjr1w/9aDTF84dEEBDOBYm+ZNRfWsmo7F7MGufOjmJLz5r5+72/McbiLWYbvegefbRPKBUi/gHCXpHr9GNwJJHXY9NUTfppm1gvP13D2v2SA3tKicZhLrSaYmHst9VoIHtBn89/gFyDomTeDmioiYuDo48HxphTBbnoYKav0XSlQs2PWk7b7QU+NZM26vrihvfhYO26hf2uHNjfU+RI1Lms7qw5e/ZPW6c5HKdYriR9B/MN1aurgPemmzk7/6Kxs4932ZzmbKl+a7AyLTAa4+bj0ix+m/y8/Jr0J/lDWR4HPhuxCQGpiZ8kLuK5vdInbDd7jv2G58YIY8RZ/K3svewj7EbuYf5h4WFRLmRdfIJNcP34fkI/MWlrZps5+XxWiCwxPKtwLA+0MnM+ZEaWFbaL/EwPcUmxvlDAwkwbUUpxJ8I0nSqoNt6ccx/MjA+tpyMAuoJ61X2TKtbMM/Wh+zI6aNde2ylFc2mzNMaDFmSsHJu+zIhVOIhH4inGQ/gu48/GN3dyB8714EXGLdlp+ONVxjN9ayNNHhhn5gLp5ZRLuVaOdHLbuUPcYe5rKwFoKbcZTnDQJQbAJlOKUR8/oiD7b/yY48DcUspcvs9tCPHrQd/H8eD9qBx+nYFncTyvenmfmmbSYjqQLhpGLhUvDQwrUiNMsnyc1F7eWb6p/DF+q7BF3cPvUbeXHy4/Vm5H5cnyVrjwfPkn5Xy5HspPN8Jxp3mRE6KsEApTg7hTFqKmXWQFzemM5+Xnl8ZlECqHVupy6lNq2534ehCRLtKkO0J5peF8OHd9Pm7Px/lwbndJaWmcYsmdCMVNeCU10lIfAO2OQ9W4fjF8G+BbHE/H9UEXpZPxt+KfxBlHvDDeGWdQPBJPxXvjbDxY9veGPgcxN91hWYGGHkAyYGx7wAVv+EEpmWE/MA4XZPouSFCDixPuqJeuM/BTswtK3lRSdJm0paR+0Fe3YeaeQ7PWppp+c8XC35SB1grHxw6eU2WcKGgccPGcSuMEW/rAk+MnTBg//Yph67NtZPqvqxpG3LPWIKTpkSkVTcs2ZM9ZuS1sG4yZD23SA4Lb754izhHZLhbDaGnDxGGOzzWON5W2U7DbeFVRAIQTXOpDptJGuJeugvxflLaslKp2Sl+bTT2vu62l5z/W3Sal/k19W4LRh9/L8YXK2iQSqHC2zThRPLZ+5A0JUIHcPe9kHm4pJAXPzBzYumynUciWbtw9dM6ym6155ssBmz8MfbWBJ7dOH3ESnxC/dX/rZV8lJzniCnJBibRpE90TfW2BdWQ9v15cp3ZJ75GPuL9I76knuBP8SZu2VfwT+Q/+j+IrKrdQXMUvExmnyYeKnxLJwwqeeiHUnjc/j+TZo+hHrpflwFoOSZ9ll+Zqs8AfmRtgMTXrOONOu6zFW3RtISm5wIZffnd243/jtPH6P35hfHs3jqy97rqHHrruurUkdi/m7zZe/fq/jT8uQ71P/PqJJzZvfOIJ6O89xrXsOuivBr7Xw3rVQPcIN3GlmXpbvTudN4wZaRvpHpb3XZ5E/fc+n6xH+C5PBAm60Ff3KYrmsPf56s5yu91RqmmmE6b81Fsf3d0AQ6kd/zd/3bS7FMtQf/0CH4zms3spr+fWe8SpG/ZDr+/BfM3v5+3HxDi3f/LqFhhk3/2zZtyx/KrZK2FwW682/mpkjR7jg6YJ2c+Z/bue/tWurb/ZBCy5AiGmzuz7E3rZOg5LdjyOm8Ut5Jika7J9jn2+i5Ulh1qoktVqr0oa1RaVqF1ksV4uCMDhDOHlMiRpUkqaL7FSaKlrk4tMdy11bXMddrEuDZXSMD/0n5BOvJnG+Z2N+3E+6gtZnGfoHmoZTYgNlAD+rq+2SNGBmrf7xzVvrzUz+6sHtpkrpC1KmGDbjp14M+XpodcMa2+bNPyiwZcn2dJ11wyr/abq4qeM/4Y+poCfNehjP/Kifoh38kVi3O/0F613rfesiz/UTxI8TR7ieta23/5q9NOiM7aeGF9um2CbaXtIWefaGtuvChcX6cXDSmfHri5d4VrhWR67s1iqK72Ub1JG2VocTdFLYkKsOF5ap9ZG6XxtbbHAy5xTigZscTUWixUJxTG94ufqEs+N3kXlC/ut9C7r97D3oX67Y7uLbJ14tf/ewIZ+T/bbXsH7oz49WpT26fmF6UIf/gTcmRox2lqyuoSU6IFwuiRUYSZ3gd5trcCpCpyswBUF0RSgkBocRTndbK0OkBsty0TzioKJJV2U5OdA35pxuZwOMVddUE3cjXJR5FoaQ8Y+XBobEG2Kjsdt/qvxXH8PlrGfsKFojJS5bSopC01nMdtUprSGcKjJLYA/BP9W8Nj6Zjry6BT5n6g3Ee2yypiZQlBMj4/tKiy2joMh81jPg51rbHhArCm23vZg7KXYuzE+GlNtLBtCOX8F1ZhxbX9lI845t+ZxrMQKEYfB+iFs5QWw7bgTn8IMwpqZJcCaNd0+qImxPhqxeDp7iiW0Cz4dbu2r8etwX78ON/XrtXVpP427+vWSctjAfR3+QjPEyfonhHTQ344Qbg31hkiu82aigPmhqyQyHXS9xALr0CJGbmY/t4gLPhkrm7m493VdUlyNjjLYAB3+sddWr3rUerq7U6W5Al/sUOpRLuWz7fz6L+udIPFic2kdtX8XTvr7c68PSeGQ67qrflZX4vGONJ6ZetuHn374bpnxrXP65OtTkfxS/ELb5NNff5DFycTlE8rykxGvx9k8ZOKGu5+7/57+Qy4p9BUVePNnjWpe/ou3t5vzD4W9J8kD3K/AKrypl0cQOKZyuWOQfZS9zSEEvSjA+LzI73J7sN9FPDjASIIsqAFKcAfyb/Zv9zPtUBzyM35wwHd6MVWau5CXF8zIlapISTmJwAeebi47ZvWyAFPqd03wNno2ebZ5mHZPp2eN57DnlIdDHs1DFxqznmBoyeY+QNG8vQ40xWBzxZSn9xBNHThnZQ5op03/vducZYCqx02wnfPfMxicdY9JVT+fm5B3FtXW1JY4yU2HlHh+fFRgxi2X3VSvSLffjkNs6TFj/B2J/LwP+9WMvbT/Q/itY+88ZqwC+twHemYcWwoYYaPun+Sc7VzLMRIf5BtIg7OZNDtPEMH065ys4kOy1+ORJd7tKfV6EVWRdp+JFKwgxv+BFCTxPEQQ8SkRi/+7e2cZmZ8ghEzUDOZVmSkInh+yEZgxgw7Oveapy3Cw8PLGEQv64eCmCTOmPbWWbDYCx2YObll4HB+iDhNGEuDXgdBPFX+s90cKlhFPZIGT8pCPFLBOLiR4pALZqarm5HqRUs/U8yOYEfx6Zj1vxnH1xRXD0zJSWJZjJUVm1TwUYn2cRwrKXlUtQmVsnKuUyuS42h/VcUOkJjScDOdGCCOlxWgJu5hbIi2RF6sr0Ep2BbdSWimvUD9AH7Dvce9JH8jvqV+gL9jj3HHpC/m4+h36ju3hzgg90ndyj1r505l0KTeT7pXoTDo96psz5yUk/2jO/McT5qNzE+aX6dV0wvz/mgTnrUlwOWlvtBM6Ey5eLGH6ChWe/Awp8NURg+27Izhoe2k/DlmmkU6C5+bAA+ffLfT/mwPvm+buSCCqXXYruq0eunlmp40mhpwB1aLoKj1zClQLYxU8zVdS6NGxPkWTyyw3UynyzH8cVTBuM7Zj56v7sGPHn7DXeNr4577dbGl2BOmi37MfkqezE4A37MZY9nLgDTdO73aVcdhNdXtAdaRFn82RFuiGpxvOB+eItZRmUBqcH9am2HmNIDfPugnLMDT/xN0Ohq0Lb9NdisOWtJehiDflbfcyNKhhav7StBnrcOUXpL00w6ie0QPB9FIztyCuS8Q8IpjQIxeuR3r+gHRuktvzUk5vJKwUFPjPLdlMJDoWjNZOH6fOedKiN+57+4VJb8FuRp1ySfiZ5u0aqJ1BoHZ2sho60HsKwP6pHYyGzTWauYVWJ3U7eN9uzR2EjSvQyAH5d8EBLXfCcS6h322SW7AzRbEkNqcW7DhhnMFFxqqhJUMnLW0dOyZ4Se2MaUEgvZ388xzZn5lxUcz5F9vP26zclhjguSNAfw2P3u16ncVg93r1/pozLWPYCFiUybf4jEzqlOHycHUynkzm4rlkqUv8hD2sfs0eU1k5yT4qPEtuQCKS8XjAD8DNOKk+aqouh6YheTW7CUxnpLQqzXbhxG5JrtEcOejhMCeDKfZwaI6II+XQHUsdvCME1D8EiJC4BLEGdaprKIikadBwD0H10yOc2Inx/4JgVEAwziU39yEYChsziQXaaVB1NM+Knjnd0J1YYL4T4pvjdHU/LXFHX4QA9x7W7VIgjR1ITkEpCyIdTXPSuy0HNEHErVVxpPeULiv1iqbC12bKRBuqqcUD6niBo9PBwoCaqDeG75+R7N9qrGKuM+atXpiPd32EX5+fZDD5/FWj4hGBTg/TLC1jCl3n7CpFXoScAlZZFi4oewkCmUI6TtRa9UYaU9h6dgjUq7Lqkfty9UbW2NQf6j0E9U6Z9wta9ZhLzHoYBQKK8kO9i6Fe3LxftVUPr8ndLxVj2R/qmfn1Qj3Ui9F66Fk8H89CMV3FDlvE9rztLbpcqwvru0ckMLbtJ2lUThk/Uwu/NX1i7h347eDcbyNw0+IdOEST2hVbOgLo0NnVe8D8cWg/qbV+3EEfDr83c1PNZ5fmfn8tPNuryxhXeeQRcYxT5x9I65s43nxeY64+feeJV5dwhVumj6g6/4haWt/MlzDvX2nVR2fg/rW78AU9sTikq/dvu202ltMTebpCE4A7bdug42wXGbRjBIh4m3k/U7bM5w/L3e9OeH6ZrtGFWNs8z3uI7mn1EI/YhV80u+w5355MpsPqs9Wmwr42YRFX4MtQhe7Gm+VTMtkkb5fJUhm3yFgG4Vpu3kb+geyAHK37/KQtWESPQFvqdA9OOU85ydfOXidZ7VzjJEtpXKf30O5ILO2EhsXNOzrPNyyRsZpG82rMOCjoDieapusa71CwnVHu5x0iKgU51huGpR16/zRsPP709SDXZLVjk+MtxyeOrx3cNgemIq87Wh2s4HC4XXTZ4rRcvj8OBbTR3f8BCnX6tExj/1SJuZK2KBavs15vB67sFjU4tXnRuPn9K4MTfBIORp8YcufAZMEpqTFkRjNpn3Pr9Vw8CluyZb1DAI69ZtwCKMBdzR1AdhRAV9L5s1O7QOeBhTilF8JOoGQTi1eD38LamRJEHCV2QjxxTYpIRKLp8bZQKoQZRyRiT4Gh3k/uQUGtJ5NtyNBX2tUkUZKmytQnOzI02z9B40/RXO424KloSdRK2S6KPsKOOHcM3/vY0Q0Pv7w3exkuw5G75497YJvxDnegx3im9egDD707pievvWlWxupXbj0+9MNnxqO/Nw5xt5v9cKOxev86dbg6W2Uc0GYiO0sEkZNcEUK4EvrmvUMsw7Je2mhstzsjiiKWSEloLfxnup10A/so2dCYbWiwlingqLPGac5OOWsGuJycxkSdWGG+ub3n3MyeW6YOwqEbSSV34GxD9g2sG4fIgOfwf+NbpmavNv6T+U9LB1nrlaG9QdPm+BESirmX0DCs6AOa7E21E+0Ta1kHkVjeLoaFUqmW19lL4lqdBoCXH+K3+72BqkDtcN+Iykm+yZVyfiBA1w5Kfp/H7/fFEwl65Kqo9FRUVFbG831shTtVNLQo0kVm6vJQB4gvrhhG5/1m7pTleij2DSL+QCxR4aZDPcjhTKc02PjcwVS5uzRV7x6Q4t0BuE/Un0hVxtlYRbKpsYk0XeVXFL8fRSPDYrFBgyqmXar1VCer6WKH6mRNUvvsvEMLFoZmvlEKgmlpBM6mWf3mJJT//NuGzOQu+61WUlcHnTwxk1DAO6vzxmN2MOo4l+JP81TAXYMhiJkLygUm6oa64HhUEXDian301Vl+qOtkq0ZdNnTyFVPflaOJKePTNXmNrVfdPvo147HtjF3MHzii1vikZlRdIS+J243HXht158zWxvzqmgntaigqvz91yqRhzaO4A9k1/IxtnzYOwR/hyitWXzarMvzkI8Z1+GbR7xgwd1D2NnLHwGsaJIdm3IV/8dC2cOXM0fdOq4LKjfrft1/Jk/nmGFf0nmAf5N4BTf2U7p9snyNtDTFNZKRG1mtbAz3kjMZKNClply+QDtNxUgsKGMd0fD24claEvNiupREqqWSYRlcLAAEXXRTt9lU6pHDYJcXiPB+M/+hNEg6Aexi7Iw5XIVTPxgGqUV7WehIme4MkosZsdTIDPE7LBJS3UKUTyCbqczmGuMQVjbDn30QTjRXHz+fMJ3BtX/AMzzKOZfBuaKqwZMkvfmF8anz2mdEzFDv63TPr3s4HfjE0tnLNwp8dYPsNxbP+vmHuk3r1vuUvfLXh7bZlY24cM+W6j2+a2Xpd3zrZuLkO/rQuNYlYSIXCFOMe1qOwYy2k8gtpMlhoER4kvxKOkA8ERWBIkiJU6PmQRhMR03VnJjKOjxufJtWi4BHBmyCMyCDCiyLDCHQpm0CXsgnVfSvZ8pV/W8rmUOhiNkYUf3RTm3nTiJSSDkmMRLWcTLVcIgGkBG3dt2/6Ps7zy9cyF2RhE7piLQ4NkM4voKUv/sm46XyLOemyAXvJ5ThufJndZhzlDpxLMYe/b2IOnhtqYdRI77fQarreOa174uIJqUdiONBujGgrkUUmQtc37/PwEadTzbqpTMKgmxFhS4G5rXXdGvVi47V+GMS4wTLGUWN48T0PplddktExnWhhX8zeb/zrvcXyp7h6xjlk4RW6PhX0VvS83u1nHuebx7m1ZnBchC4cTwFV6rLZQCHXOsCkfCQipAQiUAqK1EJop60wLn27p7X0fAN7v3E0+yIlATTnpbMNOd15xnxmsfnM3DtC4NhvHufWU8Bx3Moz7v2K/d58D8ZevUEmMqdoeSTE5WkJbjBXz4/iRvKKnwQ0sozcrRGGdBIykcwki8h93PvkG8L7CGbYCEFmJuhgojEaYiIs5wHXmy5hB8SmeRDSiIZsHCuyDEbEVkLfoEM08F9l2Xq7qws5qRsEsgYKz1rS0GC9We3fc1uxf6B/IPDEApontSBjLvjE1liZDg1uxhNxMa41nGOfuOvOUY01s9vKQUkJ5LuzW/YcdP6Fbb4lZ8tnmHOXXnTNvjniUelziXFQpwk0u4vq+TzYuUHE3pLV0BGiIKKWKM64xkd4wlP94fGn/PP9x/yM7sdYjVgLO+lo+Uyr3pGhCoUadarOTcaimZ907CKufzPpYMTvxYGz6//YZRn0e6+dYBn07F7j+31r326m9nzmNGv+ZG3vCeEY6EoPOPnb9YVzaZRCWKmscNzlXxlaFV5e+DC7TlwnP6w9yT7BnfCdDDkFv9cfCobC3sIyrsmx2C9+xn0mnFRP2llXyfVkG/mEMA7SQlYTmqDsKajkQRUEKm2SR/TGmaXO1U7idLrz4tvM1/QCoGFMQCPHQH3SMBnx0H5HzX7T9+d107TLBvpKXCpTVGmaoMZ8mwQQoMZFly46PYQtipWSeBGdafhhGeNaXPZVCI/Cg3ESz9po/P3do73PO78yjjJDXty+Z8+ff7vpdaDKRuzA1xlLjAe/MrbtX4lTL2Q3k49OG99iAQvnvui28OYBXILXAhBlUOAgYhjQoYwA3wU7OJzUTiNT2ukK0bVGMf4L1NWsvPu+T38qL7XkT2Qh9x9OwXYJnkCuRNIuum4FNdbm/BsXeZms4w7A9SZ8OWkxrwvkh+sx8gq5w7w+HK5fgYSdyE0v9917qXnvETiTu7d4wb1ryNu5347EU8kU+lul77cV8Ntbzd+OwuPht8pugpFm/ti8niT/QW7k3oTrzXgSmWHe29V3b5D2WWgKO5UdA7rHAZqhELRBEtWB3zMctaBJaDqaja5Hi9FS9Jp+1ZxrW8ePv2LyklsGNsy/oayi/eriy0ao4jCdBQ9eRPmR4oaK4uKKBmZyfjrl0bRA/phRixYsmDGr6ZLbbhpQfd08l+/yiYQfNGQi/MWmTSkITblp3pQp825iZsVke7+qqtLYLJT865v1yTcPv0nRUDKZ1A6/qb3prIdd7U26e+HXrIeTVqn9p1X/J5X/rT6MtKcoVpuuqY7nSneu9OfKvuvCT45/Wv70+k+PS35y/77nMe+m0unUg3TzbU3/mv7FdM+oq4bP72r6968hl9NtNkRPkDvP183+PpWurjYr49foNeMKuv2WVn6Q7jFrYZOCI+P9mpr+n8ABXgc7E+nNboYNPlidrM2OgL2HUqk0ieQqGQLsnKQ/+yCdSlfBjqlbsPkidA6Z+TSXAE8ZNHreqLsRxxoMkgXWwCgo8pxBmOdwKZLwdhxAdLVCAw0Mn87NGIMaOGeu6Y3m3reOEYvORZhD53QOnUUR9hDVY10gpCdBB3OAaG4+QGqAu6v1hMzpwcK0gyvkCDdFHMgzBEm8vFrBStAfYqRSXiwV2FLMlBL+AHkQhO1BXSV0kc9qzOCgrHRhcVf0s6dpPgxdDHD8uNZt/Y3R+gKdjQ2jtexnmQRwRdOwpmGYgVYqNIMH45E4NeIvOIhvIifxZOOJbMBYnnupHEHzmR3MTLO9CrpGT6/gVig9XI/C8hyvzORmKou4RQqPOAbziiwKHPSZUU7T9XBiRJOTciNdCo5v1mUmUmi+9I2+8m3tLvXxobm3mpuvjtS6wQTivgQ0mo/Q4WZqo16mxtw+Xourq07TDbMDO8+cMb62tua6ld4TZDDYBQYN1MMI+kIYDwGVbqaS4C/BrDNfoiD7y2t/yELOLcKmRtb0LARcA8265h3jgSD3j+89lr2ZgG9gJ7LVJk9M1PNZDvGCRIRGtgVMdx3P/Z5pBK1BUB0x58m8sXg694pXzJOQBPxivdf+uPYZaszQOYRMQ0/fK2vrzV72pVBNYPHZXhYzKUwMw4CRMbKWLjRzBsx4REMuNlMJF6K6m2hh3BpuDx8LM2G2ekSC4PAPUREaecDoWfYJ0mnSZajuxmB90zhSUJxuBTBC37HBdOE2HSwb8yngFPrymyv34euATp/d0vcq6Qx9iXR3psP0y2kA9dm78WCjm30CJ4z3LBq1oyZo9vsmb+zQk0fkk/ikwBzBR9gjAvMK+4rwisxMxpOFVzBTL4zAIwSmHJcL9ZgBWeOBZzv1i0RJgtESBk6XPwEgdlpUvuSlL/mkiDUxIhIxZOO+BLn8spUcJoT8v8a+BD6q6mr83fvevHnz3ux7ltkymTeZbDPJZBISIHlhS9gTtrCN7LuIICCIrIKIRYpoBcTd78PWalW0PxC1tTX20wrI179R7KeoNdrS/qOtX1utMi//c+97E4K1v38JmZmXecs555713nPO/SsaQto/HuRYO3deb54rZbgCyk00uTQ7ETiKxJO0pe2wiUQGcsQjoTPOuXzRKP1nwlFaIwWveLN6GXHvq91oGF6i5hBLP7LvqMPVWnQOvZJ/B5xXAs6SjvOjSuW74u/R743su+hd7l0j+zr3uvF1ke1CXcbXEZsxtqE2IxtDMWMGsSaWIDxaAn7E2PCnecwHcDfAiLSb/YBjbXT+lyQ4c4UW45AO8TyhBxBDAJrYqANGvuSvIJslK1EUPUC2gnRN0FBntM4COpYxE0pTNOEVfUGy2t5Hw9Tu3LGBj2NQNzqrptVh+XfqR1xGj3Nr8M3AP5Gfam3yT+GtiokBgWIKqDQRzk5OJG3xiZBy3A3o8d/8hlyr/qj/1/hJwxm4drwSeAw/BuzGMJu1sifQbAzCvSzcpldBL6EsKMkwWo5Og0IlzVEK/fnSODLBckVIUdYYRelTD7JLHqznMXMltqBzkVFdPp5CS5mAYsP2EHoqhEJGhshGaNBUX2agZz/twdmuREkSmp6Pxs6HNxyi6WigQfh/NxlN6zhAktH09Ed4xlnudfQRlb8KpQA8yx0MhAUHYcg/A6HD7yLmKU7r8TlMy1hcS1mTqISzyA3Xiurf6X0a1dnoCfjkZSLPeF2n0A8VycwYvIIk3Ga22piWdF9tC0qmz/TVguGxsnrthIesueJMHUQGC1whrzmacFa5p40cMqWhaMxQa6y8wh2psvCPlQXrRsebtqVIcQPESE+CnrcwRxWfZDYgkTcbsJG1cNjIWDgkGszmU7hEGWrh3GRWt5zjRGQuD1s6SB91EXQIKWATBc6gmMQ6g0EwCqZCGzaGkWgxbw+LKWBnUtNtzTdAmqhSiSQ9kIizXDHQCYm0n8oCF9B5h769dPy1VWWqMD2INqYzZv4TxdFY9ST+6JuvjuH38EW1CLm/UPtU15fos519jIYTztB455jScN7yuQXvsDxtednCzoc3HLJstzxkYU2iAQm8SHCVCK4ShwSDKB6ROLckcYZTKPocB38CKxZVPJIkgGUxCiJnaCJ5s4IkNgl59hAKzHn20JG7rPFIAcXkOxCirEOwavAYHQQnYKF9+9Tf7wN190fVsP5n6y/3Y+f6n5Ee5Pgd9DnIlMh0nDSBBIFBQsSwRk1cr+ETEXTYfIRQj9hBWwAUmg3zuYdAoRRIE3+slwjaaXosbfn3V5IhpO+lAlBEHbwxU99Q35BGn//smk3zJtb778XvYNQaOVY0rLyJ8mEB/GETPD/I/Eixc353QR1nfL34QjG7P4CCdF29MFw3Mjg1uCjIBn1kY4Mg04vIKuEWJeW2KaK5znarudeN5puQqcfnY2w99lKMOhi9BnR5eDvEZBiPCj1KNjz5lDR7JzkGJFG1j/TO760guV0DYGcr8j3eDW5GKn6hGBe7MaO3UNZyQiqQJ6JNF+oN9ON05lDbigB+8Kbcw1LX4XW+UG06Xcu/ZBvWceh7d1XXFq5uKmA3PDD91htnBeR4rLJmhH1DfduOrvoFdYUzqvyafJdBLLIT6FHBnFDKQDW1BbuCS4NsNGSMWiUGAYUgQnav8SGfz831Jty9xdY3SBXlc00ZSUoQqlQVI3OpxeJfA4qqx1E6H6K4njXymzLeIR+UcYf8tIzDckrG8p4qX4//FLh8FtTDKJ5gHbOncuXNRHdUkETev5PVhlwWLDbwF1lgBWGivp+jMbkOfgf2F0AD7Q1dDVdtMKAF5IMJZNRm90jCS9kpoSlZM6yxOjjcVze0oDyRqBVOFNRM2H3znZ7i1MjRP9y34172hLshMyxVMcR2CPmi3kCsKlO4rHLUzR1yuCrgzzbPu2vbwLwM1dc+XV/fCvo6oRSAa5IKYiaIngr+PIjnB1FQZMiSSvCK5s6SRRq4B62Hoz5RSl8vIgsZIcWBwoHJARwOoICPXvstj0iPjblP//+xMffp128ZKrXYmMbTzL8RTzPqaTTmyjXCv3GNwHx5Wshf8wKK2f+Na+zM5y/YR9NrsPohsxKF2VU0ni1UzFyPmekRxF7e2ouZZN97fSjZd5FcZ4+EHfDL1kVLPG6I2sLqh+qH4I2HXyEeAvqTuh3tQDvVHX/54i/Er1NfZjai0XBfshfEKEVebEFxSwOoeYMkG+uN2CiBuunhpBWkFEZgTbzUC24gk3y/O1fbTaLSLEp257rPgixCJJoljcyjnmhG23MhkjGi0atOqEfQtvtWqR+fRMKhQ3egt9Xqjz6ivsN5wCnFXsMUM3OVOrmovgg7vL4el9Mp9JgsHg/TYxFMTocJfqSf25Ct16cUdBQ8XcAWFEjeXhdAQjEn7VjTfVkaIDvgqUCJ2qT9IryAvQQhyCK6QUFcpqtlmTpt8wIP3bzA50Wp7MytmybPtP3MsnjNhjH1985BZ9RXHanqDZM60eYtE9ozw9bal+3YVO9Cdz/QZRvVDjS7AHCXAM1cTICZptT6+R67W+oxw4i4JbO312l3/tz8pvkDM8s40UHnQ84PnX92cman2Wkt7uWsvQLA/R6VWYA4uzbrSMNnAjaZnX+vj5SMEYjJONZ6aY4mAdVIR5QU46CS6ZNuVM+j5iW3254T25db6mf/46dLFvkDmWvQik1jWtEWdOuSLtu0t5SvDuwcUl5DaX2B2YTi7HzGzBQrZhPD9zAShKW98AKwNKLkmXMADzwZlGUARZ0tpHAbxTdPm3HKcC6sHsWT8adLHv/JvT5U81f5foalNEgADcjcShmzQBn2mnhBxM+LaIYXxb0N3jYvK3rd5p7iYqGnNOzu8fuZnrDoDfbuKEFPl7xccr6ELSkpjPdyhb32AXqQnVIaG3VKXCSvQCPCtzpJaCf8BvJbr++O4o3rjO6j74Q6iWznjZunzt+0cPb4VdeNnTlvy/k5c2bPda2+trlmJZqxrrVxiHLDxtaaZYvrq6rql81panp13NhxXyxdUDOU+dbYTlKShh6et/YUupkesbhXNBt4mxk9aH7K/Lm538xp7a1YM2/mBX+vU9BFURvX7FrCjEQu0+8RTKhslmhMSJrPUyRATknKPZXUEvWXgwYUhhilzpIxXbII/Vm9SRvQL2F41b/BmN56AOzo3P7fc23ccIA1xKSUIsOFsC/lU3yszxcJXCDJI9jmPi5aCo8zp9if0IxwlMzSuUsCDW3uTTvogPPYjF35TGigIu7c9uK25hE7Xti89cWtLSO2v7D5hrVrNq5dt5YbPv7Aud23vHlg/PgDb96y+9yB8Ze/f/zhR44ff+Th45qtbAEivsINAT5LPM+Y0UwF1AYpdcdmoyCYAY5nkJlpaUknQXcANGfSAEoCOayskSz3pfEr6u8Tk2csHHrvOw3vsWykrrzUwfSXb2on94YXLsK1MKUQa0QSRcjvR3EeOT0ul+mCPRgO4mBQLr3AMB6mtDTiPIUffs5jjhzn8sgDf4GUwVBQCtQmCb8Db7moIaTE4I2gduuaed1Eri25Yc+rq49fP6Rq3Pxly2a2WvCCy/GmeTdtu2le0/hxs5Y68K9enLmkesamsSOXdQxNyfFEofrNsgc2zRrVUDekVMlMma/FLs3qUs7MtYAFs/T/Rd3OmJ5hiihQGS22rlG3cJO5NNXBw0+YBP4U0M3qsSDegizgqSIzbzjFPnlCYnmyVxRoZCBh91nQwC1g6ZPp7rO12WzuLImcrt7tZt+g3W7ULWjP39nhl7u/VLfgm9ET6jQdthWcnysD2Gz9H6u7CGxWeJYGG3xPeCxpeNnBM3aI5Mksq81CZ1nhO0XdwSFOhmsd/ZfUHeRaNPhafZ8PJ884tXupiyEAbobzXUyRuo2RTsDdNELQ++n7o9l54s3DMRHIn9Nj6Sg5hmiV89Bj0GD6+aX02EKPa+H7DnpsNZPjDrqvzHE4tv2NHC+ke/uQ7+0SOR5P9wEj3zv++l3wTofjMnq+y03GqaP/fcMiiPNSzEhmslLhcLvtUlgeOTI4OhVnmMa4LRgCHmRScrSqpq6uornKXWByCBVVBpYuvqUJ46VztedqkZZWQIKENNmzEVS+q5nVSgXdQeyLVKM4SWHTJJN0RKyGIys2kl4MJPALkraBOLPdM/Out+7aee7OidgWDqn/ZbULpTPX/WDBksdvHt24+8KDm59uQe6h184etWR8xok7J768rHNhvSM6fFrtxAPXtnKhVY9eNySz/tRudd3mZ/evbaieIMfH1IebVt+3YOH9G6cWuMKOzvXjor76uaPVj3zVTmuquV2ubq8pLJm4Lav3ltwJ9ChmZOYaZbgx5othIewPY6Pf58dxpgHOiRcXu+Ph4EEinGWeQDwlIJsQErDAFAdjHg9XUmVmC6s4U15C+yh1QDypkKbpVnzEcSH5LuG47LDHiLByARQJIlqZikjbCkIcw4ya4/f9Tj118keo8dC5658/tGpM9LLDlK6Y/+ClCbkl+ETh3Oz2tg2zh6M7f7NmxQfnUCc61z23cfmdz7yxuq3rQHrdR+hQdzZbmb0z3697IuAWYDJKQDahQBgha8huN+vpLQ5jlZe1YWQhotjS0pdGmk4BsPv0bejqSDaCFWtVRHR4gXsnqheqJq4YNnfrxBL1AnKGpqzaM6Vh/ZqF4yvYbUv2TAoPW3XXzMsvGk7/pr5reMRdM2XLj6/P9w8XHgB46piRSinAU1QXRvFwAhGIrAAbSlYVhcM6VAkLEgAsClc6SYxQ9j3iFBErW/svocM+HUha/qV9a6hWL5SPXdAw66ZxYQJvsGP5zomp61YtjEVnrds/fejmNfPbEuqFirGLG6dsnFD6HTh4MnPb6mc267hcnq2dkpm3p5Pitb//D4aRhheAzmmluMwE+FjDZnMIh8OBVAAHCEImu2BBeBCZCY3TSYIHaQinywLBI0OFhsvsR2V5IqMy9bNBRDa8cHlXHkR21Nej/89VZAZ4iM75HzqPEFOcSBB5zIVF0RATBImLEShy3fAfJXPvd9vfJ9uRZiKgbNOeSCbtGIofevHF3PwXSRu9y5kvv2TfYAbWwR+Ee4rMWqX1fgFdKyBRZASjEDaJbpNJXIGQCGG+iCE+Ft1E+dWYdpqwyWQ2Ah3oArIRs2AXyEy3NrDd3U7iKGVz3SRHKZ3cW2FnfrHXQJaPs3v99oq9wlb4lCW2lXaJJf2CDQ+qu3IPqu+iOJ6CtuXW47O5tOF0bhk+mpvADPTQ4JpBO8eZcUrR6CLE85wcZFkSsikQ6wcT7kgKPPGCU3j9SaMoGUSWj5ICLgxxSUst6LiW9ICPkU7a6SiRbSUzdHBQXqOx+UHT2Qy7SeML9ZsRT82Z88jmMaM3/ceIUmVGOjW9JVbaMqO2drpSyjXfffM3v71vzqwJ3z+/+7Zz3xuT+7+Lb5tWmpi6ZUr2lily2eQbNVu6S+1Ex/R66YgCqlzmGBzGKbJMYOU5hmdaLp5tARghaqH20kE4Bx2jhc3y1xWGnoNktpSO2y6wD8vpuK1RWjeIe0Q8Mz9ysjZy+rDJdNgayPIqHTSZ4ciwsRxobBg2Hr5gRU0gB48bjNyVcftXo8YtVx9VD6mfoCI0AXWpi9B5NWU4ffllsOASgbH/U3wj7QFboTgkkZFr3Eir7mDdIikMeU6ykCxPMjJUs+bOkcowh9vr0/ZBIiUb8Wo2AzTgDIJc5Sjzx5dPWD8xXhOQ4DnmEV0Wf5Az/G9h0j80e/symn4Lz7UBsRVDNchJlWLHSJIFI9nP6GkDazBg0ihJEgWeA6RbznYTecnCG/VQtMYOGTKJipXvqZ/u309LQi6fZsd8iAT1K7j37WonrQOpAw+8OBMeHcayXGoylZZ66uuYSE2NXyZ57NjDEjastMV8PEOSptafMFlFMkt6rhZ0RZ9uZNPUygIvAicaaLUGHo4040rqVAY6SmKaR+nIe8TDUAP6kalrdsusxsLApLlL6jILpra4ZFRgs01tKR1RXyZ5UEFy7c8ObP/pDfVoWWs60LxozF3lo1IF/uoRFV1341vUzIfpdJMnVhto+gQ9ernt8LntQ2q7No0xOkTddw/AuAXBa5moVDMXgtYLpWVBFC5NleJgabC0zssjI4/46gthf8qP/YnjvMnEhI67LHB1i+bNUhzB93NqEQeZCAIKg4dgpG2drvLvWxA7SOKIC8Hee/PkTXNHFSavH7r8gZX1rTc9uXrDyW0j6pbes3AuXzW+PhRqGF9ZM7kxFGmabDi9rXP3ukXJUMnYHT9ZvPSZnePG3/HGjiVvX7iwdN43Fnn0omblmuZgpHl2Y+vSNhkgXAiyEzW8TPEbr1Q2BFHwAuO/UF1GUKJbGjHVTHVd6QXNnA5gx5KeaoOw01Aj0wuAHEhGpKGZbbiiSfJY2hCrY5XXK8iyfNIN05oHsNv8E4pdYuEjmyIl38JuVeeetRpuTy6huH3vta0r33rv0vYo90m8fcnwPG7K8nFx3S/9H5JjZNlN/URdBuH4dnqs18KD8qln9L26uPPcOtBIHuaAohhFxFotZggJOJl0B+UNBn4mfxuPm/hxPE4AgYzYZicOPCgWo5u02+wyIqPHYWZtRt5K6giewyzL8eA6P0dWYalqIbEAmYqxd5P11WS2FmwCUSvWbkN3twOlwYlypP2D/0gWWhIoHjFGUIS1sjYUAT0Q586rr41Vy8aob6KLyHibQbK6bONRaLLNZZX4kye5deq54oqqjPzf78QyFeWFZCX9COB3EPCzMoVMmpmmhOO2kogglEfC3pRX8R70cl5vOoNscjidSuN0nOiHZ202K61oTovW03g9U0TiBnABiW3XFWTeA6TzEh6iq7SeztUoynr0fajA9UNkloRmEWOj/gZecgSdurllmrNyaLLKtXDSihc2ReQhkyuPqK3YcP2xTP1oX/nQ0hVryiesbA3cvkZtYff/GmO+Ph5PGzBWJ3/BC8MqpxRb8WF/tHTj2Pj41jp76M5FzWu6Gowsh0BHze3/jNvJ7WEizGyl0h5xOJjI0xHUGumM3Bl5OMJpmyVFogURspEPeLsRO1XoQfeLgKwFYp4gXv8MK+lu78DUlWY6s1l9xoBsS5NndL0xcZ7L6xu4nY1qf/dNvz7U2fmD89tfQLhGvVi4ZvKQeaNleVS2ftKGMNrwXy93Hn579/6L93Y+c7J67oRox+75S/ZNLV28mvAlGbe7YNycEFE3KD5TJFycKlaKDxZzxcWySw47U07spN2xnKKLDBKjD9KgaQQXpT5L5tlBqdKdnagqBQkkA3UEdbevj0/ZPqNqzoSi9nk3jlOTKHxobLYxbPb6qlrLfXNGc+tEybfw+8+vPvxee2F5yMHuy813ROtLR26fuWGcbDIYqL0hsDYBrBKxCUajyLL57vMQNYPdYvStvEkPgWcFgeEInRHAawI6k1I0Pby4wlppIHlS3/9I/znC7s/djVtzP8e7uHWXXr705aX8s9leeLaJaVdCRmOErWGxtrLOMhI8u0brbhWGx5PWPs8ZjSaRO60/Hx6sPTb/3OxVT3UcYSfk3kIfqBF44vk/qjU6b/0KeCvBLFLinojXC+5AEMsPJVBn4s4EDidSCSXBJhIVwYi264vHS0UKQoSCl+CxTmCvMiYK48YKkrZsSHDPaYGnzmDw5tCYDJyzK8HmP/EZjGYG34srE+v3HR73/d89MG3SkQ/ufBsMvvpx4aaZo66fXFnZsWZEZEK74kX3fqBWyiNqA133v7vr5p77Zz/5VHrC9LKp27uy+2ZVWvxh17KBsbyJjqWi+HiZA81vYUWZLg45GNoWm5p2kwkLkgjuBCFjN3GdNELqlOzuu3qjoiMojB6hE97XgJaahp745gB6X40y+WeiU/BMlilUTFh7FkPuTJmDOIT63eAu3LpvDpBrEv2fsQpc42HqFV+ZAOr4+x4U9iCPxxeWkBQRRclOpMMoadMeLX1ngMJ0bSZLbkf3DCIWWI7Hgiw1TDiCQkNXHZ7z/Kvg4bFSYUU0Xu3luXU57+pji5JnfhWoaq8tKkq3VeTp9GdKp1uUNsHImYwyb3DzvEEwcCbOYALvHLMcBAos0NDNmSJcDYcZzg7xAmcxyTUSYiS7FJZYyYTBlxBFjtUAHRRAaEUOxA9Fv9hL9v4BU+FPOhvtW/dy3dbuvQZwSwW6Ku+60g4mQkj9Kpqj1qFe9bh66h71Q6B4Br2h1udmoj/do/54QG7+AfAbIIYumM+hVq6Tw1o8wxnZ/BicBojYASG9wqH64HrI9hat3LrLN17S72kgtqaA2aVM9nrqPbiRAwcSmTmmwGPhbZJR3syjlTwaxk/gcRWPisGeimLRRhda4kJp10gXLiGJ88hlBXvkSDmwo8DDSVaDnXcBbZ6zmE123Z52O6kh7autpdkVxI2kH/rStJE9mZQGX4QmK0dRlNYjRFxB1sf6OaNolU6hQ+rXXD/zsdrPqV+jQ6dFqygY0LyiqlRDDLd8c4DNXH6D/MLov1TakKwqyI/5ejrmM5TMTQIaLyBB8IMFMcrsnRzwpgLUM23EaBTZ0m6w6mH/SVq08QXoSWp6ui+dJyqihAWAjyA7ep5FdvWP6kQWwBiLT35zAD+Rm6bFUkQPfQZ6iMSDU5WqIbH2GG6ItEXwEGe7E49lUROLxEhnEA2OD/XyUCIXNilKtKDhW5PPVDTIP9cgB47on9i3wsK5nYcv7L313aNTpx59Z/fed49OQfGqSSubm1dMrCwfv0ppWTWxEqfveP9Ix5Sjv71t37uHOzsPv3PHrN1dFRVde+bMumV6omzG7rydI3LsZkqYkUqxGLEXh8HKscXFTKnXNZiGpNfPc06nW/T8S/WtqQnd6FFfQ9vF44pzcgTdueJIY82UpnC6Y1GqcsvkmxftTsgVw5PujmHcOqPb2Txt6ZDp22alRZNRXczuV/9utytyzSiB5TS6E3j7AN4wk2RWK0mfxyO7nW630+4Mud1iBMUdcRyPMzXJkCZDiHHAVT6nO2S32UifopOhULXbExarB2HRTdUnOBkOnTHy+NQmSRa6lnlDN9PAeW/KQ8tt4qSuhq1ADtcgD6wCeY5gbsG+BSOKi4o8w9fMbliRPq0+/mh6SqG1KBwvdB1sm1FYmUhX2Ke1HuXW2UoaysquSVfN7xrr4zyLJ6qffDVpll0wGbDaiB9jOWNzWeUQHuPfMdqeG31cHPiugdmnjF0XR/GSqohQFCkuvs+KVlrRLCuyMgJJGlMEThBcjUykoaEkou2O2kCIEYGhZKystS5UVE32dI6H4n5iUU7USSFCEv/AioDmCWhr5vBh0MRslog4WYeCs4ioa0Gihn2c9jig3JvftZMYS1JypJOOrKbH0WL/6pll7fXh8pR7dvucg/L6pnWPXfvWZw71A8e0yR1dnrquETN2lM9YFmqaXr/i2Ad/i6A7rplnDdWURFI2o9fhHRpeuH/Uplnp40+ZW5VUuStQWGBzJzyVR1bXzJs+ylv+i19ReiVAz35B4wtZsb3JIY6X15Bt4owijwi6LOGAXDfo1nPZ3NkszVrV9n3Ypv6YfV19gt136dLlG+m9DoLMz4V7xZiU4nLJdnscjGUsFcMo5ojhmED8jIDk0O0IFWptQo4aCH1Wgc5Z69G0UY+1q1HmIAqznLR8StWICj9nMKCw4I0FAm1z17Xd9MPrhtskM6ige0fMcTe2OUNlvsI5Cl6Xe2LxnnmjSoKpEmfV+AV1qUMz9fylPQCjA6QjbZFEk8UkyaLJLZpEsd2ETA6ONwJn8DLZx0oQHA9C9GRkwhBRMSYJ7CBZSxFMItWSRCwgkM+mwepBgHRlPoaETDReyv8hr+5JOT9R87jTYLI4ra+hGnWU+o06BjW8aXVageTX0fgIZ745APi8qkdJhLZuhuGHUdrepyyaUbC04J4CdpZ3hfeol11mOmzCbQJqR+iHDDrKoOUMaguiTBDJEDnHIgzjK41oW+j42+2oyY4SdmQXIyaTxPkjPimSNLeYsZksAGKfPcixpqjZR/Bk8nhqxuxiFhi6kTjChL3tcJj/rOtk+Bdhgb2jEEPRHZGBp9MUb4JzuhkRCnDc8zYby7Euy0/VL9S3UOQ6RwGPkdlmNRxG0UOczSZBNFXguA4F1PP4QKbRYRubzIHLl/tq6i2yY2hLkx0nc/9tb2oZ6pBvmYoFzd9ywrjeQW3fSqVZ5CVsMvIS0YoGsv2bAZsMEi/Jend+HuydSRZYt8DaiY1kLKT3vImRRN6AWd3NoQNM1vyoRO8lvdGJe7PXnu+5DyrPRFs0mEiPBic6ot6B2t4+j0ar++HzM59/jjtwiXoCTcq9kzuJVqiHCZwCwHkM4BQg1i2j3fFl0h3fyJPuiixGHEneRm4QQbLyiYyMDpHmanbnXa/3B03a+u05ONQcrYF29uhltR2NQQLCaCTw10V8tzoLPZZbqZZq/BQCub9M45LpirzRiBrBy4OHylqrfkGo4RHDk4IelueRRFpCkAnBZ00ijzW7TAwDxAa1AxQiM8mUNnQWEmJ2vX17CA9TBXZn7nF83R/ww5feyI24BM8fovt3Fnh+xGxGNo5sGodEGBjMIpAwo0w2CjCB94IFnvh50oCfp5Uz2M/S9BE6l049zm773m6wS6jRT4MkY6aBJNh7DMQPnD8fvE6mn8GtaP/QF4ficnXv/S/drz55SVunBF+FL3XKlof1fKN5TCfjVUTMlFUYDApGZc+zT+nF7VpfATInA+ffpfcLuKzX91d6B/cVoHE+ve8P9Pu2aPdFTEnMYlEQKrnqvkfgvk30vof1+y77zv4CNB7hOTjvGJzHI+E3NdpdOSPCcFfuyl3z53PrKRwP6XAsz8NhtmEDXGG+Cg5qQ+n5/6mfb8yfP2So3w/nD7nqfMpL9Pwn9Fyrv+fPF0lhP6mi/+fz2fz5SGB+C67Ivzhf92uXUhuVUBxY5jgTrwcA4Czzg/2U/ArPleDuCHsOgrp1JCxj9xE7lacf0Jkn9NNq2el48mQ8dR8K9C/4dQGmTfFhLNLZKOz12kNcsaxtYU2i9WeLi1k6eWwX2cFzHM6rJgvASyIGjkTseYc1EtNdVeILsXfl7kCFG394bW3zDf+xLPcr9El86shKX930ZgDqD79uWrizbdqumdWXOG+qMlIdsHyeH9ODFOa7Kcw29QzVK3bGy4xVfBxIrezx2P1uo0O2S3ajyWSXsIdMrhsFg1F0DAL3Yrc9p2m6sxC76Y4NuDJnqVkeqFdvZjMGHhsjjk/YziX/yC39x7WJCtBTHlRTgW4iMVbuY1SnnsGBWS93d2ezF9UTG/DDA/zXRGE9THUPhNX8Ru5GZipzSplgnOybHJ/MCryfL+PZkiRK1tTItXXu2rq6+ora2hEjKiplJJeWytGIOxoJRnA06nKVYXlqGLgjWVdRUy5HSoMNoXpuKqbdqMsqKlpLa6PlYitxyEeOGYNcZKicNpvmeJBFTbKA0qdpU7KK7iOFFmC2qWoFnUKWV/KOLaJTn4OPibWD6BwMG1g0suzp9XnoCruV1d1eYgQdZGZEry7PVLPUDc5oU+vU1wMn4BXk8hSBbxqfXulpaGz0lSZ9SW+yMiaZY8nGyOitw15Sn3glMDyp9gHmYXu3+sRLzVtGRxqTMbMUq4RTfclSX2Njg6dyWllRuKjYC4F0irPGxzbP2lJgtpnAnrzBmT1O14QZnX7Ov3UVGKM1DUMMagB9jC0F5SH1AJq0egt81TljgsvpMXNvkDkBm7lgy6xh7WV2DsZqTP9n7FfgT9cxWSVoNiYSdcZIdbU9Eo6hWKywvg68i6JIIVNnMVcQ5iosSiRqwkQkPFIN4TGsu8tA6HO1ucZGMo804Cb3aQk1JN3U5cwLB6FhPqobmPu4qmacN86Zhq5d8eiaJk/lqNS1a5vW/2T9vHs2zgwhky2WHlkdHFYTXLSkoyG7YEzbyOketgNlaqevGR5rGzHEy0VvWzBu29y6otGbslMqh8ed5kAyOmTU21NbUqPGtw/M9+hx9EglIsomzDAWgWe9LGZB8ZA5CAdHtpTlBMyaeOopsZqnpHEQDZxJEkKaZCiRCJ9oojS8sotZdaL6R2Rn0fPITqLlfORMnovAXgS4tUwxU6dIxTJCQbuNlQvZl/Q5bjvjAo62gbUUNTauJT5035laTeWR3owObS6V9izGEHKx4ElzAfUj9UPBZE63Ta8etqq43BoOFUmSTWDZ2extqm361mjlqCqfx/YeDywjCJ5wqhR/rfen0XTMgwNyfBM9vnfAvkGMD8dX5Bz0tBNbwwPHCj3/kSv2kJ7/A3qsxx5wfFzLHe//X2460N3PzFaipZi0L5AZv5v0qPfzrJ+VOd7NcbzFAhyLkZWI9UkLL0ocq+cOdf+yuwVoXkuHofo13R+hs1IDsqt1edJolNG4q6EANYEnmlKvi4yePG9o/YwySyQSEgMVJQErjM/HOHD5obZV7TFJOINBpizB2thVdsLKFDHNikeIaPW+bmsAF8ra2hSJHJ8tLERFWr/2/FzftwyEVrb+ncYB3JZ/ZRrUSd9hGihc/Z/xe0BmC5kKZpYSBGEtSZUoJGkSVxVFZvKILzQwMlnYxtigAeihDeUliSOeVhj+5PFgymR9LXQVRQf3Ym22Lw+ytsqc1nOP9EiNTsOE8ykg6BTJH95j6bjtFzu2vXHHBNy277VdO355W4cF+UpGLmxh+uNjFjTWzx0dR90qRDfq0MVPbB87+Z7ffm/fb492jt3+xML1U26ZU4Oum7l9Sjw25VZSF9z/Z7wB/0WrOe6/lWaVYelKXfAcYKTP8d9cRhRgmFyC1AUTp5HmiBUAcTbR74L573D+uzK47078F/gOvJNcjHyXkPTvILbAh/HftDrm/tvpM4nAD9Qxw7W7cK9WxwwwwbVc/loC73YKbzvK6vByg+BNw7134T9odcz9t5Fr+TxMlf2f4634z1odc/8erY5Zu1irY4Z7b6b3Ho+6voMWHepsknMGftZ2vV/VWt1PnT3KYb/iT86C83bS83bofucC/bymysH9qmhek3E4nLdT9wtfQis1vy0YsQWUwYn4mW+vdYJ2+4eebxAAnz9WwLGFbDHCRYVFBVYbAsOD5OJwASooKmRxIfwEsFWiM4EOfR3iituf1fz+M7Xg+g94/oQjSX3Mt7MThiMSCaBj+/b9U47Cvn2G07R8Rn31W6kKc+GP+I+AwzTwyReQXl6WvTptHtVp01zGGwZok8fNyVtBV/4/LFW8mAAAeJxjYGRgYGBnYJA/ulgunt/mK9N8DgYQeGLA6AWj/638FyjAwG4L5EIkGQAfFAoGeJxjYGRgYLf9F8jAIMDwb+W/lQIMDEARZMC3CwB98gXMAAAAeJztm01IVFEUx/8zc9+MilRIVC7EMAgNoQ8JGuzDKKKMwFInxIHKRYtaFEhIBEEuMr8otaYxcaMQJO0iCN3YSiICwU3tEqFNJQQRFOnrf+6MZuo0r5iy4Pzgz73v3HPPPfe8+wZmcf3vcBDEP0SFgVAB6tg/Tx3g8yW2jWx7TCMi1ABVRh2jNlP11Mmkqqn99H/mjAFUjDpD3XYiuGOmcDcYRoPYGa+DvpvY76W9PziELvbjHK8TXzs3gkqOlbLf40RcN9SJEG1gf4b2dZx/hG0L21q2Ncm1N9j+FLolZ3/YlXxbpc99XaW9izpBtQcK7NxtnFPI506unc3nVQYokvwlvs2bcSU3mWtz4hy7Pv3mWllH9mT3PYo+m/8j94vMD5VjvRPgPkbR6/RjY3KvMbtXsSX2e0b2ar4k5mdVIOaLucO+e/a97KTyqKJkv4wqpbaapzgbhA/2/YWt75PAc1xECpjnzFzfPERtKr9/BXlXmYzH+oxkMl46eFZOU+dSj7tfvcTxRWYfZC4rQM7ecnb5TpbYhvBi0XNYWr6bHPrn/M76jFFP5VPFXvzt99H4759XRVEURVEyg3njDq90DoqiKP8DPrjDWdQauH/1v66iKIqiKIqiKIqiKIqiKIqiKIqiKIqiKIqirCyzrxc9j1Lj1MsftXKYQUQDl7HP3MBhU429pgXbzSm27YiaMlTYO1g32b+ASOAays017KYipg872FaZVjSYchy1fm2odQZR5UygznmFWPYWxNh2BNah3Imj1643hRp/AZrNRTT7m9AsNn8VVtPexhhRqkH8ZczeEWO1zDTiZoxjH9hep0oQd/Yg6uQhzrnxwDhKzEfaSxEPFnMsl6qkfwfids1PHLuCSpNPv7e4ZbqREzyOtWYAeeY+shivcL4epdj1J+os+Xj1tXse+7m/1MFrPKnRT3PL9RZLauh1Ta9I7RfWPxM48F6bXyVdLQX7/t7zzE0nz98kzzffV7AXm0wEhxbW2zyGz57ZvMSZldzl3NrzLue1Fvlp1xtJxAtOfo+bvNc3fycq1X2/dLHle07nY/0mlt7/kt8AL3N/B/mNWM7ub3I/ZyK+/E6lGsvUGoqiKMrK8A2wjP8/AAAAeJztwk9IWnEcAHBtzpoZK3PN1foz29576/nMLXv+MjV19rT3IoaIyBgdwlPIiBGxgwwZ0iFCIsYQiRgSERExYowxwkNIeIghO0iHER5iSHSIiJAhMWsRaTJ0G2xjXz4fHo+nOJXkY3wPf46/wd8te1L25pJfoBJELj8TSoQj5cby7QpJRfyKXyQXBUXpSqZyR+wQB8Wpqo9VmatYNVa9VCOtWZcc1pprV6QPrz2tU9UtXR+TPZdlboTqJQ2yhuDN8UZho6sx2vSoaap5uDnZ4mpJ3LLJd1u9rXu3j+5EsHEshC1ja1gCO8CluAK34B48gK/gnwkFoSZ0RJB4TewR6bs7bV6ymuwnHeRj0k0GyFfkLDmvkCt8lJRSUjTFUE7KTY1SL6hpKqxcVm4fa9e1T+Z4f+Lr76aSFYn9SdF7KIezgIkizZ+zeSbz3X1VVqiD9wPGjph6qAC/OgwA+C+tAvAXSqj3OkUAAAAAAAAAAAAA4I+gT412xuk22k5HNNJfNKiZ1KQ0aUQjBjmQG3mQF/nRJHqJZtAcWkJv0SqKoo0uR9eaVqQd00a0qW5d1mx3VFens2f5dPv6IX1cv6lP6lMGl+FTj7pnoidm5BlHjIvGqElgcpsCpiOzxbzwgJfls8gsBsuUZbfX2xtnpIzjRKgEKwWtM1t59guxivLIC9AWzW4dLtJ0SUIXhK0H1ow1Y2Nt9j6iL9y3dYzFWCVLswaWYQdYJzvIvsvHlWWNnPBxAW6GW+Q+cDFuk/vCHfYLL6gvQHmGKcnAOQtFWM0RBQAA8K/6BmKr69QAAAABAAARmgCAABAAWwADAAIAEAAvAFYAAAdLAsIAAgABeJy1Wd1vI1cVv6m9X2FTSndpS2Nnr1TUTdA0H61E2l2omNjj2F3HNmMnaZ6q8cx1PJvJzGhmvFbEIyAh+oAQf0AfUR8QqnhEiBcQEvvWPvFU4K2CNyQEQgjOOffOeOw4obsShB2fe+655+N3zj135pYxVi8M2AKj/y188Rmu6AV2pfANRT/DioWmogvsTuHHii6yxcLvFH2F3Sz8VdFX2Y3ikqKvsa3idxR9nb1U/FTRN5hx5XuKXrq2eOuPoHmhWABbz778F0UX2csv/4voK8BfXH5R0UX2wvIrRF8F/tXl+4ousueXK0RfA/715UNFF9ntZYvo68C/uTxWdJG9tPx9om9AkCsUHdILENemokFPYUfRBfZ24duKBp2FjxR9hb1U+FjRV9nzhX8q+hrrF19U9HW2WfyZom+wHxb/oeilZ29f+T3Rixj78geKhtiXf070F4D//PJjRRfZyvKnRN+kGP+jaPCndIPoZ4H/XOmOoousVNoi+jnUU2orGvSUbKJvIYal7yoaMCy9T/Rt9Kf0gaLBn5L058vAv116rOgi46U/Ef0CypcLigb58i2iv4Ly5Q1Fg3zZIHoZc1o+VjTktBwTXUZ/yu8rGvwp/4ToOyT/U0Wj/C+I/irmtPxY0ZDT8h+I/hriU/6bogGf8r+Jfg31rNxSNOhZIayuE/4r24oG/1d2iaa4VmxFI5/8vCnlf6Ro5BNWNykvK79UNNhd+S37kHH2OttkW2wbqB4bMgG/eyxgPvxL2BkLiVOBUQQ0Pi3guySxDjM68+CPMxN4x7A+YTGNBPwKkH4ET4ckl9gi/asDpw8zgo2B2yYLPthObTXBwhnoH4EuDroD0OsyG2gb6BDmoswWzyLYZG8A9Wo22mYa+WGBhhBkOdi1wA7qsNmJkn0HRkPg4uwI/IyzuBALl2LxLvRnQHhwtgPjPswg1yI0pmOUegIVKScrI5i1KV4cDUD3GNZGxBmBlEPoceCnOWmAT4iOS+t8wvc+rRckIdgp2ES0HXpy5VEqy4kfAwfxC7MsTuLA+QS8cGFlDCiwD/nrm1vbvDcUfC/wg+QsFLwSRGEQWYkb+Otc9zxuusfDJOamiEX0SDjrfGlxabEu+pEY83Yo/B6ualpnwSjhXnDs2twOwrMIV3E0sPkGfxV/tjVuWl445HXLtwP7BLjvBEOf10dOjLZ6QzfmXl7PIIj4jtv3XNvyuLIIMgEY5XEwimwBP4NkbEWCj3xHRDzBSBo93nRt4cfiPo+F4OK0LxxHONyTXO6I2I7cEEMkG45ILNeLARCdsMMcMz1yLfjZAew8QI7tBB48Z7fOvdwSnglztgqSLqUiyApgDZYrlO+Rdo46+eqea0cBBrLG5mpjE2HGDqhu4iy325BH3A/sQEQxBrS9vrmZ1zOtRSrJW5HFa1Ep4uZ3qNCwVE+oqAdP1TiUz5AtiyeR5YhTKzrhweDiWmNPbIVdpOt8mniu/1RJyRiU+LDTsUMN4M9Vu/U16ioB7DSX8G3RzJBAtAAq7DodciKiGZeg68JzsqsR0C32FnsTelWWck77pBpZY9c/5u3BAIqRv8bNoO/6vOXaw8CzYo13rCRybdfiXYtKOuZbb72Jas6VE3aGEcQUUh+QHWFAcSfU4Y6oC3FK5hl1HdklkqzzpdLIC6j/Yn/C2ATF6ZBcqDqkRmXik52QopdrbaVFqLFFukNC4hSkEprDVX3yI+14s90rUStkL43OcQZZDFo2nnTP8+iENHZgjQ1jTXVSPLGkXS2zMxuBzPyYcLLpbJmH2VhF6tKp49H5kp6Fs9jjGo+oVZBfm+rm87VLH54W2/xZkdZ5RKdDWrfpJpoXQWr9vF/3czWAkchYErKXbs+Izpczqp8AUPLpTLUujFTWnjVVVfJsDNRTRiVpPKVDdVajt2k2Uz0oiW8El9WofK/xVWYm2tMd4iqUI3p7cKkXJCq36VtO2qwG1Bk8ijRFerqyNcqORbSjauH8uT+7G1bp/Qdjvcc24E9QW0UbJ3S6C8qsBTxE6Rgk0rkNpfO9mXeJNbWDJx0jzlBLvXmSt7XP+XbESzM6mqkOXs4q+iHwZK7SyhH0Zumpt6pJhV/2xpdW5sVvfWn2OtkOinNnqcy7rAah7B1TTfsq/xrFHak3MtmDsENYlAOZ67SeZX2F6kSQFvBckW9gflYtFpu8+c72tf9DPjKULIo9UGdY2kcc4owAG7lXJsctp1PSU3Wzmvp4cX4ZnotT776Q8bUcRg6dNt5Uvzkf4yX6qAu7tC6Vnt/ltJkul2I/uxpRk301H3fq1+S7ZLJzJidSmkON+n5AVgbZWOQqBPuXzFAM2iYnrfS6T74IdWKNslzm+4nM4YbKeEw7xct8SPf2dC19flTzJ72MMn/iTNf0BIkx4Xj6lHlMTwX8bvIVMiLngUNPtDnB5SFI2LkzJLmkJ8sTwKEI0pPv3rluboHWgDrP/K9R+U6ZnjgTjNJTbYJTvq9Mr4qpX8h89VXs889f64KsRhkCMVWqT9rlTpKncP50f9oqyJ91dWaQRJvVYHQIp6dJnAbw8H3YhJkDGFWBWwXOXZDoqvm7lLFDOpPqILdP553UYcKzBeMj6nU1xmmMowcg3wJduNZg75INA7R1SdIk3XvAbcKvoeRwRQU4+zBGepe6obTXglXy+7qhzkfpaQ/4PItw2qsGWUw924ORCfrralYH3Q3Sh/6j/RrRrczPmvJUJ4xQM+qsgEdNGiF3H347INcl+zrFLL1tUQw1mJexGOQBWl5XsUo5xOdAzWCO0L8m/E2i0gmDOnkzwa8Cvx3wHPXvwmyPToo2rKxSpF1Cz1CYYbRNGk2ikpmqUDSIKmJQBXoP/u1m2Jn0lL6YOW3T2B3S/ERKxqerZ4WQa9NIZqNCox7lCmc1lUuT4pi1ekiVaJCUThF3swqpUfVK79PqlDbaOU+kPcxt3pe0qvkle0RqSef3VabP44Ko64QJ+tXNLF+kGb6Ys5sDHo/C0HOFwweBn6zzo2DET60zPooFT/BeBdk8CbgdCSsRGnfcOPSsM41bvsPDyIVZG0QE/FoxD0V06iYJqOuf0Z1KenOSwETMgyglBmhBw1+6ecncCaPAGdmJxvHOCNZquCY1AN+74yF88OY8G4NR17e9kYMXTKn3ge+d8VV3Td7g5MRBw2Xeygsf/MyORIyf03gpMDGAyzNd9wmBVResJOIUbxAiF6w6wdj3AsuZRs+SUIkIwwnAFDxHSThKuCMwTJQZCi+cRnSd6/6ZEseEgELAZ+j2XfB5HW/T8CJjEHheQHcDCmyN960YvA387ForTcPqMEnCexsbwl8fuyduKBzXWg+i4w0cbYDke+oCbA0STIURo2uoZv6N3bybto+VRBMlPkGgHwYQFYIjHgkvCCXg03d6CObUrR6G18EExXQ7BbEDDALWHUcWoONofBAJgRVkD63oGKJGnAEvyCoo4EE/sVwfYbHoXjGttc8fB7pkxXFguxbWiBPYo1PIiiWv/1wPsFlFjVPx8q66WPxkjTxyBN5myUzMleNjNxkiO1dymio59D6d9lyoVWkbdUXychUs0EbCCDV+GjjuAH8FARKOIKB4SJsWVPdHuIFjZKo6gQg3IPBYeB5qwGwrlOa6Kjc9mJQbRyFNToyHweklMeJWGEU+OCNIgRPwOCBfHgo7SUtsUsmwARyXNt+9tMytfvBI5G6I/SDBjUMe4VYLJ7WipuKhBXH1xdT+tXKhRuhAnEA54ZUjbGG53S+DQO66usG77VrvUDcN3ujyjtk+aFSNKr+rd2F8V+OHjV69vd/jIGHqrd4Rb9e43jriDxqtqsaNdzum0e3ytskbe51mwwBeo1Vp7lcbrV2+A+ta7R5vNmA/gtJem6NBpaphdFHZnmFW6jDUdxrNRu9I47VGr4U6a6BU5x3d7DUq+03d5J19s9PuGmC+CmpbjVbNBCvGntHqrYNV4HHjAAa8W9ebTTKl74P3JvlXaXeOzMZuvcfr7WbVAOaOAZ7pO01DmoKgKk29safxqr6n7xq0qg1aTBJT3h3WDWKBPR3+X+k12i0Mo9Ju9UwYahCl2cuWHja6hsZ1s9FFQGpmG9QjnLCiTUpgXcuQWhBqPpUREMHxfteY+FI19Cbo6uLivDCchS14ZT2mF1d8JZ6+456dS9hoYQlejz+bkcvzB/QqPj2f8mqkKZmZzbiFHxR+VfhN4dfw/GhaZmYm9cu9xOd0Di9z8MPhEV2VgKcz8vPmd+nyIp6RnHBrEKnHTtjfYdVnwJ2NZ3Y2XRmrSIMLNOfnD4ielkt5dRo/IlxnZWbnOvSpEtFnj/y4OZtZMV8ij+OsvzNzxTvFt4v3i5Xi14tvFr9V/GbxQfGt6RUXSPQuqKc8vzYnxpT3AMcLW/jfNKbm8/wHVL8h5GM2iqmZhS+xPxdegU/QKZkct6muJmbrLc9/krp8AnyfSO//qN3/AsQm+fh4nGzaVRRc1dK27V7u1nFD476qlkaAuECcBAgaQgiaIAkS3N3d3d3d3d3d3d2/f7w79ayTn4Pdcw/SVcCY9+yTq6W2/u+vf/Zqvdb6//krOfP/+x+lpba0lt3yWn4rasWtpNWh1bHVqdW51aXVtdWt1b3Vo9Wz1avVu9Wn1bfVr9W/NaA1sDWoNbg1pDW0Naw1vJW2qMWtvFW0ylbVqlsjWiNbo1qjW+NbE1oTW5Nak1tTWlNb67bWa01rTW/NaM1szWrNbs1pzW3Na23Q2rA1v7VJa1NFVTRFVwzFVCzFVhzFVTzFVwIlVCIlVhKlrXRQOiqdlM5KF6Wr0k3prvRQeiq9lFWUVZXVlNWVNZQ1ld5KH6Wv0k/prwxQBiqDlMHKEGWoMkwZrqQKKaxkSq4USqlUSq2MUEYqo5TRylrK2so6yhhlrDJOGa9MUCYqk5TJyhRlqrKusp4yTZmuzFBmKrOU2cocZX1lrjJP2UDZUNlIma9srGyibKpspmyubKEsULZUFipbKYuUrZXFyjbKtsp2yvbKDsqOyhJlqbKTsrOyi7KrskxZruym7K7soeyprFD2UvZW9lH2VfZT9lcOUA5UDlIOVg5RDlUOUw5XjlCOVI5SjlaOUY5VjlOOV05QTlROUk5WTlFOVU5TTlfOUM5UzlLOVs5RzlXOU85XLlAuVC5SLlYuUS5VLlMuV65QrlSuUq5WrlGuVa5TrlduUG5UblJuVm5RblVuU25X7lDuVO5S7lbuUe5V7lPuVx5QHlQeUh5WHlEeVR5THleeUJ5UnlKeVp5RnlWeU55XXlBeVF5SXlZeUV5VXlNeV95Q3lTeUt5W3lHeVd5T3lc+UD5UPlI+Vj5RPlU+Uz5XvlC+VL5Svla+Ub5VvlO+V35QflR+Un5WflF+VX5Tflf+UP5U/lL+Vv5R/lX+U1uqoqqqpuqqoZqqpdqqo7qqp/pqoIZqpMZqorbVDmpHtZPaWe2idlW7qd3VHmpPtZe6irqqupq6urqGuqbaW+2j9lX7qf3VAepAdZA6WB2iDlWHqcPVVCWV1UzN1UIt1Uqt1RHqSHWUOlpdS11bXUcdo45Vx6nj1QnqRHWSOlmdok5V11XXU6ep09UZ6kx1ljpbnaOur85V56kbqBuqG6nz1Y3VTdRN1c3UzdUt1AXqlupCdSt1kbq1uljdRt1W3U7dXt1B3VFdoi5Vd1J3VndRd1WXqcvV3dTd1T3UPdUV6l7q3uo+6r7qfur+6gHqgepB6sHqIeqh6mHq4eoR6pHqUerR6jHqsepx6vHqCeqJ6knqyeop6qnqaerp6hnqmepZ6tnqOeq56nnq+eoF6oXqRerF6iXqpepl6uXqFeqV6lXq1eo16rXqder16g3qjepN6s3qLeqt6m3q7eod6p3qXerd6j3qvep96v3qA+qD6kPqw+oj6qPqY+rj6hPqk+pT6tPqM+qz6nPq8+oL6ovqS+rL6ivqq+pr6uvqG+qb6lvq2+o76rvqe+r76gfqh+pH6sfqJ+qn6mfq5+oX6pfqV+rX6jfqt+p36vfqD+qP6k/qz+ov6q/qb+rv6h/qn+pf6t/qP+q/6n9aS1M0VdM0XTM0U7M0W3M0V/M0Xwu0UIu0WEu0ttZB66h10jprXbSuWjetu9ZD66n10lbRVtVW01bX1tDW1HprfbS+Wj+tvzZAG6gN0gZrQ7Sh2jBtuJZqpLGWablWaKVWabU2QhupjdJGa2tpa2vraGO0sdo4bbw2QZuoTdIma1O0qdq62nraNG26NkObqc3SZmtztPW1udo8bQNtQ20jbb62sbaJtqm2mba5toW2QNtSW6htpS3SttYWa9to22rbadtrO2g7aku0pdpO2s7aLtqu2jJtubabtru2h7antkLbS9tb20fbV9tP2187QDtQO0g7WDtEO1Q7TDtcO0I7UjtKO1o7RjtWO047XjtBO1E7STtZO0U7VTtNO107QztTO0s7WztHO1c7Tztfu0C7ULtIu1i7RLtUu0y7XLtCu1K7Srtau0a7VrtOu167QbtRu0m7WbtFu1W7Tbtdu0O7U7tLu1u7R7tXu0+7X3tAe1B7SHtYe0R7VHtMe1x7QntSe0p7WntGe1Z7Tntee0F7UXtJe1l7RXtVe017XXtDe1N7S3tbe0d7V3tPe1/7QPtQ+0j7WPtE+1T7TPtc+0L7UvtK+1r7RvtW+077XvtB+1H7SftZ+0X7VftN+137Q/tT+0v7W/tH+1f7T2/piq7qmq7rhm7qlm7rju7qnu7rgR7qkR7rid7WO+gd9U56Z72L3lXvpnfXe+g99V76Kvqq+mr66voa+pp6b72P3lfvp/fXB+gD9UH6YH2IPlQfpg/XU5101jM91wu91Cu91kfoI/VR+mh9LX1tfR19jD5WH6eP1yfoE/VJ+mR9ij5VX1dfT5+mT9dn6DP1WfpsfY6+vj5Xn6dvoG+ob6TP1zfWN9E31TfTN9e30BfoW+oL9a30RfrW+mJ9G31bfTt9e30HfUd9ib5U30nfWd9F31Vfpi/Xd9N31/fQ99RX6Hvpe+v76Pvq++n76wfoB+oH6Qfrh+iH6ofph+tH6EfqR+lH68fox+rH6cfrJ+gn6ifpJ+un6Kfqp+mn62foZ+pn6Wfr5+jn6ufp5+sX6BfqF+kX65fol+qX6ZfrV+hX6lfpV+vX6Nfq1+nX6zfoN+o36Tfrt+i36rfpt+t36Hfqd+l36/fo9+r36ffrD+gP6g/pD+uP6I/qj+mP60/oT+pP6U/rz+jP6s/pz+sv6C/qL+kv66/or+qv6a/rb+hv6m/pb+vv6O/q7+nv6x/oH+of6R/rn+if6p/pn+tf6F/qX+lf69/o3+rf6d/rP+g/6j/pP+u/6L/qv+m/63/of+p/6X/r/+j/6v8ZLUMxVEMzdMMwTMMybMMxXMMzfCMwQiMyYiMx2kYHo6PRyehsdDG6Gt2M7kYPo6fRy1jFWNVYzVjdWMNY0+ht9DH6Gv2M/sYAY6AxyBhsDDGGGsOM4UZqkMFGZuRGYZRGZdTGCGOkMcoYbaxlrG2sY4wxxhrjjPHGBGOiMcmYbEwxphrrGusZ04zpxgxjpjHLmG3MMdY35hrzjA2MDY2NjPnGxsYmxqbGZsbmxhbGAmNLY6GxlbHI2NpYbGxjbGtsZ2xv7GDsaCwxlho7GTsbuxi7GsuM5cZuxu7GHsaexgpjL2NvYx9jX2M/Y3/jAONA4yDjYOMQ41DjMONw4wjjSOMo42jjGONY4zjjeOME40TjJONk4xTjVOM043TjDONM4yzjbOMc41zjPON84wLjQuMi42LjEuNS4zLjcuMK40rjKuNq4xrjWuM643rjBuNG4ybjZuMW41bjNuN24w7jTuMu427jHuNe4z7jfuMB40HjIeNh4xHjUeMx43HjCeNJ4ynjaeMZ41njOeN54wXjReMl42XjFeNV4zXjdeMN403jLeNt4x3jXeM9433jA+ND4yPjY+MT41PjM+Nz4wvjS+Mr42vjG+Nb4zvje+MH40fjJ+Nn4xfjV+M343fjD+NP4y/jb+Mf41/jP7NlKqZqaqZuGqZpWqZtOqZreqZvBmZoRmZsJmbb7GB2NDuZnc0uZlezm9nd7GH2NHuZq5irmquZq5trmGuavc0+Zl+zn9nfHGAONAeZg80h5lBzmDncTE0y2czM3CzM0qzM2hxhjjRHmaPNtcy1zXXMMeZYc5w53pxgTjQnmZPNKeZUc11zPXOaOd2cYc40Z5mzzTnm+uZcc565gbmhuZE539zY3MTc1NzM3NzcwlxgbmkuNLcyF5lbm4vNbcxtze3M7c0dzB3NJeZScydzZ3MXc1dzmbnc3M3c3dzD3NNcYe5l7m3uY+5r7mfubx5gHmgeZB5sHmIeah5mHm4eYR5pHmUebR5jHmseZx5vnmCeaJ5knmyeYp5qnmaebp5hnmmeZZ5tnmOea55nnm9eYF5oXmRebF5iXmpeZl5uXmFeaV5lXm1eY15rXmdeb95g3mjeZN5s3mLeat5m3m7eYd5p3mXebd5j3mveZ95vPmA+aD5kPmw+Yj5qPmY+bj5hPmk+ZT5tPmM+az5nPm++YL5ovmS+bL5ivmq+Zr5uvmG+ab5lvm2+Y75rvme+b35gfmh+ZH5sfmJ+an5mfm5+YX5pfmV+bX5jfmt+Z35v/mD+aP5k/mz+Yv5q/mb+bv5h/mn+Zf5t/mP+a/5ntSzFUi3N0i3DMi3Lsi3Hci3P8q3ACq3Iiq3EalsdrI5WJ6uz1cXqanWzuls9rJ5WL2sVa1VrNWt1aw1rTau31cfqa/Wz+lsDrIHWIGuwNcQaag2zhlupRRZbmZVbhVValVVbI6yR1ihrtLWWtba1jjXGGmuNs8ZbE6yJ1iRrsjXFmmqta61nTbOmWzOsmdYsa7Y1x1rfmmvNszawNrQ2suZbG1ubWJtam1mbW1tYC6wtrYXWVtYia2trsbWNta21nbW9tYO1o7XEWmrtZO1s7WLtai2zllu7Wbtbe1h7Wiusvay9rX2sfa39rP2tA6wDrYOsg61DrEOtw6zDrSOsI62jrKOtY6xjreOs460TrBOtk6yTrVOsU63TrNOtM6wzrbOss61zrHOt86zzrQusC62LrIutS6xLrcusy60rrCutq6yrrWusa63rrOutG6wbrZusm61brFut26zbrTusO627rLute6x7rfus+60HrAeth6yHrUesR63HrMetJ6wnraesp61nrGet56znrResF62XrJetV6xXrdes1603rDett6y3rXesd633rPetD6wPrY+sj61PrE+tz6zPrS+sL62vrK+tb6xvre+s760frB+tn6yfrV+sX63frN+tP6w/rb+sv61/rH+t/+yWrdiqrdm6bdimbdm27diu7dm+HdihHdmxndhtu4Pd0e5kd7a72F3tbnZ3u4fd0+5lr2Kvaq9mr26vYa9p97b72H3tfnZ/e4A90B5kD7aH2EPtYfZwO7XJZjuzc7uwS7uya3uEPdIeZY+217LXttexx9hj7XH2eHuCPdGeZE+2p9hT7XXt9exp9nR7hj3TnmXPtufY69tz7Xn2BvaG9kb2fHtjexN7U3sze3N7C3uBvaW90N7KXmRvbS+2t7G3tbezt7d3sHe0l9hL7Z3sne1d7F3tZfZyezd7d3sPe097hb2Xvbe9j72vvZ+9v32AfaB9kH2wfYh9qH2Yfbh9hH2kfZR9tH2Mfax9nH28fYJ9on2SfbJ9in2qfZp9un2GfaZ9ln22fY59rn2efb59gX2hfZF9sX2Jfal9mX25fYV9pX2VfbV9jX2tfZ19vX2DfaN9k32zfYt9q32bfbt9h32nfZd9t32Pfa99n32//YD9oP2Q/bD9iP2o/Zj9uP2E/aT9lP20/Yz9rP2c/bz9gv2i/ZL9sv2K/ar9mv26/Yb9pv2W/bb9jv2u/Z79vv2B/aH9kf2x/Yn9qf2Z/bn9hf2l/ZX9tf2N/a39nf29/YP9o/2T/bP9i/2r/Zv9u/2H/af9l/23/Y/9r/2f03IUR3U0R3cMx3Qsx3Ycx3U8x3cCJ3QiJ3YSp+10cDo6nZzOThenq9PN6e70cHo6vZxVnFWd1ZzVnTWcNZ3eTh+nr9PP6e8McAY6g5zBzhBnqDPMGe6kDjnsZE7uFE7pVE7tjHBGOqOc0c5aztrOOs4YZ6wzzhnvTHAmOpOcyc4UZ6qzrrOeM82Z7sxwZjqznNnOHGd9Z64zz9nA2dDZyJnvbOxs4mzqbOZs7mzhLHC2dBY6WzmLnK2dxc42zrbOds72zg7Ojs4SZ6mzk7Ozs4uzq7PMWe7s5uzu7OHs6axw9nL2dvZx9nX2c/Z3DnAOdA5yDnYOcQ51DnMOd45wjnSOco52jnGOdY5zjndOcE50TnJOdk5xTnVOc053znDOdM5yznbOcc51znPOdy5wLnQuci52LnEudS5zLneucK50rnKudq5xrnWuc653bnBudG5ybnZucW51bnNud+5w7nTucu527nHude5z7ncecB50HnIedh5xHnUecx53nnCedJ5ynnaecZ51nnOed15wXnRecl52XnFedV5zXnfecN503nLedt5x3nXec953PnA+dD5yPnY+cT51PnM+d75wvnS+cr52vnG+db5zvnd+cH50fnJ+dn5xfnV+c353/nD+dP5y/nb+cf51/nNbruKqrubqruGaruXaruO6ruf6buCGbuTGbuK23Q5uR7eT29nt4nZ1u7nd3R5uT7eXu4q7qruau7q7hrum29vt4/Z1+7n93QHuQHeQO9gd4g51h7nD3dQll93Mzd3CLd3Krd0R7kh3lDvaXctd213HHeOOdce5490J7kR3kjvZneJOddd113OnudPdGe5Md5Y7253jru/Odee5G7gbuhu5892N3U3cTd3N3M3dLdwF7pbuQncrd5G7tbvY3cbd1t3O3d7dwd3RXeIudXdyd3Z3cXd1l7nL3d3c3d093D3dFe5e7t7uPu6+7n7u/u4B7oHuQe7B7iHuoe5h7uHuEe6R7lHu0e4x7rHuce7x7gnuie5J7snuKe6p7mnu6e4Z7pnuWe7Z7jnuue557vnuBe6F7kXuxe4l7qXuZe7l7hXule5V7tXuNe617nXu9e4N7o3uTe7N7i3ure5t7u3uHe6d7l3u3e497r3ufe797gPug+5D7sPuI+6j7mPu4+4T7pPuU+7T7jPus+5z7vPuC+6L7kvuy+4r7qvua+7r7hvum+5b7tvuO+677nvu++4H7ofuR+7H7ifup+5n7ufuF+6X7lfu1+437rfud+737g/uj+5P7s/uL+6v7m/u7+4f7p/uX+7f7j/uv+5/XstTPNXTPN0zPNOzPNtzPNfzPN8LvNCLvNhLvLbXwevodfI6e128rl43r7vXw+vp9fJW8Vb1VvNW99bw1vR6e328vl4/r783wBvoDfIGe0O8od4wb7iXeuSxl3m5V3ilV3m1N8Ib6Y3yRntreWt763hjvLHeOG+8N8Gb6E3yJntTvKneut563jRvujfDm+nN8mZ7c7z1vbnePG8Db0NvI2++t7G3ibept5m3ubeFt8Db0lvobeUt8rb2FnvbeNt623nbezt4O3pLvKXeTt7O3i7ert4yb7m3m7e7t4e3p7fC28vb29vH29fbz9vfO8A70DvIO9g7xDvUO8w73DvCO9I7yjvaO8Y71jvOO947wTvRO8k72TvFO9U7zTvdO8M70zvLO9s7xzvXO88737vAu9C7yLvYu8S71LvMu9y7wrvSu8q72rvGu9a7zrveu8G70bvJu9m7xbvVu8273bvDu9O7y7vbu8e717vPu997wHvQe8h72HvEe9R7zHvce8J70nvKe9p7xnvWe8573nvBe9F7yXvZe8V71XvNe917w3vTe8t723vHe9d7z3vf+8D70PvI+9j7xPvU+8z73PvC+9L7yvva+8b71vvO+977wfvR+8n72fvF+9X7zfvd+8P70/vL+9v7x/vX+89v+Yqv+pqv+4Zv+pZv+47v+p7v+4Ef+pEf+4nf9jv4Hf1Ofme/i9/V7+Z393v4Pf1e/ir+qv5q/ur+Gv6afm+/j9/X7+f39wf4A/1B/mB/iD/UH+YP91OffPYzP/cLv/Qrv/ZH+CP9Uf5ofy1/bX8df4w/1h/nj/cn+BP9Sf5kf4o/1V/XX8+f5k/3Z/gz/Vn+bH+Ov74/15/nb+Bv6G/kz/c39jfxN/U38zf3t/AX+Fv6C/2t/EX+1v5ifxt/W387f3t/B39Hf4m/1N/J39nfxd/VX+Yv93fzd/f38Pf0V/h7+Xv7+/j7+vv5+/sH+Af6B/kH+4f4h/qH+Yf7R/hH+kf5R/vH+Mf6x/nH+yf4J/on+Sf7p/in+qf5p/tn+Gf6Z/ln++f45/rn+ef7F/gX+hf5F/uX+Jf6l/mX+1f4V/pX+Vf71/jX+tf51/s3+Df6N/k3+7f4t/q3+bf7d/h3+nf5d/v3+Pf69/n3+w/4D/oP+Q/7j/iP+o/5j/tP+E/6T/lP+8/4z/rP+c/7L/gv+i/5L/uv+K/6r/mv+2/4b/pv+W/77/jv+u/57/sf+B/6H/kf+5/4n/qf+Z/7X/hf+l/5X/vf+N/63/nf+z/4P/o/+T/7v/i/+r/5v/t/+H/6f/l/+//4//r/Ba1ACdRAC/TACMzACuzACdzAC/wgCMIgCuIgCdpBh6Bj0CnoHHQJugbdgu5Bj6Bn0CtYJVg1WC1YPVgjWDPoHfQJ+gb9gv7BgGBgMCgYHAwJhgbDguFBGlDAQRbkQRGUQRXUwYhgZDAqGB2sFawdrBOMCcYG44LxwYRgYjApmBxMCaYG6wbrBdOC6cGMYGYwK5gdzAnWD+YG84INgg2DjYL5wcbBJsGmwWbB5sEWwYJgy2BhsFWwKNg6WBxsE2wbbBdsH+wQ7BgsCZYGOwU7B7sEuwbLguXBbsHuwR7BnsGKYK9g72CfYN9gv2D/4IDgwOCg4ODgkODQ4LDg8OCI4MjgqODo4Jjg2OC44PjghODE4KTg5OCU4NTgtOD04IzgzOCs4OzgnODc4Lzg/OCC4MLgouDi4JLg0uCy4PLgiuDK4Krg6uCa4NrguuD64IbgxuCm4ObgluDW4Lbg9uCO4M7gruDu4J7g3uC+4P7ggeDB4KHg4eCR4NHgseDx4IngyeCp4OngmeDZ4Lng+eCF4MXgpeDl4JXg1eC14PXgjeDN4K3g7eCd4N3gveD94IPgw+Cj4OPgk+DT4LPg8+CL4Mvgq+Dr4Jvg2+C74Pvgh+DH4Kfg5+CX4Nfgt+D34I/gz+Cv4O/gn+Df4L+wFSqhGmqhHhqhGVqhHTqhG3qhHwZhGEZhHCZhO+wQdgw7hZ3DLmHXsFvYPewR9gx7hauEq4arhauHa4Rrhr3DPmHfsF/YPxwQDgwHhYPDIeHQcFg4PExDCjnMwjwswjKswjocEY4MR4Wjw7XCtcN1wjHh2HBcOD6cEE4MJ4WTwynh1HDdcL1wWjg9nBHODGeFs8M54frh3HBeuEG4YbhROD/cONwk3DTcLNw83CJcEG4ZLgy3CheFW4eLw23CbcPtwu3DHcIdwyXh0nCncOdwl3DXcFm4PNwt3D3cI9wzXBHuFe4d7hPuG+4X7h8eEB4YHhQeHB4SHhoeFh4eHhEeGR4VHh0eEx4bHhceH54QnhieFJ4cnhKeGp4Wnh6eEZ4ZnhWeHZ4TnhueF54fXhBeGF4UXhxeEl4aXhZeHl4RXhleFV4dXhNeG14XXh/eEN4Y3hTeHN4S3hreFt4e3hHeGd4V3h3eE94b3hfeHz4QPhg+FD4cPhI+Gj4WPh4+ET4ZPhU+HT4TPhs+Fz4fvhC+GL4Uvhy+Er4avha+Hr4Rvhm+Fb4dvhO+G74Xvh9+EH4YfhR+HH4Sfhp+Fn4efhF+GX4Vfh1+E34bfhd+H/4Q/hj+FP4c/hL+Gv4W/h7+Ef4Z/hX+Hf4T/hv+F7UiJVIjLdIjIzIjK7IjJ3IjL/KjIAqjKIqjJGpHHaKOUaeoc9Ql6hp1i7pHPaKeUa9olWjVaLVo9WiNaM2od9Qn6hv1i/pHA6KB0aBocDQkGhoNi4ZHaUQRR1mUR0VURlVURyOikdGoaHS0VrR2tE40JhobjYvGRxOiidGkaHI0JZoarRutF02LpkczopnRrGh2NCdaP5obzYs2iDaMNormRxtHm0SbRptFm0dbRAuiLaOF0VbRomjraHG0TbRttF20fbRDtGO0JFoa7RTtHO0S7Roti5ZHu0W7R3tEe0Yror2ivaN9on2j/aL9owOiA6ODooOjQ6JDo8Oiw6MjoiOjo6Kjo2OiY6PjouOjE6ITo5Oik6NTolOj06LTozOiM6OzorOjc6Jzo/Oi86MLoguji6KLo0uiS6PLosujK6Iro6uiq6Nromuj66LroxuiG6ObopujW6Jbo9ui26M7ojuju6K7o3uie6P7ovujB6IHo4eih6NHokejx6LHoyeiJ6OnoqejZ6Jno+ei56MXohejl6KXo1eiV6PXotejN6I3o7eit6N3onej96L3ow+iD6OPoo+jT6JPo8+iz6Mvoi+jr6Kvo2+ib6Pvou+jH6Ifo5+in6Nfol+j36Lfoz+iP6O/or+jf6J/o//iVqzEaqzFemzEZmzFduzEbuzFfhzEYRzFcZzE7bhD3DHuFHeOu8Rd425x97hH3DPuFa8SrxqvFq8erxGvGfeO+8R9435x/3hAPDAeFA+Oh8RD42Hx8DiNKeY4i/O4iMu4iut4RDwyHhWPjteK147XicfEY+Nx8fh4QjwxnhRPjqfEU+N14/XiafH0eEY8M54Vz47nxOvHc+N58QbxhvFG8fx443iTeNN4s3jzeIt4QbxlvDDeKl4Ubx0vjreJt423i7ePd4h3jJfES+Od4p3jXeJd42Xx8ni3ePd4j3jPeEW8V7x3vE+8b7xfvH98QHxgfFB8cHxIfGh8WHx4fER8ZHxUfHR8THxsfFx8fHxCfGJ8UnxyfEp8anxafHp8RnxmfFZ8dnxOfG58Xnx+fEF8YXxRfHF8SXxpfFl8eXxFfGV8VXx1fE18bXxdfH18Q3xjfFN8c3xLfGt8W3x7fEd8Z3xXfHd8T3xvfF98f/xA/GD8UPxw/Ej8aPxY/Hj8RPxk/FT8dPxM/Gz8XPx8/EL8YvxS/HL8Svxq/Fr8evxG/Gb8Vvx2/E78bvxe/H78Qfxh/FH8cfxJ/Gn8Wfx5/EX8ZfxV/HX8Tfxt/F38ffxD/GP8U/xz/Ev8a/xb/Hv8R/xn/Ff8d/xP/G/8X9JKlERNtERPjMRMrMROnMRNvMRPgiRMoiROkqSddEg6Jp2SzkmXpGvSLeme9Eh6Jr2SVZJVk9WS1ZM1kjWT3kmfpG/SL+mfDEgGJoOSwcmQZGgyLBmepAklnGRJnhRJmVRJnYxIRiajktHJWsnayTrJmGRsMi4Zn0xIJiaTksnJlGRqsm6yXjItmZ7MSGYms5LZyZxk/WRuMi/ZINkw2SiZn2ycbJJsmmyWbJ5skSxItkwWJlsli5Ktk8XJNsm2yXbJ9skOyY7JkmRpslOyc7JLsmuyLFme7JbsnuyR7JmsSPZK9k72SfZN9kv2Tw5IDkwOSg5ODkkOTQ5LDk+OSI5MjkqOTo5Jjk2OS45PTkhOTE5KTk5OSU5NTktOT85IzkzOSs5OzknOTc5Lzk8uSC5MLkouTi5JLk0uSy5PrkiuTK5Krk6uSa5NrkuuT25IbkxuSm5ObkluTW5Lbk/uSO5M7kruTu5J7k3uS+5PHkgeTB5KHk4eSR5NHkseT55InkyeSp5OnkmeTZ5Lnk9eSF5MXkpeTl5JXk1eS15P3kjeTN5K3k7eSd5N3kveTz5IPkw+Sj5OPkk+TT5LPk++SL5Mvkq+Tr5Jvk2+S75Pfkh+TH5Kfk5+SX5Nfkt+T/5I/kz+Sv5O/kn+Tf5rt9pKW21rbb1ttM221bbbTttte22/HbTDdtSO20m73e7Q7tju1O7c7tLu2u7W7t7u0e7Z7tVepb1qe7X26u012mu2e7f7tPu2+7X7twe0B7YHtQe3h7SHtoe1h7fTNrW5nbXzdtEu21W7bo9oj2yPao9ur9Veu71Oe0x7bHtce3x7Qntie1J7cntKe2p73fZ67Wnt6e0Z7ZntWe3Z7Tnt9dtz2/OsMUsXL12yaHtrwcrPCSs/F/3v05y+YOHyZYvMJf/7mPO/j13/9zH/fx8r/u/Dnb/V0mULFi5ctGSZuwJHa/mSbYcTl//3mQ0v/veZDl/5ma78pJWf2crPfOWn/PmV30+rlZ9jV36OW/k5fuXnhJWfE//3SSv30Mo9tHIP8crPld+n/32vyP7vz9Pw4fX/PsuV/7/MVn7mKz+LlZ/lys9q5ef/vpePG2dPX7DjommLhg6XQyoHkkMmh1wOhRxKOdSOfH04ToxThlMlJ8af4xQnwgnfZXyXcznl+HNFc8I3CnyjwDeKAqdSThX+XIV/+hr/LDX+bo0pNabUmFLj36iuXfw3GN4c0+ZIzZGbY9Yc8+ZYNMeyOVbNsdmWNtvSZlvabEubbWmzLW22pc22tNmWNtvSZhs126jZRs02arZRs42abdRso2YbNduo2cbNNm62cbONm23cbONmGzfbuNnGzTZutmXNtqzZljXbsmZb1mzLmm1Zsy1rtmXNtqzZljfb8mZb3mzLm215sy1vtuXNtrzZljfb8mZb0Wwrmm1Fs61othXNtqLZVjTbimZb0Wwrmm1ls61stpXNtrLZVjbbymZb2Wwrm21ls61stlXNtqrZVjXbqmZb1Wyrmm1Vs61qtlXNtqrZVjfb6mZb3Wyrm211s61uttXNtrrZVjfbmreEmreEmreEmreEmreEmreEmreEmreEmreEmreEmreEmreEmreEmreEmreEmreEmreEmreEmreEmreEmreEmreEmreEmreEmreEmreEmreEmreEmreEmreEmreEmreEmreEmreEmreEmreEmreEmreEmreEmreEmreEmreEmreEmreEmreEmreEmreEmreEmreEmreEmreEmreEmreEmreEmreEmreE8txevMOeO21DeSGHUg6VHOqVh4LkwHLI5CDfKuRbhXyrHC6HVA4yp5Q5pcwpZU4pc0qZU8mcSuZUMqeSOZXMqWROJXMqmVPLnFrm1DKnljm1zKlXfouHD5dDKgeSA8shk0Muh0IOpRwqOcjkVCanMjmVyalMTmVyKpNTmZzK5FQmpzKZZDLJZJLJJJNJJpNMJplMMplkMslklsksk1kms0xmmcwymWUyy2SWySyTM5mcyeRMJmcyOZPJmUzOZHImkzOZnMnkXCbnMjmXyblMzmWydMHSBUsXLF2wdMGFTC5kspTCUgpLKVzI5EImSzss7bC0w9IOSzss7bC0w9IOlzK5lMlSE0tNLDWx1MRSE0tNLDWx1MSVTK5ksvTF0hdLXyx9sfTF0hdLXyx9cS2Ta5lcy+RaJkuDmTSYSYOZNJhJg5k0mEmDmTSYSYOZNJhJg5k0mEmDmTSYSYOZNJhJg5k0mEmDmTSYSYOZNJhJg5k0mEmDmTSYSYOZNJhJg5k0mEmDmTSYSYOZNJhJg5k0mEmDmTSYSYOZNJhJg5k0mEmDmTSYSYOZNJhJg5k0mEmDmTSYSYOZNJhJg5k0mEmDmTSYSYOZNJhJg5k0mEmDmTSYSYOZNJhJg5k0mEmDmTSYSYOZNJhJg5k0mEmDmTSYSYOZNJhJg5k0mEmDmTSYSYOZNJhJg5k0mEmDmTSYSYOZNJhJg5k0mEmDmTSYSYOZNJhJg5k0mEmDmTSYSYOZNJhJg7k0mEuDuTSYS4O5NJhLg7k0mEuDuTSYS4O5NJhLg7k0mEuDuTSYS4O5NJhLg7k0mEuDuTSYS4O5NJhLg7k0mEuDuTSYS4O5NJhLg7k0mEuDuTSYS4O5NJhLg7k0mEuDuTSYS4O5NJhLg7k0mEuDuTSYS4O5NJhLg7k0mEuDuTSYS4O5NJhLg7k0mEuDuTSYS4O5NJhLg7k0mEt6uaSXS3q5pJdLermkl0t6uaSXS1+5JJNLMnmNg/xbyA3P5YbncsNzueG53PBcbnguF7uQ+1zIfS7kPhdynwu5z4Xc50LucyH3uZD7XMh9LuQ+F3KfC7nPhdznQu5zIfe5kPtcyH0u5D4Xcp8Luc+F3OdC7nMh97mQ+1zIfS7kPhdynwu5z4Xc50LucyH3uZD7XMh9LuQ+F3KfC7nPhdznQu5zIfe5kPtcyH0u5D4Xcp8Luc+F3OdC7nMh97mQ+1zIfS7kPhdynwu5z4Xc50LucyH3uZD7XMh9LuQ+F3KfC/lNKeRiF3KxC7nYhVzsQi52IRe7kItdyMUu5DelkN+UQn5TCrnzhfymFPKbUshvSiG/KYX8phQSSCGBFPKbUshvSiG/KYX8phTym1LIb0ohvymF/KYU8ptSSHGFFFdIcYUUV0hxhRRXSHGFFFfIb0oh6ZXym1JKg6U0WEqDpTRYSoOlNFhKg6U0WEqDpTRYSoOlNFhKg6U0WEqDpTRYSoOlNFhKg6U0WEqDpTRYSoOlNFhKg6U0WEqDpTRYSoOlNFhKg6U0WEqDpTRYSoOlNFhKg6U0WEqDpTRYSoOlNFhKg6U0WEqDpTRYSoOlNFhKg6U0WEqDpaRXSnqlpFdKeqWkV0p6paRXSnqlpFdKeqWkV0p6paRXSnqlpFdKeqWkV0p6paRXSnqlpFdKeqWkV0p6paRXSnqlpFdKeqWkV0p6paRXSnqlpFdKeqWkV0p6paRXSnqlpFdKeqWkV0p6paRXSnqlpFdKeqWkV0l6laRXSXqVpFdJepWkV0l6laRXSXqVpFdJepWkV0l6laRXSXqVpFdJepWkV0l6laRXSXqVpFdJepWkV0l6laRXSXqVpFdJepWkV0l6laRXSXqVpFdJepWkV0l6laRXSXqVpFdJepWkV0l6laRXSXqVpFdJepWkV0l6laRXSXqVpFfJz18lDVbSYCUNVtJgJQ1W0mAlDVbSYCUNVtJgJQ1W0mAlDVbSYCUNVtJgJQ1W0mAlDVbSYCUNVtJgJQ1W0mAlDVbSYCUNVtJgJQ1W0mAlDVbSYCUNVtJgJQ1W0mAlDVbSYCUNVtJgJQ1W0mAlDVbSYCUNVtJgJQ3W0mAtDdbSYC0N1tJgLQ3W0mAtDdbSYC0N1tJgLQ3W0mAtDdbSYC0N1tJgLQ3W0mAtDdbSYC0N1tJgLQ3W0mAtDdbSYC0N1tJgLQ3W0mAtDdbSYC0N1tJgLQ3W0mAtDdbSYC0N1tJgLQ3W0mAtDdbSYC0N1tJgLQ3W0mAtDdbSYC0N1tJgLQ3W0mAtDdbSYC0N1tJgLQ3W0mAtDdbSYC0N1tJgLQ3W0mAtDdbSYC0N1tJgLQ3W0mAtDdbSYC0N1tJgLQ3W0mAtDdbSYC0N1tJgLQ3W0mAtDdbSYC0N1tJgLQ3W0mAtDdbSYC0N1tJgLQ3W0mAtDdbSYF3Xzv8d0uHDh+OU4kQ4MU4ZTjlOBU4lThVO2JFiR4odKXak2JFiR4odKXak2JFiR4odhB2EHYQdhB2EHYQdhB2EHYQdhB2MHYwdjB2MHYwdjB2MHYwdjB2MHRl2ZNiRYUeGHRl2ZNiRYUeGHRl2ZNiRY0eOHTl25NiRY0eOHTl25NiRY0eOHQV2FNhRYEeBHQV2FNhRYEeBHQV2FNhRYkeJHSV2lNhRYkeJHSV2lNhRYkeJHRV2VNhRYUeFHRV2VNhRYUeFHRV2VNhRY0eNHTV21NhRY0eNHTV21NhRYwc6T9F5is5TdJ6i8xSdp+g8RecpOk/ReYrOU3SeovMUnafoPEXnKTpP0XmKzlN0nqLzFJ2n6DxF5yk6T9F5is5TdJ6i8xSdp+g8RecpOk/ReYrOU3SeovMUnafoPEXnKTpP0XmKzlN0nqLzFJ2n6DxF5yk6T9F5is5TdJ6i8xSdp+g8RecpOk/ReYrOU3SeovMUnafoPEXnKTpP0XmKzlN0nqLzFJ2n6DxF5yk6T9F5is5TdJ6i8xSdp+g8RecpOk/ReYrOU3SeovMUnafoPEXnKTpP0XmKzlN0nqLzFJ2n6DxF5yk6T9F5is5TdJ6ic0LnhM4JnRM6J3RO6JzQOaFzQueEzgmdEzondE7onNA5oXNC54TOCZ0TOid0Tuic0Dmhc0LnhM4JnRM6J3RO6JzQOaFzQueEzgmdEzondE7onNA5oXNC54TOCZ0TOid0Tuic0Dmhc0LnhM4JnRM6J3RO6JzQOaFzQueEzgmdEzondE7onNA5oXNC54TOCZ0TOid0Tuic0Dmhc0LnhM4JnRM6J3RO6JzQOaFzQueEzgmdEzondE7onNA5oXNC54TOCZ0TOid0Tuic0Dmhc0LnhM4JnRM6Z3TO6JzROaNzRueMzhmdMzpndM7onNE5o3NG54zOGZ0zOmd0zuic0Tmjc0bnjM4ZnTM6Z3TO6JzROaNzRueMzhmdMzpndM7onNE5o3NG54zOGZ0zOmd0zuic0Tmjc0bnjM4ZnTM6Z3TO6JzROaNzRueMzhmdMzpndM7onNE5o3NG54zOGZ0zOmd0zuic0Tmjc0bnjM4ZnTM6Z3TO6JzROaNzRueMzhmdMzpndM7onNE5o3NG54zOGZ0zOmd0zuic0Tmjc0bnjM4ZnTM6Z3TO6JzROaPzDJ1n6DxD5xk6z9B5hs4zdJ6h8wydZ+g8Q+cZOs/QeYbOM3SeofMMnWfoPEPnGTrP0HmGzjN0nqHzDJ1n6DxD5xk6z9B5hs4zdJ6h8wydZ+g8Q+cZOs/QeYbOM3SeofMMnWfoPEPnGTrP0HmGzjN0nqHzDJ1n6DxD5xk6z9B5hs4zdJ6h8wydZ+g8Q+cZOs/QeYbOM3SeofMMnWfoPEPnGTrP0HmGzjN0nqHzDJ1n6DxD5xk6z9B5hs4zdJ6h8wydZ+g8Q+cZOs/QeYbOM3SeofMMnWfoPEPnGTrP0HmGzjN0nqHzDJ1n6DxD5xk6z9F5js5zdJ6j8xyd5+g8R+c5Os/ReY7Oc3Seo/McnefoPEfnOTrP0XmOznN0nqPzHJ3n6DxH5zk6z9F5js5zdJ6j8xyd5+g8R+c5Os/ReY7Oc3Seo/McnefoPEfnOTrP0XmOznN0nqPzHJ3n6DxH5zk6z9F5js5zdJ6j8xyd5+g8R+c5Os/ReY7Oc3Seo/McnefoPEfnOTrP0XmOznN0nqPzHJ3n6DxH5zk6z9F5js5zdJ6j8xyd5+g8R+c5Os/ReY7Oc3Seo/McnefoPEfnOTrP0XmOznN0nqPzHJ3n6DxH5zk6z9F5js5zdJ6j8wKdF+i8QOcFOi/QeYHOC3ReoPMCnRfovEDnBTov0HmBzgt0XqDzAp0X6LxA5wU6L9B5gc4LdF6g8wKdF+i8QOcFOi/QeYHOC3ReoPMCnRfovEDnBTov0HmBzgt0XqDzAp0X6LxA5wU6L9B5gc4LdF6g8wKdF+i8QOcFOi/QeYHOC3ReoPMCnRfovEDnBTov0HmBzgt0XqDzAp0X6LxA5wU6L9B5gc4LdF6g8wKdF+i8QOcFOi/QeYHOC3ReoPMCnRfovEDnBTov0HmBzgt0XqDzAp0X6LxA5wU6L9B5gc4LdF6g8wKdF+i8QOcFOi/ReYnOS3ReovMSnZfovETnJTov0XmJzkt0XqLzEp2X6LxE5yU6L9F5ic5LdF6i8xKdl+i8ROclOi/ReYnOS3ReovMSnZfovETnJTov0XmJzkt0XqLzEp2X6LxE5yU6L9F5ic5LdF6i8xKdl+i8ROclOi/ReYnOS3ReovMSnZfovETnJTov0XmJzkt0XqLzEp2X6LxE5yU6L9F5ic5LdF6i8xKdl+i8ROclOi/ReYnOS3ReovMSnZfovETnJTov0XmJzkt0XqLzEp2X6LxE5yU6L9F5ic5LdF6i8xKdl+i8ROclOi/ReYnOS3ReovMKnVfovELnFTqv0HmFzit0XqHzCp1X6LxC5xU6r9B5hc4rdF6h8wqdV+i8QucVOq/QeYXOK3ReofMKnVfovELnFTqv0HmFzit0XqHzCp1X6LxC5xU6r9B5hc4rdF6h8wqdV+i8QucVOq/QeYXOK3ReofMKnVfovELnFTqv0HmFzit0XqHzCp1X6LxC5xU6r9B5hc4rdF6h8wqdV+i8QucVOq/QeYXOK3ReofMKnVfovELnFTqv0HmFzit0XqHzCp1X6LxC5xU6r9B5hc4rdF6h8wqdV+i8QucVOq/QeYXOK3ReofMKnVfovELnFTqv0XmNzmt0XqPzGp3X6LxG5zU6r9F5jc5rdF6j8xqd1+i8Ruc1Oq/ReY3Oa3Reo/MandfovEbnNTqv0XmNzmt0XqPzGp3X6LxG5zU6r9F5jc5rdF6j8xqd1+i8Ruc1Oq/ReY3Oa3Reo/MandfovEbnNTqv0XmNzmt0XqPzGp3X6LxG5zU6r9F5jc5rdF6j8xqd1+i8Ruc1Oq/ReY3Oa3Reo/MandfovEbnNTqv0XmNzmt0XqPzGp3X6LxG5zU6r9F5jc5rdF6j8xqd1+i8Ruc1Oq/ReY3Oa3Reo/MandfovEbnNTqv0XmNzmt0Dg9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQPR/BwBA9H8HAED0fwcAQFR1BwBAVHUHAEBUewbwT7RrBvBPtGsG8E+0awbwT7RrBvBPtGsG8E+0awbwT7RrBvBPtGsG8E+0awbwT7RrBvBPtGsG8E+0awbwT7RrBvBPtGsG8E+0awbwT7RrBvBPtGsG8E+0awbwT7RrBvBPtGsG8E+0awbwT7RrBvBPtGsG8E+0awbwT7RrBvBPtGsG8E+0awbwT7RrBvBPtGsG8E+0awbwT7RrBvBPtGsG8E+0awbwT7RrBvBPtGsG8E+0awbwT7RrBvBPtGsG8E+0awbwT7RrBvBPtGsG8E+0awbwT7RrBvBPtGsG8E+0awbwT7RrBvBPtGsG8E+0awbwT7RrBvBPtGsG8E+0awbwT7RrBvBPtGsG8E+0awbwT7RrBvBPtGsG8E+0awbwT7RrBvBPtGsG8E+0awbwT7RrBvBPtGsG8E+0awbwT7RrBvBPtGsG8E+0awbwT7RrBvBPtGsG8E+0awbwT7RrBvBPtGsG8E+0awbwT7RrBvBPtGsG8E+0awbwT7RrBvBPtGsG8E+0awbwT7RrBvBPtGsG8E+0awbwT7RrBvBPtGsG8E+8awbwz7xrBvDPvGsG8M+8awbwz7xrBvDPvGsG8M+8awbwz7xrBvDPvGsG8M+8awbwz7xrBvDPvGsG8M+8awbwz7xrBvDPvGsG8M+8awbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxhBvDPHGEG8M8cYQbwzxxjBtDNPGMG0M08YwbQzTxjBtDNPGMG0M08YwbQzTxjBtDNPGMG0M08YwbQzTxjBtDNPGMG0M08YwbQzTxjBtDNPGMG0M08Ywbfz/erhjIgBgIIZhnBrzx/adtBmEzkzbmLYxbWPaxrSNaRvTNqZtTNuYtjFtY9rGtI1pG9M2pm1M25i2MW1j2sa0jWkb0zambUzbmLYxbWPaxrSNaRvTNqZtTNuYtjFtY9rGtI1pG9M2pm1M25i2MW1j2sa0jWkb0zambUzbmLYxbWPaxrSNaRvTNqZtTNuYtjFtY9rGtI1VG6s2Vm2s2li1sWpj1caqjVUbqzZWbazaWLWxamPVxqqNVRurNlZtrNpYtbFqY9XGqo1VG6s2Vm2s2li1sWpj1caqjVUbqzZWbazaWLWxamPVxqqNVRurNlZtrNpYtbFqY9Xm3TZqbdTaqLVRa6PW5t02fm382vi18Wvj18avjV8bvzZ+bfza+LXxa+PXxq+NXxu/Nn5t/Nr4tfFr49fGr41fG782fm382vi18Wvj18avjV8bvzZ+bfza+LXxa+PXxq+NXxu/Nn5t/Nr4tfFr49fGr41fG782fm382vi18Wvj18avjV8bvzZ+bfza+LXxa+PXxq+NXxu/Nn5t/Nr4tfFr49fGr41fG782fm382vi18Wvj18avjV8bvzZ+bfza+LXxa+PXxq+NXxu/Nn5t/Nr4tfFr49fGr41fG782fm382vi18Wvj18avjV8bvzZ+bfza+LXxa+PXxq+NXxu/Nn5t/Nr4tfFr49fGr41fG782fm382vi18Wvj18avjV8bvzZ+bfza+LXxa+PXxq+NXxu/Nn5t/Nr4tfFr49fGr41fG782fm382vi18Wvj18avjV8bvzZ+bfza+LXxa+PXxq+NXxu/Nn5t/Nr4tfFr49fGr41fG78Wvxa/Fr8Wvxa/Fr8Wvxa/Fr8Wvxa/Fr8Wvxa/Fr8Wvxa/Fr8Wvxa/Fr8Wvxa/Fr8Wvxa/Fr8Wvxa/Fr8Wv5Z3WyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJFskWyRbJNuvd+vRUo4AeJyll21MW9cdxs+L42tIjA0hxIWQc4ljk+C6GAfqdIngXgqpVmuKE2hl90V10iK1mtRYwm62vgDtFKlJ1JS227SuWnFShUWjKZd719QUotCxStWmLmjTNDppqj9kn5Yq/TDt28Sec2ySTuNLNcNznnPP+f/O/9xzjq9tcwsZ5rPyj/WQViL4B/wyOQi/7LhbxYTp5e+TWYgRP0odKkKcGPx9R/PGjRK8oVG53RSJz68tofKdfao9+uP4xCKfIU+QfWiesR+SzTOOMRBXvu9AxTu7lNueSrfWGBdmM7BOiBFftXYYeh2agq5BbkxohnwJrUGcX+IX7EMCI1zEQD6zkV8kFLO8SK5DaxDH7C/iXi6SW9UWF2b1nlOzRaZ/T1Et/D1QPpR+aAKaha5Dm8gJlFPQGsRRu4C+C4TxC/y87Rd+s5a/S8Yhxn9OfJQSgdF/5vjV2rzt+LbGDdPPf0JSECMW/x5ZghiGfQPYG4QhPGlHu9QSJp3aurgf8Wcx6bOYyFmkLKKk6tqAZPxZZ2uTHP5Htq9ecS/Yse5KxfEH4imswg8I5SP8WRLElo7Bd8KfhMutPs6fIl41T8Px+eMTyNeH8D6+jexFt8mbSBw+wJtJiwor2HWVPAV7T0ccd3w/D6gQH/eSbriHa3Zc6AvcUIv/qlOzWc7vVdu/LX6Vn+IaaUTUBKK2C99VXoudrVV3MuzUeOOT5hY+jNscxrIIzJFilZ9VAz1rYyCzng/yHaQJfd/nrWQb/BDfqfyX/Dw5BP+FE94hlhb4W4p6Uw6K9L2Vo9XreOviS2YN70Wvxc9hA86p5JNOeH+cmGG+h8Qghj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.ls7{letter-spacing:-0.300400px;}
.ls12{letter-spacing:-0.179600px;}
.ls4{letter-spacing:-0.173200px;}
.ls11{letter-spacing:-0.168800px;}
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.ls5{letter-spacing:-0.120800px;}
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.ls2{letter-spacing:-0.035520px;}
.ls0{letter-spacing:0.000000px;}
.ls10{letter-spacing:0.035520px;}
.ls16{letter-spacing:0.090800px;}
.ls15{letter-spacing:0.116000px;}
.ls14{letter-spacing:0.137600px;}
.ls9{letter-spacing:0.144000px;}
.ls8{letter-spacing:0.170800px;}
.lsf{letter-spacing:0.173200px;}
.ls6{letter-spacing:0.179600px;}
.lsc{letter-spacing:0.240000px;}
.lsb{letter-spacing:0.275600px;}
.ls1{letter-spacing:0.408000px;}
.ls13{letter-spacing:0.444000px;}
.lse{letter-spacing:0.516000px;}
.sc_{text-shadow:none;}
.sc0{text-shadow:-0.015em 0 transparent,0 0.015em transparent,0.015em 0 transparent,0 -0.015em  transparent;}
@media screen and (-webkit-min-device-pixel-ratio:0){
.sc_{-webkit-text-stroke:0px transparent;}
.sc0{-webkit-text-stroke:0.015em transparent;text-shadow:none;}
}
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._d{margin-left:-9.356800px;}
._6{margin-left:-8.039360px;}
._10{margin-left:-6.559520px;}
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class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y5 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y6 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y7 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y8 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y9 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 ya ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 yb ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 yc ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 yd ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 ye ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 yf ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y10 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y11 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h3 y12 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y13 ff3 fs2 fc1 sc0 ls0 ws0">GRUPA KAP<span class="_ _0"></span>ITAŁOWA MIRBU<span class="_ _0"></span>D<span class="ff2"> </span></div><div class="t m0 x2 h3 y14 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h5 y15 ff4 fs3 fc2 sc0 ls0 ws0">SKONSOLIDOWANE SPRAWOZDANIE FINANSOWE  </div><div class="t m0 x2 h3 y16 ff2 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y17 ff2 fs1 fc2 sc0 ls0 ws0">za okres<span class="ff1 fc0"> </span><span class="fc3">od 01.01.<span class="_ _1"></span>2024 do 31.<span class="ls1">12</span>.2024 roku<span class="_ _1"></span><span class="ff1 fc0"> </span></span></div><div class="t m0 x2 h3 y18 ff3 fs1 fc2 sc0 ls0 ws0">według Międzynarod<span class="_ _1"></span>owych <span class="_ _1"></span><span class="ff2">S</span>tandardów <span class="_ _1"></span><span class="ff2">S</span>prawozdawcz<span class="_ _1"></span>ości <span class="ff2">Finansowej<span class="_ _1"></span> </span>w kształcie zatwierdz<span class="_ _1"></span>onym<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y19 ff3 fs1 fc2 sc0 ls0 ws0">przez Unię Europejs<span class="_ _1"></span>ką<span class="ff2"> </span></div><div class="t m0 x2 h3 y1a ff2 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y1b ff2 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y1c ff2 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y1d ff2 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y1e ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y1f ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y20 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _2"> </span> </div><div class="t m0 x2 h3 y21 ff2 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf2" class="pf w0 h0" ><div class="pc pc2 w0 h0"><img class="bi x0 y0 w3 h7" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y22 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y23 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y23 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls0 ws0">2 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y25 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y26 ff3 fs1 fc0 sc0 ls0 ws0">SPIS TREŚCI<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y27 ff2 fs1 fc0 sc0 ls2 ws0">I.<span class="ls0"> <span class="_ _3"> </span>Podstawowe dane f<span class="_ _1"></span>inansowe.<span class="_ _1"></span> <span class="_ _4"></span><span class="ls2">.........................................................................................................<span class="ls0"> <span class="_ _0"></span>4 </span></span></span></div><div class="t m0 x2 h3 y28 ff2 fs1 fc0 sc0 ls2 ws0">II.<span class="ls0"> <span class="_ _5"> </span><span class="ff3">Informacje ogólne o jed<span class="_ _1"></span>nostce.<span class="_ _1"></span></span> <span class="_ _6"></span><span class="ls2">........................................................................................................<span class="ls0"> <span class="_ _0"></span>8 </span></span></span></div><div class="t m0 x2 h3 y29 ff2 fs1 fc0 sc0 ls2 ws0">III.<span class="ls0"> <span class="_ _7"> </span>Podstawowe inform<span class="_ _1"></span>acje o skonsolidowanym spra<span class="_ _1"></span>wozdaniu fi<span class="_ _1"></span>nansowym<span class="_ _8"></span> <span class="_ _6"></span><span class="ls2">.....................................<span class="ls0"> <span class="_ _4"></span><span class="ls3">15<span class="_ _1"></span><span class="ls0"> </span></span></span></span></span></div><div class="t m0 x2 h3 y2a ff2 fs1 fc0 sc0 ls0 ws0">IV. <span class="_ _9"> </span><span class="ff3">Skonsolidowane spraw<span class="_ _1"></span>ozdanie z całkow<span class="_ _1"></span>itych dochodó<span class="_ _1"></span>w.<span class="_ _1"></span></span> <span class="ls2">............................................................</span> <span class="_ _4"></span><span class="ls3">16<span class="_ _1"></span><span class="ls0"> </span></span></div><div class="t m0 x2 h3 y2b ff2 fs1 fc0 sc0 ls4 ws0">V.<span class="ls0"> <span class="_ _a"> </span>Skonsolidowane spraw<span class="_ _1"></span>ozdanie z sy<span class="_ _1"></span>tuacji finansowej.<span class="_ _8"></span> <span class="_ _b"></span><span class="ls2">..................................................................<span class="ls0"> <span class="_ _b"></span><span class="ls3">18<span class="ls0"> </span></span></span></span></span></div><div class="t m0 x2 h3 y2c ff2 fs1 fc0 sc0 ls0 ws0">VI. <span class="_ _9"> </span><span class="ff3">Skonsolidowane spraw<span class="_ _1"></span>ozdanie z prz<span class="_ _1"></span>epływów pieniężn<span class="_ _1"></span>ych.<span class="_ _1"></span></span> <span class="ls2">.........................................................</span> <span class="_ _4"></span><span class="ls3">20<span class="_ _1"></span><span class="ls0"> </span></span></div><div class="t m0 x2 h3 y2d ff2 fs1 fc0 sc0 ls0 ws0">VII. <span class="_ _c"> </span><span class="ff3">Skonsolidowane spraw<span class="_ _1"></span>ozdanie ze zm<span class="_ _1"></span>ian w kapitale wł<span class="_ _1"></span>asnym.<span class="_ _1"></span></span> <span class="_ _d"></span><span class="ls2">.....................................................<span class="ls0"> <span class="_ _b"></span><span class="ls3">22<span class="ls0"> </span></span></span></span></div><div class="t m0 x2 h3 y11 ff2 fs1 fc0 sc0 ls0 ws0">VIII. <span class="_ _e"></span>Stosowane zasady <span class="_ _1"></span><span class="ff3">rachunkowości przez<span class="_ _1"></span> Grupę.<span class="_ _1"></span></span> <span class="_ _6"></span><span class="ls2">..........................................................................<span class="ls0"> <span class="_ _b"></span><span class="ls3">24<span class="ls0"> </span></span></span></span></div><div class="t m0 x2 h3 y2e ff2 fs1 fc0 sc0 ls0 ws0">IX. <span class="_ _9"> </span><span class="ff3">Zmiany zasad rachunkowo<span class="_ _1"></span>ści i prezentacj<span class="_ _1"></span>i sprawozdań finansowyc<span class="_ _1"></span>h.<span class="_ _1"></span></span> <span class="_ _6"></span><span class="ls2">.........................................<span class="ls0"> <span class="_ _b"></span><span class="ls3">45<span class="_ _1"></span><span class="ls0"> </span></span></span></span></div><div class="t m0 x2 h3 y2f ff2 fs1 fc0 sc0 ls4 ws0">X.<span class="ls0"> <span class="_ _a"> </span><span class="ff3">Wpływ na sprawozda<span class="_ _1"></span>nie finansowe bi<span class="_ _1"></span>eżących i przysz<span class="_ _1"></span>łych zmian <span class="_ _1"></span></span> </span></div><div class="t m0 x2 h3 y30 ff3 fs1 fc0 sc0 ls0 ws0">w przepisach o rachunk<span class="_ _1"></span>owości.<span class="_ _1"></span><span class="ff2"> <span class="_ _d"></span><span class="ls2">.............................................................................................................<span class="ls0"> <span class="_ _b"></span><span class="ls3">46<span class="_ _1"></span><span class="ls0"> </span></span></span></span></span></div><div class="t m0 x2 h3 y31 ff2 fs1 fc0 sc0 ls0 ws0">XI. <span class="_ _9"> </span>Noty do skonsolidow<span class="_ _1"></span>anego sprawozdan<span class="_ _1"></span>ia finansowego.<span class="_ _1"></span> <span class="_ _4"></span><span class="ls2">..............................................................<span class="ls0"> <span class="_ _b"></span><span class="ls3">47<span class="ls0"> </span></span></span></span></div><div class="t m0 x2 h3 y32 ff3 fs1 fc0 sc0 ls0 ws0">Nota 1 Rzeczowe ak<span class="_ _1"></span>tywa trwałe<span class="_ _1"></span><span class="ff2 ls2">............................................................................................................<span class="ls0"> <span class="_ _b"></span><span class="ls3">47<span class="ls0"> </span></span></span></span></div><div class="t m0 x2 h3 y33 ff3 fs1 fc0 sc0 ls0 ws0">Nota 2 Nieruchomośc<span class="_ _1"></span>i inwestycyjne<span class="_ _1"></span><span class="ff2"> <span class="_ _d"></span><span class="ls2">......................................................................................................<span class="ls0"> <span class="_ _b"></span><span class="ls3">50<span class="_ _1"></span><span class="ls0"> </span></span></span></span></span></div><div class="t m0 x2 h3 y34 ff3 fs1 fc0 sc0 ls0 ws0">Nota 3 Wartości nie<span class="_ _1"></span>materialne<span class="_ _1"></span><span class="ff2"> <span class="_ _b"></span><span class="ls2">..............................................................................................................<span class="ls0"> <span class="_ _b"></span><span class="ls3">54<span class="_ _1"></span><span class="ls0"> </span></span></span></span></span></div><div class="t m0 x2 h3 y35 ff3 fs1 fc0 sc0 ls0 ws0">Nota 4 Aktywa finansow<span class="_ _1"></span>e długoterminowe( z<span class="_ _1"></span> wyłączeniem n<span class="_ _1"></span>ależności handlowych,<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y36 ff3 fs1 fc0 sc0 ls0 ws0">aktywów wycenianych m<span class="_ _1"></span>etodą praw w<span class="_ _1"></span>łasności oraz środków p<span class="_ _1"></span>ieniężnych<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y37 ff3 fs1 fc0 sc0 ls0 ws0">i ich ekwiwalentów)<span class="_ _1"></span> oraz dane finansowe jed<span class="_ _1"></span>nostek zależ<span class="_ _1"></span>nych.<span class="_ _1"></span><span class="ff2"> <span class="_ _6"></span><span class="ls2">...........................................................<span class="ls0"> <span class="_ _b"></span><span class="ls3">56<span class="ls0"> </span></span></span></span></span></div><div class="t m0 x2 h3 y38 ff3 fs1 fc0 sc0 ls0 ws0">Nota 5 Inwestycj<span class="_ _1"></span>e wyceniane metodą pra<span class="_ _1"></span>w własności.<span class="_ _1"></span><span class="ff2"> <span class="ls2">........................................................................</span> <span class="_ _b"></span><span class="ls3">58<span class="ls0"> </span></span></span></div><div class="t m0 x2 h3 y39 ff3 fs1 fc0 sc0 ls0 ws0">Nota 6 Należności ha<span class="_ _1"></span>ndlowe i pozosta<span class="_ _1"></span>łe.<span class="ff2"> <span class="_ _d"></span><span class="ls2">..............................................................................................<span class="ls0"> <span class="_ _b"></span><span class="ls3">60<span class="ls0"> </span></span></span></span></span></div><div class="t m0 x2 h3 y3a ff2 fs1 fc0 sc0 ls0 ws0">Nota 7 Aktywa biologicz<span class="_ _1"></span>ne.<span class="_ _1"></span> <span class="_ _b"></span><span class="ls2">...................................................................................................................<span class="ls0"> <span class="_ _b"></span><span class="ls3">62<span class="_ _1"></span><span class="ls0"> </span></span></span></span></div><div class="t m0 x2 h3 y3b ff3 fs1 fc0 sc0 ls0 ws0">Nota 8 Inne aktywa trwa<span class="_ _1"></span>łe gdzieindziej n<span class="_ _1"></span>ie sklasyfikowane (w ty<span class="_ _1"></span>m rozliczenia mię<span class="_ _1"></span>dzyokresowe).<span class="_ _8"></span><span class="ff2"> <span class="_ _f"></span><span class="ls2">......<span class="ls0"> <span class="_ _b"></span><span class="ls3">62<span class="ls0"> </span></span></span></span></span></div><div class="t m0 x2 h3 y3c ff2 fs1 fc0 sc0 ls0 ws0">Nota 9 Zapasy.<span class="_ _1"></span> <span class="_ _b"></span><span class="ls2">......................................................................................................................................<span class="ls0"> <span class="_ _b"></span><span class="ls3">62<span class="ls0"> </span></span></span></span></div><div class="t m0 x2 h3 y3d ff3 fs1 fc0 sc0 ls0 ws0">Nota 10 Środki pien<span class="_ _1"></span>iężne i ich ekwiwa<span class="_ _1"></span>lenty.<span class="_ _1"></span><span class="ff2"> <span class="_ _b"></span><span class="ls2">.........................................................................................<span class="_ _1"></span><span class="ls0"> <span class="_ _b"></span><span class="ls3">64<span class="ls0"> </span></span></span></span></span></div><div class="t m0 x2 h3 y3e ff3 fs1 fc0 sc0 ls0 ws0">Nota 11 Aktywa trwa<span class="_ _1"></span>łe przeznaczone do s<span class="_ _1"></span>przedaży oraz<span class="_ _1"></span> związane z nimi zobow<span class="_ _1"></span>iązania.<span class="_ _1"></span><span class="ff2"> <span class="_ _4"></span><span class="ls2">..................<span class="ls0"> <span class="_ _b"></span><span class="ls3">64<span class="ls0"> </span></span></span></span></span></div><div class="t m0 x2 h3 y3f ff3 fs1 fc0 sc0 ls0 ws0">Nota 12 Kapitały.<span class="_ _1"></span><span class="ff2"> <span class="_ _4"></span><span class="ls2">................................<span class="_ _1"></span>...................................................................................................<span class="ls0"> <span class="_ _b"></span><span class="ls3">65<span class="ls0"> </span></span></span></span></span></div><div class="t m0 x2 h3 y40 ff2 fs1 fc0 sc0 ls0 ws0">Nota 13 Rezerwy.<span class="_ _1"></span> <span class="_ _f"></span><span class="ls2">..................................................................................................................................<span class="ls0"> <span class="_ _b"></span><span class="ls3">69<span class="ls0"> </span></span></span></span></div><div class="t m0 x2 h3 y41 ff3 fs1 fc0 sc0 ls0 ws0">Nota 14 Zobowiązan<span class="_ _1"></span>ia finansowe za wyj<span class="_ _1"></span>ątkiem rezerw, z<span class="_ _1"></span>obowiązań handlowyc<span class="_ _1"></span>h<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y42 ff3 fs1 fc0 sc0 ls0 ws0">i pozostałych zobowi<span class="_ _1"></span>ązań.<span class="ff2"> <span class="_ _6"></span><span class="ls2">.....................................................................................................................<span class="ls0"> <span class="_ _b"></span><span class="ls3">69<span class="_ _1"></span><span class="ls0"> </span></span></span></span></span></div><div class="t m0 x2 h3 y43 ff3 fs1 fc0 sc0 ls0 ws0">Nota 15 Zobowiązan<span class="_ _1"></span>ia handlowe i <span class="_ _1"></span>pozostałe<span class="ff2"> <span class="_ _f"></span><span class="ls2">........................................................................................<span class="ls0"> <span class="_ _b"></span><span class="ls3">73<span class="ls0"> </span></span></span></span></span></div><div class="t m0 x2 h3 y44 ff3 fs1 fc0 sc0 ls0 ws0">Nota 16 Inne zobow<span class="_ _1"></span>iązania i rezerwy krótkoterm<span class="_ _1"></span>inowe<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y45 ff3 fs1 fc0 sc0 ls0 ws0">gdzie indziej nie sklasyfiko<span class="_ _1"></span>wane (w tym rozl<span class="_ _1"></span>iczenia między<span class="_ _1"></span>okresowe)<span class="_ _1"></span><span class="ff2"> <span class="_ _6"></span><span class="ls2">.................................................<span class="ls0"> <span class="_ _b"></span><span class="ls3">78<span class="ls0"> </span></span></span></span></span></div><div class="t m0 x2 h3 y46 ff3 fs1 fc0 sc0 ls0 ws0">Nota 17 Przyc<span class="_ _1"></span>hody ze sprzedaży<span class="_ _1"></span><span class="ff2"> <span class="_ _10"></span><span class="ls2">..........................................................................................................<span class="ls0"> <span class="_ _b"></span><span class="ls3">79<span class="ls0"> </span></span></span></span></span></div><div class="t m0 x2 h3 y47 ff3 fs1 fc0 sc0 ls0 ws0">Nota 18 Koszt własny<span class="_ _1"></span> sprzedaży<span class="_ _1"></span><span class="ff2 ls2">...........................................................................................................<span class="ls0"> <span class="_ _b"></span><span class="ls3">80<span class="ls0"> </span></span></span></span></div><div class="t m0 x2 h3 y48 ff3 fs1 fc0 sc0 ls0 ws0">Nota 19 Udziały w <span class="ff2">z<span class="_ _1"></span>yskach lub stratac<span class="_ _1"></span>h jednostek stowarz<span class="_ _1"></span>yszonych<span class="_ _1"></span> </span></div><div class="t m0 x2 h3 y49 ff3 fs1 fc0 sc0 ls0 ws0">i wspólnych przeds<span class="_ _1"></span>ięwzięciach rozliczanyc<span class="_ _1"></span>h zgodnie z meto<span class="_ _1"></span>dą praw własności<span class="_ _8"></span><span class="ff2"> <span class="_ _d"></span><span class="ls2">..................................<span class="ls0"> <span class="_ _4"></span><span class="ls3">82<span class="_ _1"></span><span class="ls0"> </span></span></span></span></span></div><div class="t m0 x2 h3 y4a ff3 fs1 fc0 sc0 ls0 ws0">Nota 20 Pozostałe prz<span class="_ _1"></span>ychody i koszty<span class="_ _1"></span><span class="ff2"> <span class="_ _d"></span><span class="ls2">...................................................................................................<span class="ls0"> <span class="_ _b"></span><span class="ls3">82<span class="_ _1"></span><span class="ls0"> </span></span></span></span></span></div><div class="t m0 x2 h3 y4b ff2 fs1 fc0 sc0 ls0 ws0">Nota 21 Koszty finans<span class="_ _1"></span>owe. <span class="_ _f"></span><span class="ls2">....................................................................................................................<span class="ls0"> <span class="_ _4"></span><span class="ls3">85<span class="_ _1"></span><span class="ls0"> </span></span></span></span></div></div><a class="l" href="#pf4" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:1417.040000px;width:457.600000px;height:18.230000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf8" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:1380.600000px;width:457.600000px;height:18.220000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pff" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:1344.140000px;width:457.600000px;height:18.230000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf10" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:1307.700000px;width:457.600000px;height:18.220000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf12" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:1271.260000px;width:457.600000px;height:18.220000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf13" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:1234.800000px;width:457.600000px;height:18.230000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf16" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:1198.360000px;width:457.600000px;height:18.220000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf18" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:1161.920000px;width:457.600000px;height:18.220000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2d" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:1125.460000px;width:457.600000px;height:18.230000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2e" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:1099.020000px;width:458.100000px;height:13.220000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2e" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:1062.560000px;width:457.600000px;height:18.230000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2f" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:1026.120000px;width:457.600000px;height:18.220000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2f" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:989.680000px;width:457.600000px;height:18.220000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf32" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:953.220000px;width:457.600000px;height:18.230000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf36" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:916.780000px;width:457.600000px;height:18.220000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf38" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:890.320000px;width:458.100000px;height:13.230000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf38" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:863.880000px;width:458.100000px;height:13.220000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf38" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:827.440000px;width:457.600000px;height:18.220000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf3c" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:754.540000px;width:457.600000px;height:18.220000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf3e" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:718.080000px;width:457.600000px;height:18.230000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf3e" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:681.640000px;width:457.600000px;height:18.220000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf3e" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:645.200000px;width:457.600000px;height:18.220000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf3f" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:608.740000px;width:457.600000px;height:18.230000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf40" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:572.300000px;width:457.600000px;height:18.220000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf40" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:535.860000px;width:457.600000px;height:18.220000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf45" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:499.400000px;width:457.600000px;height:18.230000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf45" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:472.960000px;width:458.100000px;height:13.220000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf45" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:436.500000px;width:457.600000px;height:18.230000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf48" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:400.060000px;width:200.180000px;height:18.220000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf4f" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:300.720000px;width:457.600000px;height:18.220000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf50" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:264.260000px;width:457.600000px;height:18.230000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf52" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:237.820000px;width:458.100000px;height:13.220000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf52" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:201.380000px;width:457.600000px;height:18.220000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf52" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:164.926000px;width:457.600000px;height:18.227000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf55" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:128.478000px;width:457.600000px;height:18.224000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf3" class="pf w0 h0" ><div class="pc pc3 w0 h0"><img class="bi x0 y0 w3 h7" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y22 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y23 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y23 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls0 ws0">3 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y25 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y26 ff2 fs1 fc0 sc0 ls0 ws0">Nota 22 Podatek d<span class="_ _1"></span>ochodowy.<span class="_ _1"></span><span class="ls2">................................................................................................................</span> <span class="_ _b"></span><span class="ls3">86<span class="ls0"> </span></span></div><div class="t m0 x2 h3 y27 ff2 fs1 fc0 sc0 ls0 ws0">Nota 23 <span class="ff3">Inne całkow<span class="_ _1"></span>ite dochody.<span class="_ _1"></span></span> <span class="ls2">..........................................................................................................</span> <span class="_ _b"></span><span class="ls3">88<span class="ls0"> </span></span></div><div class="t m0 x2 h3 y28 ff2 fs1 fc0 sc0 ls0 ws0">Nota 24 <span class="ff3">Zysk na jed<span class="_ _1"></span>ną akcje.<span class="_ _1"></span></span> <span class="_ _f"></span><span class="ls2">................................................................................................................<span class="ls0"> <span class="_ _b"></span><span class="ls3">89<span class="_ _1"></span><span class="ls0"> </span></span></span></span></div><div class="t m0 x2 h3 y29 ff2 fs1 fc0 sc0 ls0 ws0">Nota 25 Segmenty<span class="_ _1"></span> operacyjne.<span class="_ _1"></span> <span class="_ _f"></span><span class="ls2">.............................................................................................................<span class="ls0"> <span class="_ _b"></span><span class="ls3">89<span class="_ _1"></span><span class="ls0"> </span></span></span></span></div><div class="t m0 x2 h3 y2a ff2 fs1 fc0 sc0 ls0 ws0">Nota 26 <span class="ff3">Transakcje z j<span class="_ _1"></span>ednostkami powi<span class="_ _1"></span>ązanymi.<span class="_ _1"></span></span> <span class="_ _b"></span><span class="ls2">.................................................................................<span class="ls0"> <span class="_ _b"></span><span class="ls3">96<span class="_ _1"></span><span class="ls0"> </span></span></span></span></div><div class="t m0 x2 h3 y2b ff2 fs1 fc0 sc0 ls0 ws0">Nota 27 <span class="ff3">Wynagr<span class="_ _1"></span>odzenie biegłego rewi<span class="_ _1"></span>denta.<span class="_ _1"></span></span> <span class="_ _11"></span><span class="ls2">........................................................................................<span class="ls0"> <span class="_ _b"></span><span class="ls3">98<span class="ls0"> </span></span></span></span></div><div class="t m0 x2 h3 y2c ff2 fs1 fc0 sc0 ls0 ws0">Nota 28 Instrumenty<span class="_ _1"></span> finansowe.<span class="_ _1"></span> <span class="_ _10"></span><span class="ls2">............................................................................................................<span class="ls0"> <span class="_ _b"></span><span class="ls3">99<span class="ls0"> </span></span></span></span></div><div class="t m0 x2 h3 y2d ff2 fs1 fc0 sc0 ls0 ws0">Nota 29 <span class="ff3">Błędy doty<span class="_ _1"></span>czące poprzednich okres<span class="_ _1"></span>ów spraw<span class="_ _1"></span>ozdawczych.<span class="_ _1"></span></span> <span class="_ _4"></span><span class="ls2">..................................................<span class="ls0"> <span class="_ _b"></span><span class="ls3">102<span class="ls0"> </span></span></span></span></div><div class="t m0 x2 h3 y11 ff2 fs1 fc0 sc0 ls0 ws0">Nota <span class="ls3">30</span> <span class="ff3">Transakcj<span class="_ _1"></span>e z udziałowcami <span class="_ _1"></span>niekontrolującymi.<span class="_ _1"></span></span> <span class="_ _10"></span><span class="ls2">......................................................................<span class="ls0"> <span class="_ _b"></span><span class="ls3">102<span class="ls0"> </span></span></span></span></div><div class="t m0 x2 h3 y2e ff2 fs1 fc0 sc0 ls0 ws0">Nota <span class="ls3">31</span> <span class="ff3">Połącz<span class="_ _1"></span>enia przedsięwz<span class="_ _1"></span>ięć.</span> <span class="_ _d"></span><span class="ls2">.....................................................................................................<span class="ls0"> <span class="_ _b"></span><span class="ls3">102<span class="_ _1"></span><span class="ls0"> </span></span></span></span></div><div class="t m0 x2 h3 y2f ff2 fs1 fc0 sc0 ls0 ws0">Nota 32 <span class="ff3">Planowane<span class="_ _1"></span> istotne nakłady inwes<span class="_ _1"></span>tycje.<span class="_ _1"></span></span> <span class="_ _b"></span><span class="ls2">.................................................................................<span class="ls0"> <span class="_ _b"></span><span class="ls3">102<span class="_ _1"></span><span class="ls0"> </span></span></span></span></div><div class="t m0 x2 h3 y4c ff2 fs1 fc0 sc0 ls0 ws0">Nota 33 Istotne zdarz<span class="_ _1"></span>enia po dniu bilanso<span class="_ _1"></span>wym.<span class="_ _1"></span> <span class="_ _d"></span><span class="ls2">................................<span class="_ _1"></span>..................................................<span class="ls0"> <span class="_ _b"></span><span class="ls3">102<span class="fc4 ls0"> </span></span></span></span></div><div class="t m0 x2 h3 y4d ff2 fs1 fc0 sc0 ls0 ws0">Nota 34 Struktura zatr<span class="_ _1"></span>udnienia.<span class="_ _1"></span> <span class="_ _d"></span><span class="ls2">...........................................................................................................<span class="ls0"> <span class="_ _b"></span><span class="ls3">102<span class="_ _1"></span><span class="fc4 ls0"> </span></span></span></span></div><div class="t m0 x2 h3 y4e ff2 fs1 fc0 sc0 ls0 ws0">Nota 35 <span class="ff3">Dywidendy d<span class="_ _1"></span>eklarowane i wyp<span class="_ _1"></span>łacone.<span class="_ _1"></span></span> <span class="_ _10"></span><span class="ls2">...................................................................................<span class="ls0"> <span class="_ _b"></span><span class="ls3">103<span class="_ _1"></span><span class="ls0"> </span></span></span></span></div><div class="t m0 x2 h3 y4f ff2 fs1 fc0 sc0 ls0 ws0">Nota 36 <span class="ff3">Skutki podzi<span class="_ _1"></span>ału, restruktury<span class="_ _1"></span>zacji i zaniechania działal<span class="_ _1"></span>ności<span class="_ _1"></span></span><span class="ls2">...................................................</span> <span class="_ _b"></span><span class="ls3">104<span class="_ _1"></span><span class="ls0"> </span></span></div><div class="t m0 x2 h3 y50 ff2 fs1 fc0 sc0 ls0 ws0">Nota 37 Ograniczen<span class="_ _1"></span>ia w dysponow<span class="_ _1"></span>aniu i zabezpieczen<span class="_ _1"></span>ia ustanowione na aktywac<span class="_ _1"></span>h.<span class="_ _8"></span> <span class="_ _d"></span><span class="ls2">.......................<span class="ls0"> <span class="_ _b"></span><span class="ls3">105<span class="ls0"> </span></span></span></span></div><div class="t m0 x2 h3 y51 ff2 fs1 fc0 sc0 ls0 ws0">Nota 38 <span class="ff3">Sprawy sąd<span class="_ _1"></span>owe.</span> <span class="_ _11"></span><span class="ls2">................................................................<span class="_ _1"></span>.....................................................<span class="ls0"> <span class="_ _b"></span><span class="ls3">108<span class="ls0"> </span></span></span></span></div><div class="t m0 x2 h3 y52 ff2 fs1 fc0 sc0 ls0 ws0">Nota 39 <span class="ff3">Zobowiązan<span class="_ _1"></span>ia warunkowe.<span class="_ _1"></span></span> <span class="ls2">....................................................................................................</span> <span class="_ _b"></span><span class="ls3">109<span class="ls0"> </span></span></div><div class="t m0 x2 h3 y53 ff2 fs1 fc0 sc0 ls0 ws0">Nota <span class="ls3">40</span> <span class="ff3">Cele i zasa<span class="_ _1"></span>dy zarządzan<span class="_ _1"></span>ia ryzykiem.<span class="_ _1"></span></span> <span class="_ _11"></span><span class="ls2">.....................................................................................<span class="ls0"> <span class="_ _b"></span><span class="ls3">110<span class="ls0"> </span></span></span></span></div><div class="t m0 x2 h3 y54 ff2 fs1 fc0 sc0 ls0 ws0">XII. <span class="_ _c"> </span>Zatwierdzenie do p<span class="_ _1"></span>ublikacji<span class="_ _1"></span> <span class="_ _11"></span><span class="ls2">..........................................................................................................<span class="ls0"> <span class="_ _b"></span><span class="ls3">126<span class="_ _1"></span><span class="fc4 ls0"> </span></span></span></span></div><div class="t m0 x2 h3 y55 ff2 fs1 fc0 sc0 ls0 ws0"> </div></div><a class="l" href="#pf56" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:1453.500000px;width:457.600000px;height:18.220000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf58" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:1417.040000px;width:457.600000px;height:18.230000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf59" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:1380.600000px;width:457.600000px;height:18.220000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf59" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:1344.140000px;width:457.600000px;height:18.230000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf60" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:1307.700000px;width:457.600000px;height:18.220000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf62" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:1271.260000px;width:457.600000px;height:18.220000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf63" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:1234.800000px;width:457.600000px;height:18.230000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf66" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:1198.360000px;width:457.600000px;height:18.220000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf66" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:1161.920000px;width:457.600000px;height:18.220000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf66" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:1125.460000px;width:457.600000px;height:18.230000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf66" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:1089.020000px;width:457.600000px;height:18.220000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf66" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:1052.560000px;width:457.600000px;height:18.230000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf66" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:1016.120000px;width:457.600000px;height:18.220000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf67" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:979.680000px;width:457.600000px;height:18.220000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf68" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:943.220000px;width:457.600000px;height:18.230000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf69" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:906.780000px;width:457.600000px;height:18.220000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf6c" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:870.320000px;width:457.600000px;height:18.230000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf6d" ><span class="d m1" style="border-style:none;position:absolute;left:137.200000px;bottom:833.880000px;width:457.600000px;height:18.220000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf6e" ><span class="d m1" 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0cITZgsl2o7ggI8HU4OITSkM9Y19WSnx60pSLM7nFV1nW9+cJyiqZefXkMIMYybC89fdvfbmdK63791WKOSr1uxSCYV60bHz5TW5y9J4qeMcp+02C7VdgQFeK1fke5qv765N04bvGHFItfH3YXKlh/94uMntuZuWZcNPyEAAACAcAr8DYkYRqX0uNPECGOaomYbOYXv3lgwjDEvEJblZ0y7MEYUhakvcNwZuP9U13XWt/S+8szaJ7bkesilnT06k9mqUsqnLmMcnzxaWHX4VOWynOSnHi3w9lKNT1g+O3zh5Nna77286bnty9WqK/dUd9/Ir9/Yl50e+/jmpa4ve2qVR0iwz96jZYvTY28c5dc7oC+paPLUKL789Bp/H41hfLK3f1SplCGEhnSG93ae7h3Q//w/nlmzbCFCSBCE7PRY3ej4a28fzkzTpi+Inn/K7CGXLkqJ3rYpByE0YbaGB/u+u/P0O5+cDgnyTk2MHB0zvbfrdHl12+9/9tK2jTmu5GjCZNWNjn/46ZmMNO2aZWmpSZFymaSmoasgJ9kVTtU19VptzjGjubGlNz870fWlsX9Ib7U5oiMCZLIrqfHAkKGprW/divSG5t4TxTXucMp9F29YmXG0sOrhtVkr81NnHGaiVnnkZyetzEuZ7ejGxifLLrXoxyZ++O1ti9Pj7HZnZ6/OPiWwY2jadewIoc7e4f/9/WdFJXWb1lwZPJKSGLF5bZaPlyojNfqbP3y7uKwhLzvRHU61dQ3r9OO5ixMQQuXVrY9tXuoaEaZSymKjg1o7B3Wj4/6+Gp4X+of0NfWd3l7KI6erXn56retYWjoGBnWGFbkprpjjo8+KK6rbtm/Je/ShJf6+GoTQksz493adPl5U7e2liokKigoPiAoPuBJ/GM27DpyXSsVPbs3z9VYNDhtomgoO8HYfS1pyxG/fPPDOJ6fDQ/zWrkj3uNrnRSV1ft7qVXmpHd3DnT269AXRU7srMsxf4SE9VlS1KDU6ISZ0PtfPwuSoRzZkT/1SPaPoiIANKxdFhPrPvZhaKU9NjPhk77n8JUmuMGhGx4qqkxPCZFJxdV3X0IjRHU65JMSEmC3240XVMVFBgdeHlaZJW3lV6+XG7v/9wTPbNuZwHN8/NOaK2wRB2H+84sM9Z772wvrnt6/099O4BiFOWmy/fmP/Z4cufGnHqqS4MD9fdWfPsG50PCoswBX9DAyPYQq3dgy0tA/EaYNdHwt9A3ptZKC3l2p4xOi6y9ynZjYHj1d8sLtwzbKFz21fHhUe4IpgRvTjTW39/r7XjiI0yOeh1RnBAV79g3rjhGX/sfJ1y9NjIm9hMEtEqN/6lYsiw/xzMuN1o+Onz13OWhizNDOhuLS+5GLzhUstUREBHd3DRSX1Cg/Z+hXpcvnMv+bhOK66vutnv92zICH8my9tDAv2df//fqa03s9Xk7UwpqyqtaVjIDYqyH3XI4RCAr1X5acuXBA9op/gBeHgiYtJ8WFJcdeGOCk8ZEuzEhBCTpYrvdj82zcPZKZpb+zAwvOXgwI8o8LiSy82t3QORkUEugcBzWh4xHjwxMXqus5nti17/OFc1+fShMlCBPTT3+7OyYzfsTU/0M8zLjrowqVWd2rT0Nw7OGzw8JCWVbXmZye6wqmW9v6RsYncxQkhgd4TJgtCKDo8YNOaTNede0tSkyLrm3tOnq1ZlBI19T46dKpSoZAGzNmgwkO2cEHUtk05LMuFh/qVXGz67NCFl59ec+XDjaHd/ZaWHHH8TE1RaX1BTvLcvTSVXCZJS4p0tWCetEWE+b/98cm3PjoZFuSbnhINPyQAAAB40EC48MVx5Up32AhBiCAye/5Fy2XSu7jPs22JEMTzwmyDqgCYjwmz1WK1E0JcYWtUuH9acqS353UpUk1D185956IjA198clVokA9CaMxo2nukXBsR8Ozj15IphNCLO1aFh/h+svecefLKLAyZTLJlXbZ50naiuGZwytQJF6vNYbE6BIEIPEEIeWkUacmR0eEBdgfb3NZfUtG8Oj/VlUwhhCiKCgvx/e4rm7v7Ro6cuuS43StfrZQvy1mwfuWits7BwnN1CCGdfvzTg6V5ixNcyZTrg0Kj9vja8xswhfceLbNa7fHa4LjooPbOIfehNbf1R4b5Bfh6Nrf1Dw4bXF9sunp1cpnENdzM1b11TT1mi33H1rzF6TFVtR3t3UPTPpEeXpelUXm89fEpi9Vxe0fkcLCueX+ucTdSqTgxNnS2r1Ur81KlEnFtQ7ft+uFmCKGIMH8vT4XZYrc5rj1Robmtf9Jie+Lh3LSkyNaOwbqmHtfrnmrF4vRYg9HsGj/FcVxtQ5fN7nxkQ3ZNXeeQzuD63nuptkPEMJkLY1RKj/rmnguVLfExIavyU93fb4MDvFbmpXiqFaWVzZ1TpmIhhNq7h3cfKHFlZzMeizYy6JsvbWI5ft+xcvPVmY9jRlNpRXNcdNBjm3IkEqa6rnP4+gsvOiIgIzW6s2fk5Nnae3LTeXupNq7O7Bsa++zQhdmWae8avHS5oyA7afvDucYJc11z79SpnQihjFRtbHRQeVXrpSkzrdzXw5jR7MpYXd/eI0L9li9dgBDieeEvH5309VG9+OTKgKvJFEJo60NLkuPDTp2r7e0f9fZULkiIGDdbh0euPJG2d1CPEE6OCxszmhtarlwAhgmzbnR8SUbc/A98dGzi/T1FnhrFY5tz4rUh7sFBfj6agiXJ8drgG1dRKeXhIb4sy4+bLLfX20EBXvExIYbxydExk5+Peu3yhWqVx7mKxu4+XWVte0NL79plaQsSwmdb3WJ1/PQ3uzHG3//Go/ExIVN/83SsqDp9QdSOrfkSMVNR3T4y0wN8EUJ+PuqEmBBCiHs43i05croqM02745F8hqYqqlr1BtO0BcyTtoMnLp4srrmSPvcMl1Q0hYf6bdu01D3MSq3y2Lw2Myoi4M0Pjrs+SzesymhpHxjSGV33aU1Dt5+POiUxorGl1zA+eSWY7hxSKeSxUcHuCYa3zd9Hnb848WRxTWePjmWvfHTXN/dW13UuzUpwzdm8KZGI8fVW+/tqXJf3jB8IKqXcMD4pCLdZ9FOpkOUtTnx43eLOHt2Jq10KAAAAQDgF/n6xLOdkOYHMPHdPIhF5aRTzr0rO8/xsxdMJIRSmGIaiqJnbsztY48QknBFw25Ljwzxk0o/3nn3zg+Md3cM3LlDb0PXR58VqpfyVZ9a6pim5vrC1dQ1mpsVMKyDipVEkxIbUNfU4pqQbWWna7EVxp87Wlle1TAtEosL9YyIDyy61/Or1vVNLtNjtjp7+EYeTXbLouq++FEUlxoZ6ahTV9Z0cd/uxrFolT4oLUyplF2vanSw3NGzQj5nyshKmLRYa7BMW7Fvb0O1wcmqVx6JUbXv3sMlsQwj1D+p7B0aT48My06LHjOahESNCqKtX19w+EBzglXS1BMzQsOFyU3dIgNfCBdFZ6bFDOuPUw3SFUwF+mie25JZdajlZXDPjpJibhx2eyoTY0FGD+fdvHfrrZ8U3+cDheIIITVM3Dv0srWzu7hsJCfT28VS6XhkYGqtt6JJLJXnZSXHRwQ4HW3LxSk0ulULmGrxW09CFEGI5vrquUxsZuHX9YovNUdvYxXE8QujMhfrgAK+oUD+pRNTY2mc0WRalRAddX5UmOMArOMBrcNjY1XutCNHA8Nj+Y+XjE5ZXnl07bWTQVHHa4NSkyAuXWi1Xu666rnN4dDw2OjgnMz4i1K+mvquta3DqKh5y6aJUbViwz6mztbUNXV/8TSeViJLiQhcvjNl3rLyqrmPGZQpL6sQiJiYqaEVeikwqKb3YPDwyPnUBHy9VTkYcwujEmZruKcWbEEIecklMZJBYLHr741Ov/mn/9f+noIqq1sXpcT5eKmrK72nUSnlMVGDvgN6VAaUkhCOEevpHLFb71chVvDQrgabp9u5hhJDBaK5r7CaELEq9haElze0Dja39GWnaqRXi5jaoM5RVtig8pNERAbfd4QIvYIxdV/zi9NjcrISevpG9R8vPlTd4aRSPPrRE4SGbcUXTpPU3fz7Q0z/yH9/elrUwZupvtmobu5pa+xalRC9cEKWNCKyq67hxsuG1HRAIIeg2fjFWU9/Z1NqfmaZNS47URgZW1LQP6q7bSmvn4F8/O1Pf3Ov+JcGowTQ2PpkQGzKtk6VScVJcWGvH4Ih+nKbxqrwUi9Xuvk+r6jritME5GXGjY6b+wTGHkx2fmKxp7PL3VYcEed+Vy/7FJ1eN6ifOlzdOWq8U5dx/vFwkojNTtd5eyvm0YLHaG1v7+gb0CbEzjze8WNOmN5jiY4JFd1C6QamQJcWFeXkqyy61wE8IAAAAHkAwre/vHc8LwpQAaXxicsJk4Wd6Vh9FYbVK7uutmuPXdhzPszznXmBoxOj+ReKN8RTDUB4yqVgsunGYA0LIbLH39l/7WkIE4nRyLMfDKQPzlJmq/eZLGz/YXfjOJ6cuN3UvzYwvWJI8teb3kdOXZFLxy8+sXXR1JI6T5fQGk8PJBvjNMBcjKMDbanNMfVqlWuXx7OPLv/vjd06eqZlWuDcs2HfHI/kWm+NkcW1Da19lbfui1OjlOQvsDnZkzCQWi3xn+hIbFuJ724OM3OQyscJDNjo2Ybc7+4fGRCJ6xrkqoUE+FTVtrqPJyYz/ZO+5uubuuOig+pZem92pjQyKCg/46LNiVz3d9u5hvcGcmhjpc3XoWe/gaGvn4KMPLZFJxdqIQF8f9bHCqpd2rJ62lcc2LT1+puaN94/mZyfeuA+60fEP9xSdr2hECMmk4uVLF2SmxUxdwFOjWLc8fVBnPFlc88vXPu/u00WG+j/1aMGMB/7erkKappdkxLkHeJ48Wzs6NiGXSRpb+5PiQjevzXKXkqlv7hkYHluyKM7HSxUc5B0S5F11uWNw2BAU4CUSMSGB3jFRQcUXGr7z8mYny1Ve7liaGZ+aFBkZ6ld1uXPd8nSzxVZZ0740K9715X90zGS3O/18NNMGYnhplJ6eCpblHM4rmaZ50na2rOFMaf1DqzKmBZQzXXJex4uquaufe4Ul9b4+6ohQPx8vVUpixMefnW1o7VuUqpVPmXIVExW0Mo9955NTe4+Wfe9qBas5HDldNTRidE0jzUjR5i9JclcKv/67cfvv/nLIVaE8NNAnLztxtrLK3p7KHVvz//Vn77+7s/A3P3lxhi2eupSSGK5WeQT5eyXHh12saRsYHouNvq61rIUxPX0j58oaz5U3LstJnnJtS7IXxX75qVUHjlf8+vW9kxabSiH7zisPC4IwOjZhMlunFk5y8/NRC7zAcQJCaOGCKF8vVWNLX//QGEKop2/E30ezMi+lf2iso3vYZLYO6Yw1Dd2B/l7aiGu7ZJyY/MmrO92p68vPrPHzVk/dkH5sgmW58BBfhVzmihIuVLa4fr/ipVEU5CSnJES4lmxo6f3tm/uVCpl+zGy1Ob/xpY3TngAwf3VNPRdr28ODfcJCfFwXW97ihLqm7g92F2nUHptWZ852jhwOZ3lV66h+Ysv6xWuvjt90O3Si0t9XEx0RIJWKsxbGVNd3NbT2LkgIUyrk05Zs7xoqudgkl0tSk275EA4crwgK8IyOCJRKxIsXxf75wxONLX2JMaFKhaynb2R0bIKhKS9P5fKlC7IWXvlMmJy0W22OqaWprvygydCBfhpCiGF80tdb7bpPi0rq1hYsNFtsTa392zblFGQnHT51qaWjf0lGXN+AvqNrOGthzNSQq7K2/dU39nl4SBFCUWH+qwvSAmYPjqfJWhiTlhxVeL5u64YlnmpF/6D+XFnjohSt+9NmNoZx85FTl0b041abY0hnXJaT/PC6xe53nU5u/7EKVz5bU98llYjW5KdNvdlvKz4Wa1QeOv0E/IQAAADgAQQjp/7eGScmnc5rI0H6BvW60QlhpjpQcpk0LNjHS6MkZNbZeGNGc2ePzrV6d+9ISUWTxTrz0/0IQRIx4+2pVHjI0Ez11ydMlpqGLsP4lSHuLMu1dg5yPIFTBuZJrfJ4elvB97/56JNb8vQG8xvvH39vd6F7pAkhRKWUa9SKzp7h7qtzUjiOH5+YdYrNjLXYcjLiC3KSqus7L1S2uKfFuSzNSviPb2376vPrgv29du0//7s/Hzpb1sDzwhxjiDDGd+XYGZqSyyW8IFjm2ta1v2ekaAP8NOVVrWMGU0v7gJ+POjLMPyM1WiaVtLT3j+gn+gZGGZpyz04yjJsvN/ZYrQ7XDDtvT1VedmJtY3dzW/+0rUSFBzz3+PK6xp7jZ6onLfYbPgeIk+XsdtZuZ+0OdsZYXBsZ+J2XN/3zV7csy0k+WVzz89c+37X/vPtdluN/9fpe159LlzteempVTua1x1dxLO9wsD19o/XNPYH+nqmJEa5RGBar/XJjD8vyCbGhCKGosIDMNG1nz3BFTdvVi0e+KCW6vqmnu29kVG9qaR9cmZ/q663OyYwvKqlzOrnG1j69wZSTmaBWyhFCVptjxp1HCE97vkRH99DB4xf9fNSzRWzTKBRS17iYgeGxi9VtMZGBrrL9i9NjlQpZdV3XwNDYdZe9Up67OCExLrSwpO7S5fabts9xnN3Buk4By/GzfbzzPO9wXlnMwXL87HOLZFJJVnrsytyUo4VVNw7QaGrtq23oTl8QrVLIEELLcpJtduflxu7x68fJBvl7rchLVSpkp87WtnddN100wM/zSztWf/8bj+54JP9iTfvPfrvntXcOE4RunBQ29Sy4/xYZ5h8TGdg3qO/tH+0b1LMcH6cNzkyLiY0K7OrVtbQPjBnNOv1EalKkK4lz/4d15Sq1s3Y7S2Y9/Csb4q5216XLHe/tKrxU2zGlJwW7gx3WGS83dlEUXrYkyfP6QZo3z6Sae/781xO/en3vz1/7nKLwjkfy3ZNtU5MiFySE9w3qPdWKdSvS5/rhDFPayMC+wbG6pu6pJ90wbi4sqUtLinQ9+WFFXopaJS+7E0NyywAAIABJREFU1Oqa3uvS2jn4wZ4zv3p97y/++Hn/4NgL21fkZMTf0iEYjObT5+sWpVy5DFblpSoVsguVLcMjxt6B0aLSuu6+kajwgO2bc7MXxV672VnONtsH2tWPM4yx6z4tPFfnZLnG1j67g120IDojTRsV7l/f3DtmMLd2DmKME2JCvD2V086L6/w6WU4gt/bDxqbVmS0dgzX1nVabo7SyxWZzLM2MD/S/SbxFCGI5zm5nB4YMlbUdkWH+U6NY1yG7dileG+LlqTxWVH17Q1CnomnKQw5PmwEAAPAggpFTf+/qmnv7B8cC/DzFIkZvMJVXtXX1jcz4Q5m3pzIxNlQul8xR8sBgnPz487MOJ8sw9JmS+nNljbP9KEkIkUrEGpXCS6OY9uXKZdJiq6huO15UvXbZQoahG1v79h4tn71KFQAzW5GbsiI3pbyq9Y33jx0vqo4OD3DVHvbz0awuSOE44dDJiz5eqq+9sEGlkDE0pVF7yKTiGUPVweExPx/1jc8EeGzj0pr6rpPFNTeOU4iNCoqNCuob1H/8efHuA6Xv7y76wbe2eWkUPM/P+B2jt380f0nSHUZUNrvTanPERAZJxKIAXw0vCDOOxuobHPPzuTL6w9tLGacN7uzRjZutja194SG+Qf6evj7qkEDvlo6Bytq27l6dRu0RdzWc6urVnS9vMoxPHi+qvljdZrM5h0eMJpN1//GK+Jjp01I2rFq052DJn/964t+/8ei0BMcVNMxREN3F11u9/eHc9SvSjxVV/f6tQ79+Y3/u4gTXM+wIIf2DVz5Avvr8+sc3L506smD9yvTnt6+w2Z3/9equU2drM1K16/w8EUI9/aO1jd1dvTrX12CEUGePrn9o7FxZ45Z1ixFCCg9ZekrUWx+dOFfR6CGVYIwKspMQQlnpsTv3n+/uH6msbVer5AuTI11DLbw0CrGYMVtsDic7tfS7YdxsGDfL5RLXcCT9mOnUucsd3cPfeGljQkzITU/l0IjR31cjEjEIoZKK5p7+UQ8Pyc595xUe0nGTZdxkqa7raOscmnbhhYf4rSlIa2jp/+jzs6lXB+zMZvParBd3rLppQfTsRXHf+8rDNy2I7qJSyrZtyim+UP+bN/8/e/cdXsdZIPr/ndO7eu+9y5JlWe7djpPYsU16hQQCLLAEuMvdu8uyy93l3h+7LGUX2NCTEBLSSI8T17h3W5Itq0u2qtXrUTlt5vfHsRVZdpIx5DKE/X7+yPM4Op5zZk6x3u95553XH7ln7ewfvfr2sfGJqarzF6Y9PqNR397ZPz3tO3D0/MolhSVXN5qivJTli/JffftE8LKPszkd1g2rSlcuLjhZ1fztH774v7/33JplRWGhDqfD6p6Yurav9Q+OOhxWs/ny85KVHn/8TGN375DfL1st5tzMhPBQR1py7K791aeqm0NC7JOTnvLSzNlbCA91/H/fePADdjki3Gk06tu7+iempkND7IvLcheX5Qohfvv7/b98Ztf0rHOBi/NT/+7Ld5iM+md+v/+Z3+9/Y9fJxx7d/AFbdk9M2WyW2Z8Jk5Oent7hyUlPZJhzy8aFi8pyZl7zkeGu/Ozk1MTorPT4mWJ1LbPZtKQ8d3lF3t//399+7/FXv/etR8LDnMG7OFXV0tjSbbOYnvn9geA0wNGxiSMn69u7BnKurHA/NeXt7R+RZcVmMW/YVnLn5qU3+hl1sqqpqbU7xGl7+qX9wVAyNj516ETtPVuXJcVHhoc6Q653dReb1ey0W6emvNcE1kBf/4jTYQ32REkSC+dnP//aofau/lNVzcmJUTmZCRazqTg/dfvu0/2Do/UtXZHhroy0uNmfFRXzs7/xlTv/gAXRg9auKP6vJ99+a/eprPT4nfsrkxOjMtPiPvRtFRHm3LKx4q8+ufFcfds/fOfZl7cfu3X9gowrl00wmQx3bF7yybvWBP/419/4xXd/8urispwViwuuu7Vpj9fn85uMBqPxfX/3nvZ4x91Tc84+BgCAOIU/C5XnWl95+9iYe9Jhs1Sfv/jGzpOzvyCdoddJyQmR84vS9brLC0UFrjeJSRHi99uP1jZ1SEJqunBp3D31ft/DK4owGvRpydGJ8RE19e3X3kyWleaLvY//ZselniGL1XT0VOP+q1e0AdSrmJ/d2tZb29jRP/je9Iqk+KjyksyOroFX3j6Wk5mw7eZFJpMxMT4yITb8XG3bnC109QzWN3YuXZhrtcz9znlBSeba5fNe2X7MPTF93eSUFB9585qyynMXOroHLGZTbmaioih1jZ2zL5Quy3JlTevg8PjKxQUfMLT4UJNTnta23sGh8U3r4m1Wc1Z6vMNmOVffPudmja3dbZ1992xZZrFcHrFXlGadrGqqb+psbL20dePCqIiQUJc9IzW26eKlQ8frBkfcWWlxCXERQgiP19fYcqm9qy8tObqts7+ts18IodfpEuIi9hyo/vwnN865mFRsVNhjj25+5Cs/OnS8zv0+UynVJQ/b6iVFdY0dT76wr6tnyJVpE0KYjIb/+PZnPvgvJsVHbtm48F++/8LRk/XzizKiI0Nq6tu7e4djokJHRicrRy8IIaY9vuSEqDPnWju6B5LiI60WU15mYnRk6PHTjZFhztysxNjoMEVRlpTnGvS6o6cajpysL5+XNbOgT15WYqjL3tDcNTA4FjxKQW2dfd09w+kpMRmpsR6P73hl4859VWXzMoKXlv9g3b1DZ89fnF+UHqwquw9Wh7psZqOx6cpMooTY8MbW7pqGtuVXnzJps5qXlOedOXdh++5Tuo9oLt4NMZuMJQVpt29a8m8/fmXmnKxg5th1oDo3M2FyylPTcPk1mZIU3XThUnPrpTm1LirctWZZ8YnK5kPHa697epTZbJpfnPHgnauOn2k839CxZWNFXnZS5bnWOQG0b2C0oaUrLytx5pKaedlJRqOhsfXS1JTHoNcFr4QQFxPmclhPVDZmpse7nNbCnOQb2uXczKTkhKgTlU19A6MJsR++klFURMjqpUVHTjXs3Fe17ZZFwSvlhYXY65u6RscmZl+KoevSUFZanMGon5NR0pKvHwqtFlN4mPNDp8ZYLabbNixsuXjp+z97o7Qo4wsP3xJczGj7nlMRYQ6nwzrzMktPiT1+prGmvm3mqZxXkPr1L2wtLfrDL/f2xq5TkREup8Pa2Np9pRjGHTvdeL6hfcG8zKz0+F37q+dcYEEIER0VGhMddqG91z0xNfPW8wcCfQNj9c1d84szYq9cFXHpwjyX03bkVMPhU/UFOUnBSw0W5CQ/98rBxtbumtq2pMSoD53WdEOy0uKXL8o/eqph5/6qypoLn7prdULsDQSg1MTou29b8p0fv/zSG0f+9kufuO5ttt5c8fyrh86caykvzQoLdRgM+uERt9frE1dOJR4ZmfAHArFRoaGu61+4eWrae7G9t6dveN2HfR8AAABxChoYHnH/5oV3j56qN5mMF9r6evqH/ddb1yk8zLlofnZRXkpAViLDXBaz8f1Wxpma8p452zrzR51Od92TBIUQAVlJS4ktyks+fKJ+bPw651JNT3uPnWo4V3vRbDIMjUwoCtOmcAMOHqsNDbVnpsZaLebR8YmO7n6H3TJn/emCnOTPf/Kmb33v+Z8/vTM3MzEvKzE81LFuRcnPn97x+s4Tt21YKIRQFGXMPfXzp3f29A9//Ytb7de7utPNa+afqGw6W3th5qzAxpbuoZHxzLS4yHCX1+vr6RseHB5PTYqOjw3PGovLyUrcvud0xfzsivnZQohAQG5q7f7Oj17OyYhfs6zIZPoDPznH3VPHTjfsPlCdnhKzZlmRECI81LFiccHuA9V7Dp4NTlBSFKWnf+Q/f/GGyWi4afV825XWtmJRweNP7fjdqweHR9xZ6XHBOQi5WQk7D1S9e6QmKT6yICc5eApb38BoZU1rWIjjO994aGa5nL6B0f/45RtPv/BuXWPHtVfT27h6fsX87B37Kj/grMnr6u0fabnYkxAXnpIYLYRwT043tHTHRoUkxd3YSsaLy3KK8lIOn6xfvqhgYWlWde1Fq8X42KObNqwsnfkkfPKFvb94eueh47X3blshhHA6bUvKcw+fqIuODFk0P1sIIUlSYU5yWlLM7gPVlTUX/v7Lt88sz5SZFl+Yl3L6bMuB47UbV5WGhTqEEO1d/dv3nBkdn/jEpsXxMeFNrd3vvHsmIMv3f2Jl5Ictk3yhvfc3L76r00lbblroclg7uwdOVjbdtLr0S4/cmnhl38+cbfnmvz5TU9/e1tlvMRvn9LibVpbsPXh294Gzf/DL6Y9hs5q33bLopTeOPDtrGfvTZ1tqGzv//Z8+tfXmRTOLc72248S3vvu78w3tyyrmLtufk5mwdlnxT59+5/CJuozUOCHEyNhEY0u3w24JTgua9vjO1bc5HdbczES9TvfA7Su/+s1fv/TmkXu2Lg8WUvfE1POvHWps6X74nrUzsSA/Oyk9JebIibppj3f10qK42HAhRGJcRGxM2NFTDVMeX3520vuln/cTHRly921Lv/3DF3//5lGH3ZqaGBVMzF6v7/0WXkxJil6ztPDHT7y9a3/Vp+9b77RblyzI3b779Gs7Tjx05+rgW/VUdXNdY8emDeXWD5uD84c8Rzbz1z63paH10nd+/PL84ozFZTmDw+P7j9auWlr0d1/6RMyVj8rWtp7P/c/HT1Y1r10+LyrC9cffb2//yP6j59evmPd3X75jZoMtbT2Pfu0nxyubVi8tnrN+33tHLDEqPzvx4PG6t/eeuWVtmd1mCb5zn33lQEfXwP/4q8srrAXfp3nZiXsOVp+qbtm4qsRmMQWbWnRU6Os7TjRf6LlpdWmcuiWlvD7/uHvKbrME7+4DPHjHqh37qp59+UCI0760PC88zKn+mDgd1vlFGZmpcW/vPf3IvWuvO3GsquaCz+dPio80GvS5mUmZqbFHTtYtWZDrdFiNRkPfwMiZc602qyUvO+m6y8a5J6ZPVTVt33smJTFq/coSfkMAABCn8OfCaNAHZCWYjYZG3MfPNAkhvd9JcxazqWxe5i3rykJcdo/Hl5YcEx0ZqubS0SEuu8VsHBoev+5C5oqiRIY7Fy/I3X+09mRl03UblqIo7olp94QQQugkSafX+VkTHeq8vfe0e2K6vCQzLNTR3tV/srKpOC+ltCh9zs0KclIeuWftd3/yyo9+9ebffun2lMSoT9+37tjphq//7yeDs04URXR2D7y95/Rdty1bt7JkzrSgoKK8lC03LWxo6RoevbyKf0NL5/a9ZzJTYnMyE9wT08dON5qMhs03lQfDwWfvX//4k+/8w3eeeezRTUIInz+w9+DZoRH317+wLS0pZubSVz19w3sOno2OvDx+WzAv89q7npzynK1re3PXSSFEV8/QkZP1gYD88D3rgvMaoiNDPn3f+o7uwb/99lPf+pt7gu+pypoLVecvfub+9eXzMmfKRXZGQlpSzDvvnp5fnBFxZdXz4vy0mMiQfYdrwkOdyQlRM93kfEN7blbi7IWcHTZLWXFGsHRfG6eEEF/73G1//Y1f+gNXvX/HxiePnW6Ymr5cukOc9qz0uNnrEPf0Db+8/ajZbFpcli2EuNjRX9fU+cm718TFhM9Z4euDRYS7ykuzqmov1jZ2GAz6+qaOtKTo/Oz3xsBhoY78rERJJ1XWXAjGKYfNvGBexs+f3ulyWr/48C0zt7xlfdmPfvmmooj87KSZF0N0ZMiDd6z61bO7nnvlYP/AaHpKjBDieGXT+Yb2W9ctWLO0yOv1n6xq2rW/OjsjYXjUHXy+hBBWiynYWQIBuadveOb/7zl4tqah/aE7V920utRuszz90j5/ILCkLGf2KjkpSdGpSTF1TZ3tXf3Z15xSmp+bdMfmxf/641c++Eylmvr27XtOm65M1ivMTUmIDf9j5u5d/rffoM9Mjfvyo5u+9o+/nvmfr+88GRJiX7owb/ay8QXZiXExYfUtXb1XX7NPCOFy2NauKD5X3/bUC3svx6nRiR37KvsGRm9aVSKEGBx279pffcfmJUV5KUKIzz+0ce/Bc//wnWdMRkNwyaSevpE3d51YvCDn1rVlMwtph4c6cjMT33m3UpJEWkpscJpJUnxEcX7q868dliSx4Zqh++SUZ+apEUJYLeaVSwoM+quum/bwveuaL/a88+4Zj9dXXnJ5lfrKmtaYqNCUxKhrD1Goyz6vIC3EaTtw9Pw9W5c7HNZ1K+ftOlD906feCQ91BD95fv3cnrjY8Ds2Lfkjl8F+PyaT8Z/+x901dW3//P3nv/vNT56rbx8aHlu9pNDpfG/t8/SU2IyU2OrzFy71DX8kcWr3werhEfea5cWzXwYZKbFpKTG1jR09/cOFuclGo354xH3kVP3olS+uUhKji/JS7ty8tKn10k9/8864eyq4nHl37/A7e8/ctWXZbRvKZ9/LyiWF//6TVxVFyc9ODr5Ps9Li87OTnn/tUGSEKzUpek5sauvs27W/amahsfiY8LjY8NPVzR3dg00XLi0pz/3Q9dEXleVkpMQcPF77pUdujY4KudHDEh0ZsmpJwQ9+/sbB47Wb1pULIfz+QPX5CzMvvCef37ukPHft8nnBUvbAHSt/9vTO37919EJHr9ViOlfXdrq6ZVFZdmlR2sw2p6Y95xvag1vo7R85dLxuyuP99H3r5lx3AgAA4hS0e1b0utKijOBVtKc9M8s3XL9MmYyGwryUuzYvKZuXKYQwm40ZabEL52d3dA36Ax90wXuL2bR2WdHo2OTxyiaf/32HkeXzMjatK+vqHuy8NPABW9PpdDGRITarpaXtEs8g1Hjss5u///jrT790eeLGysX592xdHhzixsWEzS9KDw427Dbz8oq8voHRIyfra+rbUhKjkuIjn/nJV//lBy/85y/fmtnaN75y581rymZSTlpyTHlJpmvWF9Q3ryltbe85fKI+eJbQ5g0LJyY9v/7dnh37qoQQqUnRf/OFrauXFgkhHA7r5g0L87OT/+pvfzpzF0aD/lff/1JKYtTM4jKlhel1jR3PvXpw5i6+9Tf3REeFlBSkpSRFBWfKxMWEpafENjR3NTR3XX5DlWQ+9ujmmatQmU3GivnZT/zwr7/2T0/M3p3v/uMny0uz5oyuP3HrIoNBKs5PmxmGpSRGLVmQ2zcwtmJRfnJCZPB/BgJyekrs+hXzZv9dm81cUZq9dlmxe8IjSVJkuGvVksLZcweWLyq47xPLDx2vS0+JCaaQ9JSY5ISo/UfP7z96PnibzLS4+29fOXsQOK8gzeP1f/fxV09WNgkhXE7rY49u/tTda4QQer0uIzX2/ZZfCXHaKkqzkhMiZ668vmh+dn1zpxDiUt9walLMkgW5iVdPv0pPjt20vnxmrWunw7Z+RcnqpUVOh6Wk8L3x3srFBTV1bXabNTMtzjQr4qxeWpQYH/Gzp3a8uevU5WBntzx899qtN1cEM1wgoCQnRE1Pe2c/EVERrs89eFN+TlJxfkptY+fsH/3Hv3wmJyNer9cLISYnPRtXzy/MS53dRiPCnGuWF/sDgUBAtlpMuZmJE5PTMxUjNips0/qFF9r7pj2+YJcxGQ0FOUnB8CGEsNssq5YUNl/sab7YM7PNLz58c2S4c3acstss8/JT42LC5kzOEkLERofNXPLMZDJkpMQuLM2aeYRWi+nercv3Hanp6x+NCHNKkvB6/Q/duTrk6nOOMtPiN6wsbb54yecPhLhsJQVpGamxM89aTkbCnZuX9A+OpiRGO+yW1KToe7cu//5PXw8eKJPJsG1jxT989a6Zrb3wi69/81+f/e3L+wP+y9923Lt1+ZaNFXOmsSxekHuho08OyAVXFmZyOmylhem3rC2LiQwpzk+Z/S9gdnp8QU7y7KcmOipk6cLcOW8fIcT/+bsHVi0pfPblA798ZveVzVo+c//6W9aWBQNuQU6SEMJ85WMkMT5y84by9s7+0fFJu80SGxX2g3/+9L9877mZ+4qOCvnFd79otb73pC+Yl5meEnPtczEjMtxZUpD2AdeJs1pMFaVZmWmxwTdRamL0t//XfT/61faTVc1j7sm1K+YtLM2a08I2rpk/MeVRFGEyGvKyEj1e38xZdVfFRKetpDAtfdakM0mSQkPsKxYVzH5TD424168sWViSNSf037qubObyLMX5qS1tPXsOnt1z8Gzw/2xav6AoL6VifvZ3//FTv3p213OvXr4qQmiI/ZtfvWvbLYvmPJhb1y44U91is1oy0+JmXs8rFxeOjE0kxkUEP6WvPGxrcX7Kicrm37y4b1bbKli5uDD4RCQnRD5y79rrHsyK+dk56fEzCxHes3W5027dsLJkpu/nZydNe7zBqUwuh7U4LyUi3Bn83IiODCkrzpiZ0Bce5ly3omTf0fMjoxPB47akPK+mvqOmvuPKMUn58f/97Mzy+XdvWe5y2n/3yoHTZy8vt//QXatvu6ncdeWiitGRIZmpcRfa+2ZeTsV5KV//4taYqDB+PQAA/PckfRxPxVIUpb65a/MD327vHlSUOdN5pPSUmF9874szl0V/5vcH/u2/Xq1taL827pSXZH3nGw8Gx04joxPPv3bwK//4hN9/bdCRinKT3nnuW2735H1f/GFVzYVAIHBN6DH+/WN3fub+dS+9efS7//VaR1f/tXeXn530vW89vO7qEaOiKAODY6XrvtY7MDrzV+Kiw/7rO58bHpt44rk9Z2vbxt2T77fGudViKshJ/uTdq+/dsjzkyjeKE5PT+w7XfPNfn61v7vL5r9+nXA7bgpKMv3/sjid+t/f1XafGrzlrLzY67B++cseDd662Wc0NzV0/f2bnC68e6hscu+78Kb1OFx8bsfXmhWPjU0+9sE+IubeRdNJvf/TVW9eXfejEewAAAAAA8N/Kx3XmlE4nuZy20JBpRRFXXQdcEU6HzTDrcl0mo8Fpt4aGOObcTAjhtFtnvlmVJGE0GkJD7H6/LOYsUKsIu90iSZKkkxwOa2iIIxCQ52zNYjZYzEZJksxGg8t5zd0FH5jTpr/mi9zgXTudNo8vIETw1D2lvDSzpDAtPjY8LSn6qRfePXKqsW9gZGrK4w/IiqwISeh0OpPR4HJa5xelPXjn6g2rSma+ixNC2G2W5RX5//OL2/7zV2+1tPVOTEwHAoHgcdLrdRaLOSzEtmJx/l8/cmtORsJLbxx1Oe16ne7qPVJCnDaT8fJ3vzmZCZ9/aKPTZnl5+/HuvuHpaW/AH1CE0EmSwaC32cwJMWG337roobvW/PiJt0NCHJI0N6VJQhiNet5vAAAAAABgjo9rnAoLddyzbdnQkFsIMftiRwFZiYpwzV5HMyMtdtvG8t6BbL3uvdsFp4slJUTOXA7GZDLk5yR/+p41fr885+pJgYCcEB9psZh0krTtpoULizJkRZl9G1kRJqO+pCDNYjbl5STdc9vS4VH3nGswKYqIiQpJjL/OIsFms+nB21eOjk9IQpIkEZDl5YvyQ0LsOp1uWUV+QU7yicrG3Qeqz9W19w2MeDw+nV5yOGxpSTGrlhSsW16ckhSjnxXjglwu27ZbKnKyEl575/iJyqahYbff79frDWGh9oKcxI2ryxaV5TjslkBAXrm4IDTE7vP6r94jJcRpy8tJmol3WWlxX/v8luUVBdv3nq6pbx8ZcQcU2WIxRUeElBal3bSqdF5BmiLLC0sy/T7/zBkfs2WkxBoM9CkAAAAAAHAViSusfSwoijI84u7rH3FPTRn0+vAwV2S4S80KrIqiTE15+4dGPdNeo8kYFeGy2yzSH3Hx8kBAdk9MDw6P+f0Bm80SHur4f7QQLAAAAAAA+O+AOAUAAAAAAADN6DgEAAAAAAAA0ApxCgAAAAAAAJohTgEAAAAAAEAzxCkAAAAAAABohjgFAAAAAAAAzRCnAAAAAAAAoBnDX8A+jLunhkbc09Meg8EQHup0OiwGg35iYnp4fMLn9UuSJEmS3W522m1mk0FRlIlJz/CoW5KksBCH3WYWQni9/sHhca/XFxpit9ssg8Pjk1MeSZKEEHq9LjzUabOagn8MGh2bGBmbNOh1EWEOs/mqHwkhJiY9o2NuWRGhLpvDbhVCTHu8g8Nun9fvcFgiw11CCL8/MDzqdrunbDZrdKRrZgv9AyOTUx5FEUKS9DopxGm32c0Gvd7r9Q8Nj3t9/hCXTZYV98RUICCLWfcrSZLDbgkPdUqS8PsD7onpkVG32WyKDHcajQYhhKIo09PevsExIURCbLher5vzsN0TU4PDbo/HYzIaw0MddrtVr9f5fP6RscnJKY/dbg512Q16vaIok1PekbEJm8UUFuoQQgQCgfGJ6ZERt9lsiosJC97XyOjEyOiEyWyIiQw1GPS80wAAAAAAwHV9vOOU1+fff/T8GztO1DV1TUx79TpdelLUuhXFN62e39Dc+dSL77a09cqyotdJURGuhaXZt6wty0yLPVnV9Ovn9piNxk/ft27xghwhRHfv0A9+/npLW+8n71i5dkXJ93/66rEzTTpJ8gcCFospMzV2y00Vq5YWWswmIYTH4/3Ni/veefeMyWj86mc3VZTlmk1XHcbKcy1PPr/H5ws8cPvK9atKh0fG39lX+ezLB0Jd9s8+sGH5ogJFUQaGx779/Rdq6ttzsxK/9Td3x0aHB//u40/tOHjivN8nBwIBs9mUkhi1YXXp2mXF4+6pH/789db23vtvXzk2PvXWrlNDI+N6vU6n0ytKwO+XLRbTxtWlX/70JoNB3zcw+sRze3btr0pJiv7aZ2+bV5gmhAjI8tm6tn/699/pJPGrH3w5JjJkJk55vf6DJ85v3336bF375KTXbDJkp8fesnbBsoo8SZJeevPI6++cKC5I+eRda/Kzk0bHJt/ee+b51w6Wl2R+5bO32W2WwWH340+9feBY7foVJf/rrz8hhJBl5XuPv3roRF1MVOg/fu3unMwE+hQAAAAAALiuj3ecevmtoz954u2WHMITAAAgAElEQVSm1p4QlzUqwjU2NrHrQHff4Fhhbsrg0HhVTVtTa3dmWqzdZj5d3XLmbOvg0Pgj960dHnFX1bRZreahkfHgdiYmp8/WtjW09KxZWujz+c/Wth0705wUF5adEdfbP/r78xfP1raZzYYlC/LMZmNH9+Cbu08dOl4nSVJpYVpmenx8TPjsR9U/NFp1vs3rC6xfOerx+irPtf7q2b31zZ1bNpRnpMYKITxeX019+yvbj/cPjTdd7NmyseLmNZe3UNvYcex0c0SYIzMlZtw9+c67VVXnL+qElJocXdfUXV17YdWSQovZFJDlySlP38Bo/+BYiNMaHxthNOgVWVEUxe8PtHX2vfrO8erz7S1tfWXFGcE4JRQxNOI+fKJeEorX65t5tLIsv7bj+C+f2X2uvt3ltIS7HD29Y40XLp2ta394YO2t68p8Pn9NQ8fA8HjZvMz87KTu3qFd+6p2H6wZGZu8Ze2C4vyU3r6R7XsqW9p6t2ysEEIEZLm1rfeVt080XbhktZhWLy1KSYxyOKy82QAAAAAAwLU+xnGqqbXr8SffOVnVfNPq0nu2LE2Ii5iYmK46fzEkxB4Z4brY0acoIsRpu+u2pYsWZL+189Tzrx89UdWyckmhoiiKoghx1UltsqwIIRRFBP+r1xmWVeR94VM3DwyN/cv3X6yq7dhzsKa0MMNsNh4/09R6sScxLqJ/cPTo6fqNa+bHRoXqdO+t3qUowe1IQoiL7X2/3378fH1HWXHa/bevjI0OE0KMu6fePXhu1D1VlJfU0HLprd2nNq4uFUJIkqQosqJIC4ozH31gnRDiJ0+8fehk44HjtQ67WUhCkRWhiOUVeWXFGd29Qy+9ceT1HScKc1M+c//6pITImMhQvV43POo+Xd3S0TWQkRI9Ojax+0D1g7evCgtzXNlNWRLC5wvUNXa4nLbYmLDG5q6nXth3/EzjmqXFt29alBQfOTQ8/vLbx/cernn+tUOpSdFZaXEpSdHtnQOtbb0Tk9OXeofON3V4vP6unuHKmtbsjPjmi5cudva6HJbyeZnBu9h76Gxb10B+dsLFjv6d+6tuXb/AZjPPPkQAAAAAAABBH+M49e7hmrN1HVERrs89uH7FokK7zRwIyPOLM/R6nctpE5IQkjCbjZlpcUvL89o7+rfvrfZ4fB6P9+oqFSRJV6/fpNPpEmIjykuyfP7A868erq7v6u4b8gcC09OevYfPjo5NPnjXquqaC02tl843tOVlJTgdtvf+uhBCCL/f39bZd6l3eNf+6sS48PtuX1FalK7T6fx+f9elwQPHaiPDnPd9YsV//vLNPQfOtnf1J8VHSZKQJElIUkxUaElheqjL9u7hcyeqL/QPjk1OeYRyefsJcRHhoc5LvcPHTzca9LqoCNfC0qz0lFghhKIoff2jh0/Wm82mzRvKT1Q1nm/sqjx/Yc2youB+CSEURfzitztb2noeuWddRLjr8Mn6mobOhLiIB25fsX5VicNu8fn8drulvWvgXF3b6bPNa5cVZ6fHnau9eLGtt7N7sOViT2/fSGyUKxAInD1/ccOqksbW7ulpf1lhfGZqrCwrY2OTb+46JRTloTtXPfPy/uNnGptau6MjXGazifcbAAAAAACY42M8meV8fYfHL+dmJswrSLNZzQND45U1F1ouXmpt63VPTAdTzuSUp6qm9ZW3ju45dHZ8fCI9OTo5IXLOQuDXJStyb99ITX37vsM1Ta3dcsAfGxWq1+tqGzuqai5EhjtvWlmyYlFBICBOV7f29o9eswGlr3/k5e3HfvPS/nH35OIFWWuWFVktJiHE1JT3bF1bc1tvQU7y5vXlC0uzOy4N7Tl4VpblK39V6R8arW/qPHS8rq6xa2rKExHmtFnNKh618Hh9LRd7Tp9tSUmI3LyhfPmiguGRiV37qxRF8Xi9rW09gUAgEAi8+OaRMfdkWKhDkqT65q6JSU9WenxuVqLDbpEkyWQy5mcnpSVHTU55Lnb0Gk2G3IwEi8XYcWnoXH1bfVOXzWpet7w4LMReU9/e2NJd19RpNBgWzMsMDbUHZLmhpetEZXNKYsSWjRXLKwrGJzz7jtZMT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class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y56 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls0 ws0">4 </div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 hb y58 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 hb y59 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y5a ff4 fs1 fc0 sc0 ls2 ws0">I.<span class="ls0"> <span class="_ _12"> </span>PODSTAWOWE DANE F<span class="_ _1"></span>INANSO<span class="_ _1"></span>WE </span></div><div class="t m0 x2 h3 y5b ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y5c ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y5d ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y5e w9 hc"><div class="t m0 xa hd y5f ff2 fs4 fc1 sc0 ls0 ws0">Wybrane skon<span class="_ _0"></span>solidowane dane<span class="_ _0"></span> finansowe </div></div><div class="c xb y60 wa he"><div class="t m0 xc hd y61 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c xd y60 wb he"><div class="t m0 xe hd y61 ff2 fs4 fc1 sc0 ls0 ws0">w tys. EURO </div></div><div class="c xb y62 wc hf"><div class="t m0 xf hd y63 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x10 y62 wd hf"><div class="t m0 xf hd y63 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c xd y62 we hf"><div class="t m0 xf hd y63 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x11 y62 wd hf"><div class="t m0 xf hd y63 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c xb y5e wc h10"><div class="t m0 x12 hd y64 ff2 fs4 fc1 sc0 ls5 ws0">od <span class="ls0">01.01.2024 do </span></div><div class="t m0 x13 hd y65 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x10 y5e wd h10"><div class="t m0 x12 hd y64 ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2023 do </div><div class="t m0 x13 hd y65 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c xd y5e we h10"><div class="t m0 x12 hd y64 ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2024 do </div><div class="t m0 x13 hd y65 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x11 y5e wd h10"><div class="t m0 x12 hd y64 ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2023 do </div><div class="t m0 x13 hd y65 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 y66 wf h11"><div class="t m0 x14 hd y67 ff3 fs4 fc1 sc0 ls0 ws0">Pozycje spraw<span class="_ _0"></span>ozdania z całkow<span class="_ _0"></span>itych dochod<span class="_ _0"></span>ów oraz sprawo<span class="_ _0"></span>zdania z przepł<span class="_ _0"></span>ywów pieniężny<span class="_ _0"></span>ch  według <span class="_ _0"></span>kursu stanowiącego<span class="_ _0"></span> średnią </div><div class="t m0 x14 hd y68 ff3 fs4 fc1 sc0 ls0 ws0">arytmetyczną śred<span class="_ _0"></span>nich  kursów N<span class="_ _0"></span>BP na koniec mie<span class="_ _0"></span>sięcznych o<span class="_ _0"></span>kresów:  1 eur<span class="_ _0"></span>o =<span class="ff2"> </span></div></div><div class="c xd y66 we h11"><div class="t m0 x15 hd y69 ff2 fs4 fc1 sc0 ls0 ws0">4,3042 </div></div><div class="c x11 y66 wd h11"><div class="t m0 x15 hd y69 ff2 fs4 fc1 sc0 ls0 ws0">4,5284 </div></div><div class="c x9 y6a w9 he"><div class="t m0 x14 hd y61 ff3 fs4 fc0 sc0 ls0 ws0">Przychody ze <span class="_ _0"></span>sprzedaży<span class="ff2"> </span></div></div><div class="c xb y6a wc he"><div class="t m0 x16 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">3 252 143 </div></div><div class="c x10 y6a wd he"><div class="t m0 x16 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">3 322 440 </div></div><div class="c xd y6a we he"><div class="t m0 x17 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">755 582 </div></div><div class="c x11 y6a wd he"><div class="t m0 x17 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">733 695 </div></div><div class="c x9 y6b w9 hf"><div class="t m0 x14 hd y63 ff3 fs4 fc0 sc0 ls0 ws0">Zysk (strata) <span class="_ _0"></span>z działalności oper<span class="_ _0"></span>acyjnej<span class="ff2"> </span></div></div><div class="c xb y6b wc hf"><div class="t m0 x17 hd y63 ff2 fs4 fc0 sc0 ls0 ws0">182 131 </div></div><div class="c x10 y6b wd hf"><div class="t m0 x17 hd y63 ff2 fs4 fc0 sc0 ls0 ws0">223 883 </div></div><div class="c xd y6b we hf"><div class="t m0 x18 hd y63 ff2 fs4 fc0 sc0 ls0 ws0">42 315 </div></div><div class="c x11 y6b wd hf"><div class="t m0 x18 hd y63 ff2 fs4 fc0 sc0 ls0 ws0">49 440 </div></div><div class="c x9 y6c w9 he"><div class="t m0 x14 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">Zysk (strata) przed<span class="_ _b"></span> <span class="_ _1"></span>opodatkowaniem </div></div><div class="c xb y6c wc he"><div class="t m0 x17 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">151 729 </div></div><div class="c x10 y6c wd he"><div class="t m0 x17 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">170 213 </div></div><div class="c xd y6c we he"><div class="t m0 x18 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">35 252 </div></div><div class="c x11 y6c wd he"><div class="t m0 x18 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">37 588 </div></div><div class="c x9 y6d w9 h12"><div class="t m0 x14 hd y6e ff2 fs4 fc0 sc0 ls0 ws0">Zysk (strata) net<span class="_ _0"></span>to   </div></div><div class="c xb y6d wc h12"><div class="t m0 x17 hd y6e ff2 fs4 fc0 sc0 ls0 ws0">121 372 </div></div><div class="c x10 y6d wd h12"><div class="t m0 x17 hd y6e ff2 fs4 fc0 sc0 ls0 ws0">135 414 </div></div><div class="c xd y6d we h12"><div class="t m0 x18 hd y6e ff2 fs4 fc0 sc0 ls0 ws0">28 199 </div></div><div class="c x11 y6d wd h12"><div class="t m0 x18 hd y6e ff2 fs4 fc0 sc0 ls0 ws0">29 904 </div></div><div class="c x9 y6f w9 he"><div class="t m0 x14 hd y61 ff3 fs4 fc0 sc0 ls0 ws0">Całkowite dochod<span class="_ _0"></span>y za rok obro<span class="_ _0"></span>towy netto<span class="ff2"> </span></div></div><div class="c xb y6f wc he"><div class="t m0 x17 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">121 372 </div></div><div class="c x10 y6f wd he"><div class="t m0 x17 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">135 414 </div></div><div class="c xd y6f we he"><div class="t m0 x18 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">28 199 </div></div><div class="c x11 y6f wd he"><div class="t m0 x18 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">29 904 </div></div><div class="c x9 y70 w9 he"><div class="t m0 x14 hd y61 ff3 fs4 fc0 sc0 ls0 ws0">Przepływy pieniężne<span class="_ _b"></span> <span class="_ _1"></span>netto z d<span class="_ _0"></span>ziałalności opera<span class="_ _0"></span>cyjnej<span class="ff2"> </span></div></div><div class="c xb y70 wc he"><div class="t m0 x19 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">-48 045 </div></div><div class="c x10 y70 wd he"><div class="t m0 x17 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">147 674 </div></div><div class="c xd y70 we he"><div class="t m0 x19 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">-11 162 </div></div><div class="c x11 y70 wd he"><div class="t m0 x18 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">32 611 </div></div><div class="c x9 y71 w9 hf"><div class="t m0 x14 hd y63 ff3 fs4 fc0 sc0 ls0 ws0">Przepływy pieniężne<span class="_ _b"></span> <span class="_ _1"></span>netto z d<span class="_ _0"></span>ziałalności inwe<span class="_ _0"></span>stycyjnej<span class="ff2"> </span></div></div><div class="c xb y71 wc hf"><div class="t m0 x19 hd y63 ff2 fs4 fc0 sc0 ls0 ws0">-85 131 </div></div><div class="c x10 y71 wd hf"><div class="t m0 x1a hd y63 ff2 fs4 fc0 sc0 ls0 ws0">-145 804 </div></div><div class="c xd y71 we hf"><div class="t m0 x19 hd y63 ff2 fs4 fc0 sc0 ls0 ws0">-19 779 </div></div><div class="c x11 y71 wd hf"><div class="t m0 x19 hd y63 ff2 fs4 fc0 sc0 ls0 ws0">-32 198 </div></div><div class="c x9 y72 w9 he"><div class="t m0 x14 hd y61 ff3 fs4 fc0 sc0 ls0 ws0">Przepływy pieniężne<span class="_ _b"></span> <span class="_ _1"></span>netto z d<span class="_ _0"></span>ziałalności finansow<span class="_ _0"></span>ej<span class="ff2"> </span></div></div><div class="c xb y72 wc he"><div class="t m0 x17 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">134 170 </div></div><div class="c x10 y72 wd he"><div class="t m0 x1a hd y61 ff2 fs4 fc0 sc0 ls0 ws0">-113 655 </div></div><div class="c xd y72 we he"><div class="t m0 x18 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">31 172 </div></div><div class="c x11 y72 wd he"><div class="t m0 x19 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">-25 099 </div></div><div class="c x9 y73 w9 he"><div class="t m0 x14 hd y61 ff3 fs4 fc0 sc0 ls0 ws0">Przepływy pieniężne<span class="_ _b"></span> <span class="_ _1"></span>netto raze<span class="_ _0"></span>m<span class="ff2"> </span></div></div><div class="c xb y73 wc he"><div class="t m0 x1b hd y61 ff2 fs4 fc0 sc0 ls5 ws0">994<span class="ls0"> </span></div></div><div class="c x10 y73 wd he"><div class="t m0 x1a hd y61 ff2 fs4 fc0 sc0 ls0 ws0">-111 785 </div></div><div class="c xd y73 we he"><div class="t m0 x1b hd y61 ff2 fs4 fc0 sc0 ls5 ws0">231<span class="ls0"> </span></div></div><div class="c x11 y73 wd he"><div class="t m0 x19 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">-24 686 </div></div><div class="c x9 y74 w9 h13"><div class="t m0 x14 hd y75 ff2 fs4 fc0 sc0 ls0 ws0">Zysk (strata) net<span class="_ _0"></span>to <span class="ff3">przypadająca n<span class="_ _0"></span>a jedną akcje<span class="_ _0"></span>  w PLN/EURO<span class="ff2"> </span></span></div></div><div class="c xb y74 wc h13"><div class="t m0 xc hd y75 ff2 fs4 fc0 sc0 ls0 ws0">1,10 </div></div><div class="c x10 y74 wd h13"><div class="t m0 xc hd y75 ff2 fs4 fc0 sc0 ls0 ws0">1,48 </div></div><div class="c xd y74 we h13"><div class="t m0 xc hd y75 ff2 fs4 fc0 sc0 ls0 ws0">0,26 </div></div><div class="c x11 y74 wd h13"><div class="t m0 xc hd y75 ff2 fs4 fc0 sc0 ls0 ws0">0,33 </div></div><div class="c x9 y76 w9 he"><div class="t m0 x14 hd y61 ff3 fs4 fc0 sc0 ls0 ws0">Zysk (strata) rozwod<span class="_ _0"></span>niony na<span class="_ _0"></span> jedną akcje  w PLN<span class="_ _0"></span>/EURO<span class="ff2"> </span></div></div><div class="c xb y76 wc he"><div class="t m0 xc hd y61 ff2 fs4 fc0 sc0 ls0 ws0">1,10 </div></div><div class="c x10 y76 wd he"><div class="t m0 xc hd y61 ff2 fs4 fc0 sc0 ls0 ws0">1,48 </div></div><div class="c xd y76 we he"><div class="t m0 xc hd y61 ff2 fs4 fc0 sc0 ls0 ws0">0,26 </div></div><div 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class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y56 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls0 ws0">5 </div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h14 y7a ff5 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h6 y7b ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h6 y7c ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y7d w10 h15"><div class="t m0 x1d hd y7e ff2 fs4 fc1 sc0 ls0 ws0">Wybrane skon<span class="_ _0"></span>solidowane dane<span class="_ _0"></span> finansowe </div></div><div class="c x1e y7f w11 h16"><div class="t m0 x1f hd y80 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c x20 y7f w11 h16"><div class="t m0 x21 hd y80 ff2 fs4 fc1 sc0 ls0 ws0">w tys. EURO </div></div><div class="c x1e y81 w12 h16"><div class="t m0 x22 hd y82 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x23 y81 w13 h16"><div class="t m0 x22 hd y82 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x20 y81 w14 h16"><div class="t m0 x22 hd y82 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x24 y81 w13 h16"><div class="t m0 x22 hd y82 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x1e y7d w12 h16"><div class="t m0 x25 hd y80 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x23 y7d w13 h16"><div class="t m0 x25 hd y80 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x20 y7d w14 h16"><div class="t m0 x25 hd y80 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x24 y7d w13 h16"><div class="t m0 x25 hd y80 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 y83 w15 h17"><div class="t m0 x14 hd y84 ff3 fs4 fc1 sc0 ls0 ws0">Pozycje aktywów<span class="_ _0"></span> i pasywów  wed<span class="_ _0"></span>ług średniego<span class="_ _0"></span> kursu określon<span class="_ _0"></span>ego przez<span class="_ _0"></span> Narodowy Bank <span class="_ _0"></span>Polski na dzi<span class="_ _0"></span>eń sprawozdawc<span class="_ _0"></span>zy odpowiednio:<span class="_ _0"></span> </div><div class="t m0 x14 hd y85 ff2 fs4 fc1 sc0 ls0 ws0">1 euro= </div></div><div class="c x20 y83 w14 h17"><div class="t m0 x26 hd y86 ff2 fs4 fc1 sc0 ls0 ws0">4,2730 </div></div><div class="c x24 y83 w13 h17"><div class="t m0 x26 hd y86 ff2 fs4 fc1 sc0 ls0 ws0">4,3480 </div></div><div class="c x9 y87 w10 h18"><div class="t m0 x14 hd y82 ff2 fs4 fc0 sc0 ls0 ws0">Aktywa razem </div></div><div class="c x1e y87 w12 h18"><div class="t m0 x1d hd y82 ff2 fs4 fc0 sc0 ls0 ws0">2 413 580 </div></div><div class="c x23 y87 w13 h18"><div class="t m0 x1d hd y82 ff2 fs4 fc0 sc0 ls0 ws0">2 283 801 </div></div><div class="c x20 y87 w14 h18"><div class="t m0 x27 hd y82 ff2 fs4 fc0 sc0 ls0 ws0">564 844 </div></div><div class="c x24 y87 w13 h18"><div class="t m0 x27 hd y82 ff2 fs4 fc0 sc0 ls0 ws0">525 253 </div></div><div class="c x9 y88 w10 h16"><div class="t m0 x14 hd y80 ff3 fs4 fc0 sc0 ls0 ws0">Zobowiązania i re<span class="_ _0"></span>zerwy na zobow<span class="_ _0"></span>iązania<span class="ff2"> </span></div></div><div class="c x1e y88 w12 h16"><div class="t m0 x1d hd y80 ff2 fs4 fc0 sc0 ls0 ws0">1 318 560 </div></div><div class="c x23 y88 w13 h16"><div class="t m0 x1d hd y80 ff2 fs4 fc0 sc0 ls0 ws0">1 490 251 </div></div><div class="c x20 y88 w14 h16"><div class="t m0 x27 hd y80 ff2 fs4 fc0 sc0 ls0 ws0">308 579 </div></div><div class="c x24 y88 w13 h16"><div class="t m0 x27 hd y80 ff2 fs4 fc0 sc0 ls0 ws0">342 744 </div></div><div class="c x9 y89 w10 h16"><div class="t m0 x14 hd y80 ff3 fs4 fc0 sc0 ls0 ws0">Zobowiązania długoter<span class="_ _b"></span>minowe<span class="ff2"> </span></div></div><div class="c x1e y89 w12 h16"><div class="t m0 x27 hd y80 ff2 fs4 fc0 sc0 ls0 ws0">494 710 </div></div><div class="c x23 y89 w13 h16"><div class="t m0 x27 hd y80 ff2 fs4 fc0 sc0 ls0 ws0">496 143 </div></div><div class="c x20 y89 w14 h16"><div class="t m0 x27 hd y80 ff2 fs4 fc0 sc0 ls0 ws0">115 776 </div></div><div class="c x24 y89 w13 h16"><div class="t m0 x27 hd y80 ff2 fs4 fc0 sc0 ls0 ws0">114 108 </div></div><div class="c x9 y8a w10 h18"><div class="t m0 x14 hd y82 ff3 fs4 fc0 sc0 ls0 ws0">Zobowiązania kró<span class="_ _0"></span>tkoterminowe<span class="ff2"> </span></div></div><div class="c x1e y8a w12 h18"><div class="t m0 x27 hd y82 ff2 fs4 fc0 sc0 ls0 ws0">823 850 </div></div><div class="c x23 y8a w13 h18"><div class="t m0 x27 hd y82 ff2 fs4 fc0 sc0 ls0 ws0">994 108 </div></div><div class="c x20 y8a w14 h18"><div class="t m0 x27 hd y82 ff2 fs4 fc0 sc0 ls0 ws0">192 804 </div></div><div class="c x24 y8a w13 h18"><div class="t m0 x27 hd y82 ff2 fs4 fc0 sc0 ls0 ws0">228 636 </div></div><div class="c x9 y8b w10 h16"><div class="t m0 x14 hd y80 ff3 fs4 fc0 sc0 ls0 ws0">Kapitał własny<span class="ff2"> </span></div></div><div class="c x1e y8b w12 h16"><div class="t m0 x1d hd y80 ff2 fs4 fc0 sc0 ls0 ws0">1 095 020 </div></div><div class="c x23 y8b w13 h16"><div class="t m0 x27 hd y80 ff2 fs4 fc0 sc0 ls0 ws0">793 550 </div></div><div class="c x20 y8b w14 h16"><div class="t m0 x27 hd y80 ff2 fs4 fc0 sc0 ls0 ws0">256 265 </div></div><div class="c x24 y8b w13 h16"><div class="t m0 x27 hd y80 ff2 fs4 fc0 sc0 ls0 ws0">182 509 </div></div><div class="c x9 y8c w10 h19"><div class="t m0 x14 hd y80 ff3 fs4 fc0 sc0 ls0 ws0">Kapitał podstaw<span class="_ _0"></span>owy<span class="ff2"> </span></div></div><div class="c x1e y8c w12 h19"><div class="t m0 x28 hd y80 ff2 fs4 fc0 sc0 ls0 ws0">11 009 </div></div><div class="c x23 y8c w13 h19"><div class="t m0 x29 hd y80 ff2 fs4 fc0 sc0 ls0 ws0">9 174 </div></div><div class="c x20 y8c w14 h19"><div class="t m0 x29 hd y80 ff2 fs4 fc0 sc0 ls0 ws0">2 576 </div></div><div class="c x24 y8c w13 h19"><div class="t m0 x29 hd y80 ff2 fs4 fc0 sc0 ls0 ws0">2 110 </div></div><div class="c x9 y8d w10 h18"><div class="t m0 x14 hd y82 ff2 fs4 fc0 sc0 ls0 ws0">Liczba akcji w <span class="_ _0"></span>sztukach </div></div><div class="c x1e y8d w12 h18"><div class="t m0 x2a hd y82 ff2 fs4 fc0 sc0 ls0 ws0">110 093 000 </div></div><div class="c x23 y8d w13 h18"><div class="t m0 xa hd y82 ff2 fs4 fc0 sc0 ls0 ws0">91 744 200 </div></div><div class="c x20 y8d w14 h18"><div class="t m0 x2a hd y82 ff2 fs4 fc0 sc0 ls0 ws0">110 093 000 </div></div><div class="c x24 y8d w13 h18"><div class="t m0 xa hd y82 ff2 fs4 fc0 sc0 ls0 ws0">91 744 200 </div></div><div class="c x9 y8e w10 h16"><div class="t m0 x14 hd y80 ff3 fs4 fc0 sc0 ls0 ws0">Wartość księgo<span class="_ _0"></span>wa na jedną a<span class="_ _0"></span>kcje w PLN/EURO<span class="ff2"> </span></div></div><div class="c x1e y8e w12 h16"><div class="t m0 x1f hd y80 ff2 fs4 fc0 sc0 ls0 ws0">9,95 </div></div><div class="c x23 y8e w13 h16"><div class="t m0 x1f hd y80 ff2 fs4 fc0 sc0 ls0 ws0">8,65 </div></div><div class="c x20 y8e w14 h16"><div class="t m0 x1f hd y80 ff2 fs4 fc0 sc0 ls0 ws0">2,33 </div></div><div class="c x24 y8e w13 h16"><div class="t m0 x1f hd y80 ff2 fs4 fc0 sc0 ls0 ws0">1,99 </div></div><div class="c x9 y8f w10 h1a"><div class="t m0 x14 hd y86 ff3 fs4 fc0 sc0 ls0 ws0">Rozwodniona<span class="_ _0"></span> wartość księgowa<span class="_ _0"></span> na jedną akcje<span class="_ _0"></span> w PLN/EURO<span class="ff2"> </span></div></div><div class="c x1e y8f w12 h1a"><div class="t m0 x1f hd y86 ff2 fs4 fc0 sc0 ls0 ws0">9,95 </div></div><div class="c x23 y8f w13 h1a"><div class="t m0 x1f hd y86 ff2 fs4 fc0 sc0 ls0 ws0">8,65 </div></div><div class="c x20 y8f w14 h1a"><div class="t m0 x1f hd y86 ff2 fs4 fc0 sc0 ls0 ws0">2,33 </div></div><div class="c x24 y8f w13 h1a"><div class="t m0 x1f hd y86 ff2 fs4 fc0 sc0 ls0 ws0">1,99 </div></div><div class="c x1 y1 w8 h9"><div class="t m0 x1c h6 y90 ff1 fs1 fc0 sc0 ls0 ws0"> 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0cITZgsl2o7ggI8HU4OITSkM9Y19WSnx60pSLM7nFV1nW9+cJyiqZefXkMIMYybC89fdvfbmdK63791WKOSr1uxSCYV60bHz5TW5y9J4qeMcp+02C7VdgQFeK1fke5qv765N04bvGHFItfH3YXKlh/94uMntuZuWZcNPyEAAACAcAr8DYkYRqX0uNPECGOaomYbOYXv3lgwjDEvEJblZ0y7MEYUhakvcNwZuP9U13XWt/S+8szaJ7bkesilnT06k9mqUsqnLmMcnzxaWHX4VOWynOSnHi3w9lKNT1g+O3zh5Nna77286bnty9WqK/dUd9/Ir9/Yl50e+/jmpa4ve2qVR0iwz96jZYvTY28c5dc7oC+paPLUKL789Bp/H41hfLK3f1SplCGEhnSG93ae7h3Q//w/nlmzbCFCSBCE7PRY3ej4a28fzkzTpi+Inn/K7CGXLkqJ3rYpByE0YbaGB/u+u/P0O5+cDgnyTk2MHB0zvbfrdHl12+9/9tK2jTmu5GjCZNWNjn/46ZmMNO2aZWmpSZFymaSmoasgJ9kVTtU19VptzjGjubGlNz870fWlsX9Ib7U5oiMCZLIrqfHAkKGprW/divSG5t4TxTXucMp9F29YmXG0sOrhtVkr81NnHGaiVnnkZyetzEuZ7ejGxifLLrXoxyZ++O1ti9Pj7HZnZ6/OPiWwY2jadewIoc7e4f/9/WdFJXWb1lwZPJKSGLF5bZaPlyojNfqbP3y7uKwhLzvRHU61dQ3r9OO5ixMQQuXVrY9tXuoaEaZSymKjg1o7B3Wj4/6+Gp4X+of0NfWd3l7KI6erXn56retYWjoGBnWGFbkprpjjo8+KK6rbtm/Je/ShJf6+GoTQksz493adPl5U7e2liokKigoPiAoPuBJ/GM27DpyXSsVPbs3z9VYNDhtomgoO8HYfS1pyxG/fPPDOJ6fDQ/zWrkj3uNrnRSV1ft7qVXmpHd3DnT269AXRU7srMsxf4SE9VlS1KDU6ISZ0PtfPwuSoRzZkT/1SPaPoiIANKxdFhPrPvZhaKU9NjPhk77n8JUmuMGhGx4qqkxPCZFJxdV3X0IjRHU65JMSEmC3240XVMVFBgdeHlaZJW3lV6+XG7v/9wTPbNuZwHN8/NOaK2wRB2H+84sM9Z772wvrnt6/099O4BiFOWmy/fmP/Z4cufGnHqqS4MD9fdWfPsG50PCoswBX9DAyPYQq3dgy0tA/EaYNdHwt9A3ptZKC3l2p4xOi6y9ynZjYHj1d8sLtwzbKFz21fHhUe4IpgRvTjTW39/r7XjiI0yOeh1RnBAV79g3rjhGX/sfJ1y9NjIm9hMEtEqN/6lYsiw/xzMuN1o+Onz13OWhizNDOhuLS+5GLzhUstUREBHd3DRSX1Cg/Z+hXpcvnMv+bhOK66vutnv92zICH8my9tDAv2df//fqa03s9Xk7UwpqyqtaVjIDYqyH3XI4RCAr1X5acuXBA9op/gBeHgiYtJ8WFJcdeGOCk8ZEuzEhBCTpYrvdj82zcPZKZpb+zAwvOXgwI8o8LiSy82t3QORkUEugcBzWh4xHjwxMXqus5nti17/OFc1+fShMlCBPTT3+7OyYzfsTU/0M8zLjrowqVWd2rT0Nw7OGzw8JCWVbXmZye6wqmW9v6RsYncxQkhgd4TJgtCKDo8YNOaTNede0tSkyLrm3tOnq1ZlBI19T46dKpSoZAGzNmgwkO2cEHUtk05LMuFh/qVXGz67NCFl59ec+XDjaHd/ZaWHHH8TE1RaX1BTvLcvTSVXCZJS4p0tWCetEWE+b/98cm3PjoZFuSbnhINPyQAAAB40EC48MVx5Up32AhBiCAye/5Fy2XSu7jPs22JEMTzwmyDqgCYjwmz1WK1E0JcYWtUuH9acqS353UpUk1D185956IjA198clVokA9CaMxo2nukXBsR8Ozj15IphNCLO1aFh/h+svecefLKLAyZTLJlXbZ50naiuGZwytQJF6vNYbE6BIEIPEEIeWkUacmR0eEBdgfb3NZfUtG8Oj/VlUwhhCiKCgvx/e4rm7v7Ro6cuuS43StfrZQvy1mwfuWits7BwnN1CCGdfvzTg6V5ixNcyZTrg0Kj9vja8xswhfceLbNa7fHa4LjooPbOIfehNbf1R4b5Bfh6Nrf1Dw4bXF9sunp1cpnENdzM1b11TT1mi33H1rzF6TFVtR3t3UPTPpEeXpelUXm89fEpi9Vxe0fkcLCueX+ucTdSqTgxNnS2r1Ur81KlEnFtQ7ft+uFmCKGIMH8vT4XZYrc5rj1Robmtf9Jie+Lh3LSkyNaOwbqmHtfrnmrF4vRYg9HsGj/FcVxtQ5fN7nxkQ3ZNXeeQzuD63nuptkPEMJkLY1RKj/rmnguVLfExIavyU93fb4MDvFbmpXiqFaWVzZ1TpmIhhNq7h3cfKHFlZzMeizYy6JsvbWI5ft+xcvPVmY9jRlNpRXNcdNBjm3IkEqa6rnP4+gsvOiIgIzW6s2fk5Nnae3LTeXupNq7O7Bsa++zQhdmWae8avHS5oyA7afvDucYJc11z79SpnQihjFRtbHRQeVXrpSkzrdzXw5jR7MpYXd/eI0L9li9dgBDieeEvH5309VG9+OTKgKvJFEJo60NLkuPDTp2r7e0f9fZULkiIGDdbh0euPJG2d1CPEE6OCxszmhtarlwAhgmzbnR8SUbc/A98dGzi/T1FnhrFY5tz4rUh7sFBfj6agiXJ8drgG1dRKeXhIb4sy4+bLLfX20EBXvExIYbxydExk5+Peu3yhWqVx7mKxu4+XWVte0NL79plaQsSwmdb3WJ1/PQ3uzHG3//Go/ExIVN/83SsqDp9QdSOrfkSMVNR3T4y0wN8EUJ+PuqEmBBCiHs43i05croqM02745F8hqYqqlr1BtO0BcyTtoMnLp4srrmSPvcMl1Q0hYf6bdu01D3MSq3y2Lw2Myoi4M0Pjrs+SzesymhpHxjSGV33aU1Dt5+POiUxorGl1zA+eSWY7hxSKeSxUcHuCYa3zd9Hnb848WRxTWePjmWvfHTXN/dW13UuzUpwzdm8KZGI8fVW+/tqXJf3jB8IKqXcMD4pCLdZ9FOpkOUtTnx43eLOHt2Jq10KAAAAQDgF/n6xLOdkOYHMPHdPIhF5aRTzr0rO8/xsxdMJIRSmGIaiqJnbsztY48QknBFw25Ljwzxk0o/3nn3zg+Md3cM3LlDb0PXR58VqpfyVZ9a6pim5vrC1dQ1mpsVMKyDipVEkxIbUNfU4pqQbWWna7EVxp87Wlle1TAtEosL9YyIDyy61/Or1vVNLtNjtjp7+EYeTXbLouq++FEUlxoZ6ahTV9Z0cd/uxrFolT4oLUyplF2vanSw3NGzQj5nyshKmLRYa7BMW7Fvb0O1wcmqVx6JUbXv3sMlsQwj1D+p7B0aT48My06LHjOahESNCqKtX19w+EBzglXS1BMzQsOFyU3dIgNfCBdFZ6bFDOuPUw3SFUwF+mie25JZdajlZXDPjpJibhx2eyoTY0FGD+fdvHfrrZ8U3+cDheIIITVM3Dv0srWzu7hsJCfT28VS6XhkYGqtt6JJLJXnZSXHRwQ4HW3LxSk0ulULmGrxW09CFEGI5vrquUxsZuHX9YovNUdvYxXE8QujMhfrgAK+oUD+pRNTY2mc0WRalRAddX5UmOMArOMBrcNjY1XutCNHA8Nj+Y+XjE5ZXnl07bWTQVHHa4NSkyAuXWi1Xu666rnN4dDw2OjgnMz4i1K+mvquta3DqKh5y6aJUbViwz6mztbUNXV/8TSeViJLiQhcvjNl3rLyqrmPGZQpL6sQiJiYqaEVeikwqKb3YPDwyPnUBHy9VTkYcwujEmZruKcWbEEIecklMZJBYLHr741Ov/mn/9f+noIqq1sXpcT5eKmrK72nUSnlMVGDvgN6VAaUkhCOEevpHLFb71chVvDQrgabp9u5hhJDBaK5r7CaELEq9haElze0Dja39GWnaqRXi5jaoM5RVtig8pNERAbfd4QIvYIxdV/zi9NjcrISevpG9R8vPlTd4aRSPPrRE4SGbcUXTpPU3fz7Q0z/yH9/elrUwZupvtmobu5pa+xalRC9cEKWNCKyq67hxsuG1HRAIIeg2fjFWU9/Z1NqfmaZNS47URgZW1LQP6q7bSmvn4F8/O1Pf3Ov+JcGowTQ2PpkQGzKtk6VScVJcWGvH4Ih+nKbxqrwUi9Xuvk+r6jritME5GXGjY6b+wTGHkx2fmKxp7PL3VYcEed+Vy/7FJ1eN6ifOlzdOWq8U5dx/vFwkojNTtd5eyvm0YLHaG1v7+gb0CbEzjze8WNOmN5jiY4JFd1C6QamQJcWFeXkqyy61wE8IAAAAHkAwre/vHc8LwpQAaXxicsJk4Wd6Vh9FYbVK7uutmuPXdhzPszznXmBoxOj+ReKN8RTDUB4yqVgsunGYA0LIbLH39l/7WkIE4nRyLMfDKQPzlJmq/eZLGz/YXfjOJ6cuN3UvzYwvWJI8teb3kdOXZFLxy8+sXXR1JI6T5fQGk8PJBvjNMBcjKMDbanNMfVqlWuXx7OPLv/vjd06eqZlWuDcs2HfHI/kWm+NkcW1Da19lbfui1OjlOQvsDnZkzCQWi3xn+hIbFuJ724OM3OQyscJDNjo2Ybc7+4fGRCJ6xrkqoUE+FTVtrqPJyYz/ZO+5uubuuOig+pZem92pjQyKCg/46LNiVz3d9u5hvcGcmhjpc3XoWe/gaGvn4KMPLZFJxdqIQF8f9bHCqpd2rJ62lcc2LT1+puaN94/mZyfeuA+60fEP9xSdr2hECMmk4uVLF2SmxUxdwFOjWLc8fVBnPFlc88vXPu/u00WG+j/1aMGMB/7erkKappdkxLkHeJ48Wzs6NiGXSRpb+5PiQjevzXKXkqlv7hkYHluyKM7HSxUc5B0S5F11uWNw2BAU4CUSMSGB3jFRQcUXGr7z8mYny1Ve7liaGZ+aFBkZ6ld1uXPd8nSzxVZZ0740K9715X90zGS3O/18NNMGYnhplJ6eCpblHM4rmaZ50na2rOFMaf1DqzKmBZQzXXJex4uquaufe4Ul9b4+6ohQPx8vVUpixMefnW1o7VuUqpVPmXIVExW0Mo9955NTe4+Wfe9qBas5HDldNTRidE0jzUjR5i9JclcKv/67cfvv/nLIVaE8NNAnLztxtrLK3p7KHVvz//Vn77+7s/A3P3lxhi2eupSSGK5WeQT5eyXHh12saRsYHouNvq61rIUxPX0j58oaz5U3LstJnnJtS7IXxX75qVUHjlf8+vW9kxabSiH7zisPC4IwOjZhMlunFk5y8/NRC7zAcQJCaOGCKF8vVWNLX//QGEKop2/E30ezMi+lf2iso3vYZLYO6Yw1Dd2B/l7aiGu7ZJyY/MmrO92p68vPrPHzVk/dkH5sgmW58BBfhVzmihIuVLa4fr/ipVEU5CSnJES4lmxo6f3tm/uVCpl+zGy1Ob/xpY3TngAwf3VNPRdr28ODfcJCfFwXW97ihLqm7g92F2nUHptWZ852jhwOZ3lV66h+Ysv6xWuvjt90O3Si0t9XEx0RIJWKsxbGVNd3NbT2LkgIUyrk05Zs7xoqudgkl0tSk275EA4crwgK8IyOCJRKxIsXxf75wxONLX2JMaFKhaynb2R0bIKhKS9P5fKlC7IWXvlMmJy0W22OqaWprvygydCBfhpCiGF80tdb7bpPi0rq1hYsNFtsTa392zblFGQnHT51qaWjf0lGXN+AvqNrOGthzNSQq7K2/dU39nl4SBFCUWH+qwvSAmYPjqfJWhiTlhxVeL5u64YlnmpF/6D+XFnjohSt+9NmNoZx85FTl0b041abY0hnXJaT/PC6xe53nU5u/7EKVz5bU98llYjW5KdNvdlvKz4Wa1QeOv0E/IQAAADgAQQjp/7eGScmnc5rI0H6BvW60QlhpjpQcpk0LNjHS6MkZNbZeGNGc2ePzrV6d+9ISUWTxTrz0/0IQRIx4+2pVHjI0Ez11ydMlpqGLsP4lSHuLMu1dg5yPIFTBuZJrfJ4elvB97/56JNb8vQG8xvvH39vd6F7pAkhRKWUa9SKzp7h7qtzUjiOH5+YdYrNjLXYcjLiC3KSqus7L1S2uKfFuSzNSviPb2376vPrgv29du0//7s/Hzpb1sDzwhxjiDDGd+XYGZqSyyW8IFjm2ta1v2ekaAP8NOVVrWMGU0v7gJ+POjLMPyM1WiaVtLT3j+gn+gZGGZpyz04yjJsvN/ZYrQ7XDDtvT1VedmJtY3dzW/+0rUSFBzz3+PK6xp7jZ6onLfYbPgeIk+XsdtZuZ+0OdsZYXBsZ+J2XN/3zV7csy0k+WVzz89c+37X/vPtdluN/9fpe159LlzteempVTua1x1dxLO9wsD19o/XNPYH+nqmJEa5RGBar/XJjD8vyCbGhCKGosIDMNG1nz3BFTdvVi0e+KCW6vqmnu29kVG9qaR9cmZ/q663OyYwvKqlzOrnG1j69wZSTmaBWyhFCVptjxp1HCE97vkRH99DB4xf9fNSzRWzTKBRS17iYgeGxi9VtMZGBrrL9i9NjlQpZdV3XwNDYdZe9Up67OCExLrSwpO7S5fabts9xnN3Buk4By/GzfbzzPO9wXlnMwXL87HOLZFJJVnrsytyUo4VVNw7QaGrtq23oTl8QrVLIEELLcpJtduflxu7x68fJBvl7rchLVSpkp87WtnddN100wM/zSztWf/8bj+54JP9iTfvPfrvntXcOE4RunBQ29Sy4/xYZ5h8TGdg3qO/tH+0b1LMcH6cNzkyLiY0K7OrVtbQPjBnNOv1EalKkK4lz/4d15Sq1s3Y7S2Y9/Csb4q5216XLHe/tKrxU2zGlJwW7gx3WGS83dlEUXrYkyfP6QZo3z6Sae/781xO/en3vz1/7nKLwjkfy3ZNtU5MiFySE9w3qPdWKdSvS5/rhDFPayMC+wbG6pu6pJ90wbi4sqUtLinQ9+WFFXopaJS+7E0NyywAAIABJREFU1Oqa3uvS2jn4wZ4zv3p97y/++Hn/4NgL21fkZMTf0iEYjObT5+sWpVy5DFblpSoVsguVLcMjxt6B0aLSuu6+kajwgO2bc7MXxV672VnONtsH2tWPM4yx6z4tPFfnZLnG1j67g120IDojTRsV7l/f3DtmMLd2DmKME2JCvD2V086L6/w6WU4gt/bDxqbVmS0dgzX1nVabo7SyxWZzLM2MD/S/SbxFCGI5zm5nB4YMlbUdkWH+U6NY1yG7dileG+LlqTxWVH17Q1CnomnKQw5PmwEAAPAggpFTf+/qmnv7B8cC/DzFIkZvMJVXtXX1jcz4Q5m3pzIxNlQul8xR8sBgnPz487MOJ8sw9JmS+nNljbP9KEkIkUrEGpXCS6OY9uXKZdJiq6huO15UvXbZQoahG1v79h4tn71KFQAzW5GbsiI3pbyq9Y33jx0vqo4OD3DVHvbz0awuSOE44dDJiz5eqq+9sEGlkDE0pVF7yKTiGUPVweExPx/1jc8EeGzj0pr6rpPFNTeOU4iNCoqNCuob1H/8efHuA6Xv7y76wbe2eWkUPM/P+B2jt380f0nSHUZUNrvTanPERAZJxKIAXw0vCDOOxuobHPPzuTL6w9tLGacN7uzRjZutja194SG+Qf6evj7qkEDvlo6Bytq27l6dRu0RdzWc6urVnS9vMoxPHi+qvljdZrM5h0eMJpN1//GK+Jjp01I2rFq052DJn/964t+/8ei0BMcVNMxREN3F11u9/eHc9SvSjxVV/f6tQ79+Y3/u4gTXM+wIIf2DVz5Avvr8+sc3L506smD9yvTnt6+w2Z3/9equU2drM1K16/w8EUI9/aO1jd1dvTrX12CEUGePrn9o7FxZ45Z1ixFCCg9ZekrUWx+dOFfR6CGVYIwKspMQQlnpsTv3n+/uH6msbVer5AuTI11DLbw0CrGYMVtsDic7tfS7YdxsGDfL5RLXcCT9mOnUucsd3cPfeGljQkzITU/l0IjR31cjEjEIoZKK5p7+UQ8Pyc595xUe0nGTZdxkqa7raOscmnbhhYf4rSlIa2jp/+jzs6lXB+zMZvParBd3rLppQfTsRXHf+8rDNy2I7qJSyrZtyim+UP+bN/8/e/cZHsd5GHj8ne0dvffeQYAgCPZOipJIkbJ6tSVbtmM7lu3El0scJ77Yd+fEcUlsR+6SLEtWs7oosYq9kwBIEB0g0XtflG0z92FJCCyShrbOIzn/3wc9D4nl7E7ZFd7/zrzz2sN3r537o1feOjoxOV117vyMx2c06ts7B2ZmfPuPnFu5pLDk8kZTlJeyfFH+K28dD972cS6nw7phVenKxQUnqpq/86MX/tf3n12zrCgs1OF0WN2T01f3tYGhMYfDajZf3C9Z6fHHTjd29w37/bLVYs7NTAgPdaQlx+7cV32yujkkxD415SkvzZy7hPBQx//9xgPvs8oR4U6jUd/eNTA5PRMaYl9clru4LFcI8bs/7PvV0ztn5lwLXJyf+vdfvt1k1D/9h31P/2Hf6ztPPPrI5vdZsnty2mazzP1MmJry9PaNTE15IsOcWzYuXFSWM3vMR4a78rOTUxOjs9LjZ4vV1cxm05Ly3OUVef/wf373/cde+f63Hg4Pcwaf4mRVS2NLt81ievoP+4OnAY6NTx4+Ud/eNZhzaYb76Wlv38CoLCs2i3nDrSV3bF56vZ9RJ6qamlq7Q5y2p17cFwwl4xPTB4/X3r11WVJ8ZHioM+Rad3exWc1Ou3V62ntVYA30D4w6HdZgT5QksXB+9nOvHmzvGjhZ1ZycGJWTmWAxm4rzU7ftOjUwNFbf0hUZ7spIi5v7WVExP/sbX7njj5gQPWjtiuL/euKtN3edzEqP37GvMjkxKjMt7gPfVhFhzi0bK/7qkxvP1rf943efeWnb0ZvXL8i4dNsEk8lw++Yln7xzTfCPf/2NX37vp68sLstZsbjgmkub8Xh9Pr/JaDAa3/N37xmPd8I9fcXVxwAAEKfwkVB5tvXlt46Ou6ccNkv1uQuv7zgx9wvSWXqdlJwQOb8oXa+7OFFU4FonMSlC/GHbkdqmDklITed7JtzT7/U9vKIIo0GflhydGB9RU99+9cNkWWm+0PfYb7f39A5brKYjJxv3XT6jDaBexfzs1ra+2saOgaF3T69Iio8qL8ns6Bp8+a2jOZkJt964yGQyJsZHJsSGn61tu2IJXb1D9Y2dSxfmWi1Xfue8oCRz7fJ5L2876p6cuWZySoqPvHFNWeXZ8x3dgxazKTczUVGUusbOuTdKl2W5sqZ1aGRi5eKC9xlafKCpaU9rW9/Q8MSmdfE2qzkrPd5hs5ytb7/iYY2t3W2d/XdvWWaxXByxV5Rmnahqqm/qbGzt2bpxYVRESKjLnpEa23Sh5+CxuqFRd1ZaXEJchBDC4/U1tvS0d/WnJUe3dQ60dQ4IIfQ6XUJcxO791Z//5MYrbiYVGxX26CObH/7Kjw8eq3O/x6mU6pKHbfWSorrGjiee39vVO+zKtAkhTEbDf3znM+//D5PiI7dsXPjtHzx/5ET9/KKM6MiQmvr27r6RmKjQ0bGpyrHzQogZjy85Ier02daO7sGk+EirxZSXmRgdGXrsVGNkmDM3KzE2OkxRlCXluQa97sjJhsMn6svnZc1O6JOXlRjqsjc0dw0OjQe3UlBbZ39370h6SkxGaqzH4ztW2bhjb1XZvIzgreXfX3ff8JlzF+YXpQeryq4D1aEum9lobLp0JlFCbHhja3dNQ9vyyy+ZtFnNS8rzTp89v23XSd2HdC7edTGbjCUFabdtWvJvP3l59pqsYObYub86NzNhatpT03DxmExJim4639Pc2nNFrYsKd61ZVny8svngsdprXh5lNpvmF2c8cMeqY6cbzzV0bNlYkZedVHm29YoA2j841tDSlZeVOHtLzbzsJKPR0NjaMz3tMeh1wTshxMWEuRzW45WNmenxLqe1MCf5ulY5NzMpOSHqeGVT/+BYQuwHz2QUFRGyemnR4ZMNO/ZW3XrTouCd8sJC7PVNXWPjk3NvxdDVM5yVFmcw6q/IKGnJ1w6FVospPMz5gafGWC2mWzYsbLnQ84Ofv15alPGFh24KTma0bffJiDCH02GdPczSU2KPnW6sqW+b3ZXzClK//oWtpUV//O3eXt95MjLC5XRYG1u7LxXDuKOnGs81tC+Yl5mVHr9zX/UVN1gQQkRHhcZEh51v73NPTs++9fyBQP/geH1z1/zijNhLd0VcujDP5bQdPtlw6GR9QU5S8FaDBTnJz758oLG1u6a2LSkx6gNPa7ouWWnxyxflHznZsGNfVWXN+U/duToh9joCUGpi9F23LPnuT1568fXDf/elT1zzMVtvrHjulYOnz7aUl2aFhToMBv3IqNvr9YlLlxKPjk76A4HYqNBQ17Vv3Dw9473Q3tfbP7Lug74PAACAOAUNjIy6f/v8O0dO1ptMxvNt/b0DI/5rzesUHuZcND+7KC8lICuRYS6L2fheM+NMT3tPn2md/aNOp7vmRYJCiICspKXEFuUlHzpePz5xjWupZma8R082nK29YDYZhkcnFYXTpnAdDhytDQ21Z6bGWi3msYnJju4Bh91yxfzTBTnJn//kDd/6/nO/eGpHbmZiXlZieKhj3YqSXzy1/bUdx2/ZsFAIoSjKuHv6F0/t6B0Y+foXt9qvdXenG9fMP17ZdKb2/OxVgY0t3cOjE5lpcZHhLq/X19s/MjQykZoUHR8bnjUel5OVuG33qYr52RXzs4UQgYDc1Nr93R+/lJMRv2ZZkcn0R35yTrinj55q2LW/Oj0lZs2yIiFEeKhjxeKCXfurdx84EzxBSVGU3oHR//zl6yaj4YbV822XWtuKRQWPPbn9968cGBl1Z6XHBc9ByM1K2LG/6p3DNUnxkQU5ycFL2PoHxyprWsNCHN/9xoOz0+X0D479x69ef+r5d+oaO66+m97G1fMr5mdv31v5PldNXlPfwGjLhd6EuPCUxGghhHtqpqGlOzYqJCnu+mYyXlyWU5SXcuhE/fJFBQtLs6prL1gtxkcf2bRhZensJ+ETz+/55VM7Dh6rvefWFUIIp9O2pDz30PG66MiQRfOzhRCSJBXmJKclxezaX11Zc/4fvnzb7PRMmWnxhXkpp8607D9Wu3FVaVioQwjR3jWwbffpsYnJT2xaHB8T3tTa/fY7pwOyfN8nVkZ+0DTJ59v7fvvCOzqdtOWGhS6HtbN78ERl0w2rS7/08M2Jl9b99JmWb/7r0zX17W2dAxaz8Yoed8PKkj0Hzuzaf+aPPpz+FDar+dabFr34+uFn5kxjf+pMS21j57//86e23rhodnKuV7cf/9b3fn+uoX1ZxZXT9udkJqxdVvyzp94+dLwuIzVOCDE6PtnY0u2wW4KnBc14fGfr25wOa25mol6nu/+2lV/95m9efOPw3VuXBwupe3L6uVcPNrZ0P3T32tlYkJ+dlJ4Sc/h43YzHu3ppUVxsuBAiMS4iNibsyMmGaY8vPzvpvdLPe4mODLnrlqXf+dELf3jjiMNuTU2MCiZmr9f3XhMvpiRFr1la+JPH39q5r+rT96532q1LFuRu23Xq1e3HH7xjdfCterK6ua6xY9OGcusHnYPzx+wjm/lrn9vS0Nrz3Z+8NL84Y3FZztDIxL4jtauWFv39lz4Rc+mjsrWt93P/47ETVc1rl8+LinD96c/bNzC678i59Svm/f2Xb59dYEtb7yNf++mxyqbVS4uvmL/v3S2WGJWfnXjgWN1be07ftLbMbrME37nPvLy/o2vwb/7q4gxrwfdpXnbi7gPVJ6tbNq4qsVlMwaYWHRX62vbjzed7b1hdGqduSimvzz/hnrbbLMGnex8P3L5q+96qZ17aH+K0Ly3PCw9zqt8mTod1flFGZmrcW3tOPXzP2mueOFZVc97n8yfFRxoN+tzMpMzU2MMn6pYsyHU6rEajoX9w9PTZVpvVkpeddM1p49yTMyermrbtOZ2SGLV+ZQm/IQAAiFP4qDAa9AFZCWaj4VH3sdNNQkjvddGcxWwqm5d507qyEJfd4/GlJcdER4aquXV0iMtuMRuHRyauOZG5oiiR4c7FC3L3Hak9Udl0zYalKIp7csY9KYQQOknS6XV+5kSHOm/tOeWenCkvyQwLdbR3DZyobCrOSyktSr/iYQU5KQ/fvfZ7P335x79+4+++dFtKYtSn71139FTD1//XE8GzThRFdHYPvrX71J23LFu3suSK04KCivJSttywsKGla2Ts4iz+DS2d2/aczkyJzclMcE/OHD3VaDIaNt9QHgwHn71v/WNPvP2P33360Uc2CSF8/sCeA2eGR91f/8KtaUkxs7e+6u0f2X3gTHTkxfHbgnmZVz/11LTnTF3bGztPCCG6eocPn6gPBOSH7l4XPK8hOjLk0/eu7+ge+rvvPPmtv707+J6qrDlfde7CZ+5bXz4vc7ZcZGckpCXFvP3OqfnFGRGXZj0vzk+LiQzZe6gmPNSZnBA1203ONbTnZiXOncjZYbOUFWcES/fVcUoI8bXP3fLX3/iVP3DZ+3d8YuroqYbpmYulO8Rpz0qPmzsPcW//yEvbjpjNpsVl2UKICx0DdU2dn7xrTVxM+BUzfL2/iHBXeWlWVe2F2sYOg0Ff39SRlhSdn/3uGDgs1JGflSjppMqa88E45bCZF8zL+MVTO1xO6xcfumn2kTetL/vxr95QFJGfnTR7MERHhjxw+6pfP7Pz2ZcPDAyOpafECCGOVTada2i/ed2CNUuLvF7/iaqmnfuqszMSRsbcwf0lhLBaTMHOEgjIvf0js3+/+8CZmob2B+9YdcPqUrvN8tSLe/2BwJKynLmz5KQkRacmxdQ1dbZ3DWRfdUlpfm7S7ZsX/+tPXn7/K5Vq6tu37T5lunSyXmFuSkJs+J9y7t7F//cb9JmpcV9+ZNPX/uk3s3/52o4TISH2pQvz5k4bX5CdGBcTVt/S1Xf5PfuEEC6Hbe2K4rP1bU8+v+dinBqb3L63sn9w7IZVJUKIoRH3zn3Vt29eUpSXIoT4/IMb9xw4+4/ffdpkNASnTOrtH31j5/HFC3JuXls2O5F2eKgjNzPx7XcqJUmkpcQGTzNJio8ozk997tVDkiQ2XDV0n5r2zO4aIYTVYl65pMCgv+y+aQ/ds675Qu/b75z2eH3lJRdnqa+saY2JCk1JjLp6E4W67PMK0kKctv1Hzt29dbnDYV23ct7O/dU/e/Lt8FBH8JPnN8/ujosNv33Tkj9xGuz3YjIZ//lv7qqpa/uXHzz3vW9+8mx9+/DI+OolhU7nu3Ofp6fEZqTEVp8739M/8qHEqV0HqkdG3WuWF889DDJSYtNSYmobO3oHRgpzk41G/cio+/DJ+rFLX1ylJEYX5aXcsXlpU2vPz3779oR7OjideXffyNt7Tt+5ZdktG8rnPsvKJYX//tNXFEXJz04Ovk+z0uLzs5Oee/VgZIQrNSn6itjU1tm/c1/V7ERj8THhcbHhp6qbO7qHms73LCnP/cD50ReV5WSkxBw4Vvulh2+Ojgq53s0SHRmyaknBD3/x+oFjtZvWlQsh/P5A9bnzswfeE8/tWVKeu3b5vGApu//2lT9/ascf3jxyvqPPajGdrWs7Vd2yqCy7tChtdpnTM55zDe3BJfQNjB48Vjft8X763nVX3HcCAADiFLTbK3pdaVFG8C7aM57Z6RuuXaZMRkNhXsqdm5eUzcsUQpjNxoy02IXzszu6hvyB97vhvcVsWrusaGx86lhlk8//nsPI8nkZm9aVdXUPdfYMvs/SdDpdTGSIzWppaethD0KNRz+7+QePvfbUixdP3Fi5OP/urcuDQ9y4mLD5RenBwYbdZl5ekdc/OHb4RH1NfVtKYlRSfOTTP/3qt3/4/H/+6s3ZpX3jK3fcuKZsNuWkJceUl2S65nxBfeOa0tb23kPH64NXCW3esHByyvOb3+/evrdKCJGaFP23X9i6emmREMLhsG7esDA/O/mv/u5ns09hNOh//YMvpSRGzU4uU1qYXtfY8ewrB2af4lt/e3d0VEhJQVpKUlTwTJm4mLD0lNiG5q6G5q6Lb6iSzEcf2Tx7FyqzyVgxP/vxH/311/758bmr871/+mR5adYVo+tP3LzIYJCK89Nmh2EpiVFLFuT2D46vWJSfnBAZ/MtAQE5PiV2/Yt7cf2uzmStKs9cuK3ZPeiRJigx3rVpSOPfcgeWLCu79xPKDx+rSU2KCKSQ9JSY5IWrfkXP7jpwLPiYzLe6+21bOHQTOK0jzeP3fe+yVE5VNQgiX0/roI5s/ddcaIYRer8tIjX2v6VdCnLaK0qzkhMjZO68vmp9d39wphOjpH0lNilmyIDfx8tOv0pNjN60vn53r2umwrV9RsnppkdNhKSl8d7y3cnFBTV2b3WbNTIszzYk4q5cWJcZH/PzJ7W/sPHkx2NktD921duuNFcEMFwgoyQlRMzPeuTsiKsL1uQduyM9JKs5PqW3snPuj//j2Z3Iy4vV6vRBiasqzcfX8wrzUuW00Isy5ZnmxPxAIBGSrxZSbmTg5NTNbMWKjwjatX3i+vX/G4wt2GZPRUJCTFAwfQgi7zbJqSWHzhd7mC72zy/ziQzdGhjvnxim7zTIvPzUuJuyKk7OEELHRYbO3PDOZDBkpsQtLs2ZfodViumfr8r2Ha/oHxiLCnJIkvF7/g3esDrn8mqPMtPgNK0ubL/T4/IEQl62kIC0jNXZ2r+VkJNyxecnA0FhKYrTDbklNir5n6/If/Oy14IYymQy3bqz4x6/eObu053/59W/+6zO/e2lfwH/x2457ti7fsrHiitNYFi/IPd/RLwfkgksTMzkdttLC9JvWlsVEhhTnp8z9P2B2enxBTvLcXRMdFbJ0Ye4Vbx8hxP/++/tXLSl85qX9v3p616XFWj5z3/qb1pYFA25BTpIQwnzpYyQxPnLzhvL2zoGxiSm7zRIbFfbDf/n0t7//7OxzRUeF/PJ7X7Ra393pC+ZlpqfEXL0vZkWGO0sK0t7nPnFWi6miNCszLTb4JkpNjP7O/7z3x7/edqKqedw9tXbFvIWlWVe0sI1r5k9OexRFmIyGvKxEj9c3e1XdZTHRaSspTEufc9KZJEmhIfYViwrmvqmHR93rV5YsLMm6IvTfvK5s9vYsxfmpLW29uw+c2X3gTPBvNq1fUJSXUjE/+3v/9KlfP7Pz2Vcu3hUhNMT+za/eeetNi654MTevXXC6usVmtWSmxc0ezysXF46OTybGRQQ/pS+9bGtxfsrxyubfvrB3TtsqWLm4MLgjkhMiH75n7TU3ZsX87Jz0+NmJCO/eutxpt25YWTLb9/Ozk2Y83uCpTC6HtTgvJSLcGfzciI4MKSvOmD2hLzzMuW5Fyd4j50bHJoPbbUl5Xk19R019x6VtkvKT//PZ2enz79qy3OW0//7l/afOXJxu/8E7V99yQ7nr0k0VoyNDMlPjzrf3zx5OxXkpX//i1pioMH49AAD89yR9HC/FUhSlvrlr8/3fae8eUpQrTueR0lNifvn9L87eFv3pP+z/t/96pbah/eq4U16S9d1vPBAcO42OTT736oGv/NPjfv/VQUcqyk16+9lvud1T937xR1U15wOBwFWhx/gPj97xmfvWvfjGke/916sdXQNXP11+dtL3v/XQustHjIqiDA6Nl677Wt/g2Ow/iYsO+6/vfm5kfPLxZ3efqW2bcE+91xznVoupICf5k3etvmfL8pBL3yhOTs3sPVTzzX99pr65y+e/dp9yOWwLSjL+4dHbH//9ntd2npy46qq92Oiwf/zK7Q/csdpmNTc0d/3i6R3Pv3Kwf2j8mudP6XW6+NiIrTcuHJ+YfvL5vUJc+RhJJ/3ux1+9eX3ZB554DwAAAAAA/lv5uJ45pdNJLqctNGRGUcRl9wFXhNNhM8y5XZfJaHDaraEhjiseJoRw2q2z36xKkjAaDaEhdr9fFldMUKsIu90iSZKkkxwOa2iIIxCQr1iaxWywmI2SJJmNBpfzqqcLvjCnTX/VF7nBp3Y6bR5fQIjgpXtKeWlmSWFafGx4WlL0k8+/c/hkY//g6PS0xx+QFVkRktDpdCajweW0zi9Ke+CO1RtWlcx+FyeEsNssyyvy/8cXb/3PX7/Z0tY3OTkTCASC20mv11ks5rAQ24rF+X/98M05GQkvvn7E5bTrdbrL10gJcdpMxovf/eZkJnz+wY1Om+Wlbce6+0dmZrwBf0ARQidJBoPeZjMnxITddvOiB+9c85PH3woJcUjSlSlNEsJo1PN+AwAAAAAAV/i4xqmwUMfdty4bHnYLIebe7CggK1ERrrnzaGakxd66sbxvMFuve/dxwdPFkhIiZ28HYzIZ8nOSP333Gr9fvuLuSYGAnBAfabGYdJJ06w0LFxZlyIoy9zGyIkxGfUlBmsVsystJuvuWpSNj7ivuwaQoIiYqJDH+GpMEm82mB25bOTYxKQlJkkRAlpcvyg8Jset0umUV+QU5yccrG3ftrz5b194/OOrx+HR6yeGwpSXFrFpSsG55cUpSjH5OjAtyuWy33lSRk5Xw6tvHjlc2DY+4/X6/Xm8IC7UX5CRuXF22qCzHYbcEAvLKxQWhIXaf13/5GikhTlteTtJsvMtKi/va57csryjYtudUTX376Kg7oMgWiyk6IqS0KO2GVaXzCtIUWV5Ykun3+Wev+JgrIyXWYKBPAQAAAACAy0jcYe1jQVGUkVF3/8Coe3raoNeHh7kiw11qZmBVFGV62jswPOaZ8RpNxqgIl91mkf6Em5cHArJ7cmZoZNzvD9hslvBQx/+niWABAAAAAMB/B8QpAAAAAAAAaEbHJgAAAAAAAIBWiFMAAAAAAADQDHEKAAAAAAAAmiFOAQAAAAAAQDPEKQAAAAAAAGiGOAUAAAAAAADNGP4C1mHCPT086p6Z8RgMhvBQp9NhMRj0k5MzIxOTPq9fkiRJkux2s9NuM5sMiqJMTnlGxtySJIWFOOw2sxDC6/UPjUx4vb7QELvdZhkamZia9kiSJITQ63XhoU6b1RT8Y9DY+OTo+JRBr4sIc5jNl/1ICDE55Rkbd8uKCHXZHHarEGLG4x0acfu8fofDEhnuEkL4/YGRMbfbPW2zWaMjXbNLGBgcnZr2KIoQkqTXSSFOu81uNuj1Xq9/eGTC6/OHuGyyrLgnpwMBWcx5XkmSHHZLeKhTkoTfH3BPzoyOuc1mU2S402g0CCEURZmZ8fYPjQshEmLD9XrdFS/bPTk9NOL2eDwmozE81GG3W/V6nc/nHx2fmpr22O3mUJfdoNcrijI17R0dn7RZTGGhDiFEIBCYmJwZHXWbzaa4mLDgc42OTY6OTZrMhpjIUINBzzsNAAAAAABc08c7Tnl9/n1Hzr2+/XhdU9fkjFev06UnRa1bUXzD6vkNzZ1PvvBOS1ufLCt6nRQV4VpYmn3T2rLMtNgTVU2/eXa32Wj89L3rFi/IEUJ09w3/8BevtbT1ffL2lWtXlPzgZ68cPd2kkyR/IGCxmDJTY7fcULFqaaHFbBJCeDze376w9+13TpuMxq9+dlNFWa7ZdNlmrDzb8sRzu32+wP23rVy/qnRkdOLtvZXPvLQ/1GX/7P0bli8qUBRlcGT8Oz94vqa+PTcr8Vt/e1dsdHjw3z725PYDx8/5fXIgEDCbTSmJURtWl65dVjzhnv7RL15rbe+777aV4xPTb+48OTw6odfrdDq9ogT8ftliMW1cXfrlT28yGPT9g2OPP7t7576qlKTor332lnmFaUKIgCyfqWv753//vU4Sv/7hl2MiQ2bjlNfrP3D83LZdp87UtU9Nec0mQ3Z67E1rFyyryJMk6cU3Dr/29vHigpRP3rkmPztpbHzqrT2nn3v1QHlJ5lc+e4vdZhkacT/25Fv7j9auX1HyP//6E0IIWVa+/9grB4/XxUSF/tPX7srJTKBPAQAAAACAa/p4x6mX3jzy08cMvYv+AAAgAElEQVTfamrtDXFZoyJc4+OTO/d39w+NF+amDA1PVNW0NbV2Z6bF2m3mU9Utp8+0Dg1PPHzv2pFRd1VNm9VqHh6dCC5ncmrmTG1bQ0vvmqWFPp//TG3b0dPNSXFh2RlxfQNjfzh34Uxtm9lsWLIgz2w2dnQPvbHr5MFjdZIklRamZabHx8eEz31VA8NjVefavL7A+pVjHq+v8mzrr5/ZU9/cuWVDeUZqrBDC4/XV1Le/vO3YwPBE04XeLRsrblxzcQm1jR1HTzVHhDkyU2Im3FNvv1NVde6CTkipydF1Td3VtedXLSm0mE0BWZ6a9vQPjg0MjYc4rfGxEUaDXpEVRVH8/kBbZ/8rbx+rPtfe0tZfVpwRjFNCEcOj7kPH6yWheL2+2Vcry/Kr24/96uldZ+vbXU5LuMvR2zfeeL7nTF37Q4Nrb15X5vP5axo6BkcmyuZl5mcndfcN79xbtetAzej41E1rFxTnp/T1j27bXdnS1rdlY4UQIiDLrW19L791vOl8j9ViWr20KCUxyuGw8mYDAAAAAABX+xjHqabWrseeePtEVfMNq0vv3rI0IS5icnKm6tyFkBB7ZITrQke/oogQp+3OW5YuWpD95o6Tz7125HhVy8olhYqiKIoixGUXtcmyIoRQFBH8r15nWFaR94VP3Tg4PP7tH7xQVdux+0BNaWGG2Ww8drqp9UJvYlzEwNDYkVP1G9fMj40K1enenb1LUYLLkYQQF9r7/7Dt2Ln6jrLitPtuWxkbHSaEmHBPv3Pg7Jh7uigvqaGl581dJzeuLhVCSJKkKLKiSAuKMx+5f50Q4qePv3XwROP+Y7UOu1lIQpEVoYjlFXllxRndfcMvvn74te3HC3NTPnPf+qSEyJjIUL1eNzLmPlXd0tE1mJESPTY+uWt/9QO3rQoLc1xaTVkSwucL1DV2uJy22JiwxuauJ5/fe+x045qlxbdtWpQUHzk8MvHSW8f2HKp57tWDqUnRWWlxKUnR7Z2DrW19k1MzPX3D55o6PF5/V+9IZU1rdkZ884WeC519LoelfF5m8Cn2HDzT1jWYn51woWNgx76qm9cvsNnMczcRAAAAAABA0Mc4Tr1zqOZMXUdUhOtzD6xfsajQbjMHAvL84gy9Xudy2oQkhCTMZmNmWtzS8rz2joFte6o9Hp/H4728SgVJ0uXzN+l0uoTYiPKSLJ8/8Nwrh6rru7r7h/2BwMyMZ8+hM2PjUw/cuaq65nxTa8+5hra8rASnw/buPxdCCOH3+9s6+3v6Rnbuq06MC7/3thWlRek6nc7v93f1DO0/WhsZ5rz3Eyv+81dv7N5/pr1rICk+SpKEJElCkmKiQksK00NdtncOnT1efX5gaHxq2iOUi8tPiIsID3X29I0cO9Vo0OuiIlwLS7PSU2KFEIqi9A+MHTpRbzabNm8oP17VeK6xq/Lc+TXLioLrJYRQFPHL3+1oaet9+O51EeGuQyfqaxo6E+Ii7r9txfpVJQ67xefz2+2W9q7Bs3Vtp840r11WnJ0ed7b2woW2vs7uoZYLvX39o7FRrkAgcObchQ2rShpbu2dm/GWF8ZmpsbKsjI9PvbHzpFCUB+9Y9fRL+46dbmxq7Y6OcJnNJt5vAAAAAADgCh/jk1nO1Xd4/HJuZsK8gjSb1Tw4PFFZc77lQk9rW597ciaYcqamPVU1rS+/eWT3wTMTE5PpydHJCZFXTAR+TbIi9/WP1tS37z1U09TaLQf8sVGher2utrGjquZ8ZLjzhpUlKxYVBALiVHVr38DYVQtQ+gdGX9p29Lcv7ptwTy1ekLVmWZHVYhJCTE97z9S1Nbf1FeQkb15fvrA0u6NnePeBM7IsX/qnysDwWH1T58FjdXWNXdPTnogwp81qVvGqhcfra7nQe+pMS0pC5OYN5csXFYyMTu7cV6UoisfrbW3rDQQCgUDghTcOj7unwkIdkiTVN3dNTnmy0uNzsxIddoskSSaTMT87KS05amrac6Gjz2gy5GYkWCzGjp7hs/Vt9U1dNqt53fLisBB7TX17Y0t3XVOn0WBYMC8zNNQekOWGlq7jlc0piRFbNlYsryiYmPTsPVIzO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class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y56 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls0 ws0">6 </div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h14 y7a ff5 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h6 y7b ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h6 y7c ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y94 w16 h1b"><div class="t m0 x2b hd y95 ff2 fs4 fc1 sc0 ls0 ws0">Wybrane jednos<span class="_ _0"></span>tkowe dane finan<span class="_ _0"></span>sowe </div></div><div class="c x2c y96 w17 h1c"><div class="t m0 x1c hd y97 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c x2d y96 w17 h1c"><div class="t m0 x2e hd y97 ff2 fs4 fc1 sc0 ls0 ws0">w tys. EURO </div></div><div class="c x2c y98 w18 h1d"><div class="t m0 x2f hd y99 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x30 y98 w19 h1d"><div class="t m0 x2f hd y99 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x2d y98 w18 h1d"><div class="t m0 x22 hd y99 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x31 y98 w19 h1d"><div class="t m0 x2f hd y99 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x2c y94 w18 h1e"><div class="t m0 x32 hd y9a ff2 fs4 fc1 sc0 ls5 ws0">od <span class="ls0">01.01.2024 do </span></div><div class="t m0 xf hd y9b ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x30 y94 w19 h1e"><div class="t m0 x32 hd y9a ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2023 do </div><div class="t m0 xf hd y9b ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x2d y94 w18 h1e"><div class="t m0 x32 hd y9a ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2024 do </div><div class="t m0 xf hd y9b ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x31 y94 w19 h1e"><div class="t m0 x32 hd y9a ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2023 do </div><div class="t m0 xf hd y9b ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 y9c w1a h1f"><div class="t m0 x14 hd y9d ff3 fs4 fc1 sc0 ls0 ws0">Pozycje spraw<span class="_ _0"></span>ozdania z całkow<span class="_ _0"></span>itych dochod<span class="_ _0"></span>ów oraz sprawo<span class="_ _0"></span>zdania z przepł<span class="_ _0"></span>ywów pieniężny<span class="_ _0"></span>ch  według <span class="_ _0"></span>kursu stanowiącego<span class="_ _0"></span> </div><div class="t m0 x14 hd y9e ff3 fs4 fc1 sc0 ls0 ws0">średnią arytme<span class="_ _0"></span>tyczną średnich  ku<span class="_ _0"></span>rsów NBP na konie<span class="_ _0"></span>c miesięcznych<span class="_ _0"></span> okresów:  1 eu<span class="_ _0"></span>ro =<span class="ff2"> </span></div></div><div class="c x2d y9c w18 h1f"><div class="t m0 x33 hd y9f ff2 fs4 fc1 sc0 ls0 ws0">4,3042 </div></div><div class="c x31 y9c w19 h1f"><div class="t m0 x33 hd y9f ff2 fs4 fc1 sc0 ls0 ws0">4,5284 </div></div><div class="c x9 ya0 w16 h20"><div class="t m0 x14 hd ya1 ff3 fs4 fc0 sc0 ls0 ws0">Przychody ze <span class="_ _0"></span>sprzedaży<span class="ff2"> </span></div></div><div class="c x2c ya0 w18 h20"><div class="t m0 x34 hd ya1 ff2 fs4 fc0 sc0 ls0 ws0">1 706 001 </div></div><div class="c x30 ya0 w19 h20"><div class="t m0 x34 hd ya1 ff2 fs4 fc0 sc0 ls0 ws0">2 157 409 </div></div><div class="c x2d ya0 w18 h20"><div class="t m0 x28 hd ya1 ff2 fs4 fc0 sc0 ls0 ws0">396 361 </div></div><div class="c x31 ya0 w19 h20"><div class="t m0 x28 hd ya1 ff2 fs4 fc0 sc0 ls0 ws0">476 421 </div></div><div class="c x9 ya2 w16 h1c"><div class="t m0 x14 hd y97 ff3 fs4 fc0 sc0 ls0 ws0">Zysk (strata) <span class="_ _0"></span>z działalności oper<span class="_ _0"></span>acyjnej<span class="ff2"> </span></div></div><div class="c x2c ya2 w18 h1c"><div class="t m0 x29 hd y97 ff2 fs4 fc0 sc0 ls0 ws0">79 486 </div></div><div class="c x30 ya2 w19 h1c"><div class="t m0 x28 hd y97 ff2 fs4 fc0 sc0 ls0 ws0">128 384 </div></div><div class="c x2d ya2 w18 h1c"><div class="t m0 x29 hd y97 ff2 fs4 fc0 sc0 ls0 ws0">18 467 </div></div><div class="c x31 ya2 w19 h1c"><div class="t m0 x29 hd y97 ff2 fs4 fc0 sc0 ls0 ws0">28 351 </div></div><div class="c x9 ya3 w16 h1c"><div class="t m0 x14 hd y99 ff2 fs4 fc0 sc0 ls0 ws0">Zysk (strata) przed<span class="_ _b"></span> <span class="_ _1"></span>opodatkowaniem </div></div><div class="c x2c ya3 w18 h1c"><div class="t m0 x28 hd y99 ff2 fs4 fc0 sc0 ls0 ws0">110 128 </div></div><div class="c x30 ya3 w19 h1c"><div class="t m0 x28 hd y99 ff2 fs4 fc0 sc0 ls0 ws0">118 425 </div></div><div class="c x2d ya3 w18 h1c"><div class="t m0 x29 hd y99 ff2 fs4 fc0 sc0 ls0 ws0">25 586 </div></div><div class="c x31 ya3 w19 h1c"><div class="t m0 x29 hd y99 ff2 fs4 fc0 sc0 ls0 ws0">26 152 </div></div><div class="c x9 ya4 w16 h1c"><div class="t m0 x14 hd y97 ff2 fs4 fc0 sc0 ls0 ws0">Zysk (strata) net<span class="_ _0"></span>to   </div></div><div class="c x2c ya4 w18 h1c"><div class="t m0 x29 hd y97 ff2 fs4 fc0 sc0 ls0 ws0">95 919 </div></div><div class="c x30 ya4 w19 h1c"><div class="t m0 x29 hd y97 ff2 fs4 fc0 sc0 ls0 ws0">97 320 </div></div><div class="c x2d ya4 w18 h1c"><div class="t m0 x29 hd y97 ff2 fs4 fc0 sc0 ls0 ws0">22 285 </div></div><div class="c x31 ya4 w19 h1c"><div class="t m0 x29 hd y97 ff2 fs4 fc0 sc0 ls0 ws0">21 491 </div></div><div class="c x9 ya5 w16 h21"><div class="t m0 x14 hd y99 ff3 fs4 fc0 sc0 ls0 ws0">Całkowite dochod<span class="_ _0"></span>y za rok obro<span class="_ _0"></span>towy netto<span class="ff2"> </span></div></div><div class="c x2c ya5 w18 h21"><div class="t m0 x29 hd y99 ff2 fs4 fc0 sc0 ls0 ws0">95 919 </div></div><div class="c x30 ya5 w19 h21"><div class="t m0 x29 hd y99 ff2 fs4 fc0 sc0 ls0 ws0">97 320 </div></div><div class="c x2d ya5 w18 h21"><div class="t m0 x29 hd y99 ff2 fs4 fc0 sc0 ls0 ws0">22 285 </div></div><div class="c x31 ya5 w19 h21"><div class="t m0 x29 hd y99 ff2 fs4 fc0 sc0 ls0 ws0">21 491 </div></div><div class="c x9 ya6 w16 h1c"><div class="t m0 x14 hd y97 ff3 fs4 fc0 sc0 ls0 ws0">Przepływy pieniężne<span class="_ _b"></span> <span class="_ _1"></span>netto z d<span class="_ _0"></span>ziałalności opera<span class="_ _0"></span>cyjnej<span class="ff2"> </span></div></div><div class="c x2c ya6 w18 h1c"><div class="t m0 xe hd y97 ff2 fs4 fc0 sc0 ls0 ws0">-38 939 </div></div><div class="c x30 ya6 w19 h1c"><div class="t m0 x28 hd y97 ff2 fs4 fc0 sc0 ls0 ws0">143 346 </div></div><div class="c x2d ya6 w18 h1c"><div class="t m0 x35 hd y97 ff2 fs4 fc0 sc0 ls0 ws0">-9 047 </div></div><div class="c x31 ya6 w19 h1c"><div class="t m0 x29 hd y97 ff2 fs4 fc0 sc0 ls0 ws0">31 655 </div></div><div class="c x9 ya7 w16 h1c"><div class="t m0 x14 hd y97 ff3 fs4 fc0 sc0 ls0 ws0">Przepływy pieniężne<span class="_ _b"></span> <span class="_ _1"></span>netto z d<span class="_ _0"></span>ziałalności inwe<span class="_ _0"></span>stycyjnej<span class="ff2"> </span></div></div><div class="c x2c ya7 w18 h1c"><div class="t m0 x18 hd y97 ff2 fs4 fc0 sc0 ls0 ws0">-180 804 </div></div><div class="c x30 ya7 w19 h1c"><div class="t m0 x18 hd y97 ff2 fs4 fc0 sc0 ls0 ws0">-125 470 </div></div><div class="c x2d ya7 w18 h1c"><div class="t m0 xe hd y97 ff2 fs4 fc0 sc0 ls0 ws0">-42 007 </div></div><div class="c x31 ya7 w19 h1c"><div class="t m0 xe hd y97 ff2 fs4 fc0 sc0 ls0 ws0">-27 707 </div></div><div class="c x9 ya8 w16 h1d"><div class="t m0 x14 hd y99 ff3 fs4 fc0 sc0 ls0 ws0">Przepływy pieniężne<span class="_ _b"></span> <span class="_ _1"></span>netto z d<span class="_ _0"></span>ziałalności finansow<span class="_ _0"></span>ej<span class="ff2"> </span></div></div><div class="c x2c ya8 w18 h1d"><div class="t m0 x28 hd y99 ff2 fs4 fc0 sc0 ls0 ws0">167 741 </div></div><div class="c x30 ya8 w19 h1d"><div class="t m0 xe hd y99 ff2 fs4 fc0 sc0 ls0 ws0">-81 995 </div></div><div class="c x2d ya8 w18 h1d"><div class="t m0 x29 hd y99 ff2 fs4 fc0 sc0 ls0 ws0">38 972 </div></div><div class="c x31 ya8 w19 h1d"><div class="t m0 xe hd y99 ff2 fs4 fc0 sc0 ls0 ws0">-18 107 </div></div><div class="c x9 ya9 w16 h1c"><div class="t m0 x14 hd y97 ff3 fs4 fc0 sc0 ls0 ws0">Przepływy pieniężne<span class="_ _b"></span> <span class="_ _1"></span>netto raze<span class="_ _0"></span>m<span class="ff2"> </span></div></div><div class="c x2c ya9 w18 h1c"><div class="t m0 xe hd y97 ff2 fs4 fc0 sc0 ls0 ws0">-52 002 </div></div><div class="c x30 ya9 w19 h1c"><div class="t m0 xe hd y97 ff2 fs4 fc0 sc0 ls0 ws0">-64 119 </div></div><div class="c x2d ya9 w18 h1c"><div class="t m0 xe hd y97 ff2 fs4 fc0 sc0 ls0 ws0">-12 082 </div></div><div class="c x31 ya9 w19 h1c"><div class="t m0 xe hd y97 ff2 fs4 fc0 sc0 ls0 ws0">-14 159 </div></div><div class="c x9 yaa w16 h20"><div class="t m0 x14 hd ya1 ff2 fs4 fc0 sc0 ls0 ws0">Zysk <span class="ff3">(strata) net<span class="_ _0"></span>to przypadają<span class="_ _0"></span>ca na jedną akcje<span class="_ _0"></span>  w PLN/EURO<span class="ff2"> </span></span></div></div><div class="c x2c yaa w18 h20"><div class="t m0 x36 hd ya1 ff2 fs4 fc0 sc0 ls0 ws0">0,87 </div></div><div class="c x30 yaa w19 h20"><div class="t m0 x36 hd ya1 ff2 fs4 fc0 sc0 ls0 ws0">1,06 </div></div><div class="c x2d yaa w18 h20"><div class="t m0 x1c hd ya1 ff2 fs4 fc0 sc0 ls0 ws0">0,20 </div></div><div class="c x31 yaa w19 h20"><div class="t m0 x36 hd ya1 ff2 fs4 fc0 sc0 ls0 ws0">0,23 </div></div><div class="c x9 yab w16 h1c"><div class="t m0 x14 hd y97 ff3 fs4 fc0 sc0 ls0 ws0">Zysk (strata) rozwod<span class="_ _0"></span>niony na<span class="_ _0"></span> jedną akcje  w PLN<span class="_ _0"></span>/EURO<span class="ff2"> </span></div></div><div class="c x2c yab w18 h1c"><div class="t m0 x36 hd y97 ff2 fs4 fc0 sc0 ls0 ws0">0,87 </div></div><div class="c x30 yab w19 h1c"><div class="t m0 x36 hd y97 ff2 fs4 fc0 sc0 ls0 ws0">1,06 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class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y56 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls0 ws0">7 </div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 yb2 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h14 yb3 ff5 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y7c ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 yb4 w1b h22"><div class="t m0 x37 hd y9d ff2 fs4 fc1 sc0 ls0 ws0">Wybrane jednos<span class="_ _0"></span>tkowe dane finan<span class="_ _0"></span>sowe </div></div><div class="c x38 yb5 w1c h23"><div class="t m0 x39 hd y61 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c x3a yb5 w1c h23"><div class="t m0 x8 hd y61 ff2 fs4 fc1 sc0 ls0 ws0">w tys. EURO </div></div><div class="c x38 yb6 w1d h24"><div class="t m0 x15 hd yb7 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x3b yb6 w1e h24"><div class="t m0 x15 hd yb7 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x3a yb6 w1f h24"><div class="t m0 x15 hd yb7 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x3c yb6 w1e h24"><div class="t m0 x15 hd yb7 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x38 yb4 w1d h23"><div class="t m0 x3d hd y61 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x3b yb4 w1e h23"><div class="t m0 x3d hd y61 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x3a yb4 w1f h23"><div class="t m0 x3d hd y61 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x3c yb4 w1e h23"><div class="t m0 x3d hd y61 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 yb8 w20 h25"><div class="t m0 x14 hd yb9 ff3 fs4 fc1 sc0 ls0 ws0">Pozycje aktywów<span class="_ _0"></span> i pasywów  wed<span class="_ _0"></span>ług średniego<span class="_ _0"></span> kursu określon<span class="_ _0"></span>ego przez<span class="_ _0"></span> Narodowy Bank <span class="_ _0"></span>Polski na dzi<span class="_ _0"></span>eń sprawozdawc<span class="_ _0"></span>zy </div><div class="t m0 x14 hd yba ff2 fs4 fc1 sc0 ls0 ws0">odpowiedn<span class="_ _0"></span>io: 1 euro= </div></div><div class="c x3a yb8 w1f h25"><div class="t m0 x3e hd ybb ff2 fs4 fc1 sc0 ls0 ws0">4,2730 </div></div><div class="c x3c yb8 w1e h25"><div class="t m0 x3e hd ybb ff2 fs4 fc1 sc0 ls0 ws0">4,3480 </div></div><div class="c x9 ybc w1b h23"><div class="t m0 x14 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">Aktywa razem </div></div><div class="c x38 ybc w1d h23"><div class="t m0 x3f hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">1 589 <span class="ls5">259</span> </div></div><div class="c x3b ybc w1e h23"><div class="t m0 x3f hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">1 434 222 </div></div><div class="c x3a ybc w1f h23"><div class="t m0 x40 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">371 931 </div></div><div class="c x3c ybc w1e h23"><div class="t m0 x40 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">329 858 </div></div><div class="c x9 ybd w1b h23"><div class="t m0 x14 hd y61 ff3 fs4 fc0 sc0 ls0 ws0">Zobowiązania i re<span class="_ _0"></span>zerwy na zobow<span class="_ _0"></span>iązania<span class="ff2"> </span></div></div><div class="c x38 ybd w1d h23"><div class="t m0 x40 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">772 416 </div></div><div class="c x3b ybd w1e h23"><div class="t m0 x40 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">893 395 </div></div><div class="c x3a ybd w1f h23"><div class="t m0 x40 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">180 767 </div></div><div class="c x3c ybd w1e h23"><div class="t m0 x40 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">205 473 </div></div><div class="c x9 ybe w1b h23"><div class="t m0 x14 hd yb7 ff3 fs4 fc0 sc0 ls0 ws0">Zobowiązania długoter<span class="_ _b"></span>minowe<span class="ff2"> </span></div></div><div class="c x38 ybe w1d h23"><div class="t m0 x40 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">185 377 </div></div><div class="c x3b ybe w1e h23"><div class="t m0 x40 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">166 342 </div></div><div class="c x3a ybe w1f h23"><div class="t m0 xe hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">43 383 </div></div><div class="c x3c ybe w1e h23"><div class="t m0 xe hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">38 257 </div></div><div class="c x9 ybf w1b h23"><div class="t m0 x14 hd y61 ff3 fs4 fc0 sc0 ls0 ws0">Zobowiązania kró<span class="_ _0"></span>tkoterminowe<span class="ff2"> </span></div></div><div class="c x38 ybf w1d h23"><div class="t m0 x40 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">587 039 </div></div><div class="c x3b ybf w1e h23"><div class="t m0 x40 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">727 053 </div></div><div class="c x3a ybf w1f h23"><div class="t m0 x40 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">137 383 </div></div><div class="c x3c ybf w1e h23"><div class="t m0 x40 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">167 215 </div></div><div class="c x9 yc0 w1b h23"><div class="t m0 x14 hd y61 ff3 fs4 fc0 sc0 ls0 ws0">Kapitał własny<span class="ff2"> </span></div></div><div class="c x38 yc0 w1d h23"><div class="t m0 x40 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">816 844 </div></div><div class="c x3b yc0 w1e h23"><div class="t m0 x40 hd y61 ff2 fs4 fc0 sc0 ls5 ws0">540 827<span class="ls0"> </span></div></div><div class="c x3a yc0 w1f h23"><div class="t m0 x40 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">191 164 </div></div><div class="c x3c yc0 w1e h23"><div class="t m0 x40 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">124 385 </div></div><div class="c x9 yc1 w1b h24"><div class="t m0 x14 hd yb7 ff3 fs4 fc0 sc0 ls0 ws0">Kapitał podstaw<span class="_ _0"></span>owy<span class="ff2"> </span></div></div><div class="c x38 yc1 w1d h24"><div class="t m0 xe hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">11 009 </div></div><div class="c x3b yc1 w1e h24"><div class="t m0 x8 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">9 174 </div></div><div class="c x3a yc1 w1f h24"><div class="t m0 x8 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">2 576 </div></div><div class="c x3c yc1 w1e h24"><div class="t m0 x8 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">2 110 </div></div><div class="c x9 yc2 w1b h26"><div class="t m0 x14 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">Liczba akcji w <span class="_ _0"></span>sztukach </div></div><div class="c x38 yc2 w1d h26"><div class="t m0 x41 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">110 093 000 </div></div><div class="c x3b yc2 w1e h26"><div class="t m0 x42 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">91 744 200 </div></div><div class="c x3a yc2 w1f h26"><div class="t m0 x41 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">110 093 000 </div></div><div class="c x3c yc2 w1e h26"><div class="t m0 x42 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">91 744 200 </div></div><div class="c x9 yc3 w1b h23"><div class="t m0 x14 hd yb7 ff3 fs4 fc0 sc0 ls0 ws0">Wartość księgo<span class="_ _0"></span>wa na jedną a<span class="_ _0"></span>kcje w PLN/EURO<span class="ff2"> </span></div></div><div class="c x38 yc3 w1d h23"><div class="t m0 x39 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">7,42 </div></div><div class="c x3b yc3 w1e h23"><div class="t m0 x39 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">5,89 </div></div><div class="c x3a yc3 w1f h23"><div class="t m0 x39 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">1,74 </div></div><div class="c x3c yc3 w1e h23"><div class="t m0 x39 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">1,36 </div></div><div class="c x9 yc4 w1b h27"><div class="t m0 x14 hd yc5 ff3 fs4 fc0 sc0 ls0 ws0">Rozwodniona<span class="_ _0"></span> wartość księgowa<span class="_ _0"></span> na jedną akcje<span class="_ _0"></span> w <span class="ff2">PLN/EURO </span></div></div><div class="c x38 yc4 w1d h27"><div class="t m0 x39 hd yc5 ff2 fs4 fc0 sc0 ls0 ws0">7,42 </div></div><div class="c x3b yc4 w1e h27"><div class="t m0 x39 hd yc5 ff2 fs4 fc0 sc0 ls0 ws0">5,89 </div></div><div class="c x3a yc4 w1f h27"><div class="t m0 x39 hd yc5 ff2 fs4 fc0 sc0 ls0 ws0">1,74 </div></div><div class="c x3c yc4 w1e h27"><div class="t m0 x39 hd yc5 ff2 fs4 fc0 sc0 ls0 ws0">1,36 </div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h6 yc6 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls0 ws0">8 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 hb ycb ff4 fs1 fc0 sc0 ls2 ws0">II.<span class="ls0"> <span class="_ _12"> </span>INFORMACJE <span class="ff6">OGÓL<span class="_ _1"></span>NE O JEDNOSTC<span class="_ _1"></span>E</span> </span></div><div class="t m0 x1c hb ycc ff4 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 ycd w21 h29"><div class="t m0 x5 hd yce ff2 fs4 fc0 sc0 ls6 ws0">   <span class="ls0"> </span></div><div class="t m0 x5 h2a ycf ff4 fs5 fc0 sc0 ls0 ws0">Nazwa emitenta: </div></div><div class="c x43 ycd w22 h29"><div class="t m0 x5 hd yce ff2 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x5 h2a ycf ff4 fs5 fc0 sc0 ls0 ws0">MIRBUD S.A. </div></div><div class="c x2 yd0 w21 h2b"><div class="t m0 x5 hd y85 ff2 fs4 fc0 sc0 ls0 ws0">Siedziba Emiten<span class="_ _0"></span>ta </div></div><div class="c x43 yd0 w22 h2b"><div class="t m0 x5 hd y85 ff2 fs4 fc0 sc0 ls0 ws0">Skierniewice </div></div><div class="c x2 yd1 w21 h2c"><div class="t m0 x5 hd yd2 ff2 fs4 fc0 sc0 ls0 ws0">Forma prawna </div></div><div class="c x43 yd1 w22 h2c"><div class="t m0 x5 hd yd2 ff3 fs4 fc0 sc0 ls0 ws0">spółka akcyjna<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x2 yd3 w21 h2d"><div class="t m0 x5 hd yd4 ff2 fs4 fc0 sc0 ls0 ws0">Kraj siedziby </div></div><div class="c x43 yd3 w22 h2d"><div class="t m0 x5 hd yd4 ff2 fs4 fc0 sc0 ls0 ws0">Polska </div></div><div class="c x2 yd5 w21 h2c"><div class="t m0 x5 hd yd2 ff2 fs4 fc0 sc0 ls0 ws0">NIP </div></div><div class="c x43 yd5 w22 h2c"><div class="t m0 x5 hd yd2 ff2 fs4 fc0 sc0 ls5 ws0">836<span class="ls0">-</span>170<span class="ls0">-</span>22<span class="ls0">-</span>07<span class="ls0"> </span></div></div><div class="c x2 yd6 w21 h2d"><div class="t m0 x5 hd yd4 ff2 fs4 fc0 sc0 ls0 ws0">REGON </div></div><div class="c x43 yd6 w22 h2d"><div class="t m0 x5 hd yd4 ff2 fs4 fc0 sc0 ls5 ws0">750772302<span class="ls0"> </span></div></div><div class="c x2 yd7 w21 h2e"><div class="t m0 x5 hd yd8 ff2 fs4 fc0 sc0 ls0 ws0">Dane adresow<span class="_ _0"></span>e </div></div><div class="c x43 yd7 w22 h2e"><div class="t m0 x5 hd yd8 ff2 fs4 fc0 sc0 ls0 ws0">ul. Unii Europej<span class="_ _0"></span>skiej 18                  <span class="_ _0"></span>                          <span class="_ _0"></span>         <span class="ls7">  </span> </div><div class="t m0 x5 hd yd9 ff2 fs4 fc0 sc0 ls5 ws0">96<span class="ls0">-100 Skierniewi<span class="_ _0"></span>ce </span></div></div><div class="c x2 yda w21 h2b"><div class="t m0 x5 hd y85 ff2 fs4 fc0 sc0 ls0 ws0">Telefon </div></div><div class="c x43 yda w22 h2b"><div class="t m0 x5 hd y85 ff2 fs4 fc0 sc0 ls0 ws0"> +48 (46) 833 98 65<span class="_ _0"></span> </div></div><div class="c x2 ydb w21 h2f"><div class="t m0 x5 hd ydc ff2 fs4 fc0 sc0 ls0 ws0">Fax: </div></div><div class="c x43 ydb w22 h2f"><div class="t m0 x5 hd ydc ff2 fs4 fc0 sc0 ls0 ws0"> +48 (46) 833 97 32<span class="_ _0"></span> </div></div><div class="c x2 ydd w21 h2b"><div class="t m0 x5 hd y85 ff2 fs4 fc0 sc0 ls0 ws0">Poczta elektronic<span class="_ _0"></span>zna </div></div><div class="c x43 ydd w22 h2b"><div class="t m0 x5 hd y85 ff2 fs4 fc0 sc0 ls0 ws0">sekretariat@<span class="_ _0"></span>mirbud.pl </div></div><div class="c x2 yde w21 h2c"><div class="t m0 x5 hd yd2 ff2 fs4 fc0 sc0 ls0 ws0">Strona interne<span class="_ _0"></span>towa   </div></div><div class="c x43 yde w22 h2c"><div class="t m0 x5 hd yd2 ff2 fs4 fc0 sc0 ls0 ws0">www.mirbud.pl  </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h3 ydf ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 ye0 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 ye1 ff2 fs1 fc0 sc0 ls0 ws0">Adres zarejestrowa<span class="_ _1"></span>nego biura <span class="_ _1"></span>jednostki: u<span class="_ _1"></span>l. Unii Europejs<span class="_ _1"></span>kiej 18, 96-100 <span class="_ _1"></span>Skierniewice, Polska<span class="_ _1"></span>  </div><div class="t m0 x2 h3 ye2 ff3 fs1 fc0 sc0 ls0 ws0">Państwo rejestracj<span class="_ _1"></span>i: Polska  <span class="ff2"> </span></div><div class="t m0 x2 h3 ye3 ff2 fs1 fc0 sc0 ls0 ws0">Siedziba jednostki<span class="ls2">: <span class="_ _1"></span></span>Polska  </div><div class="t m0 x2 h3 ye4 ff3 fs1 fc0 sc0 ls0 ws0">Wyjaśnienie zmian w <span class="_ _1"></span>nazwie jednostki sprawoz<span class="_ _1"></span>dawczej<span class="_ _1"></span><span class="ff2">: nie dotycz<span class="_ _1"></span>y  </span></div><div class="t m0 x2 h3 ye5 ff2 fs1 fc0 sc0 ls0 ws0">Forma prawna jednostki<span class="_ _1"></span><span class="ff3">: spółka akc<span class="_ _1"></span>yjna </span>  </div><div class="t m0 x2 h3 y37 ff2 fs1 fc0 sc0 ls0 ws0">Nazwa jednostki spraw<span class="_ _1"></span>ozdawc<span class="_ _1"></span>zej: MIRBUD <span class="_ _1"></span>S.A.  </div><div class="t m0 x2 h3 ye6 ff3 fs1 fc0 sc0 ls0 ws0">Podstawowe miejs<span class="_ _1"></span>ce prowadzenia dz<span class="_ _1"></span>iałalności gospodarc<span class="_ _1"></span>zej<span class="_ _1"></span><span class="ff2 ls2">: <span class="ls0">Polska  </span></span></div><div class="t m0 x2 h3 ye7 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 ye8 ff3 fs1 fc0 sc0 ls0 ws0">MIRBUD <span class="_ _8"></span>S<span class="_ _1"></span>.A. <span class="_ _8"></span>pows<span class="_ _1"></span>tał<span class="ff2">a <span class="_ _e"></span></span>w <span class="_ _e"></span>wyniku <span class="_ _8"></span>przek<span class="_ _1"></span>ształcenia <span class="_ _8"></span>s<span class="_ _1"></span>półki <span class="_ _e"></span>z <span class="_ _8"></span>ogranicz<span class="_ _1"></span>oną <span class="_ _8"></span>od<span class="_ _1"></span>powiedz<span class="_ _1"></span>ialnością <span class="_ _8"></span>pod <span class="_ _e"></span>firmą </div><div class="t m0 x2 h3 ye9 ff3 fs1 fc0 sc0 ls0 ws0">MIRBUD <span class="_ _8"></span>Spółka <span class="_ _8"></span>z <span class="_ _8"></span>o.o. <span class="_ _8"></span>w <span class="_ _8"></span>s<span class="_ _1"></span>półkę <span class="_ _1"></span>ak<span class="_ _1"></span>cyjną, <span class="_ _8"></span>w <span class="_ _8"></span>trybie <span class="_ _8"></span>art. <span class="_ _8"></span>551 <span class="_ _8"></span>i <span class="_ _8"></span>następ<span class="_ _1"></span>nych <span class="_ _1"></span>K<span class="_ _1"></span>odeksu <span class="_ _8"></span>spółek <span class="_ _8"></span>handlowyc<span class="_ _1"></span>h. </div><div class="t m0 x2 h3 yea ff3 fs1 fc0 sc0 ls0 ws0">Spółka  zosta<span class="_ _1"></span>ła  zarejestro<span class="_ _1"></span>wana  przez<span class="_ _1"></span>  Sąd  Rejo<span class="_ _1"></span>nowy <span class="_ _15"> </span>dla  Łodzi<span class="_ _1"></span><span class="ff2">-<span class="_ _1"></span></span>Śródmieścia <span class="_ _15"> </span>w  Łodz<span class="_ _1"></span>i  XX <span class="_ _15"> </span>Wydział<span class="_ _1"></span> </div><div class="t m0 x2 h3 yeb ff3 fs1 fc0 sc0 ls0 ws0">Gospodarczy <span class="_ _1"></span>Krajowego <span class="_ _1"></span>Rejestru <span class="_ _1"></span>Sądowego <span class="_ _1"></span>pod n<span class="_ _1"></span>umerem <span class="_ _1"></span>KRS 0000<span class="_ _1"></span>270385 w <span class="_ _1"></span>dniu <span class="_ _1"></span>22 gru<span class="_ _1"></span>dnia 200<span class="_ _1"></span>6<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 yec ff2 fs1 fc0 sc0 ls0 ws0">roku. </div><div class="t m0 x2 hb yed ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb yee ff6 fs1 fc0 sc0 ls0 ws0">Przedmiot działalności<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x1c hb yef ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 yf0 ff3 fs1 fc0 sc0 ls0 ws0">Podstawowym <span class="_ _0"></span>przedmiote<span class="_ _1"></span>m <span class="_ _b"></span>działalnośc<span class="_ _1"></span>i <span class="_ _b"></span>Em<span class="_ _1"></span>itenta <span class="_ _b"></span>zgo<span class="_ _1"></span>dnym <span class="_ _b"></span>z <span class="_ _0"></span>jego <span class="_ _b"></span>s<span class="_ _1"></span>tatutem <span class="_ _0"></span>oraz <span class="_ _0"></span>wpisem <span class="_ _b"></span>d<span class="_ _1"></span>o <span class="_ _b"></span>Kraj<span class="_ _1"></span>owego </div><div class="t m0 x2 h3 yf1 ff3 fs1 fc0 sc0 ls0 ws0">Rejestru <span class="_ _b"></span>Sądowe<span class="_ _1"></span>go <span class="_ _b"></span>jest<span class="_ _1"></span><span class="ff2"> <span class="_ _b"></span>b<span class="ff3">udownictwo <span class="_ _0"></span>ogólne <span class="_ _0"></span>i <span class="_ _b"></span>inżynieria <span class="_ _0"></span>lądowa<span class="_ _1"></span><span class="ff2">, <span class="_ _b"></span>towarowy<span class="_ _1"></span> <span class="_ _b"></span>transpor<span class="_ _1"></span>t <span class="_ _b"></span>drogowy, <span class="_ _0"></span>wynaje<span class="_ _1"></span>m </span></span></span></div><div class="t m0 x2 h3 yf2 ff3 fs1 fc0 sc0 ls0 ws0">sprzętu <span class="_ _b"></span>budowlanego <span class="_ _0"></span>i <span class="_ _4"></span>burz<span class="_ _1"></span>ącego <span class="_ _b"></span>z <span class="_ _b"></span>obsług<span class="_ _1"></span>ą <span class="_ _b"></span>operatorsk<span class="_ _1"></span>ą<span class="ff2">, <span class="_ _b"></span>d<span class="ff3">zia<span class="_ _1"></span>łalność <span class="_ _b"></span>reklamowo<span class="_ _1"></span><span class="ff2">-wydawnicza<span class="_ _1"></span>, <span class="_ _b"></span>wynajem </span></span></span></div><div class="t m0 x2 h3 yf3 ff3 fs1 fc0 sc0 ls0 ws0">pomieszczeń na własny rac<span class="_ _1"></span>hunek<span class="ff2 ls2">, s<span class="_ _1"></span></span>przedaż hurt<span class="_ _1"></span>owa materiałów d<span class="_ _1"></span>la budownictw<span class="_ _1"></span>a<span class="ff2">.  </span></div><div class="t m0 x1c hb yf4 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb yf5 ff4 fs1 fc0 sc0 ls0 ws0">Czas trwania </div><div class="t m0 x1c hb yf6 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 yf7 ff2 fs1 fc0 sc0 ls0 ws0">Czas trwania Emitent<span class="_ _1"></span>a jest nieogranicz<span class="_ _1"></span>ony.<span class="_ _1"></span> </div><div class="t m0 x2 hb yf8 ff4 fs1 fc0 sc0 ls0 ws0"> <span class="_ _13"> </span><span class="ff2"> </span></div></div></div><div class="pi" ></div></div><div id="pf9" class="pf w0 h0" ><div class="pc pc9 w0 h0"><img class="bi x0 y0 w3 h28" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls0 ws0">9 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb ycb ff6 fs1 fc0 sc0 ls0 ws0">Zarząd i Rada Nadz<span class="_ _1"></span>orcza<span class="ff4"> </span></div><div class="t m0 x2 h3 ycc ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 yf9 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 yfa w23 h30"><div class="t m0 x44 h31 yfb ff6 fs4 fc1 sc0 ls0 ws0">Zarząd<span class="ff4"> </span></div></div><div class="c x9 ya w24 h30"><div class="t m0 x14 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">Jerzy Mirgos </div></div><div class="c x45 ya w25 h30"><div class="t m0 x46 hd yfb ff3 fs4 fc0 sc0 ls0 ws0">Prezes Zarządu<span class="ff2"> </span></div></div><div class="c x9 yfc w24 h30"><div class="t m0 x14 hd yfb ff3 fs4 fc0 sc0 ls0 ws0">Sławomir Nowa<span class="_ _0"></span>k<span class="ff2"> </span></div></div><div class="c x45 yfc w25 h30"><div class="t m0 x47 hd yfb ff3 fs4 fc0 sc0 ls0 ws0">Wiceprezes Zar<span class="_ _0"></span>ządu<span class="ff2"> </span></div></div><div class="c x9 yfd w24 h32"><div class="t m0 x14 hd yfe ff3 fs4 fc0 sc0 ls0 ws0">Paweł Korzeniow<span class="_ _0"></span>ski<span class="ff2"> </span></div></div><div class="c x45 yfd w25 h32"><div class="t m0 x48 hd yfe ff3 fs4 fc0 sc0 ls0 ws0">Członek Zarządu<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x9 yff w24 h33"><div class="t m0 x14 hd yfe ff3 fs4 fc0 sc0 ls0 ws0">Tomasz Sałata<span class="ff2"> </span></div></div><div class="c x45 yff w25 h33"><div class="t m0 x48 hd yfe ff3 fs4 fc0 sc0 ls0 ws0">Członek Zarządu<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x9 y100 w24 h32"><div class="t m0 x14 hd yfe ff3 fs4 fc0 sc0 ls0 ws0">Anna Więzows<span class="_ _0"></span>ka<span class="ff2"> </span></div></div><div class="c x45 y100 w25 h32"><div class="t m0 x48 hd yfe ff3 fs4 fc0 sc0 ls0 ws0">Członek Zarządu<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x9 y101 w23 h30"><div class="t m0 x49 h31 yfb ff4 fs4 fc1 sc0 ls0 ws0">Rada Nadzorcza<span class="_ _0"></span> </div></div><div class="c x9 y102 w24 h30"><div class="t m0 x14 hd yfb ff3 fs4 fc0 sc0 ls0 ws0">Radosław Niewiad<span class="_ _0"></span>omski<span class="ff2"> </span></div></div><div class="c x45 y102 w25 h30"><div class="t m0 x9 hd yfb ff3 fs4 fc0 sc0 ls0 ws0">Przewodniczą<span class="_ _0"></span>cy Rady Nadzorc<span class="_ _0"></span>zej<span class="ff2"> </span></div></div><div class="c x9 y103 w24 h30"><div class="t m0 x14 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">Agnieszka Maria<span class="_ _0"></span> Bujnowska </div></div><div class="c x45 y103 w25 h30"><div class="t m0 x1b hd yfb ff2 fs4 fc0 sc0 ls0 ws0">Sekretarz Rad<span class="_ _0"></span>y Nadzorczej </div></div><div class="c x9 y104 w24 h34"><div class="t m0 x14 hd yfb ff3 fs4 fc0 sc0 ls0 ws0">Jerzy Łuczak <span class="ff2"> </span></div></div><div class="c x45 y104 w25 h34"><div class="t m0 x39 hd yfb ff3 fs4 fc0 sc0 ls0 ws0">Członek Rady Nad<span class="_ _b"></span>z<span class="_ _1"></span>orczej<span class="ff2"> </span></div></div><div class="c x9 y105 w24 h35"><div class="t m0 x14 hd y106 ff2 fs4 fc0 sc0 ls0 ws0">Jacek Tucharz </div></div><div class="c x45 y105 w25 h35"><div class="t m0 x39 hd y106 ff3 fs4 fc0 sc0 ls0 ws0">Członek Rady Nad<span class="_ _b"></span>z<span class="_ _1"></span>orczej<span class="ff2"> </span></div></div><div class="c x9 y107 w24 h35"><div class="t m0 x14 hd y106 ff2 fs4 fc0 sc0 ls0 ws0">Killion Munzele <span class="_ _0"></span>Munyama </div></div><div class="c x45 y107 w25 h35"><div class="t m0 x39 hd y106 ff3 fs4 fc0 sc0 ls0 ws0">Członek Rady Nad<span class="_ _b"></span>z<span class="_ _1"></span>orczej<span class="ff2"> </span></div></div><div class="c x9 y108 w24 h32"><div class="t m0 x14 hd yfe ff3 fs4 fc0 sc0 ls0 ws0">Tadeusz Gruchała<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x45 y108 w25 h32"><div class="t m0 x39 hd yfe ff3 fs4 fc0 sc0 ls0 ws0">Członek Rady Nad<span class="_ _b"></span>z<span class="_ _1"></span>orczej<span class="ff2"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h6 y109 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y10a ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3f h3 y10b ff2 fs1 fc0 sc0 ls0 ws0">W <span class="_ _16"></span>dniu <span class="_ _16"></span>11 <span class="_ _16"> </span>luteg<span class="_ _1"></span>o <span class="_ _16"></span>2024<span class="fc5"> <span class="_ _16"> </span></span><span class="ff3">ro<span class="_ _1"></span>ku <span class="_ _16"></span>wygasła <span class="_ _16"> </span>kadencj<span class="_ _1"></span>a <span class="_ _16"></span>Pana <span class="_ _17"> </span>Stanisława <span class="_ _16"></span>Lipca <span class="_ _16"> </span>n<span class="_ _1"></span>a <span class="_ _16"></span>stanowisku <span class="_ _16"> </span>Cz<span class="_ _1"></span>łonka <span class="_ _16"></span>Rady </span></div><div class="t m0 x3f h3 y10c ff2 fs1 fc0 sc0 ls0 ws0">Nadzorczej. </div><div class="t m0 x3f h3 y10d ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _1"></span>dni<span class="_ _1"></span>u <span class="_ _1"></span>18 <span class="_ _8"></span>marc<span class="_ _1"></span>a <span class="_ _1"></span>20<span class="_ _1"></span>24 <span class="_ _1"></span>rok<span class="_ _1"></span>u <span class="_ _1"></span>Na<span class="_ _1"></span>dzwyczaj<span class="_ _1"></span>ne <span class="_ _1"></span>Walne <span class="_ _8"></span>Zgr<span class="_ _1"></span>omadzenie <span class="_ _8"></span>Akcjonariuszy<span class="_ _1"></span> <span class="_ _1"></span>MIRB<span class="_ _1"></span>UD <span class="_ _8"></span>S.A. <span class="_ _1"></span>po<span class="_ _1"></span>djęło </div><div class="t m0 x3f h3 y10e ff3 fs1 fc0 sc0 ls0 ws0">Uchwałę w sprawie <span class="_ _1"></span>powołania do sk<span class="_ _1"></span>ładu Rady Nadzor<span class="_ _1"></span>czej MIRBUD <span class="_ _1"></span>S.A. Pana Je<span class="_ _1"></span>rzego Łuczaka. <span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x3f h3 y10f ff3 fs1 fc0 sc0 ls0 ws0">Z <span class="_ _e"></span>dniem <span class="_ _e"></span>31 <span class="_ _e"></span>lipca <span class="_ _16"></span>2024 <span class="_ _e"></span>roku <span class="_ _e"></span>Pan <span class="_ _16"></span>Bartosz <span class="_ _e"></span>Wilczak <span class="_ _e"></span>z<span class="_ _1"></span>łożył <span class="_ _e"></span>oświadczen<span class="_ _1"></span>ie <span class="_ _e"></span>o <span class="_ _e"></span>rezygnacj<span class="_ _1"></span>i <span class="_ _e"></span>z <span class="_ _e"></span>pełnienia <span class="_ _e"></span>fu<span class="_ _1"></span>nkcji </div><div class="t m0 x3f h3 y110 ff3 fs1 fc0 sc0 ls0 ws0">Członka Rady Nadzorc<span class="_ _1"></span>zej MIRBUD S<span class="_ _1"></span>.A. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x3f h3 y111 ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _16"></span>dniu <span class="_ _16"></span>21 <span class="_ _e"></span>cz<span class="_ _1"></span>erwca <span class="_ _16"></span>2024 <span class="_ _16"></span>roku <span class="_ _16"></span>Zwyczajne <span class="_ _16"> </span>Walne <span class="_ _16"></span>Zgromadzeni<span class="_ _1"></span>e <span class="_ _16"></span>Akcjonariuszy <span class="_ _16"> </span>MIRBUD <span class="_ _16"></span>S.A. <span class="_ _16"> </span>podjęło<span class="_ _1"></span> </div><div class="t m0 x3f h3 y112 ff3 fs1 fc0 sc0 ls0 ws0">Uchwałę  w  spraw<span class="_ _1"></span>ie  powołania<span class="_ _1"></span>  do  składu  Rady<span class="_ _1"></span>  Nadzorcz<span class="_ _1"></span>ej  MIRBUD  S.A. <span class="_ _15"> </span>Pana  Killiona  M<span class="_ _1"></span>unzele </div><div class="t m0 x3f h3 y113 ff2 fs1 fc0 sc0 ls0 ws0">Munyama <span class="_ _15"> </span>z <span class="_ _18"> </span>dniem <span class="_ _15"> </span>1 <span class="_ _15"> </span>s<span class="_ _1"></span>ierpnia <span class="_ _15"> </span>2<span class="_ _1"></span>024 <span class="_ _15"> </span>roku. <span class="_ _18"> </span>Sprawoz<span class="_ _1"></span>danie <span class="_ _15"> </span>Finansowe<span class="_ _1"></span> <span class="_ _15"> </span>za <span class="_ _15"> </span>okre<span class="_ _1"></span>s <span class="_ _15"> </span>od <span class="_ _15"> </span>01.0<span class="_ _8"></span>1.2<span class="_ _1"></span>024 <span class="_ _15"> </span>do </div><div class="t m0 x3f h3 y114 ff2 fs1 fc0 sc0 ls0 ws0">31.12.2024  </div><div class="t m0 x3f h3 y115 ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _1"></span>dni<span class="_ _1"></span>u <span class="_ _1"></span>6 <span class="_ _8"></span>grud<span class="_ _1"></span>nia <span class="_ _1"></span>2<span class="_ _1"></span>024 <span class="_ _8"></span>roku <span class="_ _1"></span>Na<span class="_ _1"></span>dzwycz<span class="_ _1"></span>ajne <span class="_ _1"></span>Walne <span class="_ _8"></span>Zg<span class="_ _1"></span>romadzenie <span class="_ _8"></span>Akcjonariusz<span class="_ _1"></span>y <span class="_ _1"></span>MIRB<span class="_ _1"></span>UD <span class="_ _8"></span>S.A. <span class="_ _1"></span>p<span class="_ _1"></span>odjęło </div><div class="t m0 x3f h3 y116 ff3 fs1 fc0 sc0 ls0 ws0">Uchwałę w sprawie <span class="_ _1"></span>powołania do sk<span class="_ _1"></span>ładu Rady Nadzor<span class="_ _1"></span>czej MIRBUD <span class="_ _1"></span>S.A. Pana Ta<span class="_ _1"></span>deusza Gruchała. <span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x3f h3 y117 ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _b"></span>dniu <span class="_ _0"></span>19 <span class="_ _b"></span>grudn<span class="_ _1"></span>ia <span class="_ _b"></span>2024 <span class="_ _0"></span>roku <span class="_ _b"></span>Rada <span class="_ _0"></span>Nadzorcz<span class="_ _1"></span>a <span class="_ _b"></span>Emitent<span class="_ _1"></span>a <span class="_ _b"></span>podjęła <span class="_ _b"></span>Uc<span class="_ _1"></span>hwałę <span class="_ _b"></span>w <span class="_ _0"></span>sprawi<span class="_ _1"></span>e <span class="_ _b"></span>powołania <span class="_ _0"></span>do <span class="_ _b"></span>skł<span class="_ _1"></span>adu </div><div class="t m0 x3f h3 y118 ff3 fs1 fc0 sc0 ls0 ws0">Zarządu MIRBUD S.<span class="_ _1"></span>A. Panią Annę W<span class="_ _1"></span>ięzowską z dnie<span class="_ _1"></span>m 1 stycznia 2025 rok<span class="_ _1"></span>u.<span class="_ _1"></span><span class="ff2">   </span></div><div class="t m0 x2 hb y8f ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y119 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y11a ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y11b ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y11c ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y11d ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y11e ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y11f ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y120 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y121 ff4 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pfa" class="pf w0 h0" ><div class="pc pca w0 h0"><img class="bi x0 y0 w3 h28" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">10<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb ycb ff6 fs1 fc0 sc0 ls0 ws0">Struktura grupy kapitało<span class="_ _1"></span>wej<span class="ff4"> </span>na dz<span class="_ _1"></span>ień <span class="ff4 ls1">31<span class="ls0">.12.2024 roku<span class="_ _1"></span> </span></span></div><div class="t m0 x2 hb ycc ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y122 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y123 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y124 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y125 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y126 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y127 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y128 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y129 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y12a ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y12b ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y12c ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y12d ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y12e ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y12f ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y130 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y131 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y132 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y133 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y134 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y135 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y136 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y137 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y138 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y139 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y13a ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y13b ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y13c ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y13d ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y13e ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _8"></span>dniu <span class="_ _8"></span>29 <span class="_ _e"></span>listopada <span class="_ _e"></span>2023 <span class="_ _8"></span>roku <span class="_ _8"></span>S<span class="_ _1"></span>półka <span class="_ _8"></span>MIRB<span class="_ _1"></span>UD <span class="_ _8"></span>S.A. <span class="_ _e"></span>nabyła <span class="_ _8"></span>20.7<span class="_ _1"></span>00 <span class="_ _8"></span>udziałów <span class="_ _8"></span>w<span class="_ _1"></span> <span class="_ _8"></span>k<span class="_ _1"></span>apitale <span class="_ _8"></span>zakładowym<span class="_ _1"></span> </div><div class="t m0 x2 h3 y13f ff3 fs1 fc0 sc0 ls0 ws0">Spółki <span class="_ _16"></span>PDC <span class="_ _e"></span>In<span class="_ _1"></span>dustrial <span class="_ _16"></span>Center <span class="_ _e"></span>21<span class="_ _1"></span>7 <span class="_ _16"></span>Sp. <span class="_ _e"></span>z <span class="_ _16"></span>o.o. <span class="_ _e"></span>z<span class="_ _1"></span> <span class="_ _e"></span>si<span class="_ _1"></span>edzibą <span class="_ _16"></span>w <span class="_ _16"></span>Warszawie <span class="_ _16"></span>o <span class="_ _e"></span>wartoś<span class="_ _1"></span>ci <span class="_ _16"></span>nominalnej <span class="_ _16"></span>50 <span class="_ _e"></span>PLN<span class="_ _1"></span> </div><div class="t m0 x2 h3 y140 ff3 fs1 fc0 sc0 ls0 ws0">każdy i łącznej wartośc<span class="_ _1"></span>i nominalnej 1.0<span class="_ _1"></span>35 tys. PLN, co stanow<span class="_ _1"></span>i 49,<span class="_ _1"></span>88% kap<span class="_ _1"></span>itału zakładowego <span class="_ _1"></span>Spółki. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y141 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y142 ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _b"></span>tra<span class="_ _1"></span>nsakcji zakupu <span class="_ _b"></span>udz<span class="_ _1"></span>iałów <span class="_ _0"></span>uczestniczy<span class="_ _1"></span>ła <span class="_ _b"></span>ró<span class="_ _1"></span>wnież Spółka <span class="_ _b"></span>z<span class="_ _1"></span> <span class="_ _b"></span>Gr<span class="_ _1"></span>upy MIRBUD <span class="_ _b"></span>S.A<span class="_ _1"></span>. –<span class="ff2"> Marywilska <span class="_ _0"></span>44 <span class="_ _0"></span>Sp. </span></div><div class="t m0 x2 h3 y143 ff3 fs1 fc0 sc0 ls0 ws0">z <span class="_ _17"> </span>o.o., <span class="_ _16"> </span>która <span class="_ _17"> </span>w <span class="_ _17"> </span>dniu <span class="_ _17"> </span>29 <span class="_ _17"> </span>listopada <span class="_ _17"> </span>2023 <span class="_ _17"> </span>roku <span class="_ _17"> </span>nabyła <span class="_ _17"> </span>20.800 <span class="_ _17"> </span>udziałów <span class="_ _17"> </span>w <span class="_ _16"> </span>ka<span class="_ _1"></span>pitale <span class="_ _17"> </span>zakładowym <span class="_ _17"> </span>Spółki </div><div class="t m0 x2 h3 y144 ff3 fs1 fc0 sc0 ls0 ws0">będącej <span class="_ _1"></span>prz<span class="_ _1"></span>edmiotem <span class="_ _8"></span>umo<span class="_ _1"></span>wy <span class="_ _1"></span>s<span class="_ _1"></span>przedaży. <span class="_ _8"></span>Wartość <span class="_ _8"></span>nominalna <span class="_ _8"></span>udziału<span class="_ _1"></span><span class="ff2"> <span class="_ _8"></span></span>wyn<span class="_ _1"></span>osiła <span class="_ _1"></span>5<span class="_ _1"></span>0 <span class="_ _1"></span>PLN <span class="_ _8"></span>każdy<span class="_ _1"></span>, <span class="_ _1"></span>co <span class="_ _8"></span>daje </div><div class="t m0 x2 h3 y145 ff3 fs1 fc0 sc0 ls0 ws0">łączną <span class="_ _19"> </span>wartość  nominalną <span class="_ _19"> </span>1.040 <span class="_ _19"> </span>tys. <span class="_ _19"> </span>PLN, <span class="_ _19"> </span>co <span class="_ _19"> </span>stanowi <span class="_ _19"> </span>50,12%  kapitału <span class="_ _19"> </span>zakładowego <span class="_ _19"> </span>Spó<span class="_ _1"></span>łki <span class="_ _19"> </span>PDC </div><div class="t m0 x2 h3 y146 ff2 fs1 fc0 sc0 ls0 ws0">Industrial Center 21<span class="_ _1"></span>7 Sp. z o.o.<span class="_ _1"></span> </div><div class="t m0 x2 h3 y147 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y148 ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _19"> </span>dniu <span class="_ _1a"> </span>9 <span class="_ _1a"> </span>lutego <span class="_ _19"> </span>2024 <span class="_ _19"> </span>roku <span class="_ _1a"> </span>Spółka <span class="_ _19"> </span>MIRBUD  S.A<span class="_ _0"></span>. <span class="_ _1a"> </span>dok<span class="_ _1"></span>onała <span class="_ _1a"> </span>sprz<span class="_ _1"></span>edaży <span class="_ _1a"> </span>6.148 <span class="_ _19"> </span>udziałów <span class="_ _1a"> </span>w <span class="_ _19"> </span>kapita<span class="_ _1"></span>le </div><div class="t m0 x2 h3 y149 ff3 fs1 fc0 sc0 ls0 ws0">zakładowym S<span class="_ _0"></span>półki PDC <span class="_ _b"></span>Industrial <span class="_ _0"></span>Center 21<span class="_ _0"></span>7 S<span class="_ _0"></span>p. <span class="_ _b"></span>z<span class="_ _1"></span> <span class="_ _b"></span>o.<span class="_ _1"></span>o. <span class="_ _b"></span>na rzecz <span class="_ _b"></span>PG DUTCH <span class="_ _b"></span>HOLDING I <span class="_ _b"></span>B.V. <span class="_ _0"></span>Wartość </div><div class="t m0 x2 h3 y14a ff3 fs1 fc0 sc0 ls0 ws0">nominalna <span class="_ _0"></span>udziałów wynosiła <span class="_ _b"></span>50 PLN <span class="_ _b"></span>każdy<span class="_ _1"></span>, <span class="_ _b"></span>c<span class="_ _1"></span>o <span class="_ _b"></span>d<span class="_ _1"></span>aje <span class="_ _0"></span>wartość 307 <span class="_ _b"></span>tys. <span class="_ _0"></span>PLN<span class="_ _1"></span>, <span class="_ _0"></span>stanowi<span class="_ _1"></span>ącą <span class="_ _0"></span>14,81% <span class="_ _b"></span>k<span class="_ _1"></span>apitału<span class="_ _1"></span> </div><div class="t m0 x2 h3 y14b ff3 fs1 fc0 sc0 ls0 ws0">zakładowego Spółk<span class="_ _1"></span>i PDC Industrial Cent<span class="_ _1"></span>er 217 Sp. z <span class="_ _1"></span>o.o.  <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y14c ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y14d ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _1"></span>dniu <span class="_ _8"></span>12 <span class="_ _8"></span>lipca <span class="_ _8"></span>2024 <span class="_ _1"></span>r<span class="_ _1"></span>oku <span class="_ _1"></span>Spółka <span class="_ _8"></span>MIRBUD <span class="_ _8"></span>S.A. <span class="_ _8"></span>doko<span class="_ _1"></span>nała <span class="_ _1"></span>zak<span class="_ _1"></span>upu <span class="_ _1"></span>od <span class="_ _8"></span>Spółki <span class="_ _8"></span>Marywilska <span class="_ _8"></span>44 <span class="_ _8"></span>Sp. <span class="_ _1"></span>z<span class="_ _1"></span> <span class="_ _1"></span>o.o. </div><div class="t m0 x2 h3 y14e ff3 fs1 fc0 sc0 ls0 ws0">20.800 <span class="_ _b"></span>s<span class="_ _1"></span>ztuk <span class="_ _0"></span>udziałów o <span class="_ _b"></span>łącznej wartości <span class="_ _b"></span>nom<span class="_ _1"></span>inalnej 1.040 <span class="_ _b"></span>tys. PLN <span class="_ _b"></span>w kapitale <span class="_ _b"></span>zak<span class="_ _1"></span>ładowym Spółki <span class="_ _b"></span>PDC </div><div class="t m0 x2 h3 y14f ff3 fs1 fc0 sc0 ls0 ws0">Industrial <span class="_ _1"></span>C<span class="_ _1"></span>enter <span class="_ _1"></span>2<span class="_ _1"></span>17 <span class="_ _1"></span>Sp. <span class="_ _8"></span>z <span class="_ _8"></span>o.o. <span class="_ _1"></span>z<span class="_ _1"></span> <span class="_ _1"></span>siedzibą <span class="_ _8"></span>w <span class="_ _8"></span>Warszawie. <span class="_ _8"></span>Spó<span class="_ _8"></span>łka <span class="_ _1"></span>MIR<span class="_ _1"></span>BUD <span class="_ _8"></span>S.A. <span class="_ _1"></span>p<span class="_ _1"></span>osiada <span class="_ _1"></span>bezpoś<span class="_ _1"></span>rednio </div><div class="t m0 x2 h3 y150 ff3 fs1 fc0 sc0 ls0 ws0">85,19% udziału w ka<span class="_ _1"></span>pitale własnym Sp<span class="_ _1"></span>ółki PDC Industrial Cent<span class="_ _1"></span>er 217 Sp. z o.o.<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y151 ff3 fs1 fc0 sc0 ls0 ws0">Na  dzi<span class="_ _1"></span>eń  3<span class="_ _1"></span><span class="ff2">1 <span class="_ _15"> </span>grudnia <span class="_ _15"> </span></span>2024 <span class="_ _15"> </span>roku <span class="_ _15"> </span>Grupa <span class="_ _15"> </span>MIR<span class="_ _1"></span>BUD <span class="_ _15"> </span>posiadała <span class="_ _15"> </span>łącznie <span class="_ _15"> </span>85,1<span class="_ _1"></span>9% <span class="_ _15"> </span>udziałów <span class="_ _15"> </span>w <span class="_ _15"> </span>kapitale </div><div class="t m0 x2 h3 y152 ff3 fs1 fc0 sc0 ls0 ws0">zakładowym Spółk<span class="_ _1"></span>i PDC Industrial Center 2<span class="_ _1"></span>17 Sp. z o.o.<span class="_ _8"></span><span class="ff2"> </span></div></div></div><div class="pi" ></div></div><div id="pfb" class="pf w0 h0" ><div 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">11<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 ycb ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 ycc ff2 fs1 fc0 sc0 ls0 ws0">Dnia <span class="_ _16"></span>24 <span class="_ _16"></span>lipca <span class="_ _16"> </span>2021 <span class="_ _16"> </span>r<span class="_ _1"></span>oku <span class="_ _16"> </span><span class="ff3">spółka <span class="_ _16"> </span>JHM <span class="_ _16"> </span>Dev<span class="_ _1"></span>elopment <span class="_ _16"> </span>S<span class="_ _1"></span>p. <span class="_ _16"></span>z <span class="_ _16"></span>o.o. <span class="_ _16"></span>zakupiła <span class="_ _16"> </span>od <span class="_ _17"> </span>Syndyka <span class="_ _16"></span>Masy <span class="_ _16"> </span>Upadłości </span></div><div class="t m0 x2 h3 y122 ff3 fs1 fc0 sc0 ls0 ws0">Spółkę pod <span class="_ _1"></span>nazwą <span class="_ _1"></span>STAL <span class="_ _1"></span>–<span class="ff2"> </span>MET <span class="_ _1"></span>Nieczaj <span class="_ _1"></span>Sp. z <span class="_ _1"></span>o. o. <span class="_ _1"></span>w <span class="_ _1"></span>upadłości z s<span class="_ _1"></span>iedzibą w <span class="_ _1"></span>Słup<span class="_ _1"></span>sku udziały <span class="_ _1"></span>w spó<span class="_ _1"></span>łce </div><div class="t m0 x2 h3 y123 ff3 fs1 fc0 sc0 ls0 ws0">HAKAMORE <span class="_ _18"> </span>Sp. <span class="_ _18"> </span>z <span class="_ _18"> </span>o.o. <span class="_ _18"> </span>w <span class="_ _18"> </span>upa<span class="_ _1"></span>dłości <span class="_ _15"> </span>z<span class="_ _1"></span> <span class="_ _18"> </span>siedzibą <span class="_ _18"> </span>w <span class="_ _18"> </span>Warsz<span class="_ _1"></span>awie. <span class="_ _18"> </span>Dnia <span class="_ _18"> </span>8 <span class="_ _18"> </span>października <span class="_ _18"> </span>202<span class="_ _1"></span>1 <span class="_ _18"> </span>r<span class="_ _1"></span><span class="ff2">oku </span></div><div class="t m0 x2 h3 y124 ff3 fs1 fc0 sc0 ls0 ws0">postanowieniem <span class="_ _1a"> </span>Sądu<span class="_ _1"></span> <span class="_ _1a"> </span>Rejonowego <span class="_ _1a"> </span>dla <span class="_ _1a"> </span>M. <span class="_ _1a"> </span>St. <span class="_ _1a"> </span>w <span class="_ _1a"> </span>Wars<span class="_ _1"></span>zawie, <span class="_ _1a"> </span>XII <span class="_ _1a"> </span>Wydział <span class="_ _1a"> </span>Gospodarcz<span class="_ _1"></span>y <span class="_ _1a"> </span>Krajowego </div><div class="t m0 x2 h3 y125 ff3 fs1 fc0 sc0 ls0 ws0">Rejestru Sądowego, Spółk<span class="_ _1"></span>a JHM Development S.A. została wpisana jako wspólnik spółki HAKAMORE </div><div class="t m0 x2 h3 y126 ff3 fs1 fc0 sc0 ls0 ws0">Sp. z o.o. w upadłośc<span class="_ _1"></span>i. <span class="ff2"> </span></div><div class="t m0 x2 h3 y127 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y128 ff3 fs1 fc0 sc0 ls0 ws0">Postanowieniem <span class="_ _0"></span>z <span class="_ _0"></span>dnia <span class="_ _b"></span>1 li<span class="_ _0"></span>pca <span class="_ _0"></span>2022 <span class="_ _b"></span>r<span class="_ _1"></span>oku <span class="_ _b"></span>Sąd<span class="_ _1"></span> <span class="_ _b"></span>Rejonow<span class="_ _1"></span>y <span class="_ _b"></span>dla <span class="_ _0"></span>m.st <span class="_ _0"></span>Warszawa <span class="_ _0"></span>w <span class="_ _0"></span>Warszawie X<span class="_ _0"></span>VIII <span class="_ _0"></span>Wydział </div><div class="t m0 x2 h3 y129 ff3 fs1 fc0 sc0 ls0 ws0">Gospodarczy <span class="_ _17"> </span>dla <span class="_ _16"></span>spraw <span class="_ _16"> </span>u<span class="_ _1"></span>padłościowyc<span class="_ _1"></span>h <span class="_ _16"> </span>i <span class="_ _16"> </span>r<span class="_ _1"></span>estrukturyzacy<span class="_ _1"></span>jnych <span class="_ _17"> </span>umorzył <span class="_ _16"></span>postępowanie <span class="_ _17"> </span>upadłościowe </div><div class="t m0 x2 h3 y12a ff3 fs1 fc0 sc0 ls0 ws0">HAKAMORE <span class="_ _e"></span>Sp. <span class="_ _8"></span>z<span class="_ _1"></span> <span class="_ _e"></span>o.o. <span class="_ _8"></span>w <span class="_ _e"></span>upadłości<span class="_ _1"></span> <span class="_ _8"></span>z <span class="_ _e"></span>siedzibą <span class="_ _e"></span>w <span class="_ _e"></span>Warszawie. <span class="_ _e"></span>Sąd <span class="_ _e"></span>Okręg<span class="_ _1"></span>owy<span class="_ _1"></span> <span class="_ _8"></span>w <span class="_ _e"></span>Warsz<span class="_ _1"></span>awie <span class="_ _8"></span>stw<span class="_ _1"></span>ierdził </div><div class="t m0 x2 h3 y12b ff3 fs1 fc0 sc0 ls0 ws0">prawomocność niniej<span class="_ _1"></span>szego postanowi<span class="_ _1"></span>enia z dniem 17 <span class="_ _1"></span>listopada 2023 roku<span class="_ _1"></span>. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y12c ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y12d ff3 fs1 fc0 sc0 ls0 ws0">Zgromadzenie <span class="_ _1"></span>Wspólników<span class="_ _1"></span> <span class="_ _1"></span>Spółki HA<span class="_ _1"></span>KAMORE <span class="_ _1"></span>Sp. <span class="_ _1"></span>z <span class="_ _1"></span>o.o. z<span class="_ _1"></span> siedzi<span class="_ _1"></span>bą w <span class="_ _1"></span>Skiern<span class="_ _1"></span>iewicach <span class="_ _1"></span>Uchwałą <span class="_ _1"></span>nr <span class="_ _1"></span>1 z<span class="_ _1"></span> </div><div class="t m0 x2 h3 y12e ff3 fs1 fc0 sc0 ls0 ws0">dnia 28 <span class="_ _1"></span>grudnia 202<span class="_ _1"></span>3 roku <span class="_ _1"></span>postanowiło z<span class="_ _1"></span> dniem <span class="_ _1"></span>1 stycz<span class="_ _1"></span>nia 2024 roku <span class="_ _1"></span>rozwiązać <span class="_ _1"></span>Spółkę <span class="_ _1"></span>i postawić j<span class="_ _1"></span>ą w </div><div class="t m0 x2 h3 y12f ff2 fs1 fc0 sc0 ls0 ws0">stan likwidacji.<span class="_ _1"></span> </div><div class="t m0 x2 h3 y130 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y131 ff2 fs1 fc0 sc0 ls0 ws0">Dnia <span class="_ _e"></span>26 <span class="_ _16"></span>lipca <span class="_ _e"></span>20<span class="_ _1"></span>24 <span class="_ _e"></span>r<span class="_ _1"></span>oku <span class="_ _e"></span><span class="ff3">N<span class="_ _1"></span>adzwyczaj<span class="_ _1"></span>ne <span class="_ _e"></span>Zgromadze<span class="_ _1"></span>nie <span class="_ _e"></span>Wspó<span class="_ _1"></span>lników <span class="_ _e"></span>Sp<span class="_ _1"></span>ółki <span class="_ _e"></span>HA<span class="_ _1"></span>KAMORE <span class="_ _16"></span>Sp. <span class="_ _e"></span>z <span class="_ _16"></span>o.o. <span class="_ _e"></span>w </span></div><div class="t m0 x2 h3 y132 ff3 fs1 fc0 sc0 ls0 ws0">likwidacji podjęło uchwałę o zakończeniu likwidacj<span class="_ _1"></span>i Spółki. Postanowieniem z dnia 2 sierpnia 2024 r<span class="_ _1"></span><span class="ff2">oku<span class="_ _1"></span> </span></div><div class="t m0 x2 h3 y133 ff3 fs1 fc0 sc0 ls0 ws0">Sąd Rejonowy dl<span class="_ _0"></span>a Łodzi <span class="ff2">- <span class="_ _0"></span><span class="ff3">Śródmieście w <span class="_ _0"></span>Łodzi wykreślił Spółkę <span class="_ _0"></span>HAKAMORE<span class="_ _1"></span> Sp. <span class="_ _b"></span>z<span class="_ _1"></span> o.o. <span class="_ _b"></span>z<span class="_ _1"></span> rejestru <span class="_ _0"></span>KRS. <span class="_ _8"></span><span class="ff2"> </span></span></span></div><div class="t m0 x2 h3 y134 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y135 ff3 fs1 fc0 sc0 ls0 ws0">Na <span class="_ _8"></span>podstawie<span class="_ _1"></span> <span class="_ _8"></span>uchwały <span class="_ _e"></span>Nadzwyczaj<span class="_ _1"></span>nego <span class="_ _1"></span>Zgrom<span class="_ _1"></span>adzenia <span class="_ _e"></span>Wspólników <span class="_ _8"></span>nr<span class="_ _1"></span> <span class="_ _8"></span>2/7/2024<span class="_ _1"></span> <span class="_ _8"></span>z <span class="_ _8"></span>dni<span class="_ _1"></span>a <span class="_ _8"></span>17 <span class="_ _8"></span>l<span class="_ _1"></span>ipca <span class="_ _8"></span>2024<span class="_ _1"></span> </div><div class="t m0 x2 h3 y136 ff3 fs1 fc0 sc0 ls0 ws0">roku <span class="_ _1a"> </span>Marywilska <span class="_ _1a"> </span>4<span class="_ _1"></span>4 <span class="_ _1a"> </span>Sp. <span class="_ _19"> </span>z <span class="_ _1a"> </span>o.o. <span class="_ _1a"> </span>w <span class="_ _19"> </span>drodze <span class="_ _1a"> </span>u<span class="_ _1"></span>mowy <span class="_ _1a"> </span>spr<span class="_ _1"></span>zedaży <span class="_ _1a"> </span>z <span class="_ _1a"> </span>dn<span class="_ _1"></span>ia <span class="_ _1a"> </span>22 <span class="_ _1a"> </span>lipca <span class="_ _19"> </span>2024 <span class="_ _1a"> </span>r<span class="_ _1"></span>oku <span class="_ _1a"> </span>nabyła <span class="_ _1a"> </span>z<span class="_ _1"></span>a </div><div class="t m0 x2 h3 y137 ff3 fs1 fc0 sc0 ls0 ws0">wynagrodzeniem <span class="_ _1"></span>od MIRBUD S.A. udzia<span class="_ _1"></span>ły własne w il<span class="_ _1"></span>ości 905.100 sztuk o w<span class="_ _1"></span>a<span class="_ _1"></span>rtośc<span class="_ _1"></span>i nominalnej 45.255 </div><div class="t m0 x2 h3 y138 ff2 fs1 fc0 sc0 ls0 ws0">tys. PLN celem ich umorz<span class="_ _1"></span>enia. <span class="_ _1"></span> </div><div class="t m0 x2 h3 y139 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y13a ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _15"> </span>wyniku <span class="_ _15"> </span>powyż<span class="_ _1"></span>ej <span class="_ _15"> </span>opisanego <span class="_ _15"> </span>zdarz<span class="_ _1"></span>enia <span class="_ _15"> </span>Spółka <span class="_ _15"> </span>J<span class="_ _1"></span>HM <span class="_ _15"> </span>DEVELOP<span class="_ _1"></span>MENT <span class="_ _15"> </span>SA <span class="_ _18"> </span>stała  s<span class="_ _1"></span>ię <span class="_ _15"> </span>podmiote<span class="_ _1"></span>m </div><div class="t m0 x2 h3 y13b ff3 fs1 fc0 sc0 ls0 ws0">dominującym w stosunk<span class="_ _1"></span>u do Spółki Mary<span class="_ _1"></span>wilska 44.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y13c ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y13d ff3 fs1 fc0 sc0 ls0 ws0">W dniu 18 grudn<span class="_ _1"></span>ia 2024 ro<span class="_ _1"></span>ku Spółka MI<span class="_ _1"></span>RBUD S.A. d<span class="_ _1"></span>okonała zakup<span class="_ _1"></span>u 17.450 udz<span class="_ _1"></span>iałów za łącz<span class="_ _1"></span>ną kwotę </div><div class="t m0 x2 h3 y13e ff3 fs1 fc0 sc0 ls0 ws0">77.500 <span class="_ _1a"> </span>tys. <span class="_ _1a"> </span>PLN <span class="_ _1a"> </span>, <span class="_ _1a"> </span>co <span class="_ _1a"> </span>stanowiło <span class="_ _1a"> </span>na <span class="_ _1a"> </span>dzień <span class="_ _1a"> </span>31 <span class="_ _1a"> </span>grudn<span class="_ _1"></span>ia <span class="_ _1a"> </span>2024 <span class="_ _1a"> </span>roku <span class="_ _1a"> </span>99,81% <span class="_ _1a"> </span>głosów <span class="_ _1a"> </span>na <span class="_ _1a"> </span>zgrom<span class="_ _1"></span>adzeniu </div><div class="t m0 x2 h3 y13f ff3 fs1 fc0 sc0 ls0 ws0">wspólników <span class="_ _17"> </span>w <span class="_ _17"> </span>Przedsi<span class="_ _1"></span>ębiorstwie <span class="_ _17"> </span>Budownictw<span class="_ _1"></span>a <span class="_ _17"> </span>Specjalistyczneg<span class="_ _1"></span>o <span class="_ _17"> </span>TRANSKOL <span class="_ _1a"> </span>s<span class="_ _1"></span>półka <span class="_ _17"> </span>z <span class="_ _17"> </span>ograniczoną </div><div class="t m0 x2 h3 y140 ff3 fs1 fc0 sc0 ls0 ws0">odpowiedzialnośc<span class="_ _1"></span>i z siedzibą w Kielcach.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y141 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y153 ff4 fs1 fc0 sc0 ls0 ws0"> <span class="_ _13"> </span><span class="ff2"> </span></div></div></div><div class="pi" ></div></div><div id="pfc" class="pf w0 h0" ><div class="pc pcc w0 h0"><img class="bi x0 y0 w3 h28" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">12<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb ycb ff6 fs1 fc0 sc0 ls0 ws0">Podmioty zależne i metod<span class="_ _1"></span>a konsolidacji<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x2 h6 y154 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x28 y155 w26 h36"><div class="t m0 x14 h2a y156 ff4 fs5 fc0 sc0 ls0 ws0">Nazwa jednostki </div></div><div class="c x4a y155 w27 h36"><div class="t m0 x4b h2a y156 ff4 fs5 fc0 sc0 ls0 ws0">JHM DEVELOPMENT S.A.  </div></div><div class="c x28 y157 w26 h37"><div class="t m0 x14 h38 y158 ff2 fs5 fc0 sc0 ls0 ws0">Siedziba  </div></div><div class="c x4a y157 w27 h37"><div class="t m0 x4b h38 y158 ff2 fs5 fc0 sc0 ls0 ws0">Skierniewice </div></div><div class="c x28 y159 w26 h39"><div class="t m0 x14 h38 y158 ff2 fs5 fc0 sc0 ls0 ws0">Forma prawna </div></div><div class="c x4a y159 w27 h39"><div class="t m0 x4b h38 y158 ff3 fs5 fc0 sc0 ls0 ws0">spółka akcyjna<span class="ff2"> </span></div></div><div class="c x28 y15a w26 h39"><div class="t m0 x14 h38 y15b ff2 fs5 fc0 sc0 ls0 ws0">Kraj siedziby </div></div><div class="c x4a y15a w27 h39"><div class="t m0 x4b h38 y15b ff2 fs5 fc0 sc0 ls0 ws0">Polska </div></div><div class="c x28 y15c w26 h39"><div class="t m0 x14 h38 y15b ff2 fs5 fc0 sc0 ls0 ws0">NIP </div></div><div class="c x4a y15c w27 h39"><div class="t m0 x4b h38 y15b ff2 fs5 fc0 sc0 ls9 ws0">836<span class="ls0">-181-</span>24<span class="ls0">-</span>27<span class="ls0"> </span></div></div><div class="c x28 y15d w26 h37"><div class="t m0 x14 h38 y158 ff2 fs5 fc0 sc0 ls0 ws0">REGON </div></div><div class="c x4a y15d w27 h37"><div class="t m0 x4b h38 y158 ff2 fs5 fc0 sc0 ls0 ws0">100522155 </div></div><div class="c x28 y15e w26 h3a"><div class="t m0 x14 h38 y15f ff2 fs5 fc0 sc0 ls0 ws0">Dane adresowe </div></div><div class="c x4a y15e w27 h3a"><div class="t m0 x4b h38 y160 ff2 fs5 fc0 sc0 ls0 ws0">ul. Unii Europejskiej 18A;                     </div><div class="t m0 x4b h38 y68 ff2 fs5 fc0 sc0 ls9 ws0">96<span class="ls0">-100 Skierniewice </span></div></div><div class="c x28 y161 w26 h3b"><div class="t m0 x14 h38 y162 ff2 fs5 fc0 sc0 ls0 ws0">Telefon </div></div><div class="c x4a y161 w27 h3b"><div class="t m0 x4b h38 y162 ff2 fs5 fc0 sc0 ls0 ws0">+48 (46) 833-<span class="ls9">61</span>-<span class="lsa">28</span> </div></div><div class="c x28 y163 w26 h37"><div class="t m0 x14 h38 y158 ff2 fs5 fc0 sc0 ls0 ws0">Fax: </div></div><div class="c x4a y163 w27 h37"><div class="t m0 x4b h38 y158 ff2 fs5 fc0 sc0 ls0 ws0">+48 (46) 833-<span class="ls9">61</span>-<span class="lsa">28</span> </div></div><div class="c x28 y164 w26 h37"><div class="t m0 x14 h38 y158 ff2 fs5 fc0 sc0 ls0 ws0">Poczta elektroniczna </div></div><div class="c x4a y164 w27 h37"><div class="t m0 x4b h38 y158 ff2 fs5 fc0 sc0 ls0 ws0">sekretariat@jhmdevelopment.pl </div></div><div class="c x28 y165 w26 h37"><div class="t m0 x14 h38 y158 ff2 fs5 fc0 sc0 ls0 ws0">Strona internetowa   </div></div><div class="c x4a y165 w27 h37"><div class="t m0 x4b h38 y158 ff2 fs5 fc0 sc0 ls0 ws0">www. jhmdevelopment.pl </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h6 y166 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y167 ff3 fs1 fc0 sc0 ls0 ws0">Konsolidowana met<span class="_ _1"></span>odą pełną<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y168 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y169 ff3 fs1 fc0 sc0 ls0 ws0">Działa w segmencie <span class="_ _1"></span>działalności usł<span class="_ _1"></span>ug deweloperskich<span class="_ _1"></span> i nieruchomości <span class="_ _1"></span>inwestycyjnych<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y16a ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y16b ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y16c ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x28 y16d w26 h3c"><div class="t m0 x14 h2a ycf ff4 fs5 fc0 sc0 ls0 ws0">Nazwa jednostki </div></div><div class="c x4a y16d w27 h3c"><div class="t m0 x4b h2a ycf ff4 fs5 fc0 sc0 ls0 ws0">KOBYLARNIA S.A.  </div></div><div class="c x28 y16e w26 h3d"><div class="t m0 x14 h38 y24 ff2 fs5 fc0 sc0 ls0 ws0">Siedziba  </div></div><div class="c x4a y16e w27 h3d"><div class="t m0 x4b h38 y24 ff2 fs5 fc0 sc0 ls0 ws0">Kobylarnia </div><div class="t m0 x4b h38 y16f ff2 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x28 y170 w26 h3e"><div class="t m0 x14 h38 y158 ff2 fs5 fc0 sc0 ls0 ws0">Forma prawna </div></div><div class="c x4a y170 w27 h3e"><div class="t m0 x4b h38 y158 ff3 fs5 fc0 sc0 ls0 ws0">spółka akcyjna<span class="ff2"> </span></div></div><div class="c x28 y171 w26 h3e"><div class="t m0 x14 h38 y158 ff2 fs5 fc0 sc0 ls0 ws0">Kraj siedziby </div></div><div class="c x4a y171 w27 h3e"><div class="t m0 x4b h38 y158 ff2 fs5 fc0 sc0 ls0 ws0">Polska </div></div><div class="c x28 y140 w26 h3e"><div class="t m0 x14 h38 y172 ff2 fs5 fc0 sc0 ls0 ws0">NIP </div></div><div class="c x4a y140 w27 h3e"><div class="t m0 x4b h38 y172 ff2 fs5 fc0 sc0 ls9 ws0">953<span class="ls0">-</span>22<span class="ls0">-</span>34<span class="ls0">-789 </span></div></div><div class="c x28 y173 w26 h3e"><div class="t m0 x14 h38 y172 ff2 fs5 fc0 sc0 ls0 ws0">REGON </div></div><div class="c x4a y173 w27 h3e"><div class="t m0 x4b h38 y172 ff2 fs5 fc0 sc0 ls0 ws0">091631706 </div></div><div class="c x28 y174 w26 h1e"><div class="t m0 x14 h38 y175 ff2 fs5 fc0 sc0 ls0 ws0">Dane adresowe </div></div><div class="c x4a y174 w27 h1e"><div class="t m0 x4b h38 y176 ff2 fs5 fc0 sc0 ls0 ws0">ul. Zakole 1;  </div><div class="t m0 x4b h38 y177 ff2 fs5 fc0 sc0 ls9 ws0">86<span class="ls0">-061 Brzoza </span></div></div><div class="c x28 y40 w26 h2c"><div class="t m0 x14 h38 y172 ff2 fs5 fc0 sc0 ls0 ws0">Telefon </div></div><div class="c x4a y40 w27 h2c"><div class="t m0 x4b h38 y172 ff2 fs5 fc0 sc0 ls0 ws0">+48(52) 381-<span class="ls9">06</span>-<span class="lsa">10</span> </div></div><div class="c x28 y178 w26 h3e"><div class="t m0 x14 h38 y158 ff2 fs5 fc0 sc0 ls0 ws0">Fax: </div></div><div class="c x4a y178 w27 h3e"><div class="t m0 x4b h38 y158 ff2 fs5 fc0 sc0 ls0 ws0">+48(52) 381-<span class="ls9">06</span>-<span class="lsa">10</span> </div></div><div class="c x28 y179 w26 h3e"><div class="t m0 x14 h38 y158 ff2 fs5 fc0 sc0 ls0 ws0">Poczta elektroniczna </div></div><div class="c x4a y179 w27 h3e"><div class="t m0 x4b h38 y158 ff2 fs5 fc0 sc0 ls0 ws0">sekretariat@kobylarnia.pl<span class="fc6"> </span></div></div><div class="c x28 y17a w26 h3e"><div class="t m0 x14 h38 y158 ff2 fs5 fc0 sc0 ls0 ws0">Strona internetowa   </div></div><div class="c x4a y17a w27 h3e"><div class="t m0 x4b h38 y158 ff2 fs5 fc0 sc0 ls0 ws0">www.kobylarnia.pl  </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h3 y17b ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y17c ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y17d ff3 fs1 fc0 sc0 ls0 ws0">Konsolidowana met<span class="_ _1"></span>odą pełną<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y17e ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y17f ff3 fs1 fc0 sc0 ls0 ws0">Działa w segmencie <span class="_ _1"></span>działalności bu<span class="_ _1"></span>dowlano<span class="_ _1"></span><span class="ff2"> </span>–<span class="ff2"> </span>montaż<span class="_ _1"></span>owej<span class="ff2"> </span></div><div class="t m0 x2 h3 y180 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y181 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y182 ff2 fs1 fc0 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">13<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 ycb ff2 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x28 y186 w26 h3f"><div class="t m0 x14 h2a y187 ff4 fs5 fc0 sc0 ls0 ws0">Nazwa jednostki </div></div><div class="c x4a y186 w27 h3f"><div class="t m0 x4b h2a y187 ff4 fs5 fc0 sc0 ls0 ws0">MARYWILSKA 44 Sp. z o. o.  </div></div><div class="c x28 y188 w26 h40"><div class="t m0 x14 h38 y189 ff2 fs5 fc0 sc0 ls0 ws0">Siedziba  </div></div><div class="c x4a y188 w27 h40"><div class="t m0 x4b h38 y189 ff2 fs5 fc0 sc0 ls0 ws0">Warszawa </div></div><div class="c x28 y18a w26 h41"><div class="t m0 x14 h38 y18b ff2 fs5 fc0 sc0 ls0 ws0">Forma prawna </div></div><div class="c x4a y18a w27 h41"><div class="t m0 x4b h38 y18b ff3 fs5 fc0 sc0 ls0 ws0">spółka z ograniczoną odpowiedzialnością<span class="ff2"> </span></div></div><div class="c x28 y18c w26 h42"><div class="t m0 x14 h38 y106 ff2 fs5 fc0 sc0 ls0 ws0">Kraj siedziby </div></div><div class="c x4a y18c w27 h42"><div class="t m0 x4b h38 y106 ff2 fs5 fc0 sc0 ls0 ws0">Polska </div></div><div class="c x28 y18d w26 h42"><div class="t m0 x14 h38 y106 ff2 fs5 fc0 sc0 ls0 ws0">NIP </div></div><div class="c x4a y18d w27 h42"><div class="t m0 x4b h38 y106 ff2 fs5 fc0 sc0 ls9 ws0">524<span class="ls0">-271-</span>14<span class="ls0">-</span>28<span class="ls0"> </span></div></div><div class="c x28 y18e w26 h42"><div class="t m0 x14 h38 y106 ff2 fs5 fc0 sc0 ls0 ws0">REGON </div></div><div class="c x4a y18e w27 h42"><div class="t m0 x4b h38 y106 ff2 fs5 fc0 sc0 ls0 ws0">142434636 </div></div><div class="c x28 y18f w26 h43"><div class="t m0 x14 h38 y190 ff2 fs5 fc0 sc0 ls0 ws0">Dane adresowe </div></div><div class="c x4a y18f w27 h43"><div class="t m0 x4b h38 y191 ff2 fs5 fc0 sc0 ls0 ws0">ul. Marywilska 44,                                      </div><div class="t m0 x4b h38 y192 ff2 fs5 fc0 sc0 ls9 ws0">03<span class="ls0">-042 Warszawa </span></div></div><div class="c x28 y193 w26 h42"><div class="t m0 x14 h38 y106 ff2 fs5 fc0 sc0 ls0 ws0">Telefon </div></div><div class="c x4a y193 w27 h42"><div class="t m0 x4b h38 y106 ff2 fs5 fc0 sc0 ls0 ws0">+48(22) 423-<span class="ls9">10</span>-<span class="lsa">00</span> </div></div><div class="c x28 y194 w26 h42"><div class="t m0 x14 h38 y106 ff2 fs5 fc0 sc0 ls0 ws0">Fax: </div></div><div class="c x4a y194 w27 h42"><div class="t m0 x4b h38 y106 ff2 fs5 fc0 sc0 ls0 ws0">+48(22) 423-<span class="ls9">10</span>-<span class="lsa">00</span> </div></div><div class="c x28 y195 w26 h44"><div class="t m0 x14 h38 y106 ff2 fs5 fc0 sc0 ls0 ws0">Poczta elektroniczna </div></div><div class="c x4a y195 w27 h44"><div class="t m0 x4b h38 y106 ff2 fs5 fc0 sc0 ls0 ws0">sekretariat@marywilska44.waw.pl </div></div><div class="c x28 y196 w26 h42"><div class="t m0 x14 h38 y106 ff2 fs5 fc0 sc0 ls0 ws0">Strona internetowa   </div></div><div class="c x4a y196 w27 h42"><div class="t m0 x4b h38 y106 ff2 fs5 fc0 sc0 ls0 ws0">www.marywilska44.waw.pl </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h3 y197 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y198 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y199 ff3 fs1 fc0 sc0 ls0 ws0">Konsolidowana met<span class="_ _1"></span>odą pełną<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y19a ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y19b ff3 fs1 fc0 sc0 ls0 ws0">Działa w segmencie <span class="_ _1"></span>nieruchomości inwes<span class="_ _1"></span>tycyjnyc<span class="_ _1"></span>h<span class="ff2"> </span></div><div class="t m0 x2 h3 y19c ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y19d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y19e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y19f ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y1a0 w28 h45"><div class="t m0 x14 h2a y1a1 ff4 fs5 fc0 sc0 ls0 ws0">Nazwa jednostki </div></div><div class="c x4c y1a0 w29 h45"><div class="t m0 x4b h2a y1a1 ff4 fs5 fc0 sc0 ls0 ws0">PDC Industrial Centre 217 Sp. z o.o. </div></div><div class="c x9 y1a2 w28 h46"><div class="t m0 x14 h38 y1a3 ff2 fs5 fc0 sc0 ls0 ws0">Siedziba  </div></div><div class="c x4c y1a2 w29 h46"><div class="t m0 x4b h38 y1a3 ff2 fs5 fc0 sc0 ls0 ws0">Warszawa </div></div><div class="c x9 y1a4 w28 h47"><div class="t m0 x14 h38 y1a5 ff2 fs5 fc0 sc0 ls0 ws0">Forma prawna </div></div><div class="c x4c y1a4 w29 h47"><div class="t m0 x4b h38 y1a5 ff3 fs5 fc0 sc0 ls0 ws0">spółka z ograniczoną odpowiedzialnością<span class="ff2"> </span></div></div><div class="c x9 y1a6 w28 h46"><div class="t m0 x14 h38 y1a3 ff2 fs5 fc0 sc0 ls0 ws0">Kraj siedziby </div></div><div class="c x4c y1a6 w29 h46"><div class="t m0 x4b h38 y1a3 ff2 fs5 fc0 sc0 ls0 ws0">Polska </div></div><div class="c x9 y1a7 w28 h46"><div class="t m0 x14 h38 y1a3 ff2 fs5 fc0 sc0 ls0 ws0">NIP </div></div><div class="c x4c y1a7 w29 h46"><div class="t m0 x4b h38 y1a3 ff2 fs5 fc0 sc0 ls9 ws0">525<span class="ls0">-286-</span>46<span class="ls0">-</span>71<span class="ls0"> </span></div></div><div class="c x9 y1a8 w28 h46"><div class="t m0 x14 h38 y1a3 ff2 fs5 fc0 sc0 ls0 ws0">REGON </div></div><div class="c x4c y1a8 w29 h46"><div class="t m0 x4b h38 y1a3 ff2 fs5 fc0 sc0 ls0 ws0">389097185 </div></div><div class="c x9 y1a9 w28 h46"><div class="t m0 x14 h38 y1a3 ff2 fs5 fc0 sc0 ls0 ws0">Dane adresowe </div></div><div class="c x4c y1a9 w29 h46"><div class="t m0 x4b h38 y1a3 ff2 fs5 fc0 sc0 ls0 ws0">ul. Marywilska 44, 03-042 Warszawa </div></div><div class="c x9 y1aa w28 h46"><div class="t m0 x14 h38 y1a3 ff2 fs5 fc0 sc0 ls0 ws0">Telefon </div></div><div class="c x4c y1aa w29 h46"><div class="t m0 x4b h38 y1a3 ff2 fs5 fc0 sc0 ls0 ws0">+48(22) 423-<span class="ls9">10</span>-<span class="lsa">00</span> </div></div><div class="c x9 y1ab w28 h46"><div class="t m0 x14 h38 y1a3 ff2 fs5 fc0 sc0 ls0 ws0">Fax: </div></div><div class="c x4c y1ab w29 h46"><div class="t m0 x4b h38 y1a3 ff2 fs5 fc0 sc0 ls0 ws0">+48(22) 423-<span class="ls9">10</span>-<span class="lsa">00</span> </div></div><div class="c x9 y1ac w28 h46"><div class="t m0 x14 h38 y1a3 ff2 fs5 fc0 sc0 ls0 ws0">Poczta elektroniczna </div></div><div class="c x4c y1ac w29 h46"><div class="t m0 x4b h38 y1a3 ff2 fs5 fc6 sc0 ls0 ws0">  </div></div><div class="c x9 y1ad w28 h46"><div class="t m0 x14 h38 y1a3 ff2 fs5 fc0 sc0 ls0 ws0">Strona internetowa   </div></div><div class="c x4c y1ad w29 h46"><div class="t m0 x4b h38 y1a3 ff2 fs5 fc6 sc0 ls0 ws0">  </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h3 y1ae ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y1af ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y1b0 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y1b1 ff3 fs1 fc0 sc0 ls0 ws0">Konsolidowana met<span class="_ _1"></span>odą pełną<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y1b2 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y1b3 ff3 fs1 fc0 sc0 ls0 ws0">Działa w segmencie <span class="_ _1"></span>nieruchomości inwes<span class="_ _1"></span>tycyjnyc<span class="_ _1"></span>h<span class="ff2">. </span></div><div class="t m0 x2 h3 y1b4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y1b5 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yac ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y1b6 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y1b7 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y1b8 ff1 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">14<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y1ba ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y1bb w2a h48"><div class="t m0 x14 h2a y1bc ff4 fs5 fc0 sc0 ls0 ws0">Nazwa jednostki </div></div><div class="c x4d y1bb w2b h48"><div class="t m0 x4b h2a y1bc ff4 fs5 fc0 sc0 ls0 ws0">P. B. S. TRANSKOL Sp. z o.o. </div></div><div class="c x9 y1bd w2a h49"><div class="t m0 x14 h38 y24 ff2 fs5 fc0 sc0 ls0 ws0">Siedziba  </div></div><div class="c x4d y1bd w2b h49"><div class="t m0 x4b h38 y24 ff2 fs5 fc0 sc0 ls0 ws0">Kielce </div></div><div class="c x9 y1be w2a h4a"><div class="t m0 x14 h38 y1bf ff2 fs5 fc0 sc0 ls0 ws0">Forma prawna </div></div><div class="c x4d y1be w2b h4a"><div class="t m0 x4b h38 y1bf ff3 fs5 fc0 sc0 ls0 ws0">spółka z ograniczoną odpowiedzialnością<span class="ff2"> </span></div></div><div class="c x9 y1c0 w2a h4b"><div class="t m0 x14 h38 y1c1 ff2 fs5 fc0 sc0 ls0 ws0">Kraj siedziby </div></div><div class="c x4d y1c0 w2b h4b"><div class="t m0 x4b h38 y1c1 ff2 fs5 fc0 sc0 ls0 ws0">Polska </div></div><div class="c x9 y1c2 w2a h4b"><div class="t m0 x14 h38 y1c1 ff2 fs5 fc0 sc0 ls0 ws0">NIP </div></div><div class="c x4d y1c2 w2b h4b"><div class="t m0 x4b h38 y1c1 ff2 fs5 fc0 sc0 ls0 ws0">9591183438 </div></div><div class="c x9 y1c3 w2a h4b"><div class="t m0 x14 h38 y1c1 ff2 fs5 fc0 sc0 ls0 ws0">REGON </div></div><div class="c x4d y1c3 w2b h4b"><div class="t m0 x4b h38 y1c1 ff2 fs5 fc0 sc0 ls0 ws0">290840123 </div></div><div class="c x9 y1c4 w2a h4b"><div class="t m0 x14 h38 y1c1 ff2 fs5 fc0 sc0 ls0 ws0">Dane adresowe </div></div><div class="c x4d y1c4 w2b h4b"><div class="t m0 x4b h38 y1c1 ff3 fs5 fc0 sc0 ls0 ws0">ul. Długa 29;  25<span class="ff2">-650 Kielce </span></div></div><div class="c x9 y1c5 w2a h49"><div class="t m0 x14 h38 y24 ff2 fs5 fc0 sc0 ls0 ws0">Telefon </div></div><div class="c x4d y1c5 w2b h49"><div class="t m0 x4b h38 y24 ff2 fs5 fc0 sc0 ls0 ws0">+ 48 (41) 345 34 75 </div></div><div class="c x9 yd7 w2a h4c"><div class="t m0 x14 h38 y1c6 ff2 fs5 fc0 sc0 ls0 ws0">Poczta elektroniczna </div></div><div class="c x4d yd7 w2b h4c"><div class="t m0 x4b h2 y172 ff1 fs0 fc0 sc0 ls0 ws0">sekretariat@tran<span class="_ _0"></span>skol.pl </div></div><div class="c x9 y1c7 w2a h4c"><div class="t m0 x14 h38 y1c6 ff2 fs5 fc0 sc0 ls0 ws0">Strona internetowa   </div></div><div class="c x4d y1c7 w2b h4c"><div class="t m0 x4b h2 y158 ff1 fs0 fc0 sc0 ls0 ws0">www.transkol.eu<span class="_ _0"></span><span class="fs6"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y1c8 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y30 ff3 fs1 fc0 sc0 ls0 ws0">Konsolidowana met<span class="_ _1"></span>odą pełną<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y1c9 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y1ca ff3 fs1 fc0 sc0 ls0 ws0">Działa w segmencie <span class="_ _1"></span>budownictwa kolejow<span class="_ _1"></span>ego.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h2 y1cb ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y1cc ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y1cd w2c h4d"><div class="t m0 x4b h31 y1ce ff4 fs4 fc0 sc0 ls0 ws0">Nazwa jednostki:<span class="_ _b"></span>  </div></div><div class="c x4e y1cd w2d h4d"><div class="t m0 x4b h31 y1ce ff6 fs4 fc0 sc0 ls0 ws0">ТОВАРИС<span class="_ _0"></span>ТВО З ОБМЕЖЕНОЮ<span class="_ _b"></span> <span class="_ _1"></span>ВІДПОВІДАЛ<span class="_ _0"></span>ЬНІСТЮ «M<span class="_ _0"></span>IPБУД» (M<span class="_ _0"></span>IRBUD sp. z o<span class="_ _0"></span>.o.)<span class="ff4"> </span></div></div><div class="c x2 y1cf w2c h4e"><div class="t m0 x4b hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">Siedziba jednos<span class="_ _0"></span>tki:  </div></div><div class="c x4e y1cf w2e h4e"><div class="t m0 x4b hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Kijów<span class="ff2"> </span></div></div><div class="c x2 y1d1 w2c h4f"><div class="t m0 x4b hd y1d2 ff2 fs4 fc0 sc0 ls0 ws0">Forma prawna: <span class="_ _0"></span> </div></div><div class="c x4e y1d1 w2d h4f"><div class="t m0 x4b hd y1d2 ff3 fs4 fc0 sc0 ls0 ws0">spółka z ograniczoną<span class="_ _0"></span> odpowiedzialn<span class="_ _0"></span>ością<span class="ff2"> </span></div></div><div class="c x2 y1d3 w2c h4e"><div class="t m0 x4b hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">NIP:  </div></div><div class="c x4e y1d3 w2e h4e"><div class="t m0 x4b hd y1d0 ff2 fs4 fc0 sc0 ls5 ws0">418873426552<span class="ls0"> </span></div></div><div class="c x2 y1a0 w2c h50"><div class="t m0 x4b hd y1a1 ff3 fs4 fc0 sc0 ls0 ws0">REGON (Kod ЄД<span class="_ _0"></span>РПОУ): <span class="ff2"> </span></div></div><div class="c x4e y1a0 w2d h50"><div class="t m0 x4b hd y1a1 ff2 fs4 fc0 sc0 ls5 ws0">41887344<span class="ls0"> </span></div></div><div class="c x2 y1d4 w2c h51"><div class="t m0 x4b hd y1d5 ff2 fs4 fc0 sc0 ls0 ws0">Dane adresow<span class="_ _0"></span>e:  </div></div><div class="c x4e y1d4 w2e h51"><div class="t m0 x4b hd y1d5 ff3 fs4 fc0 sc0 ls0 ws0">ul. Bratyslawska<span class="_ _0"></span> 14B, 02156 <span class="_ _0"></span>Kijów <span class="ff2"> </span></div></div><div class="c x2 y1d6 w2c h52"><div class="t m0 x4b h31 y1d7 ff4 fs4 fc0 sc0 ls0 ws0">Kraj siedziby: <span class="_ _0"></span> </div></div><div class="c x4e y1d6 w2d h52"><div class="t m0 x4b hd y1d7 ff2 fs4 fc0 sc0 ls0 ws0">Ukraina </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h3 y1d8 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y1d9 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y1da ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="_ _15"> </span>ТОВ <span class="_ _15"> </span>«M<span class="_ _1"></span>IPБУД» <span class="_ _15"> </span>z<span class="_ _1"></span>ostała <span class="_ _15"> </span>wpisana <span class="_ _18"> </span>do <span class="_ _15"> </span>Jednolitego <span class="_ _18"> </span>Państwowego <span class="_ _15"> </span>R<span class="_ _1"></span>ejestru <span class="_ _15"> </span>Prz<span class="_ _1"></span>edsiębiorstw<span class="_ _1"></span> </div><div class="t m0 x2 h3 y1db ff2 fs1 fc0 sc0 ls0 ws0">i Organizacji Ukrainy w dn<span class="_ _1"></span>iu 25 stycznia 20<span class="_ _1"></span>18 r. <span class="_ _1"></span>pod numere<span class="_ _1"></span>m: 41887344. <span class="_ _1"></span> </div><div class="t m0 x2 h3 y1dc ff3 fs1 fc0 sc0 ls0 ws0">Spółka prowadzi dzi<span class="_ _1"></span>ałalność gospodarc<span class="_ _1"></span>zą na terenie Uk<span class="_ _1"></span>rainy. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y1dd ff3 fs1 fc0 sc0 ls0 ws0">Podstawowym prz<span class="_ _1"></span>edmiotem działaln<span class="_ _1"></span>ości jednostki zależ<span class="_ _1"></span>nej jest:<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x47 h3 y1de ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">budowa <span class="_ _1c"> </span>budynków <span class="_ _1c"> </span>mieszkalnych <span class="_ _1c"> </span>i <span class="_ _c"> </span>ni<span class="_ _1"></span>emieszkalnych<span class="_ _1"></span>, <span class="_ _c"> </span>budowy<span class="_ _1"></span> <span class="_ _c"> </span>dró<span class="_ _1"></span>g <span class="_ _c"> </span>i <span class="_ _1c"> </span>kolei, <span class="_ _1c"> </span>wykonywania<span class="_ _1"></span> </span></div><div class="t m0 x4f h3 y1df ff3 fs1 fc0 sc0 ls0 ws0">specjalistycznyc<span class="_ _1"></span>h robót budowlanych, prac wy<span class="_ _1"></span>kończeniowy<span class="_ _1"></span>ch i architektonicznyc<span class="_ _1"></span>h. <span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y1e0 ff3 fs1 fc0 sc0 ls0 ws0">Kapitał  zakłado<span class="_ _1"></span>wy  ТОВ <span class="_ _15"> </span>«MIPБУД<span class="_ _1"></span>»  wynos<span class="_ _1"></span>i <span class="_ _15"> </span><span class="ff2">2.377.7<span class="_ _1"></span>52,81  U<span class="_ _1"></span>AH  </span>(wg <span class="_ _15"> </span>kursu  ś<span class="_ _1"></span>redniego  N<span class="_ _1"></span>BP  z <span class="_ _15"> </span>dnia </div><div class="t m0 x2 h3 y1e1 ff2 fs1 fc0 sc0 ls3 ws0">31<span class="ls0">.12.</span>20<span class="ls0">24<span class="_ _1"></span> <span class="_ _15"> </span>r. <span class="_ _18"> </span>wynosi<span class="_ _1"></span> <span class="_ _18"> </span>232.068,67<span class="_ _1"></span> <span class="_ _15"> </span><span class="ff3">zł). <span class="_ _18"> </span>Jedyny<span class="_ _1"></span>m <span class="_ _18"> </span>wspólnikiem <span class="_ _18"> </span>spółki <span class="_ _18"> </span>jest <span class="_ _18"> </span>MIRBUD <span class="_ _18"> </span>S.A. <span class="_ _c"> </span>Na <span class="_ _18"> </span>dzień </span></span></div><div class="t m0 x2 h3 y1e2 ff2 fs1 fc0 sc0 ls0 ws0">31.<span class="ls1">12<span class="ls2">.20</span></span>24 r<span class="_ _1"></span>. <span class="_ _1"></span><span class="ff3">wartość <span class="_ _1"></span>wni<span class="_ _1"></span>esionego <span class="_ _1"></span>kapita<span class="_ _1"></span>łu <span class="_ _1"></span>wynosiła <span class="_ _8"></span></span>3<span class="ls3">30</span>.8<span class="_ _1"></span>77,09 <span class="_ _1"></span><span class="ff3">zł. <span class="_ _1"></span>J<span class="_ _1"></span>ednostka <span class="_ _1"></span>nie <span class="_ _8"></span>jest <span class="_ _1"></span>konsolidowana </span></div><div class="t m0 x2 h3 y1e3 ff3 fs1 fc0 sc0 ls0 ws0">z uwagi na jej nieistot<span class="_ _1"></span>ność.<span class="ff2"> </span></div><div class="t m0 x2 h3 y1e4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y1e5 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y1e6 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="fc5">  </span></div></div><span class="d m1" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y1e7 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">15<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x50 hb y4 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2e hb y5 ff4 fs1 fc0 sc0 ls2 ws0">III.<span class="ls0"> <span class="_ _12"> </span>PODSTAWOWE <span class="_ _1d"> </span>INFORMACJ<span class="_ _1"></span>E <span class="_ _1d"> </span>O <span class="_ _1d"> </span>SKONSOLIDOWAN<span class="_ _1"></span>YM <span class="_ _1d"> </span>SPRAWOZDANIU<span class="_ _1"></span> </span></div><div class="t m0 x50 hb y6 ff4 fs1 fc0 sc0 ls0 ws0">FINANSOWYM<span class="_ _1"></span> </div><div class="t m0 x2 h3 y7 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y8 ff6 fs1 fc0 sc0 ls0 ws0">Podstawa sporządz<span class="_ _1"></span>enia<span class="ff4"> </span></div><div class="t m0 x2 h3 y9 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 ya ff2 fs1 fc0 sc0 ls0 ws0">Skonsolidowane <span class="_ _16"></span>S<span class="ff3">prawozdanie <span class="_ _e"></span>Finansowe <span class="_ _16"></span>sporządzone <span class="_ _e"></span>z<span class="_ _1"></span>ostało, <span class="_ _e"></span>na <span class="_ _16"></span>podstawie <span class="_ _e"></span>§ <span class="_ _e"></span>55 <span class="_ _e"></span>us<span class="_ _1"></span>t. <span class="_ _e"></span>5 <span class="_ _e"></span>Ustawy <span class="_ _16"></span>o </span></div><div class="t m0 x2 h3 yb ff3 fs1 fc0 sc0 ls0 ws0">rachunkowości <span class="_ _1e"> </span>z<span class="ff2"> <span class="_ _1e"> </span></span>dnia <span class="_ _1e"> </span>29 <span class="_ _1e"> </span>września <span class="_ _1e"> </span>1994 <span class="_ _1e"> </span>roku, <span class="_ _1e"> </span>zgodnie <span class="_ _1e"> </span>z <span class="_ _1e"> </span>Międzynarodowymi <span class="_ _1e"> </span>Standar<span class="_ _1"></span>dami </div><div class="t m0 x2 h3 yc ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdawczośc<span class="_ _1"></span>i <span class="_ _16"></span>Finansowej <span class="_ _16"></span>(MSSF) <span class="_ _16"></span>zatwierdzony<span class="_ _1"></span>mi <span class="_ _16"></span>do <span class="_ _e"></span>s<span class="_ _1"></span>tosowania <span class="_ _16"></span>przez <span class="_ _16"></span>Unię <span class="_ _16"> </span>Europej<span class="_ _1"></span>ską. <span class="_ _16"></span>Przy </div><div class="t m0 x2 h3 yd ff3 fs1 fc0 sc0 ls0 ws0">sporządzaniu <span class="_ _1f"> </span>sprawozdan<span class="_ _1"></span>ia <span class="_ _1f"> </span>finansowego <span class="_ _1f"> </span>przyjęte <span class="_ _1f"> </span>zostały <span class="_ _1f"> </span>odpowiednie <span class="_ _1f"> </span>do <span class="_ _1f"> </span>działalności <span class="_ _1f"> </span>zasady </div><div class="t m0 x2 h3 ye ff2 fs1 fc0 sc0 ls0 ws0">rachunk<span class="ff3">owości zgodn<span class="_ _1"></span>e z Międzynarodowym<span class="_ _1"></span>i Standardami <span class="_ _1"></span>Spra<span class="_ _1"></span>wozdawczośc<span class="_ _1"></span>i</span> Finansowej.<span class="_ _1"></span> </div><div class="t m0 x2 h3 yf ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y10 ff6 fs1 fc0 sc0 ls0 ws0">Oświadczenia Zarządu<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x2 h3 y11 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y1e8 ff3 fs1 fc0 sc0 ls0 ws0">Zarząd <span class="_ _b"></span>oświadcza, <span class="_ _b"></span>że <span class="_ _b"></span>w<span class="_ _1"></span>edług <span class="_ _b"></span>jego <span class="_ _b"></span>najlepsz<span class="_ _1"></span>ej <span class="_ _b"></span>wiedzy <span class="ff2">skonsolidowane <span class="_ _b"></span>sprawozda<span class="_ _1"></span>nie <span class="_ _b"></span>finansowe <span class="_ _b"></span>za <span class="_ _b"></span>ok<span class="_ _1"></span>res </span></div><div class="t m0 x2 h3 y1e9 ff2 fs1 fc0 sc0 ls3 ws0">od <span class="ls0">1 <span class="_ _1"></span>sty<span class="_ _1"></span>cznia <span class="_ _1"></span></span>20<span class="ls0">24 <span class="_ _1"></span>roku <span class="_ _1"></span>do <span class="_ _1"></span>31 <span class="_ _1"></span>grud<span class="_ _1"></span>nia <span class="_ _1"></span></span>20<span class="ls0">24 <span class="_ _1"></span>roku <span class="_ _1"></span><span class="ff3">i d<span class="_ _1"></span>ane <span class="_ _1"></span>porównawcze <span class="_ _1"></span>sporzą<span class="_ _1"></span>dzone z<span class="_ _1"></span>ostały <span class="_ _1"></span>zgodnie <span class="_ _1"></span>z </span></span></div><div class="t m0 x2 h3 y1ea ff3 fs1 fc0 sc0 ls0 ws0">obowiązującymi <span class="_ _1"></span>zasa<span class="_ _1"></span>dami <span class="_ _1"></span>r<span class="_ _1"></span>achunkowości, <span class="_ _1"></span>które <span class="_ _8"></span>odzwierciedlają <span class="_ _1"></span>w <span class="_ _8"></span>sposób <span class="_ _1"></span>pr<span class="_ _1"></span>awdziwy, <span class="_ _8"></span>rzetelny <span class="_ _1"></span>i <span class="_ _1"></span>j<span class="_ _1"></span>asny </div><div class="t m0 x2 h3 y1eb ff3 fs1 fc0 sc0 ls0 ws0">sytuację majątkową <span class="_ _1"></span>i finansową<span class="ff2"> </span>gru<span class="_ _1"></span>py kapitałowej <span class="_ _1"></span>Emitenta oraz jej<span class="_ _1"></span> wynik finansowy<span class="_ _1"></span><span class="ff2">.  </span></div><div class="t m0 x2 h3 y1ec ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie <span class="_ _1"></span>z <span class="_ _8"></span>działalnoś<span class="_ _1"></span>ci <span class="_ _1"></span>grupy <span class="_ _1"></span>k<span class="_ _1"></span>apitałowej <span class="_ _1"></span>Em<span class="_ _1"></span>itenta <span class="_ _1"></span>zawi<span class="_ _1"></span>era <span class="_ _1"></span>prawdziwy <span class="_ _8"></span>obraz<span class="_ _1"></span> <span class="_ _1"></span>rozwoju <span class="_ _1"></span>i <span class="_ _1"></span>os<span class="_ _1"></span>iągnięć </div><div class="t m0 x2 h3 y1ed ff3 fs1 fc0 sc0 ls0 ws0">oraz sytuacji grupy kap<span class="_ _1"></span>itałowej Emitenta<span class="_ _1"></span>, w tym o<span class="_ _1"></span>pis podstawowy<span class="_ _1"></span>ch zagrożeń i ry<span class="_ _1"></span>zyka<span class="_ _1"></span><span class="ff2">. </span></div><div class="t m0 x2 hb y1ee ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y1ef ff2 fs1 fc0 sc0 ls0 ws0">Niniejsze skonsolidow<span class="_ _1"></span>ane sprawozdani<span class="_ _1"></span>e finansowe<span class="_ _1"></span> <span class="ff3">podlega b<span class="_ _1"></span>adaniu przez bieg<span class="_ _1"></span>łego rewidenta.<span class="_ _1"></span></span> </div><div class="t m0 x2 h3 y1f0 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y1f1 ff6 fs1 fc0 sc0 ls0 ws0">Kontynuacja działalnoś<span class="_ _1"></span>ci<span class="ff4"> </span></div><div class="t m0 x2 hb y1f2 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y1f3 ff2 fs1 fc0 sc0 ls0 ws0">Skonsolidowane <span class="_ _20"> </span>s<span class="ff3">praw<span class="_ _1"></span>ozdanie <span class="_ _20"> </span>finansowe <span class="_ _20"> </span>zostało <span class="_ _20"> </span>sporządzone <span class="_ _20"> </span>przy <span class="_ _20"> </span>założeniu <span class="_ _20"> </span>kontynuowania </span></div><div class="t m0 x2 h3 y1f4 ff3 fs1 fc0 sc0 ls0 ws0">działalności <span class="_ _19"> </span>gospodarc<span class="_ _1"></span>zej  w <span class="_ _1a"> </span>dającej <span class="_ _19"> </span>się  przewidzieć <span class="_ _19"> </span>przy<span class="_ _1"></span>szłości. <span class="_ _19"> </span>Na <span class="_ _19"> </span>dzień <span class="_ _19"> </span>pr<span class="_ _1"></span>ezentacji <span class="_ _19"> </span>niniejszego </div><div class="t m0 x2 h3 y1f5 ff2 fs1 fc0 sc0 ls0 ws0">sprawozdania <span class="_ _18"> </span>finansowe<span class="_ _1"></span>go <span class="_ _18"> </span><span class="ff3">nie <span class="_ _18"> </span>stwierdz<span class="_ _1"></span>a <span class="_ _18"> </span>się <span class="_ _18"> </span>istnienia <span class="_ _18"> </span>okol<span class="_ _1"></span>iczności <span class="_ _18"> </span>wskazujący<span class="_ _1"></span>ch <span class="_ _18"> </span>na <span class="_ _18"> </span>zagrożenie </span></div><div class="t m0 x2 h3 y1f6 ff3 fs1 fc0 sc0 ls0 ws0">kontynuowania dz<span class="_ _1"></span>iałalności.<span class="ff2"> </span></div><div class="t m0 x2 hb y1f7 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y1f8 ff4 fs1 fc0 sc0 ls0 ws0">Waluta funkcjonalna<span class="_ _1"></span> </div><div class="t m0 x2 hb y1f9 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y1fa ff3 fs1 fc0 sc0 ls0 ws0">Pozycje <span class="_ _1a"> </span>zawarte <span class="_ _1a"> </span>w <span class="_ _19"> </span>sprawozdan<span class="_ _1"></span>iach <span class="_ _1a"> </span>finansowych <span class="_ _1a"> </span>po<span class="_ _1"></span>szczególnych <span class="_ _1a"> </span>j<span class="_ _1"></span>ednostek <span class="_ _1a"> </span>Grupy, <span class="_ _1a"> </span>wycenia <span class="_ _1a"> </span>się <span class="_ _1a"> </span>w<span class="_ _1"></span> </div><div class="t m0 x2 h3 y1fb ff2 fs1 fc0 sc0 ls0 ws0">walucie <span class="_ _17"> </span>podstawow<span class="_ _1"></span>ego <span class="_ _17"> </span><span class="ff3">śr<span class="_ _1"></span>odowiska <span class="_ _17"> </span>g<span class="_ _1"></span>ospodarczego, <span class="_ _1a"> </span>w <span class="_ _17"> </span>którym <span class="_ _17"> </span>dana <span class="_ _17"> </span>je<span class="_ _1"></span>dnostka <span class="_ _17"> </span>prowadz<span class="_ _1"></span>i <span class="_ _17"> </span>działalność </span></div><div class="t m0 x2 h3 y1fc ff3 fs1 fc0 sc0 ls0 ws0">(„waluta funkcjonaln<span class="_ _1"></span>a”).<span class="ff2"> </span></div><div class="t m0 x2 h3 y1fd ff2 fs1 fc0 sc0 ls0 ws0">Walut<span class="ff3">ą</span> <span class="_ _16"> </span><span class="ff3">sprawozd<span class="_ _1"></span>awczą <span class="_ _16"> </span>do<span class="_ _1"></span> <span class="_ _16"></span>sprawozda<span class="_ _1"></span>nia <span class="_ _16"></span>finansoweg<span class="_ _1"></span>o <span class="_ _16"></span>jest <span class="_ _16"> </span>Polski <span class="_ _16"> </span>N<span class="_ _1"></span>owy <span class="_ _16"> </span>Złoty <span class="_ _17"> </span>(PLN). <span class="_ _17"> </span></span>Sprawoz<span class="_ _1"></span>danie </div><div class="t m0 x2 h3 y1fe ff3 fs1 fc0 sc0 ls0 ws0">finansowe <span class="_ _e"></span>został<span class="_ _1"></span><span class="ff2">o <span class="_ _e"></span></span>sporządzone <span class="_ _e"></span>w <span class="_ _e"></span>tysiącach <span class="_ _e"></span>złoty<span class="_ _1"></span>ch <span class="_ _e"></span>(tys. <span class="_ _e"></span>PLN), <span class="_ _e"></span>a <span class="_ _e"></span>wszy<span class="_ _1"></span>stkie <span class="_ _e"></span>wartości, <span class="_ _e"></span>o <span class="_ _16"> </span><span class="ff2">ile <span class="_ _e"></span>nie<span class="_ _1"></span> <span class="_ _e"></span>jest <span class="_ _e"></span>to </span></div><div class="t m0 x2 h3 y1ff ff3 fs1 fc0 sc0 ls0 ws0">wskazane <span class="_ _b"></span>inac<span class="_ _1"></span>zej, <span class="_ _b"></span>podane są <span class="_ _4"></span>w tysiącach <span class="_ _4"></span>z<span class="_ _1"></span>łotych. <span class="_ _b"></span>Ewe<span class="_ _1"></span>ntualne <span class="_ _b"></span>różnice <span class="_ _0"></span>pomiędzy <span class="_ _0"></span>kwot<span class="_ _1"></span>ą<span class="ff2"> <span class="_ _b"></span><span class="ff3">o<span class="_ _1"></span>gółem, <span class="_ _0"></span>a <span class="_ _b"></span>sumą </span></span></div><div class="t m0 x2 h3 y200 ff3 fs1 fc0 sc0 ls0 ws0">ich składników wynikają z<span class="_ _1"></span> zaokrągleń<span class="_ _1"></span><span class="ff2">.  </span></div><div class="t m0 x2 h3 y201 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y202 ff3 fs1 fc0 sc0 ls0 ws0">Transakcje <span class="_ _1f"> </span>wyrażone <span class="_ _21"> </span>w <span class="_ _21"> </span>walutach <span class="_ _21"> </span>obcy<span class="_ _1"></span>ch <span class="_ _21"> </span>przel<span class="_ _1"></span>icza <span class="_ _21"> </span>się <span class="_ _21"> </span>na <span class="_ _1f"> </span>walutę <span class="_ _21"> </span>funkcj<span class="_ _1"></span>onalną <span class="_ _21"> </span>według <span class="_ _21"> </span>k<span class="_ _1"></span>ursu </div><div class="t m0 x2 h3 y203 ff3 fs1 fc0 sc0 ls0 ws0">obowiązującego w <span class="_ _b"></span>dniu transakcji. <span class="_ _0"></span>Zyski i<span class="_ _0"></span> <span class="_ _0"></span>straty <span class="_ _0"></span>kursowe <span class="_ _0"></span>z <span class="_ _0"></span>tytułu <span class="_ _0"></span>rozliczenia tych <span class="_ _b"></span>trans<span class="_ _1"></span>akcji <span class="_ _0"></span>oraz <span class="_ _0"></span>wyceny </div><div class="t m0 x2 h3 y204 ff3 fs1 fc0 sc0 ls0 ws0">bilansowej <span class="_ _8"></span>aktywów <span class="_ _8"></span>i <span class="_ _1"></span>zo<span class="_ _1"></span>bowiązań <span class="_ _8"></span>pieniężnyc<span class="_ _1"></span>h <span class="_ _1"></span>wyr<span class="_ _1"></span>ażonych <span class="_ _8"></span>w <span class="_ _8"></span>walut<span class="_ _1"></span>ach <span class="_ _8"></span>obcy<span class="_ _1"></span>ch <span class="_ _1"></span>ujmuj<span class="_ _1"></span>e <span class="_ _1"></span>się <span class="_ _8"></span>w <span class="_ _8"></span>rachunku<span class="_ _1"></span> </div><div class="t m0 x2 h3 y8f ff3 fs1 fc0 sc0 ls0 ws0">zysków i strat.<span class="ff2"> </span></div><div class="t m0 x2 h3 y205 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y206 ff3 fs1 fc0 sc0 ls0 ws0">Różnice <span class="_ _1a"> </span>kursowe <span class="_ _1a"> </span>z <span class="_ _1a"> </span>ty<span class="_ _1"></span>tułu <span class="_ _1a"> </span>pozyc<span class="_ _1"></span>ji <span class="_ _1a"> </span>pieniężnych, <span class="_ _1a"> </span>takich<span class="_ _1"></span> <span class="_ _1a"> </span>jak <span class="_ _1a"> </span>akty<span class="_ _1"></span>wa <span class="_ _1a"> </span>finansowe <span class="_ _1a"> </span>wyc<span class="_ _1"></span>eniane <span class="_ _1a"> </span>w <span class="_ _1a"> </span>wartośc<span class="_ _1"></span>i </div><div class="t m0 x2 h3 y207 ff3 fs1 fc0 sc0 ls0 ws0">godziwej <span class="_ _b"></span>prz<span class="_ _1"></span>ez <span class="_ _b"></span>wyn<span class="_ _1"></span>ik <span class="_ _b"></span>fina<span class="_ _1"></span>nsowy, <span class="_ _b"></span>wyk<span class="_ _1"></span>azuje <span class="_ _b"></span>si<span class="_ _1"></span>ę <span class="_ _b"></span>w <span class="_ _0"></span>ramach <span class="_ _b"></span>z<span class="_ _1"></span>ysków <span class="_ _0"></span>i <span class="_ _b"></span>strat <span class="_ _0"></span>z <span class="_ _0"></span>tytułu <span class="_ _b"></span>zm<span class="_ _1"></span>ian <span class="_ _b"></span>wartoś<span class="_ _1"></span>ci <span class="_ _0"></span>godziwej.<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y208 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y209 ff3 fs1 fc0 sc0 ls0 ws0">Skonsolidowane <span class="_ _0"></span>Sprawozdanie <span class="_ _b"></span>F<span class="_ _1"></span>inansowe <span class="_ _b"></span>wedłu<span class="_ _1"></span>g <span class="_ _b"></span>Między<span class="_ _1"></span>narodowych <span class="_ _b"></span>Standardó<span class="_ _1"></span>w <span class="_ _b"></span>Sprawozd<span class="_ _1"></span>awczości </div><div class="t m0 x2 h3 y20a ff3 fs1 fc0 sc0 ls0 ws0">Finansowej <span class="_ _16"></span>(w <span class="_ _e"></span>tys. <span class="_ _16"></span>zł)<span class="ff2"> <span class="_ _16"></span></span>wartości <span class="_ _e"></span>godziw<span class="_ _1"></span>ej <span class="_ _e"></span>wy<span class="_ _1"></span>rażonej <span class="_ _16"></span>w <span class="_ _e"></span>walucie <span class="_ _16"></span>obcej <span class="_ _e"></span>przelicz<span class="_ _1"></span>a <span class="_ _e"></span>się <span class="_ _16"></span>przy <span class="_ _16"></span>zastosowaniu </div><div class="t m0 x2 h3 yae ff3 fs1 fc0 sc0 ls0 ws0">kursów wymiany, które o<span class="_ _1"></span>bowiązywały w<span class="_ _1"></span> dniu, na który<span class="_ _1"></span> wartość godziwa zosta<span class="_ _1"></span>ła wyc<span class="_ _1"></span>eniona.<span class="_ _1"></span><span class="ff2">  </span></div><div class="t m0 x2 h3 y78 ff2 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf10" class="pf w0 h0" ><div class="pc pc10 w0 h0"><img class="bi x0 y0 w3 h28" alt="" 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PHPR+CmAgAAAAAAkGoelKfS48mdKzatTlfIpBEhvgNDul6NbkAzNntJfz/V7i3Lv/7cQ1KpKDUxYtJk//k8qYbHGGFEEAg9cF4QCQXqqMDYiECxWGSzOWIiAzl+oVqggpzEpLgwT6UHQRASsXDF8iXlNe1zphqz2drVOzwxYSHJT6phITE0YhjRjs9Z1yWTSrKWqovykjykYoSQn49yTWHK7/96lOVgGDQAAAAAAACp5sEo5dKIMH+VwoMkSblc4uej8pCK3IOVTefrrchIVXt7yQmCUMil/r4KiqK4u1WePAgvlezRrflP7lrh660gSZLneA8PEcsu1L1HpfQQiwSuwddIkowM8wsK9KJIcnYW4ng8YbKNGSY/kUljCALZncyIdtw4OTXn2VMopCmJEb63Rl0jSVIuE9M0zXIM3FcAAAAAAABSzQM9jVMUJaApV30FQRAURZLE3HUXIqFAqZDemmSGIEmSJIm/XaiRiIW5GXFffXZjTGQgTd+cpgZjbDCaF0wXd9QQKRRShUxCkgQ3VwWP3e7QG02fyKQxBEE4HIzZYpuass+5gIdUHBHqT7nn21lgCiEAAAAAAAAg1dzr8/giFyQJgqI+vVHgVAqPnPTY6ZHmPoiFAqGAni8+MCw7Xwi5j7PIsKzJbLHZHHMOFSARC328FXALgQdR19Tz3kelnT3DCKGYqKDHduRnpMYghM5eqrt45ca6orQ1hakIoZ6+0bcOFI9PTn3tmU3xMSEIIfOUbf/Rq8fOVrlXtSIv+avPbBSLha7/ff9Q6eni6yRJ/se/PJIUF+r6Y8X19gPHygpzkrZvzEYIjYyNf3zy2tmSOtftuWHV0r0PF7lXODI2/uIrR9zjCtI0+aWnNqwpTKVutfD83v+866mQPrtnjZ+P0v2unv7RN/ddDA322b4hx89Heb60/sCxMq3u9ggfyfFhX9i7JjoicPp5GJ+c+su7Z8uqbs/4tHNL3p7t+UKBACH01v7isyV1//Xvj8VEBble1RkmX37ztNXuePzhopTEiJ6UmQMAACAASURBVJub7hs5eLycoqln96z29pQjhKw2x+WK5pffPB0Z6ve9b+4M9PO89UXB1TR0/e/vP0II/eCbOzNS1a4vpeFR489+eyA3M3bL2kxPlfydgyXnLtWbzLdHlk9JDH90a757iy5Wq72kvPnVd84ghGiaSkmM+M9/3ePa+v6jVw+fqnAv6eOtePE/n/VUyhBCLZ2DL71+UjNscL+6pjD14U05IUE+01d+4XLDm/suBgd4P7GzMCUx0vXHlo7B//6/gxtXpT+xc4XrL06G2Xfk6kfHy3/47V3LUqLpW6Utf3jthFY38cIT68JD/Vx/+fWfDl+pbHGv/6G1Gbu3LlcpZQihsyV1f3rz1IyPaICf5ze/uCXAT/XLP37c1qWZ/tJ//MuOrKWxAsHMn9H/+u3+mvquhx/K3bw2wz2H2PCo8cDxsuIrNzLS1E/tWhkR6uc6RVcqWz4+VfHs7lU5y+KM4+bXPrig1U28+J/P8jw/MKT/1o9f5++slv/evzycnqoWiwTuv/QOat/aX1x3o2f6eX7kodyH1mRcuNxw5Ezlrq3Li3KSDOOm4+eqPz5ZERjg9f++szsowAshxHLc9Ybu//6/gz/69q5lKdHuUqoRrfHnvzs4OKz/xvObl2fFS8Qi19+b2wc+PHz5Rkv/5rUZj27NVyk9XJ/G4+eqO3tGnn/85ge7tVPzHz972/UWb0/5m7//xvRDOHis7ODxMrvjZq1+Rpr6C4+tCQ70Rghdrmg+cKysIDtx0+plcpnEvfzp4trtG7O3rs9y/WVi0nKutP5KZfPXntnk76vcd/Tq6Yu10zexJCH8J9/dLRIKZn/nXG/ofOfApd7B243Sn3ts9faNOQihnoHRj46XX61sdb8UExX0pafWxUYFI4T0hsnX9100GM2/+vHT01e4/9jVj46XvfKLL/t4KxFC3/7x6939o+5X169I274xJzjQ+4PDl4uvNm7fkLV5babrpc6e4f3HyliW+9ozG32nfYcMjRj++/cfpadEP793DUKI47g/vnHqUlnTv311e9bSGPfn7ee/O1jX2LNxTfq2dVnutxvHzW/tL75U3uReW2ZazJOProgI8UMItXYOvvdRaWSo30PrMl9//3xVXefs8+PjrfzDz5+XeYhd//ufv9l/o6V3y7qMLeuypk+I9+e3zwxrjY9uzU+OD5uxhtGx8WNnq06cr7n50CIS5GbEf/tLWxFCLMvV3Oj63//76MtPb1hTlCa49Sz0+78eL6tu++m/PZYQE+Jez+9ePWa22HZvzUcI7T96taah6/aDkEi4ujDlS0+uRwgZxs0nzlVX1XX+6Nu7Av29ZuzMl//jzyOjxnh18Pe/8YjrNncb00/+8fUTDc19WUtjdm/Lj4kKau8e2n/0qrenbO/DRZ5K2eWK5lffPWu+NQaSh1RUlJv85ac3IIQYhmvtHPzRL96fvsIdm3J2b8uXSkQIofLq1jf3FT+2oyA3I15y61epb3DsnYMl3p7yhx/KDfTzLL3W9MHHl0e049M/b19+ar37ex5AqvlM8/AQqaMeKNIghCiKoiiKmKd/D8+jhXvp3FOu4TjOanPOM1EPEtCUx62fOgDuQ31z7x9fO0mSxOa1GV4qeUvH4LWadm9PeWRYgGbYUHG9IzE2FCGk1U0cOVN59lLdjo05vt4K16/mj375QWNr3+M7ilwPZwihH//qg/ae4V/96GmlQooQ6uwdvnjlhtliT0uK9PdRuhK4VjdZXt0WFuzrWsn7h0rLq9uy0mPio0NGdeMdPSNXKlsKshPtDqa2sftXf/p40mT92jObXA9/DS19P/nVB129I198fJ1QSCOEKms7/H2Ue+zO6QdlmrJV1XVOWe3rVzgRQpphQ3P7QEpixJqCVITQ8Jix8nrHT3794d4dhQ+tyXC9ZWBI/80f/XVgSPf9r+9ECPEYD48afvvnY109I//+9YdlUrHTyVyuaK5p6AoM8JJJxa5Td6akVm80Z6fHuTNG76DuSlVrvDpYeutHVGeYLKtqa+kYbOvUrMhfsmNjjuvvGGOtbuJ0cS1CKNDfc0lCuOt7yZWCvL1kjiIWIdTRPdzRPbRx9bIl8eGuN/r6KAJuRSN3pDl/ueG1Dy5EhPoW5SRPWWwdPcMfHr782I5CjuPbuoYuXGl45w/fci3809/u/8J3XnrlF1/291VNTFouV7SkL4lakZeskEmv1bQdOV1pszkef6TIHWzG9BOXypsulTfFRQdHhfu7U43dwbR0DCKEbqcaJ/fGhxfLqlpXLE9OS4p0p5rDpyuC/L1co8XUN/XsO3L1RmtfXkZ8vDoEIdTQ0nf64nXt2PhjOwpjooJiogKf2rXSfWh9mrE3PrhgmrL5+SgdDqamoctqd/zrl7e7Xr1U3viTX3+4eU3GFx5fq5BJpwf1a9fb65t65TJJSmK4+0HQanM0tvafLq7t1+iiwvxdqYbjeM2w/vK15odWpyOEHE62vrm3d0Dreot5ynampPbJnUUr81OE9M0f67AQX/rOwjjzlK2mvgtjvHlthp+3CiEkkQjjooNdz8dXKlvysxMRQg4H0941dLq41s9XuWxJ1AtPrkcIYYzG9JOni2tfeHLd9Dr+8uq29u6hqrrOOHVwXHRQaLCvO35X1XWWlDU5GTY+JqQwJ8l1Odq6hmrqux7dutyVfH7yqw8lEtGuzXkOJ9PWpXnxlSPf/crN8/ad//dGSVnjri15UeEBrsv00psn27uHfvztR29elKZekiAyl6pdqaanf/Rcaf1HJ8r9/VTuVGOcmCq91tTQ1OvrrXA42eb2wZqGrj/8/Ivu/ff1VsxZZPn7v544eb46JSli55Y8qViEEGrv1py/3CCViNetSDNP2eqbescnp57cudJLJesZGD1TXPubl4/829d2xEQG2R1MfVPv0Ihxxjq7+0bPXap3h7Sy6jaFXPLwphw/H9WN1r7j52vGDKandq2UiIXtnZqTNJkYExoVEeC6i4+eqdy4Kt3VN9XNYnNcrmhxPRyzLFd89cZLr59cXZASFODl7jTb1qU5fq5qwmQhSJSZqnanGoeTudHSpzeadmzMjgwLaO8eqqjtME6Yn398bVJc2MSkpaqu02537tlRsHL5knh1CMtx7d1Dv/7T4Wf2rF6Rm4wQkkhEwlvBqa1Lc+xsldVqoygyKy1meqppbh/s6htZW5g242w0tfW//NbpAY0uPydJHR6AENLqx9/aV9LdP/rS/7xAkoS/j+pUca06KnBl/hJXqhkZMx44VlZ7o3vz2ozQQG+ZTOIKAJfKm/x8lBihSZOlpqHLybA7N+epFB4IIYomI26VUzgcTHv30JXKFqvNMfuKX65oHp+YqqrrXF2YWpiTKBYJb9+qjT3l1e0Vte0URW5YmY4QmjRZrjd0BwV4OpwsQmhEO97Y2p+THreuKM3ucNY29rz6zlmSIl94Yh3G2DhhLr56w33eLpU3/uG1kyqFdMOqZRKxUKubuFTeVJibxE1rVzNlsV1v6A4K8Nq4Kt21/qa2gTh18KZVy1xfd9dq2n/8yw/27MjfviEHnhAg1XzWCWhaIfd44CoUgiLJ+epqiE+u9okgCI7HDMPNGZMIApEkQVIkXFZw/xU1jT1N7QNfenL9nu35HlJxT7/WZLYq5NI7KjEmpk4X1568ULMiL/nxR4q8vRQTk5ZDJ6+dv9zw3Re2PL17pVLh4S4G+80rR3LSYx/dutz1lKBUeIQE+xw+XZGdHju7XnFgSF9W1eqpkn3xiXX+PirjxNSARieXS1wF1W/tuzgwpP/FD55ct2IpQojn+Zz0WK1u4qXXT2amqdOXRC++eMJDKl6WEr1zSx5CaNJsDQ/2fXPfxTc+vBgS5J2aGKkzmN7af7GyrvMPP39+5+Y8V+SYNFm1uol3P7qUkaZetyItNSlSKhHVN/cW5SW7Uk1j64DV5jSMm1vaBwpzEl1PG5oRvdXmiI4IkEhEtwp9ja2dgxtWpTe3DZwrrXenGvddvGl1xuni2m3rs1YXps5ZsK1UeBTmJK0uSJnv6AwTUxXX2/WGyR99a2d2epzd7uwZ0NqnJT2aolzH7ioL/98/HCopa9yyLvNW5U/E1vVZPl6KjNTob/zo9dKK5oKcRHeq6ewd1eon8rMTEEKVdR27ti531UEp5JLY6KCOnmGtbsLfV8VxvGZEX9/U4+0lP3Wx9oUn1ruOpb17aFhrXJWf4no+fv9QaVVd5+7tBY88lOvvq0II5WbGv7X/4tmSOm8vRUxUUFR4QFR4gLvMe/+xq2Kx8LEdBb7eiuFRI0WRwQHe7mNJS4743avH3vjwYniI3/pV6R63znlJWaOft3JNQWp332hPvzZ9SfT00xUZ5i/zEJ8pqV2WGp0QE7qYz8/S5KiHN+VMfxqbU3REwKbVyyJC/RdeTCmXpiZGfHj4SmFukitFzOlMSV1yQphELKxr7B0ZG3enGpeEmBCzxX62pC4mKijwzpRrmrJV1nbcaOn73x8+uXNzHstymhGDK6fxPH/0bNW7By999dmNz+xe7e+nclV7Tllsv3nl6KET176wd01SXJifr7Knf1Srm4gKC3BlhqFRA0ESHd1D7V1Dcepg19fC4JBeHRno7aUYHRt33WXuSzOf42er3jlQvG7F0qd3r4wKD3A9u4/pJ1o7Nf6+t48iNMjnobUZwQFemmH9+KTl6JnKDSvTYyLvofg8ItRv4+plkWH+eZnxWt3ExSs3spbGLM9MKC1vKqtuu3a9PSoioLtvtKSsSeYh2bgqXSqdu3yQZdm6pt6f/+7gkoTwbzy/OSzY1/37fqm8yc9XlbU0pqK2o717KDYqyH3XI4RCAr3XFKYuXRI9pp/keP74ueqk+LCkuNuVKjIPyfKsBISQk2HLq9t+9+qxzDT17BNYfPVGUIBnVFh8eXVbe89wVESgu9phTqNj48fPVdc19jy5c8Wj2/Jd30uTJgvm0c9+dyAvM37vjsJAP8+46KBr1zvcj/vNbQPDo0YPD3FFbUdhTqIr1bR3acYMk/nZCSGB3pMmC0IoOjxgy7pM1517T1KTIpva+s9frl+WEjX9PjpxoUYmEwcsuEKZh2TpkqidW/IYhg0P9Surbj104toLT6y7VYFPuc9bWnLE2Uv1JeVNRXnJC5+l6aQSUVpSpGsN5ilbRJj/6x+cf+3982FBvukp0fCQcB/gqfTT4wokD7gSjNACY0wLaEoqEX+C+zzfljBGHMfPV40DwGJMmq0Wqx1j7ErpUeH+acmR3p6KGfU5+45ciY4MfO6xNaFBPgghw7jp8KlKdUTAU4/ejjQIoef2rgkP8f3w8BXz1M0GAxKJaPuGHPOU7Vxp/fC0Wn532bnF6uB5zHMYIeSlkqUlR0aHB9gdTFunpqyqbW1hqivSIIRIkgwL8f3Ol7b2DY6dunDdcb+ffKVcuiJvycbVyzp7houvNCKEtPqJj46XF2QnuCKN64tCpfT46jObCJI4fLrCarXHq4PjooO6ekbch9bWqYkM8wvw9Wzr1AyPGl2/iL0DWqlE5Krgcp3extZ+s8W+d0dBdnpMbUN3V9/IjG+kbRuyVAqP1z64YLE67u+IHA7G1UTNVdIvFgsTY0Pn+z1eXZAqFgkbmvtsd1ZwIYQiwvy9PGVmi93muD3cSFunZspi27MtPy0psqN7uLG13/V3T6UsOz3WOG521diwLNvQ3GuzOx/elFPf2DOiNboemK43dAtoOnNpjELu0dTWf62mPT4mZE1hqvvBKDjAa3VBiqdSVl7T1jOt1RBCqKtv9MCxMlfomvNY1JFB33h+C8NyR85Umm810jOMm8qr2uKig3ZtyROJ6LrGntE7P3jREQEZqdE9/WPnLzf8XW46by/F5rWZgyOGQyeuzbdMV+/w9RvdRTlJu7flj0+aG9sGprdCRAhlpKpjo4MqazuuT2sU5P48GMbN6OZ02IimqYhQv5XLl7gqpv76/nlfH8Vzj60OuBVpEEI7HspNjg+7cKVhQKPz9pQvSYiYMFtHx26O8zkwrEeISI4LM4ybm9tvfgCMk2atbiI3I27xB64zTL59sMRTJdu1NS9eHeKujvDzURXlJserg2e/RSGXhof4Mgw3YbLc39kOCvCKjwkxTkzpDCY/H+X6lUuVCo8rVS19g9qahq7m9oH1K9KWJITP93aL1fGz3x4gCOJ7X38kPiZkepHlmZK69CVRe3cUioR0VV3X2FzDoiKE/HyUCTEhGGN3BeA9OXWxNjNNvffhQpoiq2o79EbTjAXMU7bj56rPl9bfLLboHy2rag0P9du5Zbm7Ykep8Ni6PjMqIuDVd866vks3rclo7xoa0Y677tP65j4/H2VKYkRL+4BxYupmiUbPiEImjY0KdreFu2/+PsrC7MTzpfU9/Vrm1rSETW0DdY09y7MSXM0L714qLaB9vZX+virXx3vOLwSFXGqcmOL5++zYLJdJCrITt23I7unXnrt1SgGkms85hmGdDMvjuZuZiUQCL5Vs8V32OY6bb2QBjDFJkDRNzjf7jd3BjE9OwRUB9y05PsxDIv7g8OVX3znb3Tc6e4GG5t73Py5VyqVfenK9q0WN65e+s3c4My1mRiNpL5UsITaksbXfMe2xOCtNnbMs7sLlhsra9hlP0lHh/jGRgRXX23/98uHpzdDtdke/ZszhZHKX3fHMRJJkYmyop0pW19TDsvef55UKaVJcmFwuqa7vcjLsyKhRbzAVZCXMWCw02Ccs2Lehuc/hZJUKj2Wp6q6+Udcst5ph/cCQLjk+LDMt2jBuHhkbRwj1DmjbuoaCA7ySbjVzHxk13mjtCwnwWrokOis9dkQ7Pv0wXakmwE+1Z3t+xfX286X1c7bfuPtTsqc8ITZUZzT/4bUT7x0qvcsXDsthhCmKnF3ZXF7T1jc4FhLo7eMpd/1laMTQ0NwrFYsKcpLiooMdDqas+ma/I4VM4qouq2/uRQgxLFfX2KOODNyxMdticzS09LIshxC6dK0pOMArKtRPLBK0dAyOmyzLUqKD7mx5HxzgFRzgNTw63jtwu6PF0Kjh6JnKiUnLl55aP6MuYro4dXBqUuS16x2WW6eurrFnVDcRGx2clxkfEepX39Tb2Ts8/S0eUvGyVHVYsM+Fyw0Nzb2f/k0nFgmS4kKzl8YcOVNZ29g95zLFZY1CAR0TFbSqIEUiFpVXt42O3TH1s4+XIi8jDhHo3KX6vsGxOw9QFBMZJBQKXv/gwot/PjqjLKyqtiM7Pc7HSzF9+gGlXBoTFTgwpHeFh5SEcIRQv2bMYrXfyurC5VkJFEV19Y0ihIzj5saWPozxstR7KMxu6xpq6dBkpKmn94Jb2LDWWFHTLvMQR0cE3PcJ5zmeIAjXJz47PTY/K6F/cOzw6corlc1eKtkjD+XKPCRzvtE0Zf3tX471a8Z+8K2dWUtjpheJNrT0tnYMLkuJXrokSh0RWNvYPbtd3O0d4DHG6D5KVOubelo7NJlp6rTkSHVkYFV917D2jq109Ay/d+hSU9uAu3RJZzQZJqYSYkNmnGSxWJgUF9bRPTymn6AoYk1BisVqd9+ntY3dcergvIw4ncGkGTY4nMzE5FR9S6+/rzIkyPsT+dg/99ganX7yamXLlPVmx+OjZysFAiozVe3tJV/MGixWe0vH4OCQPiF27hrO6vpOvdEUHxMseIBeBnKZJCkuzMtTXnG9HZ4Q7g+0QPus4zien5Y8JianJk0Wbq4R0EiSUCqkvt6KBQoKWI5jONa9wMjYuLvoYnauoWnSQyIWCgWzC1YRQmaLffosQJjHTifLsBxcMrBImanqbzy/+Z0DxW98eOFGa9/yzPii3OTpHeJPXbwuEQtfeHL9sltl/06G1RtNDicT4Keaq2TU22pzTB8DUKnweOrRld/5yRvnL9XP6NUaFuy79+FCi81xvrShuWOwpqFrWWr0yrwldgczZjAJhQLfuZ5+wkJ877taw00qEco8JDrDpN3u1IwYBAJqzmYVoUE+VfWdrqPJy4z/8PCVxra+uOigpvYBm92pjgyKCg94/1Cpq7NpV9+o3mhOTYz0uVXZNTCs6+gZfuShXIlYqI4I9PVRnimufX7v2hlb2bVl+dlL9a+8fbowJ3H2Pmh1E+8eLLla1YIQkoiFK5cvyUyLmb6Ap0q2YWX6sHb8fGn9r176uG9QGxnq//gjRXMe+Fv7iymKys2Ic1cpn7/coDNMSiWilg5NUlzo1vVZ7ubyTW39Q6OG3GVxPl6K4CDvkCDv2hvdw6PGoAAvgYAOCfSOiQoqvdb87Re2Ohm25kb38sz41KTIyFC/2hs9G1ammy22mvqu5VnxrqdGncFktzv9fFQzin69VHJPTxnDsA4n4y5+vlzRfKm86aE1GTOS7VwfOa+zJXXsre+94rImXx9lRKifj5ciJTHig0OXmzsGl6WqpdNaB8VEBa0uYN748MLh0xXfvdVLZwGnLtaOjI27WjxmpKgLc5Pc3ejvfKjq+v1fT7i674cG+hTkJM7X59jbU753R+G///ztN/cV//anz82xxQvXUxLDlQqPIH+v5Piw6vrOoVFDbPQda8taGtM/OHalouVKZcuKvORpn21RzrLYLz6+5tjZqt+8fHjKYlPIJN/+0jae53WGSZPZOr1ziJufj5LneJblEUJLl0T5eila2gc1IwaEUP/gmL+PanVBimbE0N03ajJbR7Tj9c19gf5e6ojbuzQ+OfXTF/e54/oLT67z81ZO35DeMMkwbHiIr0wqcT2DXqtpdxXMealkRXnJKQkRriWb2wd+9+pRuUyiN5itNufXv7B5xvAYi9fY2l/d0BUe7BMW4uP6sBVkJzS29r1zoESl9NiyNnO+a+RwOCtrO3T6ye0bs9ffqjF2O3Guxt9XFR0RIBYLs5bG1DX1NncMLEkIk8ukM5bs6h0pq26VSkWpSfd8CMfOVgUFeEZHBIpFwuxlsX9591xL+2BiTKhcJukfHNMZJmmK9PKUr1y+JGvpze+EqSm71eaY3v3m5oMmTQX6qTDGxokpX2+l6z4tKWtcX7TUbLG1dmh2bskrykk6eeF6e7cmNyNucEjf3TuatTRmejqqaeh68ZUjHh5ihFBUmP/aorSA+UscZshaGpOWHFV8tXHHplxPpUwzrL9S0bIsRe3+tpmPccJ86sL1Mf2E1eYY0Y6vyEvetiHb/arTyR49U+UK9vVNvWKRYF1h2vSb/b7KHYQqhYdWPwlPCPcH6mo+68Ynp5zO22XPg8N6rW6Sn6uvi1QiDgv28VLJ5x/ZGRvGzT39Wtfb+wbGyqpaLda5x0zDGImEtLenXOYhmXPy0UmTpb651zhxszaWYdiOnmGYghMsnlLh8cTOou9945HHthfojeZX3j771oFid9k2xlghl6qUsp7+0b5bzSdYlpuYnLc1yJz9zfIy4ovykuqaeq7VtLtbcLksz0r4wTd3fuWZDcH+XvuPXv39X05crmjmOH6BWotPavRymiKlUhHH85aFtnX73xkp6gA/VWVth8Foau8a8vNRRob5Z6RGS8Si9i7NmH5ycEhHU6S7IY1xwnyjpd9qdbgag3l7KgpyEhta+to6NTO2EhUe8PSjKxtb+s9eqpuy2Gd9D2Anw9rtjN3O2B3MnOUp6sjAb7+w5V+/sn1FXvL50vpfvPTx/qNX3a8yLPfrlw+7/rt+o/v5x9fkZd4eFIhlOIeD6R/UNbX1B/p7piZGuMp9LVb7jZZ+huESYkMRQlFhAZlp6p7+0ar6zlsfHumylOim1v6+wTGd3tTeNby6MNXXW5mXGV9S1uh0si0dg3qjKS8zQSmXIoSsNsecO48QMWPwle6+keNnq/18lPNlsxlkMrGrJH5o1FBd1xkTGega0yI7PVYuk9Q19g6NGO742Mul+dkJiXGhxWWN12903XX9LMvaHYzrEjAsN9/XO8dxDufNxRwMy83fDEYiFmWlx67OTzldXDu7SLi1Y7ChuS99SbRCJkEIrchLttmdN1r6Ju6smQ/y91pVkCqXSS5cbujqvaNlY4Cf5xf2rv3e1x/Z+3BhdX3Xz3938KU3TmKEZrdfmn4V3P+KDPOPiQwcHNYPaHSDw3qG5eLUwZlpMbFRgb0D2vauIcO4WaufTE2KdEU49w/WzU+pnbHbGTzv4RPuAj7X6bp+o/ut/cXXG7qnlyTaHcyodvxGSy9JEitykzzvrBa+e5hp6//Le+d+/fLhX7z0MUkSex8udLcLTU2KXJIQPjis91TKNqxKX+jhjCDVkYGDw4bG1r7pF904YS4ua0xLinQNi7KqIEWpkFZc73C1RHXp6Bl+5+ClX798+Jd/+lgzbHh296q8jPh7OgTjuPni1cZlKTc/BmsKUuUyybWa9tGx8YEhXUl5Y9/gWFR4wO6t+TnLYm/f7Axrm+8L7dbXGUEQrvu0+Eqjk2FbOgbtDmbZkuiMNHVUuH9T24DBaO7oGSYIIiEmxNtTPuO6uK6vk2H5e5zBYsvazPbu4fqmHqvNUV7TbrM5lmfGB/rfJRdhjBiWtduZoRFjTUN3ZJj/9AzvOmTXLsWrQ7w85WdK6u6v0ns6iiI9pDAU0/3+tsIp+IxrbBvQDBsC/DyFAlpvNFXWdvYOjuF5SuASY0OlUtECzTqN41MffHzZ4WRomrpU1nSlomW+7yCMsVgkVClkXirZjF/lm6UyFltVXefZkrr1K5bSNNXSMXj4dOX8PXEAmNuq/JRV+SmVtR2vvH3mbElddHiAq2Oun49qbVEKy/Inzlf7eCm++uwmhUxCU6RK6SERC+dM48OjBj8f5ewBM3ZtXl7f1Hu+tH52yWhsVFBsVNDgsP6Dj0sPHCt/+0DJD7+500sl4zhuzh+nAY2uMDfpAbONze602hwxkUEioSDAV8Xx/Jz1P4PDBj+fm+XN3l7yOHVwT792wmxt6RgMD/EN8vf09VGGBHq3dw/VNHT2DWhVSo+4W6mmd0B7tbLVV9jpfQAAIABJREFUODF1tqSuuq7TZnOOjo2bTNajZ6viY2a2oNi0ZtnB42V/ee/c97/+yIxHf9cT6gKjBbj4eit3b8vfuCr9TEntH1478ZtXjuZnJ7hGBsMYu4dv/sozGx/dunx6WebG1enP7F5lszv/68X9Fy43ZKSqN/h5IoT6NbqGlr7eAa3r+Qkh1NOv1YwYrlS0bN+QjRCSeUjSU6Jee//claoWD7GIIFBRThJCKCs9dt/Rq32asZqGLqVCujQ50lW466WSCYW02WJzOJnp4yIYJ8zGCbNUKnJVgOgNpgtXbnT3jX79+c0JMSF3vZQjY+P+virXYLtlVW39Gp2Hh2jfkasyD/GEyTJhstQ1dnf2jMz44IWH+K0rSmtu17z/8eXUhLsUom9dn/Xc3jV3HS0gZ1ncd7+87a6jBbgo5JKdW/JKrzX99tVjz+1ZPf2lI6crzBZbfXOv3cEIBNSARme3M5evNRflJafd+XC/JCG8ICfxyOkq12B608llknUrlhblJlXXd/38/w7+9MV9q/KXeKpkcplkymKbHcx0hkmZTCK6NVx1TFRQZW3HsNbIsrxELIpXB3upZJFhAedLG2oaupRKD6vVkblUPX0NXirZ//7wyQUO2dtLLhBQA0M6i82uUnrkLovPXRaPEHrvUOlr75+3T2u2mpIY8f1v7BQKqPcPlb5/qPT4+epvfnHLAmuestikUvH07wSr1TGqHbdaHT6e8m0bsnKWxbk/8z5eisTYsIgQv5ioIHfUmU0kEuZlxhdkJ/zgf9578ZUjL/7nc16ectcmauq7O7qHpWLh+4cuuyoeJ02W8uq2gSF93K3hH2w2p1Y3wfNYKhat25G2a8vye/2Oqq7v7OwZVsql735U6nrCNpltV6ta9mzPDw3y8VLJlXMNfSSViOQeEpvNOSuZc2O6CblM4gqiBIGy0mP3H706MKSrqe8KC/GNUweLRcKUxIhTF67rDJNt3UM+XoroyMDp3xXZ6bE//Nau+xgtwGV1YcrLb50+eaEmJiroXGldWIivOjLwrreVt6d824bsrzy9obGt/0e/+ODjUxUPrc2IvjWmiFBI79yS9/Sjq1z/+/Uf/vXXfzqSuyyuMDdpzrXZHU6GYYUCevZw8NOXMU/ZgmYNUQ0g1XxO1DX2HD5dYZqyyqTihua+4+eqpxfJ3A73JBEW7JO+JIoib3aG4eaqNsEIHTp1raVzkEBEZ++Ieco2X8kfxkhAU5FhfiFB3k1tA7MX43nc1ad95Z2zI6NGsUR4raaj9M5W+wAsXnZ6bE+/tqVjUGe4XaAbGuSbmaYeHNIfPl0Rpw7esTFHKBSEBPkEB3g1tvTPWMPQqKGtQzN9bo3bFR1p6tUFqYdPVUxZ7HNmldAgn42rltU19g4O68UiYbw6BGPc2qGZPm4pz/N1TT2GcXNRbtICv0l3ZbU5evq1BqN585ogqUQUExUkk4ob2wZmLNbRM9yvGduzLV8svvmol700prq+s61T09Ezsn1Dlq+3UqXwiI4I6OwbuVrZapiYiokMdE364XAyHd0jA0NjkWF+/Rpdv0aHEKJIMjjQ++Llhi8/vWHGED0Bvp7f/OKW5/4/e/cdJ9dZGHr/zOzszPambdLuarXSqq56t2xZtiW5V0wxvRMukBC4yc2bm8Z7k/t+yOUGuAlcCL2EYiAGYzBusmXJtqxerN57WZXtfWbO+8fYiyzbeAwOwfD9/sEHa3dn55wzs/P8TnnOn/7LE2t3dff++je8KikuuHrRtF17j33jBytPnL5Q0lwQBEE8N/Z//uF9v/oHG0ZV3nb9/L//9A/WrN89e9q46srS7buPnjzTVlNV1t7Ru7njUBAE/QNDo+uqNj1z8NjJcw2jKvPz4pOb66sry9Zu3FtZXjxpfH1tdXkYhovmTYrlRNds2PPU+t3zZowfvmhh8vj6spLCPftPnDvfmVlLGUeOt5483Ta2sWbcmNqBgaG1m/c+tHLLnBnjMjO9/monz1zYtuPw7GljM8PxR1ZvLSspSOTm7nvu2EVdbcXegye37zmy+Pln9xXkJxbNm7zpmUP3P7Ih+p9x7+JEPHdmS9OdNy/6X5/78fDpQ5nx8cOrtk5qruvtG9i+59nXZGND9b5Dp/YfPHVJ5lVVlFxzxfR1m/c/sXbni57Jk0jEZ08f9/Y3XLV2094de47ddv2CyRMaNj9z8JJybj3XsefAicnj64cnKpw8oSE3N7b34Km+voFYTjQzTcjImvKSovx1m/c2jx1VUpw/deLoV7TIk5obRtdVrdu8r/VcR13ty1+tUTWi9OrLpz21Yc9DK7fccePCzPxj5aWFu/ed6OjsuXiekhOnLoxvGhnLzblk/N00+sULMz8vXlFe/LI74/Pz4rdeO//A4VOf/tf7Zk0b96F335i5YOP+FRtGlBcVF+UPv8zGNtau3bR3++4jw5tyRsuYP//Q7bOm/fqTaN338IbKESXFRfl7D558LjVHPr1x7449R+fOaB4/dtTDj2+9ZPaRIAiqq8pqqssPHT3T3dM3/NZLplKt5zp37z8xe/q42ufmmrt8/uSS4oKnNux5csPulokNmQncWiaO/v6PV+89eHL7ziMN9VUveyDlFRnfNGrxwilrNux56PEtm7cfetcbr66rfQXlMKa++k23Lvrk5+750X1P/cVHXvei33P7DQvu/skTm545MG/W+PKyolgsp629e3BwKHjurNf29p5kKlVbVVZWUvhSO7wOHz1zurVt2cvtSELVvFa1tXd/6wePrdmwOx7PPXSk9fTZtuSLXbtSUV68cPaEaZMbU+mwsrwkL5H7Umf/9/UNbrrofm3RaDT9Ere4SaXDpsbaaZNHP7lud2fXi5z2098/+PSGPc/sPJyIxy6094ShAzW8Aquf3llWVtg8pjY/L9HR1XPs5NmiwrxLLs5umTj6g++87hP/dPeXvv3QpOb6yePrK8qKll0580vffvCnD6279dr5maMBnd19X/r2Q6fPtv35h28vfLE5c264Zva6zfu27Tw0fALb3gMnL7R3NTeNrKwoGRwcOt3adr6ta0xD9ajaivGdIyeOr79/xcYFsycsmD0hCIJUKr3v4MlP/ss9E8eNuuaKaZn71fwaurr7nt6455FVW8c21lxzxbTMPuYrL2t5ZNXWFau3ZQ6JhGF4+mz7P3/5vnhu7LqrZxc8F2lXLmz5wjcf/N5PVre1d48fOzKz13PS+LqHVm157KntDaMqWyaOzpxt1XquY/P2g+WlRZ/8q3cMXxLQeq7j/3zlvm//4LFde4+9cI6y66+evWD2hAdXbv4VJ/i9qDNn2w8cPl03sqKxvjoIgu7e/j0HTtZWlTaMfGWX+V42Z+K0yY1Prt+9eGHL/Fnjt+48nJ+X+9H333ztklnDfwm/8YNHv/zth55Yu/PNd1wZBEFxccGieZOeXLerurJ04ewJQRBEIpGpE0c3NdQ8smrr5u2H/vuf3Dl8CUpz06ipkxs3bjuwau3O66+aVV5WFATB0RNn71+xqaOr53U3XzaqpmLfwZMPPLYplU6/9XVLKl/uGuJDR89864ePRaOR266bX1KUf/zkufWb91139ayPvOem+ueWfdO2A3/zj9/ZvvvokeNnL75vZibkrlsy89HV2x5Zte3Xfjn9JgryE3fcuPBH9z313YvmeNi47cDOvcf/99+96/YbFg5fgHTvg+s+8anv7dhzNDPF9sUmNtctvWL6F7/9wJPrdmXuv9ne2bP3wMmiwrzMgYj+gaFndh8pLsqf1FyfE42+7c4lH/ubr/3oZ0/ddfviTFp39/Tdfe8Tew+cfPddS4dHmVMmNIxtrHlq3a7+gcGrL582srYiCIL6kSNqa8rXbNjTNzA0ZULDSzXDS6muLH3TrZf/w2d/+O8/W1NUmD+mviqzb2JwcOilLi5tbKi+5vKpn/v6Lx5+fMt737K8uDB/0dxJ9z+y8d4H12XuaxSG4Yat+3ftPXbztfPyE/FXfxsVJD7+R7ftOXjqk5+7Z/b0cZfNmXi+revxNTuvunzaX37kdTXP/ak8eOT0H/23L6zfsn/p4hlVr8atsc+cbX98zY7lV874yz95/fADHjhy+v0f//zazfuuvnz6C++8+ewaq6+aMqF+9dpdv3h0041L52Rm2G9r7/7uj1cdO3Fu+J5Fmffp5An1K1Zv3bD1wPVXzczcYmtGy5jqqrKfPrhu/6HT1109a2R2l80MDiW7uvsKC/Iuue3PC7399Vc9uHLLd+9ZVVpcePm8yRXlxdmvk+Ki/NnTxjWPGfmLRze+581LX/RQ1Zbth4aGkg2jKnNjOZOaG5rH1D61fteiuZOKi/Jzc2Ot59o3PXOwID9v8oSGF700rrunf8OWffc/uqmxvmr5kplGCKrm90puLCeVDjO9caG9e+2mfUEQeanzu/IS8Tkzmm9cNqe0pHBgYKhpdE11ZVk2MzmWlhTmJXIvtHW96FX+YRhWVhRfNnfS42t2rt+870XjJwzD7p7+7p4gCIJoJBLNiSZNGEB2fvHoxu6e/nkzm8vLio6eOLt+877pkxtnTRt7ybe1TGx8z11LP/X5H//LV3/2Fx+5s7G+6r1vWfb0xj1//v9+I7OfOwyD4yfP/WLFxjfeesWyJTNf9F4B0yY33nbd/D0HTrR1PDvFxZ4Dx+9/dFNzY+3E5rrunv6nN+6N58ZuuW5eZsT5gbcu/8I3HvjrT37no++/OQiCoWTq0dXbLrR3//mH7mhqqBmeUOh0a9uK1duqK5/94J87o/mFv7q3b2DbriM/e3h9EAQnTl94av3uVCr97ruWZfakVleWvvcty4+dPP8X//DNT/zZXZn31Obth7bsOPy+ty6fN6N5eMg7YVxdU0PNA49tnD193PD819OnNNVUlq58cntFWfHo524qcujomR17jk4aX3/xVc5FBXlzpo/L7CJ50ZmXP/5Ht/7xX30lc8PKYZ1dvU9v3NPX/+wuktLiwvFjR158ke7p1rZ77l+TSMQvmzMhCILDx87u2nf8nW+6ZmRNxSVXMf1qIypK5s0av2Xn4Z17j8ViObv3HWtqqJ4y4ZeDp/Kyoinj6yPRyObthzJVU1SQmDtj3Je+/VBJcf6H333j8HfeuHzOv3zlZ2EYTJnQMPxiqK4sffvrr/rqdx/+/o9Xnz3XMbaxJgiCtZv37dhz9KZlc6+5fNrgYHL9ln0PP751wri6to7uzPbK7DLPDNBTqfTp1rbhf1+xetv2PUff8Yarrrt6VmFB3rd/tDKZSi2aM/HiKwEaG6rHNNTs2nf86ImzE15w9uOUSQ2vv+Wyf/zcj3/1STXbdx+9f8XG4ZmIp05qrKut+E2OFj772R/LaR4z8k/ef/PH//Zrw//404fWl5YWXj5/8sVzKrRMqB9ZU777wIkzz58JLQiCkqKCpVdOf2b3kW/+4NFnq6aj58GVm1vPdVx31cwgCM63dT/8+NbX37IoM3/xB99x/aOrn/nrT34nnhvLXBZyurX9Zw+vu2zuxJuWzhm+yryirGhSc/0Dj22ORIKmxtrMju2GUSOmTxlz971PRiLBtS8Y8/X2DQxvmiAI8vMSSxa1DN+MNePdb162//DpBx7bNDA4NG/ms1M4bN5+sKaqrLG+6oWrqKykcEZLU2lxwao1O+66fXFRUf6yJTMeXrX1i998oKKsKPOX52vfXzGytuL1Ny/6Da8RfynxeO7f/dc3bd915H98+u5P/c07n9l99EJb59WLphZfdF+vsY214xprt+44dKq17VWpmkdWb21r775m8fSLXwbjGmubGmt27j12+mzb1Emjc3Nz2tq7n9qwu+O5PZ6N9dXTJje+4ZbL9x089cVvPdDV3Ze51v/kmbYHHt30xtuuuPW5u1RlLFk09X9//idhGE6ZMDrzPh3fNGrKhIa7732ickTJmIbqSyrlyPHWhx/fMnwx1aiaipG1FRu37j928vy+Q6cWzZv0spMHLJwzcVxjzeq1Oz/ynpuqq0pf6Wqpriy9alHLZ7503+q1O29eNi8IgmQytXXHoeEX3jfufnTRvElLF8/IJNbbXr/kX7/90L//fM2hY2fy8+LP7DqyceuBhXMmzJrW9Mu9zP0DO/YczTzCmbPtT6zd1Tcw+N63LLtkUhZUzWt8q+REZ00bl5nUsn9g+BTVF0+aeG5s6uTGN96yaM6M5iAIEonccU2182dPOHbifDL1q+afzUvEl14xraOzd+3mfUPJlxx/zJsx7uZlc06cPH/81Llf8WjRaLSmsrQgP+/AkVO2INn46Adu+fQXfvrtHz27q3jJZVPuun1xZmw0sqZ89rSxmU+pwoLE4gWTW891PLV+9/bdRxrrqxpGVX7n8x/7+8/84J+/8vPhR/urP33DDdfMGW6AptE182Y2l1y0S+yGa2YdPHr6yXW7Mye03HLt/J7ega99b8WDK7cEQTCmofrPPnR75sYaRUX5t1w7f8qE0f/lL744/CtyYzlf/fRHGuurhk+gnzV17K69x77/k9XDv+ITf3ZXdVXpzJamxoaqzL75kTXlYxtr9+w/sWf/iWffUDObP/r+W4bn9knEcxfMnvD1z/7xx//u6xcvzqf+9p3zZo2/ZFj2upsWxmKR6VOahj+/G+urFs2d1Hqu88qFU0bXPXvzylQqPbaxdvmVMy7Z77tg1oSlV0zv7hmIRCKVFSVXLZp68d7KxQtb3vK6xU+s3TW2sSYzhh7bWDO6rurxNTseX7PjuSMeI99655KLRw8zWpoGBpOf+sJP1m/eFwRBSXH+R99/y7vedE0QBDk50XFjal/qFPPS4oIFs8aPrqscngh14ewJu/cfD4LgVGvbmIaaRXMn1T//gM/Y0bU3L583fCF4cVHB8itnXn35tOKivJlTfzlQWHJZy/ZdRwoL8pubRsYvGv1fffm0+lEj/vWbD/7s4Q3Pll5h3rvftPT2GxZk+i2VCkfXVfX3D168IapGlPzR26+bMrFh+pTGnXuPX/yl//P375s4blROTk4QBL29A9dfPXvq5DEXR/WI8uJrFk9PplKpVDo/Lz6pub6nt394+FtbVX7z8vmHjrb2DwxlBvTx3FjLxIbMiDkIgsKCvKsWTd1/+PT+i+Y9//C7b6isKL64agoL8mZMGTOypvySw0FBENRWlw9PJBWPx8Y11s6fNX74Gebnxd98++KVT21vPdsxorw4EgkGB5PveMPzbgMVBEFz06hrl8zaf/jUUDJVWlIws6Vp3Jja4a02cVzdG25ZdPZ8R2N9dVFh3piG6jffvvjTX/xpZkXF47E7rl/w1x974/Cj/eDLf/43//jdf7vn8VTy2d1kb7598W3XL7hkx/llcycdOtaaTqVbnrv4pLioYNbUsTcunVNTWTp9SuPFn4ATxo5qmTj64k1TXVV6+fxJl7x9giD4n3/5tqsWTf3uPau+8p1HnnvYvPe9dfmNS+dkyr9lYkMQBInn/ozUj6q85dp5R4+f7ejqLSzIq60q/8z/eO/f/9P3h39XdVXplz/14fz8X270uTOaxzbWvHBbDKusKJ7Z0vQrZt/Kz4svmDW+uak28yYaU1/9D//PW/7lq/ev37K/s7t36ZUz5s8af0lEXX/N7J6+gTAM4rmxyePrBwaHXnTC6JLigplTm8ZedJgrc3esKxe2XPymvtDevXzJzPkzx1+yh+imZXOG5y6aPmXMgSOnV6zetmL1tsy/3Lx87rTJjQtmT/jU377rq999+Ps/eXbKkLLSwr/52BvvuHHhJU/mpqVzN209UJCf19w0cvj1vOSyqe2dPfUjRzQ8dyvezF+V6VMa123e/60frrwoilqWXDY1syFG11W+581LX3RlLpg9YeLYUcMXW951++Liwvxrl8wc3jE0ZUJD/8Bg5uBJSVH+9MmNIyqKM383qitL50wfN3wIsaK8eNmVM1eu2dHe0ZNZb4vmTd6++9j23ceeWyeNn/v/PjA8t8SbbltcUlz4vR+v2rjt2bko3vHGq2+9bl7Jc1PVVVeWNo8Zeeho6/DLafrkxj//8O0X3xOWVyryWjxrKAzD3ftP3PK2fzh68nx46Z1bImMba778Tx8enqX0O/++6n/935/s3HP0hVUwb+b4T/7V2zMfuu0dPXffu/pP//brL3Ynisi0SQ0PfP8T3d29b/nwZ7dsP5RKpV5QCLn//aNveN9bl/3oZ2s+9X/vPXbi7At/3ZQJDf/0iXcve/5QIwzDc+c7Zy37+JlzHcM/MrK6/P9+8o/aOnu+/v0V23Ye6erufakJAPLz4i0TR7/zTVe/+bbFpc/tw+jp7V/55Pa/+cfv7t5/YuglbqxRUlQwd+a4//7R13/9e4/+9OENXS84way2uvyv//T1b3/D1QX5iT37T3zpOw/94CdPtJ7vfNEjNjnR6KjaEbffML+zq++bP1gZBJd+TyQa+bd/+dhNy+e87DFiAAB4pV6rx2qi0UhJcUFZaX8YPn/a4TAoLiqIXTQJUjw3VlyYX1ZadMm3BUFQXJg/vC8nEglyc2NlpYXJZPrSeYzDoLAwLxKJRKKRoqL8stKiVCp9yaPlJWJ5idxIJJLIjZUUv+DXZZ5YcUFOzovcnikSCYqLCwaGUkGQOcssnDereebUplG1FU0N1d/8wWNPbdjbeq69r28gmUqH6TCIBNFoNJ4bKynOnz2t6e1vuPraq2aWXDRRfWFB3uIFU/7bh+/456/+/MCRMz09/alUKrOecnKieXmJ8tKCKy+b8sfvuWniuLof3bempLgwJxp9/hKFpcUF8dxn9zZNbK774DuuLy7Iu+f+tSdb2/r7B1PJVBgE0UgkFsspKEjU1ZTfedPCd7zxms99/RelpUWRyKUNFgmC3Nwc7zcAAFTNL5WXFd11xxUXLnQHz7+rQyodVo0oufgis3FNtXdcP+/MuQk50chFg/YgCIKGusrhSTbi8diUiaPfe9c1yWT6kjlpUql03ajKvLx4NBK547r586eNS4fhxd+TDoN4bs7Mlqa8RHzyxIa7br28raP7kpltwjB4qRvlJhLxt9+5pKOrJxJEIpEglU4vXjiltLQwGo1esWBKy8TR6zbvfWTV1md2HW091z4wMBTNiRQVFTQ11Fy1qGXZ4umNDTUvnMq2pKTgjhsXTBxfd+8Da9dt3nehrTuZTObkxMrLClsm1l9/9ZyFcyYWFealUukll7WUlRYODSafv0RhaXHB5IkNw9U3vmnkxz942+IFLfc/unH77qPt7d2pMJ2XF68eUTprWtN1V82a0dIUptPzZzYnh5Ivem/dcY21sZiwAQDg1Rcxb9VrQhiGbe3drWfbu/v6Yjk5FeUllRUl2VyeGIZhX9/g2QsdA/2DufHcqhElhc+fWf+VSqXS3T3959s6k8lUQUFeRVnRf9BVkgAAoGoAAIA/CFGrAAAAUDUAAACqBgAAQNUAAACqBgAAQNUAAAD8FsV+D5ahq7vvQnt3f/9ALBarKCsuLsqLxXJ6evrbunqGBpORSCQSiRQWJooLCxLxWBiGPb0DbR3dkUikvLSosCARBMHgYPJ8W9fg4FBZaWFhQd75tq7evoHMTV1ycqIVZcUF+fGL7/HS0dnT3tkby4mOKC9KJOKX3P6lp3ego7M7HQZlJQVFhflBEPQPDJ5v6x4aTBYV5VVWlARBkEym2jq6u7v7CgryqytLhh/h7Ln23r6BMAyCSCQnGiktLiwoTMRycgYHkxfaugaHkqUlBel02N3Tl0qlL77/aCQSKSrMqygrjkSCZDLV3dPf3tGdSMQrK4pzc2NBEIRh2N8/2Hq+MwiCutqKnJzoJU+7u6fvfFv3wMBAPDe3oqyosDA/Jyc6NJRs7+zt7RsoLEyUlRTGcnLCMOztG2zv7CnIi5eXFQVBkEqlunr629u7E4l45q6mYRi2d/S0d/TEE7GayjI33wQAQNW8pMGh5ONrdtz34Lpd+0709A/mRKNjG6qWXTn9uqtn79l//Js/fOzAkTPpdJgTjVSNKJk/a8KNS+c0N9Wu37Lva99fkcjNfe9bll02d2IQBCfPXPjMl3564MiZd75+ydIrZ376iz95etO+aCSSTKXy8uLNY2pvu27BVZdPzUvEgyAYGBj81g9XPvDYpnhu7sc+cPOCOZMS8eetxs3PHPjG3SuGhlJvu3PJ8qtmtbV3PbBy83fvWVVWUviBt127eGFLGIbn2jr/4dM/2L776KTx9Z/4szfVVldkfvYL33xw9bodyaF0KpVKJOKN9VXXXj1r6RXTu7r7Pvulnx48euatdy7p7Or7+cMbLrR35eREo9GcMEwlk+m8vPj1V8/6k/feHIvltJ7r+Pr3Vzz8+JbGhuqPf+DWGVObgiBIpdPbdh35u//9vWgk+Opn/qSmsnS4agYHk6vX7bj/kY3bdh3t7R1MxGMTxtbeuHTuFQsmRyKRH/3sqZ8+sG56S+M733jNlAkNHZ29v3h00933rp43s/lPP3BrYUHe+bbuL3zzF6ue3rn8ypn/zx+/LgiCdDr8py/85Il1u2qqyv7242+a2FwnbAAAUDUv7p6fr/n813+x7+Dp0pL8qhElnZ09D6862Xq+c+qkxvMXurZsP7Lv4MnmptrCgsTGrQc2bTt4/kLXe96ytK29e8v2I/n5iQvtXZnH6ent37bzyJ4Dp6+5fOrQUHLbziNPb9rfMLJ8wriRZ852/PuOw9t2HkkkYovmTk4kco+dPP+zRzY8sXZXJBKZNbWpeeyoUTUVFz+rsxc6tuw4MjiUWr6kY2BwaPMzB7/63Ud37z9+27Xzxo2pDYJgYHBo++6jP75/7dkLXfsOn77t+gU3XPPsI+zce+zpjftHlBc1N9Z0dfc+8NiWLTsOR4PImNHVu/ad3Lrz0FWLpuYl4ql0urdvoPVcx9nznaXF+aNqR+TGcsJ0GIZhMpk6crz1Jw+s3brj6IEjrXOmj8tUTRAGF9q7n1y3OxKEg4NsT1PTAAAgAElEQVRDw882nU7f++Dar3znkWd2Hy0pzqsoKTp9pnPvoVPbdh1997mlNy2bMzSU3L7n2Lm2rjkzmqdMaDh55sLDK7c8snp7e2fvjUvnTp/SeKa1/f4Vmw8cOXPb9Qsy+XTwyJkf/2LdvkOn8vPiV18+rbG+qqgo35sNAABVc6l9B0984RsPrN+y/7qrZ9112+V1I0f09PRv2XG4tLSwckTJ4WOtYRiUFhe88dbLF86d8POHNtz90zXrthxYsmhqGIZhGAbB886/SqfDIAjCMMj8b040dsWCyR961w3nLnT+/ad/uGXnsRWrt8+aOi6RyF27ad/Bw6frR444e75jzcbd118zu7aqLBr95RVKYZh5nEgQBIePtv77/Wt37D42Z3rTW+9cUltdHgRBV3ffY6uf6ejumza5Yc+BUz9/ZMP1V88KgiASiYRhOgwjc6c3v/9ty4Ig+PzXf/HE+r2r1u4sKkwEkSBMh0EYLF4wec70cSfPXPjRfU/99MF1Uyc1vu+tyxvqKmsqy3Jyom0d3Ru3Hjh24ty4xuqOzp5HVm19+51XlZcXDTdMJAiGhlK79h4rKS6orSnfu//EN3+wcu2mvddcPv3Omxc2jKq80NZ1zy/WPvrk9rvvfWJMQ/X4ppGNDdVHj587eORMT2//qTMXduw7NjCYPHG6bfP2gxPGjdp/+NTh42dKivLmzWjO/IpHn9h25MS5KRPqDh87+9DjW25aPregIHHxKgIAAFUTBEHw2JPbt+06VjWi5I/evvzKhVMLCxKpVHr29HE5OdGS4oIgEgSRIJHIbW4aefm8yUePnb3/0a0DA0MDA4PPz5mMSOT516hEo9G62hHzZo4fSqbu/smTW3efONl6IZlK9fcPPPrkto7O3re/8aqt2w/tO3hqx54jk8fXFRcV/PLHgyAIgmQyeeR466kzbQ8/vrV+ZMVb7rxy1rSx0Wg0mUyeOHV+1dM7K8uL3/K6K//5Kz9bsWrb0RNnG0ZVRSJBJBIJIpGaqrKZU8eWlRQ89uQz67YeOnu+s7dvIAifffy6kSMqyopPnWlbu3FvLCdaNaJk/qzxYxtrgyAIw7D1bMeT63cnEvFbrp23bsveHXtPbN5x6JorpmWWKxNdX/63hw4cOf2eu5aNqCh5cv3u7XuO140c8bY7r1x+1cyiwryhoWRhYd7RE+ee2XVk47b9S6+YPmHsyGd2Hj585Mzxk+cPHD59prW9tqoklUpt23H42qtm7j14sr8/OWfqqOYxtel02NnZ+7OHNwRh+I43XPWdex5fu2nvvoMnq0eUJBJx7zcAAP4jvIZ3n+/YfWwgmZ7UXDejpakgP3HuQtfm7YcOHD518MiZ7p7+TAP09g1s2X7wxz9fs+KJbV1dPWNHV4+uq7zkKvkXlQ7TZ1rbt+8+uvLJ7fsOnkynkrVVZTk50Z17j23Zfqiyovi6JTOvXNiSSgUbtx48c7bjBQ8Qtp5tv+f+p7/1o8e7unsvmzv+mium5efFgyDo6xvctuvI/iNnWiaOvmX5vPmzJhw7dWHF6m3pdPq5Hw3PXujYve/4E2t37dp7oq9vYER5cUF+IotnHQwMDh04fHrjtgONdZW3XDtv8cKWtvaehx/fEobhwODgwSOnU6lUKpX64c+e6uzuLS8rikQiu/ef6OkdGD921KTx9UWFeZFIJB7PnTKhoWl0VW/fwOFjZ3LjsUnj6vLyco+duvDM7iO7950oyE8sWzy9vLRw++6jew+c3LXveG4sNndGc1lZYSqd3nPgxLrN+xvrR9x2/YLFC1q6egZWrtne0zvgzQYAwH+Q1/Cxmv7BoSAIigvzY9FoJBLs2HP063evPHe+vbAg8dH335xKpSNB2NnVe9+D6x9aufXE6fMTxo689bq5Yxqq9x069cIIueS/U8nkk+v3dPYMnDvfuXv/iVktjcsWz8hLxB9/asfp1o55M8aOqCgZP3ZkUVHe+s37Dh09M2Z0dSzneRfED6VSPb0DYRgkk6m29u72jp7aqvIgCNq7elet2TkwkJw8vr6stGjGlDH3Prjh/hUbb79+YVlpYSapNm07+Ol/va+3b2DnnqPNjdVXXdZSOaIkDF9+nVxo61q/df/5tu75M5vrRo4YO7omCMIn1u48euLcydMXvnfPE6lUmJMTufXaeTcsnd0ysSEnJ9o/MJhOp/PiuTmxX86KlpsbS+TGwjDs7x/KjeWMG1NbV1t56kzbqqd37Np7vKGu8pZr5/f2DW7efmjlU9uf2XWkpChv3szxubFYb9/Ag49vudDRc+Vlk4qLCme0jM2Nr1755PY33XpFSUnBJasIAAD+0Kumvq4yGgkPH2+90N49YkRJQX6iuDDv4ZWHBgYH33TbFekwDIIgHo/VjRrR0dnX2zs4oqJ0dH1VYUFeLCcnM2dxb+9AEATpdLp/YKi/fzASieQlcp+rnDAdpgeHkuVlhXfdfvmyK2fOn9Xc2dW76umdnd19J8+0f+PuR7u6+9o7uo93923deXjWtLGZKZufE6msKL3l2nmlJYX/9sOVT67f+9MH142sqcjPix853vrkul1DQ0Pb9xz57Jfu27n3WJhOP71x754Dx+fNHJ/54XQ6HBxMlhQX3LR87uIFk5dc1nL2QufLRk06nT5+6vxTG/YMDqUOHj3zxW89cOzkuVQqeeho6xPrdhXmJdo7e6KRSE40+p43L5syoSEWy0ml0rXV5fHc2MkzFy60dyeTqcxkZecudJ670J0Ty6koLy4pym9sqBo7pubJtTsffeKZwYGh66+ZPWfGuN37T6x4Ytv9KzYePX520vj6WdPGptPp1nPtD63cEgmCk6cvfOZf7z1x5sLgwODOPce37TjcWF+VmecaAABUzbOuuqzl2z9cefBY670Prr/9hvmN9VVvunXRmvU7Dx8/O5wWpSWFd9y4MJ1Kf/7rDzyz6+jTm/Y2jxlZUVZUVVGy+8DJ9Vv2zZjaFI1E1m3ae/L0hcL8RGN9VRAEYRjGYrHL5k780LtuyFy4MrKmIicn+uS63Tv2Hs9LxKLRyPbdRyORSFlpYVd3//ot+5ddOeP5VRMUFSRmTBmzYPaEs+c7v3vPE/c9vHFmS9Ps6ePWbdp34vSFirLCgYGhNRv3BEFYP2rE8ZPnVzzxzKxpY4MgCILorGlN73/r8qrK0oqyotrqsrxE/OyFzpddId09/Tv3HNu191hRQSIajWzYuj+VSo+qHXHi1PmHVm7+s/9y+123X/4/P/vDSCQyOJRsPdcRRILCgsTc6c21VesOHD7z0MrN+Xnxmsqyzu7e+1ds3LX/xKjaEVMnjR5RURxP5E5urlvx+JYDh043NVRPnzKmprK0ZWJ9Ih7bued4Xl582uTRI2vKBweTG7ce2LP/ZEVZYU409vSmvdFoZFRNxdET5x5fs/3KhS2FBXnZnP4HAH84Uun00FAqy28eHBwKs3nMZCqZSmf1iGE4MJTM5huHhlK/PFv+V0qH4VB2jzk4mAyzXEupVDKZzmJpwsHsfnUQBMlkKpXdEoXpcCiZ1cMODCbDMMxuidKv+jZKDmW1RIUFiemTxzw37FQ1vwPmTB/3plsv/849q7/xg8eOnTo3vmlkZ1dvW2dvPB7LHIUIg0gkEi0rKZzZ0rR155Ef3rfm/hWbp4xvaBpdvWjexF37j9/38Maunv54bu66zfu6e/uvWDB5+pQxmXdjNJozsrp8/qzxF72Zkw8/vuVce8+Cmc1vvuOKEeXFkUh0175j3/j+ym07j+7ed3ziuLrMlTOZKdbCIAjDcHRd1c3L527beXj77mPf+/HqZDK1eu2ueDxx0/K5Ny2bGwRBGKYfX7Pjs1/++c8f2fjeNy9Lp8MgEq2qLJ05tSkzYdrwu/TZxwyePV0uDMLMZGthmPlqeLq1fc2mff0DqasXTX7r66+K58aSydTOvcf+1+d/smbj3kgQLJgzMRqNJlPpb979aElxQTqdnjG1af7MCTcunf29nzxx971PHj52dlRt+fkL3U+t393d3XfHjQsWzplYkJ8Xz82dOK6uckTZ0RPnRtaOmDKhPh6PNYyqnDS+YdXTu6qK8i+bOzEajXT19D24cktP39DSxdPf/volOTnRaDS6eduBf/7aLx5fs+Ptb2itqiyNx2MBwG/d0FAynd1QI51ODyWzGmoMZTe+zAxfUlkMX8IgHBzMdnSbTGa1ROl0Opnd4jw7yhzKakyW5RJlPrKyHOAOJZNhOpslCoeSqewXJ8hiIyVTWY9uwzD7AkkOJVPZbKNUeiDrgXh//2A22z05lEpmt5bSYdg/MJjVyhxIZrmWUun0wGAyy8XJsgGGklktUZgO+y+6fcXLFchQlkuUTmW9RAOD2byMM0uU7Ss5DPsGslqowcGhbN6YtdVlH3zH9armd0hBfuIDb7s2EY+tXLNz1ZodK594Jp1Ol5UULpo/qWHUiDOtHSNrygsLEoX5eY0NVddfM+v4qfNnznY+s+vIzKlNt1+/oL2j56kNux9cuSUIg+LigpuWzXn3m5c2jKo6f6GztrqsYdSI565yeVZ7Z8/RE+fqaivuuGHBzcvnVZQVBUEweULd/kOn12zYfeLUhc6u3kzVFBTkjaotTybTRYX5iUTurKlNb77jin/91sP7Dp566PEtXd19s6Y1vfHWy69aNDWz72H0qMpHVm/r6ek/fupc9YjS0XUjKsqKcp4/D3JuLKemqqSxvqqspDAajQRBkBONlpcVNTZUV1eWxmI56XTY1tF9vq1r+pQxt9+w8PbrF2Q+zKZOGr3q6Z3HTp3fvudow6jKMaNrhoaSj6zaGkSC5FCyp29gycKp77rrmlhOZPW63Ws27BkcGsrNiVWUFy9fMuOu269obhoZBEEsljN+7MgFcyYkEvFZ05oaG6qj0WhNVdniBVOOn7rQ3Fgza+q4dDrd0dl75Hjr5PF1b7h10c3L52amcm6Z0LBuy4Fd+44ePdE6fXKjqvk9lk6HyWS2H8xDyVSY1YAsTKayHUAMDSWz24WZTmf3kROGr2DwlEymsh80ZzPKHMp6ZaZS6ewHZMnsBmRZb6Cs9zVmxpdZL1E6yxFzmO2K6h8cyvIxk6n0QHajov6+wTAIs1z2bAZk6TDs78t2QNaf3YAslUxlv+aDIOjry2qUmf2ALAzDvv6sBs0D2W2jZCqV5fgys43SWWyjoaFUli+kMAz7+waz/O0Dg0OpdBjA75i+/sGBrNtP1fyWNNRVfvQDtyy5fOquPcdaz3fGcqKNdVUzpjY1ja4uKS54822LhpLJ8WNH5sZii+ZOTOTG9h081VhfFYThtMmN//WDty3ZOvnAkTOpVHr0qMrZ05snT6gPgqCgIHHnTYvmzhg3Z+b45w9Z0jcvm7N8SXL5kpklz91TclRNxdtev2RmS+OYhprc2LOXwo9vGvWWO65IpdKTJzQEQVBZUXLL8vmlxYVnz3XkxnImN9dXV5bOaBmT+eZoNDqxue4vPnLH2bOdeYn4zcvnTmyua5k0uqAgcfFvH1FRfMcN8y+0dc2ZPjYvLx4EQVFB3uIFkyvKCjOpE4ZhWWnRDVfPLCzMu2L+lOEHr60u/+j7bt578ERtVfnouqqPvPv6VCqduV9PKpWaMK6uqDBvZE35R99/y1WXT92593h7R3dRQf6EcaNmtIypqSrLee76/uamkW+7c/EV8ydOnzKmakRJEAQVZUW3LJ9TXVlSV1OROXMvLy/31mvnFRXlL1nYMnym2ej6qg++49oDR07VjaqM/LZuWXP42Jm+LD510ukwy7HgKxqQpdNZDZrTYZh8BSPmdJZ7s9JhmMouA7Lf3ZhKpbM56yCdDvsGsv2w7+8fzGblJ5Ppwaz/8vb2DWSzjgYHk9nuwkynsxyNBUHQPzCU5bkZyVRqYCCZzeJk/+LMckCWTof92S1R/8BgKhVmtSxZjy97+/qzexUHQ0PJLF+f2Y+YAfj9FslyqPQ7LgzDdDodBJFoNPIrrtx47v6bQeYwQvicaDT6std7ZMapz95S5sW++lJfuuQJBMFLftuv/mo2K+E3+fHh1Zi5Xc+r/gR+86eXvf/xT3fvf5GZ7l44Yk5lf9C/p7c/y+8cGBzKZtCcSqez3+HX2/+KRsxDr+4SDQ4msz9kAQD8LqutLvvQu274yz95/e/Zcv2enA4UiURyspg1OBK59G6b2Q+yM+d9/Xpfvfg3/tpf/Q0f/FVcjf8pS/eKPLxq69Mb9/izBQDwB8JFDgAA/5lysj5FIpqT1W7USDQSzXpnYk5OVr89Gs1yF24QRCJZLlE0mv3TDCKRbBcqJ5b1+sxuB3f2p7Hk5EQiQbZ7urNeodlvo6wWZ0RFcVVlqaqB14Co+aOBFwwgsvzDEAmyHWpkf7JuJBrJ8oh+9qOcaDSrwVMkEolEX8GfxCwHmdmf7BAJgmh2A7JItuPLV/BHPvtBc/ZLlPNKtns2jxmLRgvyE1k+ZkFBIpv1Gc+NDd+C72U3UJZ3k8vLz82NxbJcRZdcHvxSCgvyst+aubFsF6q4ONv74+XFc3NzX36hojnRwvwslyiRZYHEc3MS8XiWz7O4KLttlJfV4ryil7Gqgf9MhQWJWE40+6mZeBUHjtmPnF7dcUb2NZvNJXDDn/bZf9y+6k81+9HtK/rVWQ5ws16ZkVd9o7+iAgmCIBrJ6rO5IC8ey83qDNtYTk5+dgOy4oK8LCdBScRjiSxmgIxGIkVZj8byE/Fshi+xnFcwYs4MmrMZ7sTjsbxEPMt3XJaD5vy8xPC8O79qiWI5BfnZjgWLCvOyjM/c7DIgEolkOb4MgiA/Lx7PNdACVQO/rng8lp8Xz2KKrcgrOvD96n5n5JU+5qv9VF/REa1IVqPwoLiw4BWMnLIYvuTGcrIfkBUXZrXPL5EXT2Q3w3g0GslyNBYEQUF+VgOyZ8dkeS+/UCXF+UF22ygvHotnt8MvmvWArKAgnvX4MtsNVFSYn2XYJOK5eXm5Wb4yS4oKAgD+4P2ezIEGF/va9x45fvL8y8dPbizLQ+RBEJQUF2RZC/mJeCKLHX450Uj2h8iLCvJi2Y2Yc2M5BQV52XxnaUm2S5SXyM1ypywAgKoBAAB4xaJWAQAAoGoAAABUDQAAgKoBAABUDQAAgKoBAABQNQAAAKoGAABQNQAAAKoGAABA1QAAAKgaAABA1QAAAKgaAAAAVQMAAKBqAAAAVQMAAKBqAAAAVA0AAKBqAAAAVA0AAICqAQAAUDUAAICqAQAAUDUAAACqBgAAQNUAAACqBgAAQNUAAACoGgAAAFUDAACoGgAAAFUDAACgagAAAFQNAACgagAAAFQNAACAqgEAAFQNAACAqgEAAFA1AAAAqgYAAFA1AAAAqgYAAEDVAAAAqBoAAEDVAAAAqBoAAABVAwAAoGoAAABVAwAAoGoAAABUDQAAgKoBAABUDQAAgKoBAABQNQAAgKoBAABQNQAAAKoGAABA1QAAAKoGAABA1QAAAKgaAAAAVQMAAKgaAAAAVQMAAKBqAAAAVA0AAKBqAAAAVA0AAICqAQAAUDUAAICqAQAAUDUAAACqBgAAUDUAAACqBgAAQNUAAACoGgAAQNUAAACoGgAAgN+CmFXwUt72lZ2Z//OdqjprAwDgD1B4W6mV8JrgWA0AAKBqAAAAVA0AAICqAQAAVA0AAICqAQAAUDUAAACqBgAAUDUAAACqBgAAQNUAAACoGgAAQNUAAACoGgAAAFUDAACgagAAAFUDAACgagAAAFQNAACgagAAAFQNAACAqgEAAFA1AACAqgEAAFA1AAAAqgYAAEDVAAAAqgYAAEDVAAAAqBoAAABVAwAAqBoAAABVAwAAoGoAAABUDQAAoGoAAABUDQAAgKoBAABUDQAAgKoBAABQNQAAAKoGAABQNQAAAKoGAABA1QAAAKgaAABA1QAAAKgaAAAAVQMAAKBqAAAAVQMAAKBqAAAAVA0AAICqAQAAVA0AAICqAQAAUDUAAICqAQAAUDUAAACqBgAAQNUAAACqBgAAQNUAAACoGgAAAFUDAACoGgAAAFUDAACgagAAAFQNAACgagAAAFQNAACAqgEAAFA1AACAqgEAAFA1AAAAqgYAAFA1AAAAqgYAAEDVAAAAqBoAAEDVAAAAqBoAAABVAwAAoGoAAABVAwAAoGoAAABUDQAAgKoBAABUDQAAgKoBAABQNQAAAKoGAABQNQAAAKoGAABA1QAAAKoGAABA1QAAAKgaAAAAVQMAAKgaAAAAVQMAAKBqAAAAVA0AAKBqAAAAVA0AAICqAQAAUDUAAICqAQAAUDUAAACqBgAAQNUAAACqBgAAQNUAAACoGgAAQNUAAACoGgAAAFUDAACgagAAAFUDAACgagAAAFQNAACAqgEAAH5/RcIwtBYAAIDXLsdqAAAAVQMAAKBqAAAAVA0AAKBqAAAAVA0AAICqAQAAUDUAAICqAQAAUDUAAACqBgAAQNUAAACqBgAAQNUAAACoGgAAAFUDAACoGgAAAFUDAACgagAAAFUDAACgagAAAFQNAADAryNmFbxSkY89biXwHy38zBIrAQAgS47VAAAAr22RMAytBQAA4LXLsRoAAEDVAAAAqBoAAABVAwAAqBoAAABVAwAA8NvkLpwA8Dunq6vLSnitKy4uth1/P7ajlfCa4FgNAADw2uZYzcuzowXg1za8m9Pf0l9jpQGQJcdqAAAAVQMAAKBqAAAAVA0AAKBqAAAAVA0AAICqAQAAUDUAAICqAQAAUDUAAACqBgAAQNUAAACqBgAAQNUAAACoGgAAAFUDAACoGgAAAFUDAACgagAAAFUDAACgagAAAFQNAACAqgEAAFQNAACAqgEAAFA1AAAAqgYAAFA1AAAAqgYAAEDVAAAAqBoAAOD3UyQMQ2sBAAB47XKsBgAAUDUAAACqBgAAQNUAAACqBgAAQNUAAACoGgAAAFUDAACoGgAAAFUDAACgagAAAFQNAACgagAAAFQNAACAqgEAAFA1AACAqgEAAFA1AAAAqgYAAFA1AAAAqgYAAEDVAAAAqBoAAEDVAAAAqBoAAABVAwAAoGoAAABVAwAAoGoAAABUDQAAgKoBAABUDQAAgKoBAAB4dcWsgl+hq6vLSgD4TRQXF1sJAKgaAPhDZM/a70HS24i/N5vSSvjd5ww0AADgtc2xGgB+G+y0zpK9wuAtya/BsRoAAEDVAAAAqBoAAABVAwAAqBoAAABVAwAAoGoAAABUDQAAoGoAAABUDQAAgKoBAABQNQAAgKoBAABQNQAAAKoGAABA1QAAAKoGAABA1QAAAKgaAABA1QAAAKgaAAAAVQMAAKBqAAAAVQMAAKBqAAAAVA0AAICqAQAAVA0AAICqAQAAUDUAAACqBgAA+P0UCcPQWgAAAF67HKsBAABUDQAAgKoBAABQNQAAgKoBAABQNQAAAKoGAABA1QAAAKoGAABA1QAAAKgaAAAAVQMAAKgaAAAAVQMAAKBqAAAAVA0AAKBqAAAAVA0AAICqAQAAVA0AAICqAQAAUDUAAACqBgAAUDUAAACqBgAAQNUAAACoGgAAQNUAAACoGgAAAFUDAACgagAAAFUDAACgagAAAFQNAACAqgEAAFQNAACAqgEAAFA1AACAqgEAAFA1AAAAqgYAAEDVAAAAqgYAAEDVAAAAqBoAAABVAwAAqBoAAABVAwAAoGoAAABUDQAAoGoAAABUDQAAgKoBAABQNQAAgKoBAABQNQAAAKoGAABQNQAAAKoGAABA1QAAAKgaAABA1QAAAKgaAAAAVQMAAKBqAAAAVQMAAKBqAAAAVA0AAICqAQAAVA0AAICqAQAAUDUAAAAZMavgV+jq6rISAH4TxcXFVoLPoD/YF7+N6I8YvzWO1QAAAKoGAADgP48z0AD4bXAqTpac7gLwa3CsBgAAUDUAAACqBgAAQNUAAACqBgAAQNUAAACoGgAAAFUDAACoGgAAAFUDAACgagAAAFQNAACgagAAAFQNAACAqgEAAFA1AACAqgEAAFA1AAAAqgYAAFA1AAAAqgYAAEDVAAAAqBoAAEDVAAAAqBoAAABVAwAAoGoAAABVAwAAoGoAAABUDQAAgKoBAABUDQAAgKoBAABQNQAAAKoGAABQNQAAAKoGAABA1QAAAKoGAABA1QAAAKgaAAAAVQMAAKgaAAAAVQMAAKBqAAAAVA0AAKBqAAAAfrdFwjC0FgAAgNcux2oAAABVAwAAoGoAAABUDQAAoGoAAID/v707xs0aCAIwqpHcbkOdSyDlejScD3EKWtLMAYYSEP9vOTZZe73v3SBjY+fzrAiqBgAAQNUAAACoGgAAQNUAAACoGgAAAFUDAACgagAAAFUDAACgagAAAFQNAACAqgEAAFQNAACAqgEAAFA1AACAqgEAAFA1AAAAqgYAAEDVAAAAqgYAAEDVAAAAqBoAAABVAwAAqBoAAABVAwAAoGoAAABUDQAAoGoAAABUDQAAgKoBAABQNQAAgKoBAABQNQAAAKoGAABQNQAAAKoGAABA1QAAAKgaAABA1QAAAKgaAAAAVQMAAKBqAACA+1uMYEVmGgLAEa01Q/AOmvbmdxE9xOjGrgYAAFA1AAAA53ECDYAeHMXZyHEXgB3sagAAAFUDAACgagAAAFQNAACgagAAAFQNAACAqgEAAFA1AACAqgEAAFA1AAAAqgYAAEDVAAAAqgYAAEDVAAAAqBoAAABVAwAAqBoAAABVAwAAoGoAAABVAwAAoGoAAABUDQAAgKoBAABUDQAAgKoBAABQNQAAAKoGAABQNQAAAKoGAABA1QAAAKgaAADgnqKqTAEAABiXXQ0AAKBqAAAAVA0AAICqAQAAVA0AAICqAQAAUDUAAACqBgAAUDUAAACqBgAAQNUAAACoGgAAQNUAAACoGgAAAFUDAACgagAAAFUDAACgagAAAFQNAACgagAAAFQNAACAqgEAAFA1AACAqgEAAKFSuUUAABHMSURBVFA1AAAAqgYAAEDVAAAAqgYAAEDVAAAAqBoAAABVAwAAqBoAAABVAwAAoGoAAABUDQAAoGoAAABUDQAAgKoBAABUDQAAgKoBAABQNQAAAKoGAABQNQAAAKoGAABA1QAAAKgaAABA1QAAAKgaAAAAVQMAAKBqAAAAVQMAAKBqAAAAVA0AAICqAQAAVA0AAICqAQAAUDUAAICqAQAAUDUAAACqBgAAQNUAAACqBgAAQNUAAACoGgAAAFUDAACoGgAAAFUDAACgagAAAB5ZjGBFZhoCwBGtNUPwDpr25ncRPcToxq4GAABQNQAAAOdxAg2AHhzF2chxF4Ad7GoAAABVAwAAoGoAAABUDQAAoGoAAABUDQAAgKoBAABQNQAAgKoBAABQNQAAAKoGAABA1QAAAKoGAABA1QAAAKgaAAAAVQMAAKgaAAAAVQMAAKBqAAAAVQMAAKBqAAAAVA0AAICqAQAAVA0AAICqAQAAUDUAAACqBgAAUDUAAACqBgAAQNUAAAA8E1VlCgAAwLjsagAAAFUDAACgagAAAFQNAACgagAAAFQNAACAqgEAAFA1AACAqgEAAFA1AAAAqgYAAEDVAAAAqgYAAEDVAAAAqBoAAABVAwAAqBoAAABVAwAAoGoAAABVAwAAoGoAAABUDQAAgKoBAABUDQAAgKoBAABQNQAAAKoGAABQNQAAAKoGAABA1QAAAKgaAABA1QAAAKgaAAAAVQMAAKBqAAAAVQMAAKBqAAAAVA0AAKBqAAAAVA0AAICqAQAAUDUAAICqAQAAUDUAAACqBgAAQNUAAACqBgAAQNUAAACoGgAAAFUDAACoGgAAgKtZjGBFZhoCwBGtNUPwDpr25ncRPcToxq4GAAAYm10NAD34aL2RD8MAO9jVAAAAqgYAAEDVAAAAqBoAAEDVAAAAqBoAAABVAwAAoGoAAABVAwAAoGoAAABUDQAAgKoBAABUDQAAgKoBAABQNQAAAKoGAABQNQAAAKoGAABA1QAAAKoGAABA1QAAAKgaAAAAVQMAAKgaAAAAVQMAAKBqAAAAVA0AAKBqAAAAVA0AAICqAQAAUDUAAMA9RVWZAgAAMC67GgAAQNUAAACoGgAAAFUDAACoGgAAAFUDAACgagAAAFQNAACgagAAAFQNAACAqgEAAFA1AACAqgEAAFA1AAAAqgYAAEDVAAAAqgYAAEDVAAAAqBoAAEDVAAAAqBoAAABVAwAAoGoAAABVAwAAoGoAAAD6WYzgvSLCEPhXVRkCAMAp7GoAAICxhQ/MAADA0OxqAAAAVQMAAKBqAAAAVA0AAKBqAAAARuPv1azJTEMAOKK1ZgjeQdPe/C6ihxjd2NUAAACqBgAA4DxOoAHQg6M4GznuArCDXQ0AAKBqAAAAVA0AAICqAQAAVA0AAICqAQAAUDUAAACqBgAAUDUAAACqBgAAQNUAAACoGgAAQNUAAACoGgAAAFUDAACgagAAAFUDAACgagAAAFQNAACgagAAAFQNAACAqgEAAFA1AACAqgEAAFA1AAAAqgYAAEDVAAAAqgYAAEDVAAAAqBoAAABVAwAA3FNUlSkAAADjsqsBAABUDQAAgKoBAABQNQAAgKoBAABQNQAAAKoGAABA1QAAAKoGAABA1QAAAKgaAAAAVQMAAKgaAAAAVQMAAKBqAAAAVA0AAKBqAAAAVA0AAICqAQAAVA0AAICqAQAAUDUAAACqBgAAUDUAAACqBgAAQNUAAACoGgAAQNUAAACoGgAAAFUDAACgagAAAFUDAACgagAAAFQNAADAb4sRrMhMQwA4orVmCN5B0978LqKHGN3Y1QAAAGOzqwGgBx+tN/JhGGAHuxoAAEDVAAAAqBoAAABVAwAAqBoAAABVAwAAoGoAAABUDQAAoGoAAABUDQAAgKoBAABQNQAAgKoBAABQNQAAAKoGAABA1QAAAKoGAABA1QAAAKgaAABA1QAAAKgaAAAAVQMAAKBqAAAAVQMAAKBqAAAAVA0AAICqAQAAVA0AAICqAQAAUDUAAACqBgAAUDUAAACqBgAAQNUAAACoGgAAQNUAAACoGgAAAFUDAACoGgAAAFUDAACgagAAAFQNAACgagAAAFQNAACAqgEAAFA1AACAqgEAALi2qCpTAAAAxmVXAwAAqBoAAABVAwAAoGoAAABVAwAAoGoAAABUDQAAgKoBAABUDQAAgKoBAABQNQAAAKoGAABQNQAAAKoGAABA1QAAAKgaAABA1QAAAKgaAAAAVQMAAKgaAAAAVQMAAKBqAAAAVA0AAKBqAAAAVA0AAICqAQAAUDUAAICqAQAAUDUAAACqBgAAQNUAAACqBgAAQNUAAACoGgAAAFUDAACoGgAAAFUDAACgagAAAFUDAACgagAAAFQNAACAqgEAAFQNAACAqgEAAFA1AAAAqgYAAFA1AAAAqgYAAEDVAAAAqBoAAEDVAAAAXM1iBCsy0xAAjmitGYJ30LQ3v4voIUY3djUAAMDY7GoA6MFH6418GAbYwa4GAABQNQAAAKoGAABA1QAAAKoGAABA1QAAAKgaAAAAVQMAAKgaAAAAVQMAAKBqAAAAVA0AAKBqAAAAVA0AAICqAQAAUDUAAICqAQAAUDUAAACqBgAAUDUAAACqBgAAQNUAAACoGgAAQNUAAACoGgAAAFUDAACgagAAAFUDAACgagAAAFQNAACAqgEAAO4pqsoUAACAcdnVAAAAqgYAAEDVAAAAqBoAAEDVAAAAqBoAAABVAwAAoGoAAABVAwAAoGoAAABUDQAAgKoBAABUDQAAgKoBAABQNQAAAKoGAABQNQAAAKoGAABA1QAAAKoGAABA1QAAAKgaAAAAVQMAAKgaAAAAVQMAANDPYgTvFRGGwIqqMgSAqd62nvwuJaezqwEAAAbvZ0kKAAAMza4GAABQNQAAAKoGAABA1QAAAKoGAABgNP5ezZrMNASAI1prhuAdBB5ifDS7GgAAQNUAAACcxwk0AHpwnmojx10AdrCrAQAAVA0AAICqAQAAUDUAAICqAQAAUDUAAACqBgAAQNUAAACqBgAAQNUAAACoGgAAAFUDAACoGgAAAFUDAACgagAAAFQNAACgagAAAFQNAACAqgEAAFQNAACAqgEAAFA1AAAAqgYAAFA1AAAAqgYAAEDVAAAAqBoAAEDVAAAAqBoAAABVAwAA8ExUlSk8nU6EIQAATMuvyqoGAACgByfQAAAAVQMAAKBqAAAAVA0AAKBqAAAAVA0AAICqAQAAUDUAAICqAQAAUDUAAACqBgAAQNUAAACqBgAAQNUAAACoGgAAAFUDAACoGgAAAFUDAACgagAAAFUDAACgagAAAFQNAACAqgEAAFQNAACAqgEAAFA1AAAAqgYAAFA1AAAAqgYAAOAjLUbwXhFhCMBsqurGT/Kb/XTetv6BuJQu5YTsagAAgMH7WZICAABDs6sBAABUDQAAgKoBAABQNQAAgKoBAABQNQAAAKoGAABA1QAAAKoGAABA1QAAAKgaAAAAVQMAAKgaAACAK1qM4JmIMAQAgJlVlSEMwa4GAAAYWwhQAABgaHY1AACAqgEAAFA1AAAAqgYAAFA1AAAAqgYAAEDVAAAAqBoAAEDVAAAAqBoAAABVAwAAoGoAAABVAwAAoGoAAABUDQAAgKoBAABUDQAAgKoBAABQNQAAgKoBAABQNQAAAKoGAABA1QAAAKoGAABA1QAAAKgaAAAAVQMAAKgaAAAAVQMAAKBqAAAAVA0AAKBqAAAAVA0AAICqAQAAUDUAAICqAQAAUDUAAACqBgAAUDUAAACqBgAAQNUAAACoGgAAQNUAAACoGgAAAFUDAACgagAAAFUDAACgagAAAFQNAACAqgEAAFQNAACAqgEAAFA1AAAAqgYAAFA1AAAAqgYAAEDVAAAAqgYAAEDVAAAAqBoAAABVAwAAqBoAAABVAwAAoGoAAABUDQAAoGoAAABUDQAAgKoBAABQNQAAgKoBAABQNQAAAKoGAABA1QAAAKoGAABA1QAAAKgaAABA1QAAAKgaAAAAVQMAAKBqAAAAVQMAAKBqAAAAVA0AAICqAQAAVA0AAICqAQAAUDUAAACqBgAAUDUAAACqBgAAQNUAAACoGgAAQNUAAACoGgAAAFUDAACoGgAAAFUDAACgagAAAFQNAACgagAAAFQNAACAqgEAAFA1AACAqgEAAFA1AAAAqgYAAEDVAAAAqgYAAEDVAAAAqBoAAABVAwAAqBoAAABVAwAAoGoAAABVAwAAoGoAAABUDQAAgKoBAABUDQAAgKoBAABQNQAAAKoGAABQNQAAAKoGAABA1QAAAKgaAABA1QAAAKgaAAAAVQMAAKBqAAAAVQMAAKBqAAAAVA0AAKBqAAAAVA0AAICqAQAAUDUAAICqAQAAUDUAAACqBgAAQNUAAACqBgAAQNUAAACoGgAAAFUDAACoGgAAAFUDAACgagAAAFUDAACgagAAAFQNAACAqgEAAFQNAACAqgEAAFA1AAAAqgYAAFA1AAAAqgYAAEDVAAAAqBoAAEDVAAAAqBoAAABVAwAAoGoAAABVAwAAoGoAAABUDQAAoGoAAABUDQAAgKoBAABQNQAAgKoBAABQNQAAAKoGAABA1QAAAKoGAABA1QAAAKgaAAAAVQMAAKgaAAAAVQMAAKBqAAAAVA0AAKBqAAAAVA0AAICqAQAAVA0AAICqAQAAUDUAAACqBgAAUDUAAACqBgAAQNUAAACoGgAAQNUAAACoGgAAAFUDAACgagAAAFUDAACgagAAAFQNAACAqgEAAFQNAACAqgEAAFA1AACAqgEAAFA1AAAAqgYAAEDVAAAAqgYAAEDVAAAAqBoAAABVAwAAqBoAAABVAwAAoGoAAABUDQAAoGoAAABUDQAAgKoBAABQNQAAgKoBAABQNQAAAKoGAABQNQAAAKoGAABA1QAAAKgaAABA1QAAAKgaAAAAVQMAAKBqAAAAVQMAAKBqAAAAVA0AAICqAQAAVA0AAICqAQAAUDUAAACqBgAAUDUAAACqBgAAQNUAAACqBgAAQNUAAACoGgAAAFUDAACoGgAAAFUDAACgagAAAFQNAACgagAAAFQNAACAqgEAAFA1AACAqgEAAFA1AAAAqgYAAEDVAAAAqgYAAEDVAAAAqBoAAEDVAAAAqBoAAABVAwAAoGoAAABVAwAAoGoAAABUDQAAgKoBAABUDQAAgKoBAABQNQAAAKoGAABQNQAAAKoGAABA1QAAAKoGAABA1QAAAKgaAAAAVQMAAKgaAAAAVQMAAKBqAAAAVA0AAKBqAAAAVA0AAICqAQAAUDUAAICqAQAAUDUAAACqBgAAQNUAAACqBgAAQNUAAACoGgAAQNUAAACoGgAAAFUDAACgagAAAFUDAACgagAAAFQNAACAqgEAAFQNAACAqgEAAFA1AAAAqgYAAFA1AAAAqgYAAOB/WozgmYgwBACAE/388tkQ/vTp63dDePyre1WZAgAAF/T28moIf1XNj2+G8JATaAAAgKoBAABQNQAAAKoGAABQNQAAAKoGAABA1QAAgP/IGFUDAACoGgAAAFUDAACgagAAAFQNAACgagAAAFQNAACAqgEAAFA1AACAqgEAAFA1AAAAqgYAAFA1AAAAqgYAAEDVAAAAqBoAAEDVAAAAqBoAAABVAwAAoGoAAABVAwAAoGoAAABUDQAAgKoBAABUDQAAgKoBAABQNQAATOHt5dUQUDUAAICqAQAAUDUAAACqBgAAQNUAAACqBgAA4GqiqkwBAAAYl10NAACgagAAAFQNAACAqgEAAFQNAACAqgEAAFA1AAAAqgYAAFA1AAAAqgYAAEDVAAAAqBoAAEDVAAAAqBoAAABVAwAAoGoAAABVAwAAoGoAAABUDQAAoGoAAABUDQAAgKoBAABQNQAAgKoBAABQNQAAAKoGAABA1QAAAKoGAABA1QAAAKgaAAAAVQMAAKgaAAAAVQMAAKBqAAAAVA0AAKBqAAAAVA0AAICqAQAAVA0AAICqAQAAUDUAAACqBgAAUDUAAACqBgAAQNUAAACoGgAAQNUAAACoGgAAAFUDAADw2C809M9DZShiXwAAAABJRU5ErkJggg=="/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">16<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h3 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c hb y5 ff4 fs1 fc0 sc0 ls0 ws0">IV. <span class="_ _22"> </span><span class="ff6">SKONSOLIDOWAN<span class="_ _1"></span>E SPRAWOZDANI<span class="_ _1"></span>E Z CAŁKOWIT<span class="_ _1"></span>YCH DOCHODÓW<span class="_ _1"></span></span> </div><div class="t m0 x7 h6 y20b ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y20c w2f h24"><div class="t m0 x51 hd y1d5 ff2 fs4 fc1 sc0 ls0 ws0"> </div></div><div class="c x43 y20c w30 h24"><div class="t m0 x52 hd y1d5 ff2 fs4 fc1 sc0 ls0 ws0"> </div></div><div class="c x53 y20c w31 h24"><div class="t m0 x54 hd yb7 ff2 fs4 fc1 sc0 ls0 ws0">w tys.  </div></div><div class="c x55 y20c w32 h24"><div class="t m0 x4b hd yb7 ff2 fs4 fc1 sc0 ls0 ws0">PLN </div></div><div class="c x9 y20d w2f h54"><div class="t m0 x1d hd y20e ff3 fs4 fc1 sc0 ls0 ws0">Rachunek zysków<span class="_ _0"></span> lub strat<span class="ff2"> </span></div></div><div class="c x43 y20d w30 h54"><div class="t m0 x56 hd y20e ff2 fs4 fc1 sc0 ls0 ws0">Nr Noty </div></div><div class="c x53 y20d w31 h54"><div class="t m0 x57 hd y20e ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x55 y20d w32 h54"><div class="t m0 x57 hd y20e ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x9 yb w2f h55"><div class="t m0 x14 hd y20f ff2 fs4 fc1 sc0 ls0 ws0"> </div></div><div class="c x43 yb w30 h55"><div class="t m0 x4b hd y20f ff2 fs4 fc1 sc0 ls0 ws0"> </div></div><div class="c x53 yb w31 h55"><div class="t m0 x58 hd y15f ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2024 <span class="ls5">do </span></div><div class="t m0 x59 hd y210 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x55 yb w32 h55"><div class="t m0 x58 hd y15f ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2023 <span class="ls5">do </span></div><div class="t m0 x59 hd y210 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x27 y211 w33 h54"><div class="t m0 x4b h31 y20e ff6 fs4 fc7 sc0 ls0 ws0">Działalność <span class="ff4">kontynu<span class="_ _0"></span>owana </span></div></div><div class="c x43 y211 w30 h54"><div class="t m0 x4b h31 y187 ff4 fs4 fc7 sc0 ls0 ws0"> </div></div><div class="c x53 y211 w34 h54"><div class="t m0 x2f h56 y187 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x55 y211 w35 h54"><div class="t m0 x2f h56 y187 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y212 w36 h57"><div class="t m0 x14 hd y213 ff3 fs4 fc0 sc0 ls0 ws0">Przychody ze <span class="_ _0"></span>sprzedaży<span class="ff2"> </span></div></div><div class="c x43 y212 w37 h57"><div class="t m0 x57 hd y213 ff2 fs4 fc0 sc0 ls5 ws0">17<span class="ls0"> </span></div></div><div class="c x53 y212 w38 h57"><div class="t m0 x22 hd y213 ff2 fs4 fc0 sc0 ls0 ws0">3 252 143 </div></div><div class="c x55 y212 w39 h57"><div class="t m0 x22 hd y213 ff2 fs4 fc0 sc0 ls0 ws0">3 322 440 </div></div><div class="c x9 y214 w36 h57"><div class="t m0 x14 hd y213 ff3 fs4 fc0 sc0 ls0 ws0">Koszt własny sprzed<span class="_ _0"></span>aży<span class="ff2"> </span></div></div><div class="c x43 y214 w37 h57"><div class="t m0 x57 hd y213 ff2 fs4 fc0 sc0 ls5 ws0">18<span class="ls0"> </span></div></div><div class="c x53 y214 w38 h57"><div class="t m0 xf hd y213 ff2 fs4 fc0 sc0 ls0 ws0">-2 960 800 </div></div><div class="c x55 y214 w39 h57"><div class="t m0 xf hd y213 ff2 fs4 fc0 sc0 ls0 ws0">-2 986 784 </div></div><div class="c x27 y215 w33 h57"><div class="t m0 x4b h31 y213 ff6 fs4 fc0 sc0 ls0 ws0">Zysk brutto na spr<span class="_ _0"></span>zedaży<span class="ff4"> </span></div></div><div class="c x5a y215 w3a h57"><div class="t m0 x0 hd y213 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y215 w34 h57"><div class="t m0 x5b h31 y213 ff4 fs4 fc0 sc0 ls0 ws0">291 343 </div></div><div class="c x55 y215 w35 h57"><div class="t m0 x5b h31 y213 ff4 fs4 fc0 sc0 ls0 ws0">335 656 </div></div><div class="c x27 y216 w33 h58"><div class="t m0 x4b hd y217 ff3 fs4 fc0 sc0 ls0 ws0">Udziały w zyskach<span class="_ _0"></span> lub stratach<span class="_ _0"></span> jednoste<span class="_ _0"></span>k stowarzyszonych<span class="_ _0"></span> i </div><div class="t m0 x4b hd y20f ff3 fs4 fc0 sc0 ls0 ws0">wspólnych przed<span class="_ _0"></span>sięwzięciach ro<span class="_ _0"></span>zliczanych zgod<span class="_ _0"></span>nie z metodą </div><div class="t m0 x4b hd y63 ff3 fs4 fc0 sc0 ls0 ws0">praw własności<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x5a y216 w3a h58"><div class="t m0 x5c hd y20f ff2 fs4 fc0 sc0 ls5 ws0">19<span class="ls0"> </span></div></div><div class="c x53 y216 w34 h58"><div class="t m0 x9 hd y20f ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x55 y216 w35 h58"><div class="t m0 x9 h56 y218 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y219 w33 h59"><div class="t m0 x4b hd y21a ff3 fs4 fc0 sc0 ls0 ws0">Pozostałe prz<span class="_ _0"></span>ychody z działalno<span class="_ _0"></span>ści opera<span class="_ _0"></span>cyjnej i </div><div class="t m0 x4b hd y1c6 ff2 fs4 fc0 sc0 ls0 ws0">inwestycyjnej </div></div><div class="c x5a y219 w3a h59"><div class="t m0 x5c hd y21b ff2 fs4 fc0 sc0 ls5 ws0">20<span class="ls0"> </span></div></div><div class="c x53 y219 w34 h59"><div class="t m0 x5b hd y21b ff2 fs4 fc0 sc0 ls0 ws0">186 655 </div></div><div class="c x55 y219 w35 h59"><div class="t m0 x5d hd y21b ff2 fs4 fc0 sc0 ls0 ws0">28 376 </div></div><div class="c x27 y21c w33 h5a"><div class="t m0 x4b hd y1d5 ff3 fs4 fc0 sc0 ls0 ws0">Pozostałe kos<span class="_ _0"></span>zty z działalno<span class="_ _0"></span>ści operacyjnej<span class="_ _0"></span> i inwestycyjnej<span class="ff2"> </span></div></div><div class="c x5a y21c w3a h5a"><div class="t m0 x5c hd y1d5 ff2 fs4 fc0 sc0 ls5 ws0">20<span class="ls0"> </span></div></div><div class="c x53 y21c w34 h5a"><div class="t m0 x3e hd y1d5 ff2 fs4 fc0 sc0 ls0 ws0">-295 867 </div></div><div class="c x55 y21c w35 h5a"><div class="t m0 x3e hd y1d5 ff2 fs4 fc0 sc0 ls0 ws0">-140 149 </div></div><div class="c x27 y21d w33 h57"><div class="t m0 x4b h31 y213 ff4 fs4 fc0 sc0 ls0 ws0">EBIT </div></div><div class="c x5a y21d w3a h57"><div class="t m0 x0 hd y213 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y21d w34 h57"><div class="t m0 x5b h31 y213 ff4 fs4 fc0 sc0 ls0 ws0">182 131 </div></div><div class="c x55 y21d w35 h57"><div class="t m0 x5b h31 y213 ff4 fs4 fc0 sc0 ls5 ws0">223 883<span class="ls0"> </span></div></div><div class="c x27 y14 w33 h54"><div class="t m0 x4b hd y20e ff2 fs4 fc0 sc0 ls0 ws0">Przychody finansow<span class="_ _0"></span>e </div></div><div class="c x5a y14 w3a h54"><div class="t m0 x0 hd y20e ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y14 w34 h54"><div class="t m0 x54 hd y20e ff2 fs4 fc0 sc0 ls0 ws0">8 562 </div></div><div class="c x55 y14 w35 h54"><div class="t m0 x54 hd y20e ff2 fs4 fc0 sc0 ls0 ws0">1 196 </div></div><div class="c x27 y21e w33 h57"><div class="t m0 x4b hd y213 ff2 fs4 fc0 sc0 ls0 ws0">Koszty finansowe<span class="_ _0"></span> </div></div><div class="c x5a y21e w3a h57"><div class="t m0 x5c hd y213 ff2 fs4 fc0 sc0 ls5 ws0">21<span class="ls0"> </span></div></div><div class="c x53 y21e w34 h57"><div class="t m0 x5e hd y213 ff2 fs4 fc0 sc0 ls0 ws0">-38 964 </div></div><div class="c x55 y21e w35 h57"><div class="t m0 x5e hd y213 ff2 fs4 fc0 sc0 ls0 ws0">-54 866 </div></div><div class="c x27 y21f w33 h57"><div class="t m0 x4b h31 y213 ff6 fs4 fc0 sc0 ls0 ws0">Zysk (strata<span class="_ _0"></span>) z działalności pr<span class="_ _0"></span>zed opodatk<span class="_ _0"></span>owaniem<span class="ff4"> </span></div></div><div class="c x5a y21f w3a h57"><div class="t m0 x0 hd y213 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y21f w34 h57"><div class="t m0 x5b h31 y213 ff4 fs4 fc0 sc0 ls0 ws0">151 729 </div></div><div class="c x55 y21f w35 h57"><div class="t m0 x5b h31 y213 ff4 fs4 fc0 sc0 ls0 ws0">170 213 </div></div><div class="c x27 y220 w33 h5b"><div class="t m0 x4b hd y21a ff3 fs4 fc0 sc0 ls0 ws0">Podatek dochodow<span class="_ _b"></span>y<span class="_ _1"></span> przypadają<span class="_ _0"></span>cy na działalność </div><div class="t m0 x4b hd y1c6 ff3 fs4 fc0 sc0 ls0 ws0">kontynuowaną<span class="ff2"> </span></div></div><div class="c x5a y220 w3a h5b"><div class="t m0 x5c hd y21b ff2 fs4 fc0 sc0 ls5 ws0">22<span class="ls0"> </span></div></div><div class="c x53 y220 w34 h5b"><div class="t m0 x5e hd y21b ff2 fs4 fc0 sc0 ls0 ws0">-30 357 </div></div><div class="c x55 y220 w35 h5b"><div class="t m0 x5e hd y21b ff2 fs4 fc0 sc0 ls0 ws0">-34 799 </div></div><div class="c x27 y221 w33 h57"><div class="t m0 x4b h31 y213 ff4 fs4 fc0 sc0 ls0 ws0">Zysk (strata<span class="_ _0"></span>) z <span class="ff6">działalności kont<span class="_ _0"></span>ynuowanej<span class="ff4"> </span></span></div></div><div class="c x5a y221 w3a h57"><div class="t m0 x0 hd y213 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y221 w34 h57"><div class="t m0 x5b h31 y213 ff4 fs4 fc0 sc0 ls0 ws0">121 372 </div></div><div class="c x55 y221 w35 h57"><div class="t m0 x5b h31 y213 ff4 fs4 fc0 sc0 ls0 ws0">135 414 </div></div><div class="c x27 y222 w33 h57"><div class="t m0 x4b h31 y213 ff6 fs4 fc0 sc0 ls0 ws0">Działalność za<span class="_ _0"></span>niechana<span class="ff4"> </span></div></div><div class="c x5a y222 w3a h57"><div class="t m0 x5c hd y213 ff2 fs4 fc0 sc0 ls5 ws0">23<span class="ls0"> </span></div></div><div class="c x53 y222 w34 h57"><div class="t m0 x4b hd y223 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x55 y222 w35 h57"><div class="t m0 x4b h56 y223 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y224 w33 h5c"><div class="t m0 x4b hd y225 ff3 fs4 fc0 sc0 ls0 ws0">Przychody z d<span class="_ _0"></span>ziałalności zaniecha<span class="_ _b"></span>nej<span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c x5a y224 w3a h5c"><div class="t m0 x0 hd y225 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y224 w34 h5c"><div class="t m0 x19 hd y225 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x55 y224 w35 h5c"><div class="t m0 x19 hd y225 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y226 w33 h54"><div class="t m0 x4b hd y20e ff3 fs4 fc0 sc0 ls0 ws0">Koszty działalno<span class="_ _0"></span>ści zaniechanej<span class="ff2"> </span></div></div><div class="c x5a y226 w3a h54"><div class="t m0 x0 hd y20e ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y226 w34 h54"><div class="t m0 x2f hd y187 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x55 y226 w35 h54"><div class="t m0 x9 h56 y187 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y227 w33 h5b"><div class="t m0 x4b h31 y21a ff6 fs4 fc0 sc0 ls0 ws0">Zysk (strata<span class="_ _0"></span>) z działalności za<span class="_ _0"></span>niechanej przed<span class="_ _0"></span> </div><div class="t m0 x4b h31 y228 ff4 fs4 fc0 sc0 ls0 ws0">opodatkowaniem<span class="_ _0"></span> </div></div><div class="c x5a y227 w3a h5b"><div class="t m0 x0 hd y229 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y227 w34 h5b"><div class="t m0 x19 h31 y229 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x55 y227 w35 h5b"><div class="t m0 x19 h31 y229 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y22a w33 h5b"><div class="t m0 x4b hd y21b ff2 fs4 fc0 sc0 ls0 ws0">Podatek dochodow<span class="_ _b"></span>y<span class="_ _1"></span> <span class="ff3">przypadają<span class="_ _0"></span>cy na działalność zanie<span class="_ _b"></span>c<span class="_ _1"></span>haną<span class="ff2"> </span></span></div></div><div class="c x5a y22a w3a h5b"><div class="t m0 x0 hd y21b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y22a w34 h5b"><div class="t m0 x2f hd y22b ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x55 y22a w35 h5b"><div class="t m0 x9 h56 y22b ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y22c w33 h57"><div class="t m0 x4b h31 y213 ff6 fs4 fc0 sc0 ls0 ws0">Zysk (strata<span class="_ _0"></span>) z działalności za<span class="_ _0"></span>niechanej<span class="ff4"> </span></div></div><div class="c x5a y22c w3a h57"><div class="t m0 x0 hd y213 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y22c w34 h57"><div class="t m0 x19 h31 y213 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x55 y22c w35 h57"><div class="t m0 x19 h31 y213 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y22d w33 h57"><div class="t m0 x4b h31 y213 ff4 fs4 fc0 sc0 ls0 ws0">ZYSK (STRA<span class="_ _0"></span>TA) NETTO </div></div><div class="c x5a y22d w3a h57"><div class="t m0 x0 hd y213 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y22d w34 h57"><div class="t m0 x5b h31 y213 ff4 fs4 fc0 sc0 ls0 ws0">121 372 </div></div><div class="c x55 y22d w35 h57"><div class="t m0 x5b h31 y213 ff4 fs4 fc0 sc0 ls0 ws0">135 414 </div></div><div class="c x27 y22e w33 h2d"><div class="t m0 x4b hd y1c6 ff3 fs4 fc0 sc0 ls0 ws0">Przyporządkowan<span class="_ _b"></span>y<span class="_ _1"></span> do udziałów<span class="_ _0"></span> niekontrolując<span class="_ _0"></span>ych<span class="ff2"> </span></div></div><div class="c x5a y22e w3a h2d"><div class="t m0 x0 hd y1c6 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y22e w31 h2d"><div class="t m0 x19 hd y1c6 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x55 y22e w32 h2d"><div class="t m0 x19 hd y1c6 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y22f w33 h5d"><div class="t m0 x4b h31 y230 ff6 fs4 fc0 sc0 ls0 ws0">Przyporządkowany<span class="_ _b"></span> <span class="_ _1"></span>do właścic<span class="_ _0"></span>ieli jednostk<span class="_ _0"></span>i dominującej<span class="ff4"> </span></div></div><div class="c x43 y22f w30 h5d"><div class="t m0 x0 h31 y230 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y22f w31 h5d"><div class="t m0 x5b h31 y230 ff4 fs4 fc0 sc0 ls0 ws0">121 372 </div></div><div class="c x55 y22f w32 h5d"><div class="t m0 x5b h31 y230 ff4 fs4 fc0 sc0 ls5 ws0">135 414<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y231 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _14"> </span> </div></div></div><div class="pi" ></div></div><div id="pf11" class="pf w0 h0" ><div class="pc pc11 w0 h0"><img class="bi x0 y0 w3 h28" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">17<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y232 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y233 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y234 w3b h57"><div class="t m0 x51 hd y187 ff2 fs4 fc1 sc0 ls0 ws0"> </div></div><div class="c x5a y234 w3a h57"><div class="t m0 x5f hd y187 ff2 fs4 fc1 sc0 ls0 ws0"> </div></div><div class="c x53 y234 w31 h57"><div class="t m0 x54 hd y213 ff2 fs4 fc1 sc0 ls0 ws0">w tys.  </div></div><div class="c x55 y234 w3c h57"><div class="t m0 x4b hd y213 ff2 fs4 fc1 sc0 ls0 ws0">PLN </div></div><div class="c x9 y235 w3b h54"><div class="t m0 x19 hd y20e ff3 fs4 fc1 sc0 ls0 ws0">Inne całkowite do<span class="_ _0"></span>chody<span class="ff2"> </span></div></div><div class="c x5a y235 w3a h54"><div class="t m0 x60 hd y20e ff2 fs4 fc1 sc0 ls0 ws0">Nr Noty </div></div><div class="c x53 y235 w3d h54"><div class="t m0 x57 hd y20e ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x55 y235 w3e h54"><div class="t m0 x57 hd y20e ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x9 y236 w3b h5b"><div class="t m0 x14 hd y22b ff2 fs4 fc1 sc0 ls0 ws0"> </div></div><div class="c x5a y236 w3a h5b"><div class="t m0 x14 hd y22b ff2 fs4 fc1 sc0 ls0 ws0"> </div></div><div class="c x53 y236 w3d h5b"><div class="t m0 x58 hd y21a ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2024 <span class="ls5">do </span></div><div class="t m0 x59 hd y228 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x55 y236 w3e h5b"><div class="t m0 x58 hd y21a ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2023 <span class="ls5">do </span></div><div class="t m0 x59 hd y228 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x27 y159 w3f h5e"><div class="t m0 x4b hd y18b ff3 fs4 fc0 sc0 ls0 ws0">Składniki, które nie<span class="_ _0"></span> zostaną nas<span class="_ _0"></span>tępnie przekwal<span class="_ _0"></span>ifikowane do </div><div class="t m0 x4b hd y158 ff3 fs4 fc0 sc0 ls0 ws0">rachunku zysków<span class="_ _0"></span> lub strat<span class="ff2"> </span></div></div><div class="c x43 y159 w30 h5e"><div class="t m0 x4b hd ya1 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x53 y159 w31 h5e"><div class="t m0 x9 h56 yba ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x55 y159 w3c h5e"><div class="t m0 x9 h56 yba ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y237 w3f h5d"><div class="t m0 x4b hd y18b ff3 fs4 fc0 sc0 ls0 ws0">Składniki, które <span class="_ _0"></span>zostaną przekwa<span class="_ _0"></span>lifikowane na<span class="_ _0"></span> zyski lub strat<span class="_ _0"></span>y </div><div class="t m0 x4b hd y158 ff3 fs4 fc0 sc0 ls0 ws0">po spełnieniu okre<span class="_ _b"></span>ś<span class="_ _1"></span>lonych warunk<span class="_ _0"></span>ów <span class="ff2"> </span></div></div><div class="c x43 y237 w30 h5d"><div class="t m0 x0 hd y1bc ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y237 w31 h5d"><div class="t m0 x9 hd y1bc ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x55 y237 w3c h5d"><div class="t m0 x9 hd y1bc ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y238 w3f h2d"><div class="t m0 x4b h31 y99 ff6 fs4 fc0 sc0 ls0 ws0">Inne całkowite<span class="_ _0"></span> dochody netto  <span class="ff4"> </span></div></div><div class="c x5a y238 w3a h2d"><div class="t m0 x5c hd y99 ff2 fs4 fc0 sc0 ls5 ws0">24<span class="ls0"> </span></div></div><div class="c x53 y238 w31 h2d"><div class="t m0 x9 hd y99 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x55 y238 w3c h2d"><div class="t m0 x9 h56 y172 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y239 w3f h5f"><div class="t m0 x4b hd y15b ff3 fs4 fc0 sc0 ls0 ws0">Przyporządkowane<span class="_ _0"></span> do udziałów<span class="_ _0"></span> niekontrolujący<span class="_ _0"></span>ch<span class="ff2"> </span></div></div><div class="c x43 y239 w30 h5f"><div class="t m0 x0 hd y15b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y239 w31 h5f"><div class="t m0 x9 hd y210 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x55 y239 w3c h5f"><div class="t m0 x9 hd y210 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y23a w3f h5d"><div class="t m0 x4b h31 y1bc ff6 fs4 fc0 sc0 ls0 ws0">Przyporządkowane<span class="_ _b"></span> <span class="_ _1"></span>do właścic<span class="_ _0"></span>ieli jednostk<span class="_ _0"></span>i dominującej<span class="ff4"> </span></div></div><div class="c x43 y23a w30 h5d"><div class="t m0 x0 h31 y1bc ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y23a w31 h5d"><div class="t m0 x19 h31 y1bc ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x55 y23a w3c h5d"><div class="t m0 x19 h31 y1bc ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y23b w3b h24"><div class="t m0 x51 hd y23c ff2 fs4 fc1 sc0 ls0 ws0"> </div></div><div class="c x5a y23b w3a h24"><div class="t m0 x14 hd y23c ff2 fs4 fc1 sc0 ls0 ws0"> </div></div><div class="c x53 y23b w31 h24"><div class="t m0 x54 hd yb7 ff2 fs4 fc1 sc0 ls0 ws0">w tys.  </div></div><div class="c x55 y23b w3c h24"><div class="t m0 x4b hd yb7 ff2 fs4 fc1 sc0 ls0 ws0">PLN </div></div><div class="c x9 y23d w3b h5c"><div class="t m0 x1d hd y213 ff3 fs4 fc1 sc0 ls0 ws0">Łącznie całkowi<span class="_ _0"></span>te dochody<span class="ff2"> </span></div></div><div class="c x5a y23d w3a h5c"><div class="t m0 x60 hd y213 ff2 fs4 fc1 sc0 ls0 ws0">Nr Noty </div></div><div class="c x53 y23d w3d h5c"><div class="t m0 x57 hd y213 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x55 y23d w3e h5c"><div class="t m0 x57 hd y213 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x9 y23e w3b h5d"><div class="t m0 x14 hd ya1 ff2 fs4 fc1 sc0 ls0 ws0"> </div></div><div class="c x5a y23e w3a h5d"><div class="t m0 x14 hd ya1 ff2 fs4 fc1 sc0 ls0 ws0"> </div></div><div class="c x53 y23e w3d h5d"><div class="t m0 x58 hd y18b ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2024 <span class="ls5">do </span></div><div class="t m0 x59 hd y158 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x55 y23e w3e h5d"><div class="t m0 x58 hd y18b ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2023 <span class="ls5">do </span></div><div class="t m0 x59 hd y158 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x27 y23f w3f h57"><div class="t m0 x4b hd y213 ff3 fs4 fc0 sc0 ls0 ws0">Łączne całkowite<span class="_ _0"></span> dochody<span class="ff2"> </span></div></div><div class="c x43 y23f w30 h57"><div class="t m0 x4b hd y187 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x53 y23f w31 h57"><div class="t m0 x5b hd y213 ff2 fs4 fc0 sc0 ls0 ws0">121 372 </div></div><div class="c x55 y23f w3c h57"><div class="t m0 x5b hd y213 ff2 fs4 fc0 sc0 ls0 ws0">135 414 </div></div><div class="c x9 y240 w3b h2d"><div class="t m0 x14 hd y1c6 ff3 fs4 fc0 sc0 ls0 ws0">Przyporządkowane<span class="_ _0"></span> do udziałów<span class="_ _0"></span> niekontrolujący<span class="_ _0"></span>ch<span class="ff2"> </span></div></div><div class="c x43 y240 w40 h2d"><div class="t m0 x0 hd y1c6 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y240 w3d h2d"><div class="t m0 x19 hd y1c6 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x55 y240 w3e h2d"><div class="t m0 x19 hd y1c6 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y241 w3f h5e"><div class="t m0 x4b h31 y1bc ff6 fs4 fc0 sc0 ls0 ws0">Przyporządkowane<span class="_ _b"></span> <span class="_ _1"></span>do właścic<span class="_ _0"></span>ieli jednostk<span class="_ _0"></span>i dominującej<span class="ff4"> </span></div></div><div class="c x43 y241 w30 h5e"><div class="t m0 x0 h31 y1bc ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y241 w31 h5e"><div class="t m0 x5b h31 y1bc ff4 fs4 fc0 sc0 ls0 ws0">121 372 </div></div><div class="c x55 y241 w3c h5e"><div class="t m0 x5b h31 y1bc ff4 fs4 fc0 sc0 ls0 ws0">135 414 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x7 h6 y242 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h3 y243 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h3 y244 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h60 y245 ff8 fs0 fc0 sc0 ls0 ws0">Zysk na jedną<span class="_ _0"></span> akcję w PLN<span class="ff9"> </span></div><div class="t m0 x2 h2 y246 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y247 w41 h61"><div class="t m0 x61 hd y248 ff3 fs4 fc1 sc0 ls0 ws0">Zysk na jedną a<span class="_ _0"></span>kcję<span class="ff2"> </span></div></div><div class="c x5a y247 w42 h61"><div class="t m0 x62 hd y248 ff2 fs4 fc1 sc0 ls0 ws0">Nr Noty </div></div><div class="c x63 y247 w43 h61"><div class="t m0 x64 hd y249 ff2 fs4 fc1 sc0 ls0 ws0">W PLN </div><div class="t m0 x65 hd y24a ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div><div class="t m0 x66 hd y1ce ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2024<span class="_ _0"></span> </div><div class="t m0 x66 hd y24b ff2 fs4 fc1 sc0 ls0 ws0">do 31.12.2024<span class="_ _0"></span> </div></div><div class="c x3b y247 w44 h61"><div class="t m0 x65 hd y249 ff2 fs4 fc1 sc0 ls0 ws0">W PLN </div><div class="t m0 x12 hd y24a ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div><div class="t m0 x67 hd y1ce ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2023<span class="_ _0"></span> </div><div class="t m0 x67 hd y24b ff2 fs4 fc1 sc0 ls0 ws0">do 31.12.2023<span class="_ _0"></span> </div></div><div class="c x27 y24c w45 h62"><div class="t m0 x4b h31 y97 ff6 fs4 fc0 sc0 ls0 ws0">Podstawowy zysk<span class="_ _b"></span> <span class="_ _1"></span>na akcję, w ty<span class="_ _b"></span>m<span class="_ _1"></span>:<span class="ff4"> </span></div></div><div class="c x5a y24c w42 h62"><div class="t m0 x32 hd y97 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 y24c w46 h62"><div class="t m0 x41 h31 y97 ff4 fs4 fc0 sc0 ls0 ws0">1,10<span class="fc5"> </span></div></div><div class="c x3b y24c w47 h62"><div class="t m0 x54 h31 y97 ff4 fs4 fc0 sc0 ls0 ws0">1,48<span class="fc5"> </span></div></div><div class="c x9 y24d w41 h62"><div class="t m0 x14 hd y97 ff3 fs4 fc0 sc0 ls0 ws0">Z działalności kon<span class="_ _0"></span>tynuowanej<span class="ff2"> </span></div></div><div class="c x5a y24d w48 h62"><div class="t m0 x5f hd y97 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x63 y24d w43 h62"><div class="t m0 x41 hd y97 ff2 fs4 fc0 sc0 ls0 ws0">1,10<span class="fc5"> </span></div></div><div class="c x3b y24d w44 h62"><div class="t m0 x54 hd y97 ff2 fs4 fc0 sc0 ls0 ws0">1,48<span class="fc5"> </span></div></div><div class="c x9 y24e w41 h62"><div class="t m0 x14 hd y213 ff3 fs4 fc0 sc0 ls0 ws0">Z działalności zanie<span class="_ _0"></span>chanej<span class="ff2"> </span></div></div><div class="c x5a y24e w48 h62"><div class="t m0 x5f hd y213 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x63 y24e w43 h62"><div class="t m0 x9 hd y213 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x3b y24e w44 h62"><div class="t m0 x68 hd y213 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y24f w45 h62"><div class="t m0 x4b h31 y213 ff6 fs4 fc0 sc0 ls0 ws0">Rozwodniony <span class="_ _0"></span>zysk na akcję, w t<span class="_ _0"></span>ym:<span class="ff4"> </span></div></div><div class="c x5a y24f w42 h62"><div class="t m0 x32 hd y213 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 y24f w46 h62"><div class="t m0 x41 h31 y213 ff4 fs4 fc0 sc0 ls0 ws0">1,10 </div></div><div class="c x3b y24f w47 h62"><div class="t m0 x54 h31 y213 ff4 fs4 fc0 sc0 ls0 ws0">1,48 </div></div><div class="c x27 y250 w45 h62"><div class="t m0 x4b hd y97 ff3 fs4 fc0 sc0 ls0 ws0">Z działalności kon<span class="_ _0"></span>tynuowanej<span class="ff2"> </span></div></div><div class="c x5a y250 w42 h62"><div class="t m0 x0 hd y97 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x63 y250 w46 h62"><div class="t m0 x41 hd y97 ff2 fs4 fc0 sc0 ls0 ws0">1,10 </div></div><div class="c x3b y250 w47 h62"><div class="t m0 x54 hd y97 ff2 fs4 fc0 sc0 ls0 ws0">1,48 </div></div><div class="c x27 y251 w45 h62"><div class="t m0 x4b hd y213 ff3 fs4 fc0 sc0 ls0 ws0">Z działalności zanie<span class="_ _0"></span>chanej<span class="ff2"> </span></div></div><div class="c x5a y251 w42 h62"><div class="t m0 x0 hd y213 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x63 y251 w46 h62"><div class="t m0 x40 hd y213 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x3b y251 w47 h62"><div class="t m0 x3f hd y213 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x7 h3 y252 ff2 fs1 fc0 sc0 ls2 ws0">  <span class="ls0">  </span></div><div class="t m0 x7 h3 y253 ff2 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf12" class="pf w0 h0" ><div class="pc pc12 w0 h0"><img class="bi x0 y0 w3 h28" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">18<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x69 h3 y254 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x69 h3 y255 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x69 h3 y256 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y257 ff4 fs1 fc0 sc0 ls4 ws0">V.<span class="ls0"> <span class="_ _a"> </span>SKONSOLIDOWAN<span class="_ _1"></span>E SPRAWOZDANI<span class="_ _1"></span>E Z SYTUACJI FINA<span class="_ _1"></span>NSOWEJ<span class="_ _1"></span> </span></div><div class="t m0 x6a h6 y258 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6a h6 y259 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x28 y25a w49 h4e"><div class="t m0 x6b hd y80 ff2 fs4 fc1 sc0 ls0 ws0"> </div></div><div class="c x6c y25a w4a h4e"><div class="t m0 x5c hd y80 ff2 fs4 fc1 sc0 ls0 ws0"> </div></div><div class="c x6d y25a w4b h4e"><div class="t m0 x9 hd y1d0 ff2 fs4 fc1 sc0 ls0 ws0">w tys.  </div></div><div class="c x23 y25a w4c h4e"><div class="t m0 x4b hd y1d0 ff2 fs4 fc1 sc0 ls0 ws0">PLN </div></div><div class="c x28 y25b w49 h63"><div class="t m0 x4f hd y25c ff2 fs4 fc1 sc0 ls0 ws0">Aktywa </div></div><div class="c x6c y25b w4a h63"><div class="t m0 x58 hd y25c ff2 fs4 fc1 sc0 ls0 ws0">Nr Noty </div></div><div class="c x6d y25b w4d h63"><div class="t m0 x3d hd y25c ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x23 y25b w4e h63"><div class="t m0 x3d hd y25c ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x28 y25d w49 h63"><div class="t m0 x14 hd y82 ff2 fs4 fc1 sc0 ls0 ws0"> </div></div><div class="c x6c y25d w4a h63"><div class="t m0 x14 hd y82 ff2 fs4 fc1 sc0 ls0 ws0"> </div></div><div class="c x6d y25d w4d h63"><div class="t m0 x6e hd y1d0 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x23 y25d w4e h63"><div class="t m0 x6e hd y1d0 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x28 y25e w49 h4e"><div class="t m0 x14 h31 y1d0 ff6 fs4 fc0 sc0 ls0 ws0">Aktywa trwa<span class="_ _0"></span>łe<span class="ff4"> </span></div></div><div class="c x6f y25e w4f h4e"><div class="t m0 x5c h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x6d y25e w4d h4e"><div class="t m0 x1d h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">830 308 </div></div><div class="c x23 y25e w4e h4e"><div class="t m0 x1d h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">846 977 </div></div><div class="c x28 y15a w49 h46"><div class="t m0 x14 hd y1c1 ff3 fs4 fc0 sc0 ls0 ws0">Rzeczowe a<span class="_ _0"></span>ktywa trwałe<span class="ff2"> </span></div></div><div class="c x6f y15a w4f h46"><div class="t m0 x12 hd y1c1 ff2 fs4 fc0 sc0 ls0 ws0">1 </div></div><div class="c x6d y15a w4d h46"><div class="t m0 x1d hd y1c1 ff2 fs4 fc0 sc0 ls0 ws0">258 851 </div></div><div class="c x23 y15a w4e h46"><div class="t m0 x1d hd y1c1 ff2 fs4 fc0 sc0 ls0 ws0">268 712 </div></div><div class="c x28 y25f w49 h4e"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Nieruchomości<span class="_ _0"></span> inwestycyjne<span class="ff2"> </span></div></div><div class="c x6f y25f w4f h4e"><div class="t m0 x12 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">2 </div></div><div class="c x6d y25f w4d h4e"><div class="t m0 x1d hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">442 768 </div></div><div class="c x23 y25f w4e h4e"><div class="t m0 x1d hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">490 841 </div></div><div class="c x28 y260 w49 h63"><div class="t m0 x14 hd y25c ff3 fs4 fc0 sc0 ls0 ws0">Wartości niemater<span class="_ _0"></span>ialne<span class="ff2"> </span></div></div><div class="c x6f y260 w4f h63"><div class="t m0 x12 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">3 </div></div><div class="c x6d y260 w4d h63"><div class="t m0 x18 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">9 190 </div></div><div class="c x23 y260 w4e h63"><div class="t m0 x18 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">9 199 </div></div><div class="c x28 y261 w49 h64"><div class="t m0 x14 hd y262 ff3 fs4 fc0 sc0 ls0 ws0">Aktywa finan<span class="_ _0"></span>sowe długotermino<span class="_ _0"></span>we( z wyłączenie<span class="_ _0"></span>m należności<span class="_ _0"></span> </div><div class="t m0 x14 hd y263 ff3 fs4 fc0 sc0 ls0 ws0">handlowych, akt<span class="_ _0"></span>ywów wyceniany<span class="_ _0"></span>ch metodą praw wła<span class="_ _0"></span>sności ora<span class="_ _0"></span>z </div><div class="t m0 x14 hd y264 ff3 fs4 fc0 sc0 ls0 ws0">środków pienię<span class="_ _0"></span>żnych i ich ekwiw<span class="_ _0"></span>alentów)<span class="ff2"> </span></div></div><div class="c x6f y261 w4f h64"><div class="t m0 x12 hd y263 ff2 fs4 fc0 sc0 ls0 ws0">4 </div></div><div class="c x6d y261 w4d h64"><div class="t m0 x17 hd y263 ff2 fs4 fc0 sc0 ls0 ws0">74 901 </div></div><div class="c x23 y261 w4e h64"><div class="t m0 x17 hd y263 ff2 fs4 fc0 sc0 ls0 ws0">40 383 </div></div><div class="c x28 y265 w49 h65"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Inwestycje wycenian<span class="_ _0"></span>e metodą<span class="_ _0"></span> praw własności.<span class="ff2"> </span></div></div><div class="c x6f y265 w4f h65"><div class="t m0 x12 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">5 </div></div><div class="c x6d y265 w4d h65"><div class="t m0 x70 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x23 y265 w4e h65"><div class="t m0 x70 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x28 y219 w49 h63"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Długoterminowe<span class="_ _0"></span> należności handl<span class="_ _0"></span>owe i pozosta<span class="_ _0"></span>łe, w tym:<span class="ff2"> </span></div></div><div class="c x6f y219 w4f h63"><div class="t m0 x12 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">6 </div></div><div class="c x6d y219 w4d h63"><div class="t m0 x18 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">1 772 </div></div><div class="c x23 y219 w4e h63"><div class="t m0 x18 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">2 102 </div></div><div class="c x28 y266 w49 h4e"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">rozliczenia międ<span class="_ _0"></span>zyokresowe<span class="ff2"> </span></div></div><div class="c x6f y266 w4f h4e"><div class="t m0 x5c hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x6d y266 w4d h4e"><div class="t m0 x1c hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">7 </div></div><div class="c x23 y266 w4e h4e"><div class="t m0 x70 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x28 y267 w49 h63"><div class="t m0 x14 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">Aktywa biologiczne<span class="_ _0"></span>  </div></div><div class="c x6f y267 w4f h63"><div class="t m0 x12 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">7 </div></div><div class="c x6d y267 w4d h63"><div class="t m0 x70 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x23 y267 w4e h63"><div class="t m0 x70 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x28 y268 w49 h63"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Aktywa z tytułu<span class="_ _0"></span> odroczonego po<span class="_ _0"></span>datku dochodowe<span class="_ _0"></span>go<span class="ff2"> </span></div></div><div class="c x6f y268 w4f h63"><div class="t m0 x71 hd y1d0 ff2 fs4 fc0 sc0 ls5 ws0">22<span class="ls0"> </span></div></div><div class="c x6d y268 w4d h63"><div class="t m0 x17 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">42 826 </div></div><div class="c x23 y268 w4e h63"><div class="t m0 x17 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">35 740 </div></div><div class="c x28 y269 w49 h63"><div class="t m0 x14 h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">Aktywa obrotowe<span class="_ _0"></span> </div></div><div class="c x6f y269 w4f h63"><div class="t m0 x5c h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x6d y269 w4d h63"><div class="t m0 x72 h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">1 583 272 </div></div><div class="c x23 y269 w4e h63"><div class="t m0 x72 h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">1 436 824 </div></div><div class="c x28 y26a w49 h46"><div class="t m0 x14 hd y24 ff2 fs4 fc0 sc0 ls0 ws0">Zapasy </div></div><div class="c x6f y26a w4f h46"><div class="t m0 x12 hd y24 ff2 fs4 fc0 sc0 ls0 ws0">9 </div></div><div class="c x6d y26a w4d h46"><div class="t m0 x1d hd y24 ff2 fs4 fc0 sc0 ls0 ws0">360 6<span class="ls5">20</span> </div></div><div class="c x23 y26a w4e h46"><div class="t m0 x1d hd y24 ff2 fs4 fc0 sc0 ls0 ws0">389 856 </div></div><div class="c x28 y26b w49 h63"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Bieżące należnoś<span class="_ _0"></span>ci z tytułu poda<span class="_ _0"></span>tku dochodow<span class="_ _0"></span>ego<span class="ff2"> </span></div></div><div class="c x6f y26b w4f h63"><div class="t m0 x71 hd y1d0 ff2 fs4 fc0 sc0 ls5 ws0">22<span class="ls0"> </span></div></div><div class="c x6d y26b w4d h63"><div class="t m0 x17 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">28 873 </div></div><div class="c x23 y26b w4e h63"><div class="t m0 x17 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">20 056 </div></div><div class="c x28 y26c w49 h4e"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Należności handlowe<span class="_ _0"></span> i pozostałe n<span class="_ _b"></span>ależ<span class="_ _1"></span>ności, w ty<span class="_ _0"></span>m:<span class="ff2"> </span></div></div><div class="c x6f y26c w4f h4e"><div class="t m0 x12 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">6 </div></div><div class="c x6d y26c w4d h4e"><div class="t m0 x1d hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">794 820 </div></div><div class="c x23 y26c w4e h4e"><div class="t m0 x1d hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">595 914 </div></div><div class="c x28 y26d w49 h63"><div class="t m0 x14 hd y25c ff3 fs4 fc0 sc0 ls0 ws0">rozliczenia międ<span class="_ _0"></span>zyokresowe<span class="ff2"> </span></div></div><div class="c x6f y26d w4f h63"><div class="t m0 x5c hd y25c ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x6d y26d w4d h63"><div class="t m0 x1d hd y25c ff2 fs4 fc0 sc0 ls0 ws0">123 585 </div></div><div class="c x23 y26d w4e h63"><div class="t m0 x18 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">1 988 </div></div><div class="c x28 y26e w49 h64"><div class="t m0 x14 hd y262 ff3 fs4 fc0 sc0 ls0 ws0">Aktywa finan<span class="_ _0"></span>sowe krótkoterminow<span class="_ _b"></span>e ( z <span class="_ _1"></span>wyłączeniem<span class="_ _0"></span> należności </div><div class="t m0 x14 hd y263 ff3 fs4 fc0 sc0 ls0 ws0">handlowych, akt<span class="_ _0"></span>ywów wyceniany<span class="_ _0"></span>ch metodą praw wła<span class="_ _0"></span>sności ora<span class="_ _0"></span>z </div><div class="t m0 x14 hd y264 ff3 fs4 fc0 sc0 ls0 ws0">środków pienię<span class="_ _0"></span>żnych i ich ekwiw<span class="_ _0"></span>alentów)<span class="ff2"> </span></div></div><div class="c x6f y26e w4f h64"><div class="t m0 x12 hd y263 ff2 fs4 fc0 sc0 ls0 ws0">4 </div></div><div class="c x6d y26e w4d h64"><div class="t m0 x18 hd y263 ff2 fs4 fc0 sc0 ls0 ws0">2 189 </div></div><div class="c x23 y26e w4e h64"><div class="t m0 x17 hd y263 ff2 fs4 fc0 sc0 ls0 ws0">35 222 </div></div><div class="c x28 y26f w49 h65"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Środki pieniężne<span class="_ _0"></span> i ich ekwiwalent<span class="_ _0"></span>y<span class="ff2"> </span></div></div><div class="c x6f y26f w4f h65"><div class="t m0 x71 hd y1d0 ff2 fs4 fc0 sc0 ls5 ws0">10<span class="ls0"> </span></div></div><div class="c x6d y26f w4d h65"><div class="t m0 x1d hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">396 770 </div></div><div class="c x23 y26f w4e h65"><div class="t m0 x1d hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">395 776 </div></div><div class="c x28 y270 w49 h46"><div class="t m0 x14 hd y1c1 ff3 fs4 fc0 sc0 ls0 ws0">Aktywa trwałe pr<span class="_ _0"></span>zeznaczone<span class="_ _0"></span> do sprzeda<span class="_ _0"></span>ży<span class="ff2"> </span></div></div><div class="c x6f y270 w4f h46"><div class="t m0 x71 hd y1c1 ff2 fs4 fc0 sc0 ls5 ws0">11<span class="ls0"> </span></div></div><div class="c x6d y270 w4d h46"><div class="t m0 x70 hd y1c1 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x23 y270 w4e h46"><div class="t m0 x70 hd y1c1 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x28 y271 w49 h24"><div class="t m0 x14 h31 yb7 ff4 fs4 fc0 sc0 ls0 ws0">Aktywa razem </div></div><div class="c x6f y271 w4f h24"><div class="t m0 x5c h31 yb7 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x6d y271 w4d h24"><div class="t m0 x72 h31 yb7 ff4 fs4 fc0 sc0 ls0 ws0">2 413 580 </div></div><div class="c x23 y271 w4e h24"><div class="t m0 x72 h31 yb7 ff4 fs4 fc0 sc0 ls0 ws0">2 283 801 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h3 y272 ff2 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf13" class="pf w0 h0" ><div class="pc pc13 w0 h0"><img class="bi x0 y0 w3 h66" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y273 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">19<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x28 y274 w50 h46"><div class="t m0 x73 hd y275 ff2 fs4 fc1 sc0 ls0 ws0"> </div></div><div class="c x74 y274 w51 h46"><div class="t m0 x5c hd y275 ff2 fs4 fc1 sc0 ls0 ws0"> </div></div><div class="c x75 y274 w52 h46"><div class="t m0 x16 hd y24 ff2 fs4 fc1 sc0 ls0 ws0">w tys. </div></div><div class="c x76 y274 w53 h46"><div class="t m0 x4b hd y24 ff2 fs4 fc1 sc0 ls0 ws0">PLN </div></div><div class="c x28 y276 w50 h63"><div class="t m0 x1c hd y1d0 ff3 fs4 fc1 sc0 ls0 ws0">Kapitały i zobo<span class="_ _0"></span>wiązania<span class="ff2"> </span></div></div><div class="c x74 y276 w51 h63"><div class="t m0 x58 hd y1d0 ff2 fs4 fc1 sc0 ls0 ws0">Nr Noty </div></div><div class="c x75 y276 w54 h63"><div class="t m0 x6e hd y1d0 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x76 y276 w55 h63"><div class="t m0 x6e hd y1d0 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x28 y277 w50 h46"><div class="t m0 x14 hd y275 ff2 fs4 fc1 sc0 ls0 ws0"> </div></div><div class="c x74 y277 w51 h46"><div class="t m0 x14 hd y275 ff2 fs4 fc1 sc0 ls0 ws0"> </div></div><div class="c x75 y277 w54 h46"><div class="t m0 x32 hd y1c1 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x76 y277 w55 h46"><div class="t m0 x32 hd y1c1 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x28 y278 w50 h67"><div class="t m0 x14 h31 y279 ff6 fs4 fc0 sc0 ls0 ws0">Kapitał własny<span class="_ _0"></span><span class="ff4"> </span></div></div><div class="c x77 y278 w56 h67"><div class="t m0 x71 h31 y279 ff4 fs4 fc0 sc0 ls5 ws0">12<span class="ls0"> </span></div></div><div class="c x75 y278 w54 h67"><div class="t m0 x78 h31 y279 ff4 fs4 fc0 sc0 ls0 ws0">1 095 020 </div></div><div class="c x76 y278 w55 h67"><div class="t m0 x79 h31 y279 ff4 fs4 fc0 sc0 ls0 ws0">793 550 </div></div><div class="c x28 y27a w50 h46"><div class="t m0 x14 hd y1c1 ff3 fs4 fc0 sc0 ls0 ws0">Wyemitowany<span class="_ _0"></span> kapitał podstawow<span class="_ _0"></span>y <span class="ff2"> </span></div></div><div class="c x77 y27a w56 h46"><div class="t m0 x5c hd y1c1 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y27a w54 h46"><div class="t m0 x72 hd y1c1 ff2 fs4 fc0 sc0 ls0 ws0">11 009 </div></div><div class="c x76 y27a w55 h46"><div class="t m0 x42 hd y1c1 ff2 fs4 fc0 sc0 ls0 ws0">9 174 </div></div><div class="c x28 y27b w50 h5b"><div class="t m0 x14 hd y21b ff3 fs4 fc0 sc0 ls0 ws0">Nadwyżka ceny<span class="_ _0"></span> emisyjnej pow<span class="_ _0"></span>yżej wartości no<span class="_ _0"></span>minalnej udziałów<span class="ff2"> </span></div></div><div class="c x77 y27b w56 h5b"><div class="t m0 x5c hd y21b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y27b w54 h5b"><div class="t m0 x79 hd y21b ff2 fs4 fc0 sc0 ls0 ws0">197 529 </div></div><div class="c x76 y27b w55 h5b"><div class="t m0 x29 hd y21b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x28 y27c w50 h63"><div class="t m0 x14 hd y25c ff3 fs4 fc0 sc0 ls0 ws0">Pozostałe kapi<span class="_ _0"></span>tały rezerwowe<span class="ff2"> </span></div></div><div class="c x77 y27c w56 h63"><div class="t m0 x5c hd y25c ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y27c w54 h63"><div class="t m0 x79 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">223 509 </div></div><div class="c x76 y27c w55 h63"><div class="t m0 x79 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">220 499 </div></div><div class="c x28 y1c4 w50 h63"><div class="t m0 x14 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">Zyski zatrzyman<span class="_ _0"></span>e, w tym: </div></div><div class="c x77 y1c4 w56 h63"><div class="t m0 x5c hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y1c4 w54 h63"><div class="t m0 x79 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">662 973 </div></div><div class="c x76 y1c4 w55 h63"><div class="t m0 x79 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">563 877 </div></div><div class="c x28 y27d w50 h63"><div class="t m0 x14 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">Zysk/strata w okre<span class="_ _b"></span>s<span class="_ _1"></span>ie sprawozdaw<span class="_ _0"></span>czym </div></div><div class="c x77 y27d w56 h63"><div class="t m0 x5c hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y27d w54 h63"><div class="t m0 x79 hd y1d0 ffa fs4 fc0 sc0 ls0 ws0">121 372<span class="ff2"> </span></div></div><div class="c x76 y27d w55 h63"><div class="t m0 x79 hd y1d0 ffa fs4 fc0 sc0 ls0 ws0">135 414<span class="ff2"> </span></div></div><div class="c x28 y27e w50 h5b"><div class="t m0 x14 hd y229 ff3 fs4 fc0 sc0 ls0 ws0">Kapitał własny pr<span class="_ _0"></span>zypadający a<span class="_ _0"></span>kcjonariuszom jedn<span class="_ _0"></span>ostki dominującej<span class="ff2"> </span></div></div><div class="c x77 y27e w56 h5b"><div class="t m0 x5c hd y229 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y27e w54 h5b"><div class="t m0 x78 hd y229 ff2 fs4 fc0 sc0 ls0 ws0">1 095 020 </div></div><div class="c x76 y27e w55 h5b"><div class="t m0 x79 hd y229 ff2 fs4 fc0 sc0 ls0 ws0">793 550 </div></div><div class="c x28 y27f w50 h65"><div class="t m0 x14 hd y280 ff3 fs4 fc0 sc0 ls0 ws0">Kapitał przypad<span class="_ _0"></span>ający na udział<span class="_ _0"></span>y niesprawu<span class="_ _0"></span>jące kontroli<span class="ff2"> </span></div></div><div class="c x77 y27f w56 h65"><div class="t m0 x5c hd y280 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y27f w54 h65"><div class="t m0 x29 hd y280 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x76 y27f w55 h65"><div class="t m0 x29 hd y280 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x28 y281 w50 h68"><div class="t m0 x14 h31 y1a1 ff6 fs4 fc0 sc0 ls0 ws0">Zobowiązania ra<span class="_ _0"></span>zem<span class="ff4"> </span></div></div><div class="c x77 y281 w56 h68"><div class="t m0 x57 h31 y1a1 ff4 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x75 y281 w54 h68"><div class="t m0 x78 h31 y1a1 ff4 fs4 fc0 sc0 ls0 ws0">1 318 560 </div></div><div class="c x76 y281 w55 h68"><div class="t m0 x78 h31 y1a1 ff4 fs4 fc0 sc0 ls0 ws0">1 490 251 </div></div><div class="c x28 y282 w50 h69"><div class="t m0 x14 h31 yb7 ff6 fs4 fc0 sc0 ls0 ws0">Długoterminowe <span class="_ _0"></span>zobowiązan<span class="_ _0"></span>ia i rezerwy na zo<span class="_ _0"></span>bowiązania<span class="ff4"> </span></div></div><div class="c x77 y282 w56 h69"><div class="t m0 x5c h31 yb7 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y282 w54 h69"><div class="t m0 x79 h31 yb7 ff4 fs4 fc0 sc0 ls0 ws0">494 710 </div></div><div class="c x76 y282 w55 h69"><div class="t m0 x79 h31 yb7 ff4 fs4 fc0 sc0 ls0 ws0">496 143 </div></div><div class="c x28 y283 w50 h46"><div class="t m0 x14 hd y1c1 ff3 fs4 fc0 sc0 ls0 ws0">Rezerwa z tytułu<span class="_ _0"></span> odroczonego<span class="_ _0"></span> podatku dochodow<span class="_ _0"></span>ego<span class="ff2"> </span></div></div><div class="c x77 y283 w56 h46"><div class="t m0 x71 hd y1c1 ff2 fs4 fc0 sc0 ls5 ws0">22<span class="ls0"> </span></div></div><div class="c x75 y283 w54 h46"><div class="t m0 x79 hd y1c1 ff2 fs4 fc0 sc0 ls0 ws0">112 867 </div></div><div class="c x76 y283 w55 h46"><div class="t m0 x72 hd y1c1 ff2 fs4 fc0 sc0 ls0 ws0">46 018 </div></div><div class="c x28 y284 w50 h4e"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Pozostałe rezerw<span class="_ _0"></span>y na zobowiązan<span class="_ _0"></span>ia długoterminow<span class="_ _0"></span>e<span class="ff2"> </span></div></div><div class="c x77 y284 w56 h4e"><div class="t m0 x71 hd y1d0 ff2 fs4 fc0 sc0 ls5 ws0">13<span class="ls0"> </span></div></div><div class="c x75 y284 w54 h4e"><div class="t m0 x42 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">8 781 </div></div><div class="c x76 y284 w55 h4e"><div class="t m0 x42 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">8 850 </div></div><div class="c x28 y285 w50 h58"><div class="t m0 x14 hd y286 ff3 fs4 fc0 sc0 ls0 ws0">Długoterminowe<span class="_ _0"></span> zobowiązania <span class="_ _0"></span>finansowe za<span class="_ _0"></span> wyjątkiem rezerw<span class="_ _0"></span>, </div><div class="t m0 x14 hd y287 ff3 fs4 fc0 sc0 ls0 ws0">zobowiązań handlow<span class="_ _b"></span>y<span class="_ _1"></span>ch i pozos<span class="_ _0"></span>tałych zobowią<span class="_ _0"></span>zań<span class="ff2"> </span></div></div><div class="c x77 y285 w56 h58"><div class="t m0 x71 hd y288 ff2 fs4 fc0 sc0 ls5 ws0">14<span class="ls0"> </span></div></div><div class="c x75 y285 w54 h58"><div class="t m0 x79 hd y288 ff2 fs4 fc0 sc0 ls0 ws0">217 530 </div></div><div class="c x76 y285 w55 h58"><div class="t m0 x79 hd y288 ff2 fs4 fc0 sc0 ls0 ws0">314 284 </div></div><div class="c x28 y289 w50 h6a"><div class="t m0 x14 hd y1a1 ff3 fs4 fc0 sc0 ls0 ws0">Długoterminowe<span class="_ _0"></span> zobowiązania ha<span class="_ _0"></span>ndlowe i pozo<span class="_ _0"></span>stałe, w tym:<span class="ff2"> </span></div></div><div class="c x77 y289 w56 h6a"><div class="t m0 x71 hd y1a1 ff2 fs4 fc0 sc0 ls5 ws0">15<span class="ls0"> </span></div></div><div class="c x75 y289 w54 h6a"><div class="t m0 x79 hd y1a1 ff2 fs4 fc0 sc0 ls0 ws0">155 532 </div></div><div class="c x76 y289 w55 h6a"><div class="t m0 x79 hd y1a1 ff2 fs4 fc0 sc0 ls0 ws0">126 991 </div></div><div class="c x28 y28a w50 h46"><div class="t m0 x14 hd y1c1 ff3 fs4 fc0 sc0 ls0 ws0">rozliczenia międ<span class="_ _0"></span>zyokresowe<span class="ff2"> </span></div></div><div class="c x77 y28a w56 h46"><div class="t m0 x5c hd y1c1 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y28a w54 h46"><div class="t m0 x29 hd y1c1 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x76 y28a w55 h46"><div class="t m0 x29 hd y1c1 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x28 y28b w50 h39"><div class="t m0 x14 h31 y228 ff6 fs4 fc0 sc0 ls0 ws0">Krótkoterminowe<span class="_ _0"></span> zobowiązan<span class="_ _0"></span>ia i rezerwy na<span class="_ _0"></span> zobowiązania<span class="ff4"> </span></div></div><div class="c x77 y28b w56 h39"><div class="t m0 x5c h31 y228 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y28b w54 h39"><div class="t m0 x79 h31 y228 ff4 fs4 fc0 sc0 ls0 ws0">823 850 </div></div><div class="c x76 y28b w55 h39"><div class="t m0 x79 h31 y228 ff4 fs4 fc0 sc0 ls0 ws0">994 108 </div></div><div class="c x28 y28c w50 h46"><div class="t m0 x14 hd y1c1 ff3 fs4 fc0 sc0 ls0 ws0">Rezerwy na zobow<span class="_ _0"></span>iązania kró<span class="_ _0"></span>tkoterminow<span class="_ _0"></span>e<span class="ff2"> </span></div></div><div class="c x77 y28c w56 h46"><div class="t m0 x71 hd y1c1 ff2 fs4 fc0 sc0 ls5 ws0">13<span class="ls0"> </span></div></div><div class="c x75 y28c w54 h46"><div class="t m0 x72 hd y1c1 ff2 fs4 fc0 sc0 ls0 ws0">10 398 </div></div><div class="c x76 y28c w55 h46"><div class="t m0 x42 hd y1c1 ff2 fs4 fc0 sc0 ls0 ws0">6 690 </div></div><div class="c x28 y55 w50 h6b"><div class="t m0 x14 hd y190 ff3 fs4 fc0 sc0 ls0 ws0">Krótkoterminowe <span class="_ _0"></span>zobowiązania<span class="_ _0"></span> finansowe za wyją<span class="_ _0"></span>tkiem rezerw<span class="_ _0"></span>, </div><div class="t m0 x14 hd y28d ff3 fs4 fc0 sc0 ls0 ws0">zobowiązań handlow<span class="_ _b"></span>y<span class="_ _1"></span>ch i pozos<span class="_ _0"></span>tałych zobowią<span class="_ _0"></span>zań<span class="ff2"> </span></div></div><div class="c x77 y55 w56 h6b"><div class="t m0 x71 hd y223 ff2 fs4 fc0 sc0 ls5 ws0">14<span class="ls0"> </span></div></div><div class="c x75 y55 w54 h6b"><div class="t m0 x79 hd y223 ff2 fs4 fc0 sc0 ls0 ws0">138 242 </div></div><div class="c x76 y55 w55 h6b"><div class="t m0 x72 hd y223 ff2 fs4 fc0 sc0 ls0 ws0">90 521 </div></div><div class="c x28 y28e w50 h63"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Zobowiązania hand<span class="_ _0"></span>lowe i pozostał<span class="_ _0"></span>e, w tym:<span class="ff2"> </span></div></div><div class="c x77 y28e w56 h63"><div class="t m0 x71 hd y1d0 ff2 fs4 fc0 sc0 ls5 ws0">15<span class="ls0"> </span></div></div><div class="c x75 y28e w54 h63"><div class="t m0 x79 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">663 551 </div></div><div class="c x76 y28e w55 h63"><div class="t m0 x79 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">895 167 </div></div><div class="c x28 y28f w50 h63"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">rozliczenia międ<span class="_ _0"></span>zyokresowe<span class="ff2"> </span></div></div><div class="c x77 y28f w56 h63"><div class="t m0 x5c hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y28f w54 h63"><div class="t m0 x42 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">6 285 </div></div><div class="c x76 y28f w55 h63"><div class="t m0 x42 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">3 036 </div></div><div class="c x28 y290 w50 h4e"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Zobowiązania z <span class="_ _0"></span>tytułu podatku<span class="_ _0"></span> dochodowe<span class="_ _0"></span>go<span class="ff2"> </span></div></div><div class="c x77 y290 w56 h4e"><div class="t m0 x71 hd y1d0 ff2 fs4 fc0 sc0 ls5 ws0">22<span class="ls0"> </span></div></div><div class="c x75 y290 w54 h4e"><div class="t m0 x72 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">11 659 </div></div><div class="c x76 y290 w55 h4e"><div class="t m0 x42 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">1 730 </div></div><div class="c x28 y291 w50 h6c"><div class="t m0 x14 hd y288 ff3 fs4 fc0 sc0 ls0 ws0">Zobowiązania związan<span class="_ _0"></span>e bezpo<span class="_ _0"></span>średnio z aktywa<span class="_ _0"></span>mi trwałymi<span class="ff2"> </span></div><div class="t m0 x14 hd y63 ff3 fs4 fc0 sc0 ls0 ws0">klasyfikowanymi<span class="_ _0"></span> jako przeznac<span class="_ _0"></span>zone do spr<span class="_ _0"></span>zedaży<span class="ff2"> </span></div></div><div class="c x77 y291 w56 h6c"><div class="t m0 x71 hd y292 ff2 fs4 fc0 sc0 ls5 ws0">11<span class="ls0"> </span></div></div><div class="c x75 y291 w54 h6c"><div class="t m0 x29 hd y292 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x76 y291 w55 h6c"><div class="t m0 x29 hd y292 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x28 y293 w50 h23"><div class="t m0 x14 h31 y61 ff6 fs4 fc0 sc0 ls0 ws0">Razem kapitały<span class="_ _0"></span> i zobowiązania<span class="_ _0"></span><span class="ff4"> </span></div></div><div class="c x77 y293 w56 h23"><div class="t m0 x5c h31 y61 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y293 w54 h23"><div class="t m0 x78 h31 y61 ff4 fs4 fc0 sc0 ls0 ws0">2 413 580 </div></div><div class="c x76 y293 w55 h23"><div class="t m0 x78 h31 y61 ff4 fs4 fc0 sc0 ls5 ws0">2 <span class="ls0">283 801 </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h3 y294 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y295 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y296 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y297 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y298 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y299 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y29a ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y29b ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y29c ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y29d ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y29e ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y29f ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y2a0 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y2a1 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y2a2 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y2a3 ff2 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf14" class="pf w0 h0" ><div class="pc pc14 w0 h0"><img class="bi x0 y0 w3 h66" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y273 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">20<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c hb y2a4 ff4 fs1 fc0 sc0 ls0 ws0">VI. <span class="_ _22"> </span><span class="ff6">SKONSOLIDOWAN<span class="_ _1"></span>E SPRAWOZDANI<span class="_ _1"></span>E Z PRZEPŁYWÓW<span class="_ _1"></span></span> <span class="ff6">PIENI<span class="_ _1"></span>ĘŻNYCH<span class="_ _1"></span></span> </div><div class="t m0 x1f h6 y2a5 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y9 w36 h24"><div class="t m0 x51 hd y1d5 ff2 fs4 fc1 sc0 ls0 ws0"> </div></div><div class="c x5a y9 w3a h24"><div class="t m0 x14 hd y1d5 ff2 fs4 fc1 sc0 ls0 ws0"> </div></div><div class="c x53 y9 w57 h24"><div class="t m0 x2b hd yb7 ff2 fs4 fc1 sc0 ls0 ws0">w tys. </div></div><div class="c x7a y9 w58 h24"><div class="t m0 x4b hd yb7 ff2 fs4 fc1 sc0 ls0 ws0">PLN </div></div><div class="c x9 y2a6 w36 h63"><div class="t m0 x26 hd y1d0 ff3 fs4 fc1 sc0 ls0 ws0">Sprawozdanie <span class="_ _0"></span>z przepływów pieni<span class="_ _0"></span>ężnych<span class="ff2"> </span></div></div><div class="c x5a y2a6 w3a h63"><div class="t m0 x60 hd y1d0 ff2 fs4 fc1 sc0 ls0 ws0">Nr Noty </div></div><div class="c x53 y2a6 w59 h63"><div class="t m0 x0 hd y1d0 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x7a y2a6 w5a h63"><div class="t m0 x0 hd y1d0 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x9 y2a7 w36 h4d"><div class="t m0 x14 hd y2a8 ff2 fs4 fc1 sc0 ls0 ws0"> </div></div><div class="c x5a y2a7 w3a h4d"><div class="t m0 x14 hd y2a8 ff2 fs4 fc1 sc0 ls0 ws0"> </div></div><div class="c x53 y2a7 w59 h4d"><div class="t m0 x7b hd y2a9 ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2024 <span class="ls5">do </span></div><div class="t m0 x5c hd y82 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x7a y2a7 w5a h4d"><div class="t m0 x7b hd y2a9 ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2023 <span class="ls5">do </span></div><div class="t m0 x5c hd y82 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 y2aa w36 h63"><div class="t m0 x14 h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">Zysk przed opodatk<span class="_ _0"></span>owaniem<span class="_ _0"></span> </div></div><div class="c x43 y2aa w40 h63"><div class="t m0 x5e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y2aa w59 h63"><div class="t m0 x7c h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">151 729 </div></div><div class="c x7a y2aa w5a h63"><div class="t m0 x7c h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">170 213 </div></div><div class="c x9 y2ab w36 h63"><div class="t m0 x14 h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">Korekty razem </div></div><div class="c x43 y2ab w40 h63"><div class="t m0 x5e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y2ab w59 h63"><div class="t m0 x7d h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">-230 292 </div></div><div class="c x7a y2ab w5a h63"><div class="t m0 x7e h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">16 420<span class="ff2"> </span></div></div><div class="c x9 y2ac w36 h63"><div class="t m0 x14 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">Amortyzacja </div></div><div class="c x43 y2ac w40 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y2ac w59 h63"><div class="t m0 x7e hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">22 307 </div></div><div class="c x7a y2ac w5a h63"><div class="t m0 x7e hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">18 722 </div></div><div class="c x9 y2ad w36 h63"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Zysk / strata z<span class="_ _0"></span> tytułu różnic kursow<span class="_ _b"></span>yc<span class="_ _1"></span>h<span class="ff2"> </span></div></div><div class="c x43 y2ad w40 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y2ad w59 h63"><div class="t m0 x7f hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-10 181 </div></div><div class="c x7a y2ad w5a h63"><div class="t m0 x7f hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-14 774 </div></div><div class="c x9 y2ae w36 h4e"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Zysk /  strata na d<span class="_ _b"></span>z<span class="_ _1"></span>iałalności inwe<span class="_ _b"></span>s<span class="_ _1"></span>tycyjnej<span class="ff2"> </span></div></div><div class="c x43 y2ae w40 h4e"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y2ae w59 h4e"><div class="t m0 x2b hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">1 251 </div></div><div class="c x7a y2ae w5a h4e"><div class="t m0 x37 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-2 486 </div></div><div class="c x9 y2af w36 h63"><div class="t m0 x14 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">Koszty finansowania<span class="_ _b"></span> <span class="_ _1"></span><span class="ff3">zewnętrzneg<span class="_ _0"></span>o<span class="ff2"> </span></span></div></div><div class="c x43 y2af w40 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y2af w59 h63"><div class="t m0 x7e hd y25c ff2 fs4 fc0 sc0 ls0 ws0">26 511 </div></div><div class="c x7a y2af w5a h63"><div class="t m0 x7e hd y25c ff2 fs4 fc0 sc0 ls0 ws0">39 029 </div></div><div class="c x9 y2b0 w36 h59"><div class="t m0 x14 hd y21a ff3 fs4 fc0 sc0 ls0 ws0">Zmiana stanu<span class="_ _0"></span> zobowiązań z w<span class="_ _0"></span>yłączeniem zobowią<span class="_ _b"></span>z<span class="_ _1"></span>ań </div><div class="t m0 x14 hd y228 ff2 fs4 fc0 sc0 ls0 ws0">finansowych </div></div><div class="c x43 y2b0 w40 h59"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y2b0 w59 h59"><div class="t m0 x7d hd y21b ff2 fs4 fc0 sc0 ls0 ws0">-199 826 </div></div><div class="c x7a y2b0 w5a h59"><div class="t m0 x7f hd y21b ff2 fs4 fc0 sc0 ls0 ws0">-37 406 </div></div><div class="c x9 y2b1 w36 h4e"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Zmiana stanu<span class="_ _0"></span> należności<span class="ff2"> </span></div></div><div class="c x43 y2b1 w40 h4e"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y2b1 w59 h4e"><div class="t m0 x7d hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-164 064 </div></div><div class="c x7a y2b1 w5a h4e"><div class="t m0 x2b hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">4 150 </div></div><div class="c x9 y2b2 w36 h63"><div class="t m0 x14 hd y25c ff3 fs4 fc0 sc0 ls0 ws0">Zmiana stanu<span class="_ _0"></span> zapasów<span class="ff2"> </span></div></div><div class="c x43 y2b2 w40 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y2b2 w59 h63"><div class="t m0 x7e hd y25c ff2 fs4 fc0 sc0 ls0 ws0">29 237 </div></div><div class="c x7a y2b2 w5a h63"><div class="t m0 x2b hd y25c ff2 fs4 fc0 sc0 ls0 ws0">3 055 </div></div><div class="c x9 y2b3 w36 h63"><div class="t m0 x14 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">Zmiana stanu<span class="_ _0"></span> rezerw </div></div><div class="c x43 y2b3 w40 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y2b3 w59 h63"><div class="t m0 x7e hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">66 996 </div></div><div class="c x7a y2b3 w5a h63"><div class="t m0 x2b hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">3 510 </div></div><div class="c x9 y2b4 w36 h63"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Zysk / strata z<span class="_ _0"></span> innych instrumentó<span class="_ _0"></span>w finansowy<span class="_ _0"></span>ch <span class="ff2"> </span></div></div><div class="c x43 y2b4 w40 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y2b4 w59 h63"><div class="t m0 x37 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-3 834 </div></div><div class="c x7a y2b4 w5a h63"><div class="t m0 x17 hd y1d0 ff2 fs4 fc0 sc0 ls5 ws0">17<span class="ls0"> </span></div></div><div class="c x9 y2b5 w36 h46"><div class="t m0 x14 hd y24 ff2 fs4 fc0 sc0 ls0 ws0">Inne zmiany w <span class="_ _0"></span>kapitale obrotowy<span class="_ _0"></span>m </div></div><div class="c x43 y2b5 w40 h46"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y2b5 w59 h46"><div class="t m0 x2b hd y24 ff2 fs4 fc0 sc0 ls0 ws0">1 311 </div></div><div class="c x7a y2b5 w5a h46"><div class="t m0 x2b hd y24 ff2 fs4 fc0 sc0 ls0 ws0">2 603 </div></div><div class="c x9 y1f1 w36 h46"><div class="t m0 x14 h31 y1c1 ff6 fs4 fc0 sc0 ls0 ws0">Środki pieniężne<span class="_ _0"></span> z działaln<span class="_ _0"></span>ości operacyjnej<span class="ff4"> </span></div></div><div class="c x43 y1f1 w40 h46"><div class="t m0 x5e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y1f1 w59 h46"><div class="t m0 x7f h31 y1c1 ff4 fs4 fc0 sc0 ls0 ws0">-78 563 </div></div><div class="c x7a y1f1 w5a h46"><div class="t m0 x7c h31 y1c1 ff4 fs4 fc0 sc0 ls0 ws0">186 633 </div></div><div class="c x9 y2b6 w36 h6d"><div class="t m0 x14 hd y1a3 ff3 fs4 fc0 sc0 ls0 ws0">Zapłacony podate<span class="_ _0"></span>k dochodow<span class="_ _0"></span>y<span class="ff2"> </span></div></div><div class="c x43 y2b6 w40 h6d"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y2b6 w59 h6d"><div class="t m0 x7e hd y1a3 ff2 fs4 fc0 sc0 ls0 ws0">30 518 </div></div><div class="c x7a y2b6 w5a h6d"><div class="t m0 x7f hd y1a3 ff2 fs4 fc0 sc0 ls0 ws0">-38 959 </div></div><div class="c x9 y2b7 w36 h46"><div class="t m0 x14 h31 y1c1 ff6 fs4 fc0 sc0 ls0 ws0">Środki pieniężne<span class="_ _0"></span> netto z działa<span class="_ _0"></span>lności operacy<span class="_ _0"></span>jnej<span class="ff4"> </span></div></div><div class="c x43 y2b7 w40 h46"><div class="t m0 x5e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y2b7 w59 h46"><div class="t m0 x7f h31 y1c1 ff4 fs4 fc0 sc0 ls0 ws0">-48 045 </div></div><div class="c x7a y2b7 w5a h46"><div class="t m0 x7c h31 y1c1 ff4 fs4 fc0 sc0 ls0 ws0">147 674 </div></div><div class="c x9 y2b8 w36 h46"><div class="t m0 x14 hd y24 ff3 fs4 fc0 sc0 ls0 ws0">Sprzedaż rzec<span class="_ _0"></span>zowych aktywów<span class="_ _0"></span> trwałych <span class="ff2"> </span></div></div><div class="c x43 y2b8 w40 h46"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y2b8 w59 h46"><div class="t m0 x2b hd y24 ff2 fs4 fc0 sc0 ls0 ws0">2 716 </div></div><div class="c x7a y2b8 w5a h46"><div class="t m0 x2b hd y24 ff2 fs4 fc0 sc0 ls0 ws0">3 745 </div></div><div class="c x9 y18 w36 h63"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Nabycie rze<span class="_ _0"></span>czowych aktywó<span class="_ _0"></span>w trwałych<span class="ff2"> </span></div></div><div class="c x43 y18 w40 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y18 w59 h63"><div class="t m0 x7f hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-95 584 </div></div><div class="c x7a y18 w5a h63"><div class="t m0 x7d hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-114 130 </div></div><div class="c x9 y2b9 w36 h4e"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Sprzedaż wartoś<span class="_ _0"></span>ci niematerialny<span class="_ _0"></span>ch<span class="ff2"> </span></div></div><div class="c x43 y2b9 w40 h4e"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y2b9 w59 h4e"><div class="t m0 x80 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x7a y2b9 w5a h4e"><div class="t m0 x80 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y2ba w36 h63"><div class="t m0 x14 hd y25c ff3 fs4 fc0 sc0 ls0 ws0">Nabycie wartoś<span class="_ _0"></span>ci niematerialny<span class="_ _0"></span>ch<span class="ff2"> </span></div></div><div class="c x43 y2ba w40 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y2ba w59 h63"><div class="t m0 x1a hd y25c ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">92</span> </div></div><div class="c x7a y2ba w5a h63"><div class="t m0 x1a hd y25c ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">96</span> </div></div><div class="c x9 y1a4 w36 h6e"><div class="t m0 x14 hd y177 ff3 fs4 fc0 sc0 ls0 ws0">Sprzedaż nierucho<span class="_ _0"></span>mości inwesty<span class="_ _0"></span>cyjnych<span class="ff2"> </span></div></div><div class="c x43 y1a4 w40 h6e"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y1a4 w59 h6e"><div class="t m0 x7e hd y177 ff2 fs4 fc0 sc0 ls0 ws0">18 142 </div></div><div class="c x7a y1a4 w5a h6e"><div class="t m0 x80 hd y177 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y2bb w36 h6f"><div class="t m0 x14 hd yfe ff3 fs4 fc0 sc0 ls0 ws0">Nabycie nieruchomo<span class="_ _b"></span>ści <span class="_ _1"></span>inwesty<span class="_ _0"></span>cyjnych<span class="ff2"> </span></div></div><div class="c x43 y2bb w40 h6f"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y2bb w59 h6f"><div class="t m0 x7f hd yfe ff2 fs4 fc0 sc0 ls0 ws0">-16 515 </div></div><div class="c x7a y2bb w5a h6f"><div class="t m0 x80 hd yfe ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y2bc w36 h63"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Spłata udzielon<span class="_ _0"></span>ych pożyczek do<span class="_ _0"></span> jednostek po<span class="_ _0"></span>wiązanych<span class="ff2"> </span></div></div><div class="c x43 y2bc w40 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y2bc w59 h63"><div class="t m0 x80 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x7a y2bc w5a h63"><div class="t m0 x80 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y2bd w36 h4e"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Udzielenie po<span class="_ _0"></span>życzek jednostko<span class="_ _0"></span>m powiązanym<span class="ff2"> </span></div></div><div class="c x43 y2bd w40 h4e"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y2bd w59 h4e"><div class="t m0 x80 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x7a y2bd w5a h4e"><div class="t m0 x80 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y2be w36 h63"><div class="t m0 x14 hd y25c ff3 fs4 fc0 sc0 ls0 ws0">Spłata udzielon<span class="_ _0"></span>ych pożyczek do<span class="_ _0"></span> jednostek pozostały<span class="_ _0"></span>ch<span class="ff2"> </span></div></div><div class="c x43 y2be w40 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y2be w59 h63"><div class="t m0 x80 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x7a y2be w5a h63"><div class="t m0 x80 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y2bf w36 h63"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Udzielenie po<span class="_ _0"></span>życzek jednostko<span class="_ _0"></span>m pozostałym<span class="ff2"> </span></div></div><div class="c x43 y2bf w40 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y2bf w59 h63"><div class="t m0 x80 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x7a y2bf w5a h63"><div class="t m0 x80 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y2c0 w36 h70"><div class="t m0 x14 hd y2c1 ff3 fs4 fc0 sc0 ls0 ws0">Sprzedaż instrumen<span class="_ _b"></span>t<span class="_ _1"></span>ów finansow<span class="_ _0"></span>ych zaliczany<span class="_ _0"></span>ch do </div><div class="t m0 x14 hd y1c1 ff3 fs4 fc0 sc0 ls0 ws0">działalności inwes<span class="_ _0"></span>tycyjnej<span class="ff2"> </span></div></div><div class="c x43 y2c0 w40 h70"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y2c0 w59 h70"><div class="t m0 x80 hd y2c2 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x7a y2c0 w5a h70"><div class="t m0 x80 hd y2c2 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y2c3 w36 h67"><div class="t m0 x14 hd y2c4 ff3 fs4 fc0 sc0 ls0 ws0">Nabycie instrumen<span class="_ _0"></span>tów finansow<span class="_ _0"></span>ych zaliczany<span class="_ _0"></span>ch do </div><div class="t m0 x14 hd y2c5 ff3 fs4 fc0 sc0 ls0 ws0">działalności inwes<span class="_ _0"></span>tycyjnej<span class="ff2"> </span></div></div><div class="c x43 y2c3 w40 h67"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y2c3 w59 h67"><div class="t m0 x7f hd y279 ff2 fs4 fc0 sc0 ls0 ws0">-38 186 </div></div><div class="c x7a y2c3 w5a h67"><div class="t m0 x7f hd y279 ff2 fs4 fc0 sc0 ls0 ws0">-36 198 </div></div><div class="c x9 y2c6 w36 h71"><div class="t m0 x14 hd y85 ff2 fs4 fc0 sc0 ls0 ws0">Otrzymane dywide<span class="_ _0"></span>ndy  </div></div><div class="c x43 y2c6 w40 h71"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y2c6 w59 h71"><div class="t m0 x2b hd y85 ff2 fs4 fc0 sc0 ls0 ws0">3 481 </div></div><div class="c x7a y2c6 w5a h71"><div class="t m0 x80 hd y85 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y2c7 w36 h71"><div class="t m0 x14 hd y85 ff2 fs4 fc0 sc0 ls0 ws0">Otrzymane odset<span class="_ _0"></span>ki </div></div><div class="c x43 y2c7 w40 h71"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y2c7 w59 h71"><div class="t m0 x2b hd y85 ff2 fs4 fc0 sc0 ls0 ws0">5 023 </div></div><div class="c x7a y2c7 w5a h71"><div class="t m0 x1d hd y85 ff2 fs4 fc0 sc0 ls5 ws0">875<span class="ls0"> </span></div></div><div class="c x9 y2c8 w36 h19"><div class="t m0 x14 hd y80 ff3 fs4 fc0 sc0 ls0 ws0">Pozostałe wpływ<span class="_ _0"></span>y <span class="ff2">(wydatki) </span>z dział<span class="_ _0"></span>alności inwest<span class="_ _0"></span>ycyjnej<span class="ff2"> </span></div></div><div class="c x43 y2c8 w40 h19"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y2c8 w59 h19"><div class="t m0 x7e hd y80 ff2 fs4 fc0 sc0 ls0 ws0">35 884 </div></div><div class="c x7a y2c8 w5a h19"><div class="t m0 x80 hd y80 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y2c9 w36 h46"><div class="t m0 x14 h31 y24 ff6 fs4 fc0 sc0 ls0 ws0">Środki pieniężne<span class="_ _0"></span> netto z działa<span class="_ _0"></span>lności inwest<span class="_ _0"></span>ycyjnej<span class="ff4"> </span></div></div><div class="c x43 y2c9 w40 h46"><div class="t m0 x5e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y2c9 w59 h46"><div class="t m0 x7f h31 y24 ff4 fs4 fc0 sc0 ls0 ws0">-85 131 </div></div><div class="c x7a y2c9 w5a h46"><div class="t m0 x7d h31 y24 ff4 fs4 fc0 sc0 ls0 ws0">-145 804 </div></div><div class="c x9 y2ca w36 h46"><div class="t m0 x14 hd y1c1 ff3 fs4 fc0 sc0 ls0 ws0">Wpływy od akcjon<span class="_ _0"></span>ariuszy<span class="ff2"> </span></div></div><div class="c x43 y2ca w40 h46"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y2ca w59 h46"><div class="t m0 x7c hd y1c1 ff2 fs4 fc0 sc0 ls0 ws0">199 364 </div></div><div class="c x7a y2ca w5a h46"><div class="t m0 x80 hd y1c1 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y2cb w36 h63"><div class="t m0 x14 hd y25c ff3 fs4 fc0 sc0 ls0 ws0">Wypłaty na rze<span class="_ _0"></span>cz właścicieli<span class="ff2"> </span></div></div><div class="c x43 y2cb w40 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y2cb w59 h63"><div class="t m0 x7f hd y25c ff2 fs4 fc0 sc0 ls0 ws0">-19 266 </div></div><div class="c x7a y2cb w5a h63"><div class="t m0 x7f hd y25c ff2 fs4 fc0 sc0 ls0 ws0">-25 853 </div></div><div class="c x9 y2cc w36 h63"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Zaciągnięcie zobo<span class="_ _0"></span>wiązań z tytułu<span class="_ _0"></span> pożyczek<span class="_ _0"></span> i kredytów<span class="ff2"> </span></div></div><div class="c x43 y2cc w40 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y2cc w59 h63"><div class="t m0 x7e hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">87 664 </div></div><div class="c x7a y2cc w5a h63"><div class="t m0 x7e hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">86 890 </div></div><div class="c x9 y2cd w36 h63"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Spłaty zobowiązań<span class="_ _b"></span> <span class="_ _1"></span>z tytułu poży<span class="_ _0"></span>czek i kredytów<span class="ff2"> </span></div></div><div class="c x43 y2cd w40 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y2cd w59 h63"><div class="t m0 x7f hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-81 843 </div></div><div class="c x7a y2cd w5a h63"><div class="t m0 x7d hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-114 467 </div></div><div class="c x9 y120 w36 h4e"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Spłaty zobowiązań<span class="_ _b"></span> <span class="_ _1"></span>z tytułu leasing<span class="_ _b"></span>u<span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c x43 y120 w40 h4e"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y120 w59 h4e"><div class="t m0 x7f hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-25 397 </div></div><div class="c x7a y120 w5a h4e"><div class="t m0 x7f hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-23 025 </div></div><div class="c x9 y2ce w36 h63"><div class="t m0 x14 hd y25c ff3 fs4 fc0 sc0 ls0 ws0">Wpływ z tytułu e<span class="_ _0"></span>misji instrumentó<span class="_ _0"></span>w dłużnych<span class="ff2"> </span></div></div><div class="c x43 y2ce w40 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y2ce w59 h63"><div class="t m0 x80 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">  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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y273 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">21<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y2cf w36 h63"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Wydatki na wy<span class="_ _0"></span>kup instrumentów<span class="_ _0"></span> dłużnych<span class="ff2"> </span></div></div><div class="c x43 y2cf w40 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y2cf w59 h63"><div class="t m0 x37 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-5 000 </div></div><div class="c x7a y2cf w5a h63"><div class="t m0 x7f hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-12 070 </div></div><div class="c x9 y2d0 w36 h5b"><div class="t m0 x14 hd y21a ff3 fs4 fc0 sc0 ls0 ws0">Odsetki zapła<span class="_ _0"></span>cone  i inne wydat<span class="_ _0"></span>ki związane<span class="_ _0"></span> z obsługą </div><div class="t m0 x14 hd y228 ff3 fs4 fc0 sc0 ls0 ws0">zadłużenia<span class="ff2"> </span></div></div><div class="c x43 y2d0 w40 h5b"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y2d0 w59 h5b"><div class="t m0 x7f hd y229 ff2 fs4 fc0 sc0 ls0 ws0">-31 533 </div></div><div class="c x7a y2d0 w5a h5b"><div class="t m0 x7f hd y229 ff2 fs4 fc0 sc0 ls0 ws0">-39 904 </div></div><div class="c x9 y2d1 w36 h63"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Pozostałe wpływ<span class="_ _0"></span>y/wydatki finan<span class="_ _b"></span>s<span class="_ _1"></span>owe<span class="ff2"> </span></div></div><div class="c x43 y2d1 w40 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y2d1 w59 h63"><div class="t m0 x7e hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">10 181 </div></div><div class="c x7a y2d1 w5a h63"><div class="t m0 x7e hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">14 774 </div></div><div class="c x9 y2d2 w36 h63"><div class="t m0 x14 h31 y1d0 ff6 fs4 fc0 sc0 ls0 ws0">Środki pieniężne<span class="_ _0"></span> z działalnośc<span class="_ _0"></span>i finansowej<span class="ff4"> </span></div></div><div class="c x43 y2d2 w40 h63"><div class="t m0 x5e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y2d2 w59 h63"><div class="t m0 x7c h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">134 1<span class="ls5">70</span> </div></div><div class="c x7a y2d2 w5a h63"><div class="t m0 x7d h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">-113 655 </div></div><div class="c x9 y2d3 w36 h5b"><div class="t m0 x14 h31 y21a ff6 fs4 fc0 sc0 ls0 ws0">Zwiększenia (<span class="_ _0"></span>zmniejszenia) nett<span class="_ _b"></span>o <span class="_ _1"></span>stanu środków<span class="_ _b"></span> </div><div class="t m0 x14 h31 y228 ff6 fs4 fc0 sc0 ls0 ws0">pieniężnych i ich<span class="_ _0"></span> ekwiwalentów<span class="_ _0"></span><span class="ff4"> </span></div></div><div class="c x43 y2d3 w40 h5b"><div class="t m0 x5d h31 y1 ff4 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x53 y2d3 w59 h5b"><div class="t m0 x6a h31 y21b ff4 fs4 fc0 sc0 ls5 ws0">99<span class="ls0">4 </span></div></div><div class="c x7a y2d3 w5a h5b"><div class="t m0 x7d h31 y21b ff4 fs4 fc0 sc0 ls0 ws0">-111 785 </div></div><div class="c x9 y2d4 w36 h5b"><div class="t m0 x14 hd y21a ff3 fs4 fc0 sc0 ls0 ws0">Wpływ zmiany kur<span class="_ _b"></span>s<span class="_ _1"></span>ów walut na<span class="_ _0"></span> środki pieniężne w<span class="_ _0"></span>yrażone w </div><div class="t m0 x14 hd y1c6 ff2 fs4 fc0 sc0 ls0 ws0">walutach obc<span class="_ _0"></span>ych </div></div><div class="c x43 y2d4 w40 h5b"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y2d4 w59 h5b"><div class="t m0 x80 hd y21b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x7a y2d4 w5a h5b"><div class="t m0 x80 hd y21b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y2d5 w36 h5b"><div class="t m0 x14 hd y21a ff3 fs4 fc0 sc0 ls0 ws0">Zmiana stanu<span class="_ _0"></span> środków pieniężny<span class="_ _0"></span>ch i ekwiwalentów<span class="_ _0"></span> środków </div><div class="t m0 x14 hd y1c6 ff3 fs4 fc0 sc0 ls0 ws0">pieniężnych po<span class="_ _0"></span> uwzględnieniu ró<span class="_ _0"></span>żnic kursow<span class="_ _0"></span>ych<span class="ff2"> </span></div></div><div class="c x43 y2d5 w40 h5b"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y2d5 w59 h5b"><div class="t m0 x6a h31 y21b ff4 fs4 fc0 sc0 ls5 ws0">99<span class="ls0">4 </span></div></div><div class="c x7a y2d5 w5a h5b"><div class="t m0 x7d h31 y21b ff4 fs4 fc0 sc0 ls0 ws0">-111 785 </div></div><div class="c x9 y2d6 w36 h63"><div class="t m0 x14 h31 y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Środki pieniężne<span class="_ _0"></span> i ich ekwiwalent<span class="_ _0"></span>y  na począ<span class="_ _0"></span>tek okresu<span class="ff4"> </span></div></div><div class="c x43 y2d6 w40 h63"><div class="t m0 x5e h31 y24b ff2 fs4 fc0 sc0 ls0 ws0"> <span class="ff4"> </span></div></div><div class="c x53 y2d6 w59 h63"><div class="t m0 x7c h31 y1d0 ff2 fs4 fc0 sc0 ls0 ws0">395 776<span class="ff4"> </span></div></div><div class="c x7a y2d6 w5a h63"><div class="t m0 x7c h31 y1d0 ff2 fs4 fc0 sc0 ls0 ws0">507 560<span class="ff4"> </span></div></div><div class="c x9 y2e w36 h4e"><div class="t m0 x14 h31 y1d0 ff6 fs4 fc0 sc0 ls0 ws0">Środki pieniężne<span class="_ _0"></span> na koniec<span class="_ _0"></span> okresu <span class="ff4"> </span></div></div><div class="c x43 y2e w40 h4e"><div class="t m0 x5e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y2e w59 h4e"><div class="t m0 x7c h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">396 770 </div></div><div class="c x7a y2e w5a h4e"><div class="t m0 x7c h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">395 776 </div></div><div class="c x9 y2d7 w36 h59"><div class="t m0 x14 hd y2d8 ff3 fs4 fc0 sc0 ls0 ws0">w tym środki pienię<span class="_ _b"></span>ż<span class="_ _1"></span>ne  i <span class="ff2">ich ekwi<span class="_ _0"></span>walenty o ogran<span class="_ _0"></span>iczonej </span></div><div class="t m0 x14 hd y1c6 ff3 fs4 fc0 sc0 ls0 ws0">możliwości dyspono<span class="_ _0"></span>wania<span class="ff2"> </span></div></div><div class="c x43 y2d7 w40 h59"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y2d7 w59 h59"><div class="t m0 x7e hd y21b ff2 fs4 fc0 sc0 ls0 ws0">39 600 </div></div><div class="c x7a y2d7 w5a h59"><div class="t m0 x7e hd y21b ff2 fs4 fc0 sc0 ls0 ws0">61 712 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 hb y2d9 ff4 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf16" class="pf w6 h9" ><div class="pc pc16 w6 h9"><img class="bi x0 y0 w7 ha" alt="" 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class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y2da ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">22<span class="ls0"> </span></div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1f hb y58 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y59 ff4 fs1 fc0 sc0 ls0 ws0">VII. <span class="_ _c"> </span> <span class="ff6">SKONSOLIDOWAN<span class="_ _1"></span>E SPRAWOZDANI<span class="_ _1"></span>E ZE ZMIAN <span class="_ _1"></span>W KAPITALE WŁA<span class="_ _1"></span>SNYM<span class="_ _1"></span></span> </div><div class="t m0 x2 h3 y5a ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y2db ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x28 y2dc w5b h72"><div class="t m0 x33 hd y2dd ff3 fs4 fc1 sc0 ls0 ws0">Zmiany w kapita<span class="_ _0"></span>le własnym<span class="ff2"> </span></div></div><div class="c x45 y2dc w5c h72"><div class="t m0 x52 hd y2de ff3 fs4 fc1 sc0 ls0 ws0">Kapitał </div><div class="t m0 x81 hd y2df ff2 fs4 fc1 sc0 ls0 ws0">podstawowy  </div></div><div class="c x82 y2dc w5d h72"><div class="t m0 x67 hd y2e0 ff3 fs4 fc1 sc0 ls0 ws0">Nadwyżka ceny<span class="_ _0"></span> </div><div class="t m0 x5 hd y2e1 ff3 fs4 fc1 sc0 ls0 ws0">emisyjnej powy<span class="_ _0"></span>żej </div><div class="t m0 x32 hd y2dd ff3 fs4 fc1 sc0 ls0 ws0">wartości </div><div class="t m0 x83 hd y2e2 ff2 fs4 fc1 sc0 ls0 ws0">nominalnej </div><div class="t m0 x65 hd y2e3 ff3 fs4 fc1 sc0 ls0 ws0">udziałów<span class="ff2"> </span></div></div><div class="c x84 y2dc w5c h72"><div class="t m0 x5 hd y2de ff3 fs4 fc1 sc0 ls0 ws0">Pozostałe kapi<span class="_ _0"></span>tały </div><div class="t m0 x83 hd y2df ff2 fs4 fc1 sc0 ls0 ws0">rezerwowe </div></div><div class="c x85 y2dc w5d h72"><div class="t m0 x58 hd y2e4 ff2 fs4 fc1 sc0 ls0 ws0">Zyski zatrzyman<span class="_ _0"></span>e </div><div class="t m0 x86 hd y2e5 ff3 fs4 fc1 sc0 ls0 ws0">przypadające </div><div class="t m0 x67 hd y2de ff2 fs4 fc1 sc0 ls0 ws0">akcjonariuszom </div><div class="t m0 x65 hd y2df ff2 fs4 fc1 sc0 ls0 ws0">jednostki </div><div class="t m0 x4b hd y2e6 ff3 fs4 fc1 sc0 ls0 ws0">dominującej/kapi<span class="_ _0"></span>tał </div><div class="t m0 x5c hd y177 ff2 fs4 fc1 sc0 ls0 ws0">zapasowy </div></div><div class="c x87 y2dc w5d h72"><div class="t m0 x52 hd y2e0 ff3 fs4 fc1 sc0 ls0 ws0">Kapitał </div><div class="t m0 x86 hd y2e1 ff3 fs4 fc1 sc0 ls0 ws0">przypadający </div><div class="t m0 x67 hd y2dd ff2 fs4 fc1 sc0 ls0 ws0">akcjonariuszom </div><div class="t m0 x65 hd y2e2 ff2 fs4 fc1 sc0 ls0 ws0">jednostki </div><div class="t m0 x71 hd y2e3 ff3 fs4 fc1 sc0 ls0 ws0">dominującej<span class="ff2"> </span></div></div><div class="c x88 y2dc w5c h72"><div class="t m0 x52 hd y2e0 ff3 fs4 fc1 sc0 ls0 ws0">Kapitał </div><div class="t m0 x89 hd y2e1 ff3 fs4 fc1 sc0 ls0 ws0">przypadający na<span class="_ _0"></span> </div><div class="t m0 x52 hd y2dd ff3 fs4 fc1 sc0 ls0 ws0">udziały </div><div class="t m0 x56 hd y2e2 ff3 fs4 fc1 sc0 ls0 ws0">niesprawujące </div><div class="t m0 x5f hd y2e3 ff2 fs4 fc1 sc0 ls0 ws0">kontroli </div></div><div class="c x8a y2dc w5d h72"><div class="t m0 x0 h31 y2dd ff4 fs4 fc1 sc0 ls0 ws0">RAZEM </div></div><div class="c x80 y2b9 w5e h8"><div class="t m0 x4b h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">Stan na 01-<span class="ls5">01</span>-<span class="ls5">2024</span> </div></div><div class="c x45 y2b9 w5f h8"><div class="t m0 x54 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">9 174 </div></div><div class="c x82 y2b9 w34 h8"><div class="t m0 x19 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x84 y2b9 w5f h8"><div class="t m0 x5b h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">220 499 </div></div><div class="c x85 y2b9 w60 h8"><div class="t m0 x5b h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">563 877 </div></div><div class="c x87 y2b9 w34 h8"><div class="t m0 x5b h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">793 550 </div></div><div class="c x88 y2b9 w5f h8"><div class="t m0 x19 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x8a y2b9 w34 h8"><div class="t m0 x5b h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">793 550 </div></div><div class="c x28 y2e7 w5b h8"><div class="t m0 x14 hd y189 ff3 fs4 fc0 sc0 ls0 ws0">Łączne zyski (s<span class="_ _0"></span>traty) za okre<span class="_ _0"></span>s<span class="ff2"> </span></div></div><div class="c x45 y2e7 w5c h8"><div class="t m0 x19 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x82 y2e7 w5d h8"><div class="t m0 x19 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x84 y2e7 w5c h8"><div class="t m0 x19 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x85 y2e7 w5d h8"><div class="t m0 x5b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">121 372 </div></div><div class="c x87 y2e7 w5d h8"><div class="t m0 x5b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">121 372 </div></div><div class="c x88 y2e7 w5c h8"><div class="t m0 x19 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x8a y2e7 w5d h8"><div class="t m0 x5b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">121 372 </div></div><div class="c x80 y2e8 w5e h2c"><div class="t m0 x4b hd y24b ff3 fs4 fc0 sc0 ls0 ws0">Inne całkowite do<span class="_ _0"></span>chody<span class="ff2"> </span></div></div><div class="c x45 y2e8 w5f h2c"><div class="t m0 x9 hd y24b ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x82 y2e8 w34 h2c"><div class="t m0 x9 h56 y2e9 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x84 y2e8 w5f h2c"><div class="t m0 x9 h56 y2e9 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x85 y2e8 w60 h2c"><div class="t m0 x9 h56 y2e9 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x87 y2e8 w34 h2c"><div class="t m0 x9 hd y24b ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x88 y2e8 w5f h2c"><div class="t m0 x9 hd y24b ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x8a y2e8 w34 h2c"><div class="t m0 x9 hd y24b ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x28 y2ea w5b h2b"><div class="t m0 x14 h31 y15b ff6 fs4 fc0 sc0 ls0 ws0">Całkowite docho<span class="_ _0"></span>dy za okres<span class="ff4"> </span></div></div><div class="c x45 y2ea w5c h2b"><div class="t m0 x19 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x82 y2ea w5d h2b"><div class="t m0 x19 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x84 y2ea w5c h2b"><div class="t m0 x19 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x85 y2ea w5d h2b"><div class="t m0 x5b h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">121 372 </div></div><div class="c x87 y2ea w5d h2b"><div class="t m0 x5b h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">121 372 </div></div><div class="c x88 y2ea w5c h2b"><div class="t m0 x19 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x8a y2ea w5d h2b"><div class="t m0 x5b h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">121 372 </div></div><div class="c x80 y2eb w5e h2b"><div class="t m0 x4b hd y24b ff3 fs4 fc0 sc0 ls0 ws0">Wkłady właściciel<span class="_ _0"></span>i<span class="ff2"> </span></div></div><div class="c x45 y2eb w5f h2b"><div class="t m0 x54 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">1 835 </div></div><div class="c x82 y2eb w34 h2b"><div class="t m0 x5b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">197 529<span class="ff7 fs1"> </span></div></div><div class="c x84 y2eb w5f h2b"><div class="t m0 x9 h56 y2e9 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x85 y2eb w60 h2b"><div class="t m0 x9 h56 y2e9 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x87 y2eb w34 h2b"><div class="t m0 x5b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">199 364<span class="ff7 fs1"> </span></div></div><div class="c x88 y2eb w5f h2b"><div class="t m0 x9 h56 y2e9 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x8a y2eb w34 h2b"><div class="t m0 x5b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">199 364<span class="ff7 fs1"> </span></div></div><div class="c x80 y2ec w5e h2b"><div class="t m0 x4b hd y15b ff3 fs4 fc0 sc0 ls0 ws0">Wypłaty na rze<span class="_ _0"></span>cz właścicieli<span class="ff2"> </span></div></div><div class="c x45 y2ec w5f h2b"><div class="t m0 x19 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x82 y2ec w34 h2b"><div class="t m0 x19 hd y24b ff2 fs4 fc0 sc0 ls0 ws0"> <span class="ff7 fs1"> </span></div></div><div class="c x84 y2ec w5f h2b"><div class="t m0 x19 hd y24b ff2 fs4 fc0 sc0 ls0 ws0"> <span class="ff7 fs1"> </span></div></div><div class="c x85 y2ec w60 h2b"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-19 266 </div></div><div class="c x87 y2ec w34 h2b"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-19 266 </div></div><div class="c x88 y2ec w5f h2b"><div class="t m0 x19 hd y24b ff2 fs4 fc0 sc0 ls0 ws0"> <span class="ff7 fs1"> </span></div></div><div class="c x8a y2ec w34 h2b"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-19 266 </div></div><div class="c x28 y2ed w5b h73"><div class="t m0 x14 hd y2ee ff3 fs4 fc0 sc0 ls0 ws0">Zmiany w udziała<span class="_ _0"></span>ch własnościowy<span class="_ _0"></span>ch w </div><div class="t m0 x14 hd y1ce ff3 fs4 fc0 sc0 ls0 ws0">jednostkach zale<span class="_ _0"></span>żnych nieskut<span class="_ _0"></span>kujące utratą </div><div class="t m0 x14 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">kontroli </div></div><div class="c x45 y2ed w5c h73"><div class="t m0 x9 hd y24b ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x82 y2ed w5d h73"><div class="t m0 x9 hd y24b ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x84 y2ed w5c h73"><div class="t m0 x9 hd y24b ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x85 y2ed w5d h73"><div class="t m0 x9 hd y24b ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x87 y2ed w5d h73"><div class="t m0 x9 hd y24b ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x88 y2ed w5c h73"><div class="t m0 x9 hd y24b ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x8a y2ed w5d h73"><div class="t m0 x9 hd y1 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x80 y2ef w5e h74"><div class="t m0 x4b hd y189 ff3 fs4 fc0 sc0 ls0 ws0">Pozostałe zmiany<span class="_ _0"></span> w kapitale wła<span class="_ _b"></span>snym<span class="ff2"> </span></div></div><div class="c x45 y2ef w5f h74"><div class="t m0 x19 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x82 y2ef w34 h74"><div class="t m0 x19 hd y24b ff2 fs4 fc0 sc0 ls0 ws0"> <span class="ff7 fs1"> </span></div></div><div class="c x84 y2ef w5f h74"><div class="t m0 x54 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">3 010<span class="ff7 fs1"> </span></div></div><div class="c x85 y2ef w60 h74"><div class="t m0 x8b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">3 010</span> </div></div><div class="c x87 y2ef w34 h74"><div class="t m0 x19 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x88 y2ef w5f h74"><div class="t m0 x19 hd y24b ff2 fs4 fc0 sc0 ls0 ws0"> <span class="ff7 fs1"> </span></div></div><div class="c x8a y2ef w34 h74"><div class="t m0 x19 hd y24b ff2 fs4 fc0 sc0 ls0 ws0"> <span class="ff7 fs1"> </span></div></div><div class="c x80 y2f0 w5e h8"><div class="t m0 x4b h31 y24b ff6 fs4 fc0 sc0 ls0 ws0">Zmiany kapitału<span class="_ _0"></span> własnego w<span class="_ _0"></span> okresie<span class="ff4"> </span></div></div><div class="c x45 y2f0 w5f h8"><div class="t m0 x54 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">1 835 </div></div><div class="c x82 y2f0 w34 h8"><div class="t m0 x5b h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">197 529<span class="ff5 fs1"> </span></div></div><div class="c x84 y2f0 w5f h8"><div class="t m0 x54 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">3 010<span class="ff5 fs1"> </span></div></div><div class="c x85 y2f0 w60 h8"><div class="t m0 x5d h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">99 096 </div></div><div class="c x87 y2f0 w34 h8"><div class="t m0 x5b h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">301 470 </div></div><div class="c x88 y2f0 w5f h8"><div class="t m0 x9 h75 y2e9 ff5 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x8a y2f0 w34 h8"><div class="t m0 x5b h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">301 470 </div></div><div class="c x28 y2f1 w5b h8"><div class="t m0 x14 h31 y106 ff4 fs4 fc0 sc0 ls0 ws0">Stan na 31-<span class="ls5">12</span>-<span class="ls5">2024</span> </div></div><div class="c x45 y2f1 w5c h8"><div class="t m0 x5d h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">11 009 </div></div><div class="c x82 y2f1 w5d h8"><div class="t m0 x5b h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">197 529 </div></div><div class="c x84 y2f1 w5c h8"><div class="t m0 x5b h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">223 509 </div></div><div class="c x85 y2f1 w5d h8"><div class="t m0 x5b h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">662 973 </div></div><div class="c x87 y2f1 w5d h8"><div class="t m0 x22 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">1 095 020 </div></div><div class="c x88 y2f1 w5c h8"><div class="t m0 x19 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x8a y2f1 w5d h8"><div class="t m0 x22 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">1 095 020 </div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h3 y2f2 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y2f3 ff4 fs1 fc0 sc0 ls0 ws0"> <span class="_ _13"> </span><span class="ff2"> </span></div></div></div><div class="pi" ></div></div><div id="pf17" class="pf w6 h9" ><div class="pc pc17 w6 h9"><img class="bi x0 y0 w7 ha" alt="" 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class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y2da ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">23<span class="ls0"> </span></div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 yb2 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y2f4 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y2f5 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x28 y2f6 w61 h76"><div class="t m0 x26 hd y2f7 ff3 fs4 fc1 sc0 ls0 ws0">Zmiany w kapita<span class="_ _0"></span>le własnym<span class="ff2"> </span></div></div><div class="c x8c y2f6 w62 h76"><div class="t m0 x5f hd y2f8 ff3 fs4 fc1 sc0 ls0 ws0">Kapitał </div><div class="t m0 x8d hd y2f9 ff2 fs4 fc1 sc0 ls0 ws0">podstawowy  </div></div><div class="c x8e y2f6 w63 h76"><div class="t m0 x89 hd y2fa ff3 fs4 fc1 sc0 ls0 ws0">Nadwyżka ceny<span class="_ _0"></span> </div><div class="t m0 x8f hd y2fb ff3 fs4 fc1 sc0 ls0 ws0">emisyjnej powy<span class="_ _0"></span>żej </div><div class="t m0 x65 hd y2f7 ff3 fs4 fc1 sc0 ls0 ws0">wartości </div><div class="t m0 x59 hd y2fc ff2 fs4 fc1 sc0 ls0 ws0">nominalnej </div><div class="t m0 x57 hd y2c4 ff3 fs4 fc1 sc0 ls0 ws0">udziałów<span class="ff2"> </span></div></div><div class="c x90 y2f6 w64 h76"><div class="t m0 x8f hd y2f8 ff3 fs4 fc1 sc0 ls0 ws0">Pozostałe kapi<span class="_ _0"></span>tały </div><div class="t m0 x59 hd y2f9 ff2 fs4 fc1 sc0 ls0 ws0">rezerwowe </div></div><div class="c x91 y2f6 w65 h76"><div class="t m0 x58 hd y2fd ff2 fs4 fc1 sc0 ls0 ws0">Zyski zatrzyman<span class="_ _0"></span>e </div><div class="t m0 x66 hd y2fe ff3 fs4 fc1 sc0 ls0 ws0">przypadające </div><div class="t m0 x7b hd y2f8 ff2 fs4 fc1 sc0 ls0 ws0">akcjonariuszom </div><div class="t m0 x57 hd y2f9 ff2 fs4 fc1 sc0 ls0 ws0">jednostki </div><div class="t m0 x4b hd y176 ff3 fs4 fc1 sc0 ls0 ws0">dominującej/kapi<span class="_ _0"></span>tał </div><div class="t m0 x12 hd y279 ff2 fs4 fc1 sc0 ls0 ws0">zapasowy </div></div><div class="c x92 y2f6 w66 h76"><div class="t m0 x5f hd y2fa ff3 fs4 fc1 sc0 ls0 ws0">Kapitał </div><div class="t m0 x66 hd y2fb ff3 fs4 fc1 sc0 ls0 ws0">przypadający </div><div class="t m0 x7b hd y2f7 ff2 fs4 fc1 sc0 ls0 ws0">akcjonariuszom </div><div class="t m0 x57 hd y2fc ff2 fs4 fc1 sc0 ls0 ws0">jednostki </div><div class="t m0 x81 hd y2c4 ff3 fs4 fc1 sc0 ls0 ws0">dominującej<span class="ff2"> </span></div></div><div class="c x93 y2f6 w62 h76"><div class="t m0 x5f hd y2fa ff3 fs4 fc1 sc0 ls0 ws0">Kapitał </div><div class="t m0 x94 hd y2fb ff3 fs4 fc1 sc0 ls0 ws0">przypadający na<span class="_ _0"></span> </div><div class="t m0 x5f hd y2f7 ff3 fs4 fc1 sc0 ls0 ws0">udziały </div><div class="t m0 x60 hd y2fc ff3 fs4 fc1 sc0 ls0 ws0">niesprawujące </div><div class="t m0 x0 hd y2c4 ff2 fs4 fc1 sc0 ls0 ws0">kontroli </div></div><div class="c x95 y2f6 w66 h76"><div class="t m0 x32 h31 y2f7 ff4 fs4 fc1 sc0 ls0 ws0">RAZEM </div></div><div class="c x80 y2ff w67 h44"><div class="t m0 x4b h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">Stan na 01-<span class="ls5">01</span>-<span class="ls5">2023</span> </div></div><div class="c x8c y2ff w68 h44"><div class="t m0 x7f h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">9 174 </div></div><div class="c x8e y2ff w65 h44"><div class="t m0 x17 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x90 y2ff w68 h44"><div class="t m0 x33 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">220 499 </div></div><div class="c x91 y2ff w5d h44"><div class="t m0 x96 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">452 316 </div></div><div class="c x92 y2ff w69 h44"><div class="t m0 x33 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">681 990 </div></div><div class="c x93 y2ff w6a h44"><div class="t m0 x17 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x95 y2ff w69 h44"><div class="t m0 x33 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">681 990 </div></div><div class="c x28 y300 w61 h42"><div class="t m0 x14 hd y158 ff3 fs4 fc0 sc0 ls0 ws0">Łączne zyski (s<span class="_ _0"></span>traty) za okre<span class="_ _0"></span>s<span class="ff2"> </span></div></div><div class="c x8c y300 w62 h42"><div class="t m0 x17 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x8e y300 w63 h42"><div class="t m0 x17 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x90 y300 w64 h42"><div class="t m0 x17 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x91 y300 w65 h42"><div class="t m0 x96 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">135 414 </div></div><div class="c x92 y300 w66 h42"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">135 414 </div></div><div class="c x93 y300 w62 h42"><div class="t m0 x17 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x95 y300 w66 h42"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">135 414 </div></div><div class="c x80 y301 w67 h77"><div class="t m0 x4b hd y24b ff3 fs4 fc0 sc0 ls0 ws0">Inne całkowite do<span class="_ _0"></span>chody<span class="ff2"> </span></div></div><div class="c x8c y301 w68 h77"><div class="t m0 x2 hd y24b ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x8e y301 w65 h77"><div class="t m0 x2 h56 y2e9 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x90 y301 w68 h77"><div class="t m0 x2 h56 y2e9 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x91 y301 w5d h77"><div class="t m0 x27 h56 y2e9 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x92 y301 w69 h77"><div class="t m0 x2 hd y24b ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x93 y301 w6a h77"><div class="t m0 x2 hd y24b ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x95 y301 w69 h77"><div class="t m0 x2 hd y24b ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x28 y302 w61 h77"><div class="t m0 x14 h31 y1c6 ff6 fs4 fc0 sc0 ls0 ws0">Całkowite docho<span class="_ _0"></span>dy za okres<span class="ff4"> </span></div></div><div class="c x8c y302 w62 h77"><div class="t m0 x17 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x8e y302 w63 h77"><div class="t m0 x17 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x90 y302 w64 h77"><div class="t m0 x17 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x91 y302 w65 h77"><div class="t m0 x96 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">135 414 </div></div><div class="c x92 y302 w66 h77"><div class="t m0 x33 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">135 414 </div></div><div class="c x93 y302 w62 h77"><div class="t m0 x17 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x95 y302 w66 h77"><div class="t m0 x33 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">135 414 </div></div><div class="c x80 y303 w67 h39"><div class="t m0 x4b hd y24b ff3 fs4 fc0 sc0 ls0 ws0">Wkłady właściciel<span class="_ _0"></span>i<span class="ff2"> </span></div></div><div class="c x8c y303 w68 h39"><div class="t m0 x2 hd y1 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x8e y303 w65 h39"><div class="t m0 x2 h56 y1 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x90 y303 w68 h39"><div class="t m0 x2 h56 y1 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x91 y303 w5d h39"><div class="t m0 x27 h56 y1 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x92 y303 w69 h39"><div class="t m0 x2 h56 y1 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x93 y303 w6a h39"><div class="t m0 x2 h56 y1 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x95 y303 w69 h39"><div class="t m0 x2 h56 y1 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x80 ybf w67 h77"><div class="t m0 x4b hd y1c6 ff3 fs4 fc0 sc0 ls0 ws0">Wypłaty na rze<span class="_ _0"></span>cz właścicieli<span class="ff2"> </span></div></div><div class="c x8c ybf w68 h77"><div class="t m0 x17 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x8e ybf w65 h77"><div class="t m0 x17 hd y24b ff2 fs4 fc0 sc0 ls0 ws0"> <span class="ff7 fs1"> </span></div></div><div class="c x90 ybf w68 h77"><div class="t m0 x17 hd y24b ff2 fs4 fc0 sc0 ls0 ws0"> <span class="ff7 fs1"> </span></div></div><div class="c x91 ybf w5d h77"><div class="t m0 x97 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-23 853 </div></div><div class="c x92 ybf w69 h77"><div class="t m0 x5b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-23 853 </div></div><div class="c x93 ybf w6a h77"><div class="t m0 x17 hd y24b ff2 fs4 fc0 sc0 ls0 ws0"> <span class="ff7 fs1"> </span></div></div><div class="c x95 ybf w69 h77"><div class="t m0 x5b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-23 853 </div></div><div class="c x28 y304 w61 h78"><div class="t m0 x14 hd y2ee ff3 fs4 fc0 sc0 ls0 ws0">Zmiany w udziała<span class="_ _0"></span>ch własnościowy<span class="_ _0"></span>ch w </div><div class="t m0 x14 hd y1ce ff3 fs4 fc0 sc0 ls0 ws0">jednostkach zale<span class="_ _0"></span>żnych nieskut<span class="_ _0"></span>kujące utratą </div><div class="t m0 x14 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">kontroli </div></div><div class="c x8c y304 w62 h78"><div class="t m0 x2 hd y24b ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x8e y304 w63 h78"><div class="t m0 x2 hd y24b ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x90 y304 w64 h78"><div class="t m0 x2 hd y24b ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x91 y304 w65 h78"><div class="t m0 x27 hd y24b ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x92 y304 w66 h78"><div class="t m0 x2 hd y24b ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x93 y304 w62 h78"><div class="t m0 x2 hd y24b ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x95 y304 w66 h78"><div class="t m0 x2 hd y24b ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x80 y250 w67 h79"><div class="t m0 x4b hd y305 ff3 fs4 fc0 sc0 ls0 ws0">Pozostałe zmiany<span class="_ _0"></span> w kapitale wła<span class="_ _b"></span>snym<span class="ff2"> </span></div></div><div class="c x8c y250 w68 h79"><div class="t m0 x17 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x8e y250 w65 h79"><div class="t m0 x17 hd y24b ff2 fs4 fc0 sc0 ls0 ws0"> <span class="ff7 fs1"> </span></div></div><div class="c x90 y250 w68 h79"><div class="t m0 x17 hd y24b ff2 fs4 fc0 sc0 ls0 ws0"> <span class="ff7 fs1"> </span></div></div><div class="c x91 y250 w5d h79"><div class="t m0 x34 hd y24b ff2 fs4 fc0 sc0 ls0 ws0"> <span class="ff7 fs1"> </span></div></div><div class="c x92 y250 w69 h79"><div class="t m0 x17 hd y24b ff2 fs4 fc0 sc0 ls0 ws0"> <span class="ff7 fs1"> </span></div></div><div class="c x93 y250 w6a h79"><div class="t m0 x17 hd y24b ff2 fs4 fc0 sc0 ls0 ws0"> <span class="ff7 fs1"> </span></div></div><div class="c x95 y250 w69 h79"><div class="t m0 x17 hd y24b ff2 fs4 fc0 sc0 ls0 ws0"> <span class="ff7 fs1"> </span></div></div><div class="c x80 y306 w67 h42"><div class="t m0 x4b h31 y24b ff6 fs4 fc0 sc0 ls0 ws0">Zmiany kapitału<span class="_ _0"></span> własnego w<span class="_ _0"></span> okresie<span class="ff2"> </span></div></div><div class="c x8c y306 w68 h42"><div class="t m0 x2 hd y24b ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x8e y306 w65 h42"><div class="t m0 x2 h56 y2e9 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x90 y306 w68 h42"><div class="t m0 x2 h56 y2e9 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x91 y306 w5d h42"><div class="t m0 x96 h31 y24b ff4 fs4 fc0 sc0 ls5 ws0">111 561<span class="ls0"> </span></div></div><div class="c x92 y306 w69 h42"><div class="t m0 x33 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">111 561 </div></div><div class="c x93 y306 w6a h42"><div class="t m0 x2 h56 y2e9 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x95 y306 w69 h42"><div class="t m0 x33 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">111 561 </div></div><div class="c x28 y307 w61 h42"><div class="t m0 x14 h31 y158 ff4 fs4 fc0 sc0 ls0 ws0">Stan na 31-<span class="ls5">12</span>-<span class="ls5">2023</span> </div></div><div class="c x8c y307 w62 h42"><div class="t m0 x7f h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">9 174 </div></div><div class="c x8e y307 w63 h42"><div class="t m0 x17 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x90 y307 w64 h42"><div class="t m0 x33 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">220 499 </div></div><div class="c x91 y307 w65 h42"><div class="t m0 x96 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">563 877 </div></div><div class="c x92 y307 w66 h42"><div class="t m0 x33 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">793 550 </div></div><div class="c x93 y307 w62 h42"><div class="t m0 x17 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x95 y307 w66 h42"><div class="t m0 x33 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">793 550 </div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 hb y308 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y22f ff4 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf18" class="pf w0 h0" ><div class="pc pc18 w0 h0"><img class="bi x0 y0 w3 h28" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y23 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y23 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">24<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y25 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c hb y309 ff4 fs1 fc0 sc0 ls0 ws0">VIII. <span class="_ _23"> </span><span class="ff6">STOSOWANE ZASA<span class="_ _1"></span>DY RACHUNKO<span class="_ _1"></span>WOŚCI PRZEZ<span class="_ _1"></span> GRUPĘ<span class="_ _1"></span></span> </div><div class="t m0 x7 hb y30a ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y30b ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y30c ff6 fs1 fc0 sc0 ls0 ws0">Wartości niematerialne<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x2 h3 y30d ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y30e ff3 fs1 fc0 sc0 ls0 ws0">Do wartości niematerialnych Grupa Kapitałowa zalicza aktywa spełniające następujące kryteria:<span class="_ _1"></span><span class="ff2"> </span>można </div><div class="t m0 x2 h3 y30f ff2 fs1 fc0 sc0 lsb ws0">je<span class="ls0"> <span class="ff3">wyłączyć lub wydzielić z <span class="_ _0"></span>jednostki<span class="_ _1"></span> gospodarczej i sprzedać, przekazać, licencj<span class="_ _1"></span>onować albo oddać do </span></span></div><div class="t m0 x2 h3 y310 ff3 fs1 fc0 sc0 ls0 ws0">odpłatnego uż<span class="_ _1"></span>ytkowania os<span class="_ _1"></span>obom trz<span class="_ _1"></span>ecim, zarówno <span class="_ _1"></span>indywidualn<span class="_ _1"></span>ie, jak też <span class="_ _1"></span>łącznie<span class="_ _1"></span><span class="ff2"> <span class="_ _1"></span></span>z <span class="_ _1"></span>powiązanymi z <span class="_ _1"></span>nimi </div><div class="t m0 x2 h3 y311 ff3 fs1 fc0 sc0 ls0 ws0">umowami, <span class="_ _b"></span>składnikam<span class="_ _1"></span>i <span class="_ _4"></span>ak<span class="_ _1"></span>tywów <span class="_ _b"></span>bądź <span class="_ _b"></span>z<span class="_ _1"></span>obowiązań <span class="_ _b"></span>lub<span class="ff2"> <span class="_ _0"></span><span class="ff3">wynikają <span class="_ _b"></span>z <span class="_ _b"></span>tytułów <span class="_ _b"></span>umowny<span class="_ _1"></span>ch <span class="_ _b"></span>bądź <span class="_ _b"></span>innych <span class="_ _b"></span>tytułów </span></span></div><div class="t m0 x2 h3 y312 ff3 fs1 fc0 sc0 ls0 ws0">prawnych, <span class="_ _b"></span>bez <span class="_ _b"></span>wzg<span class="_ _1"></span>lędu <span class="_ _b"></span>na <span class="_ _b"></span>t<span class="_ _1"></span>o, <span class="_ _b"></span>czy <span class="_ _b"></span>są <span class="_ _b"></span>zby<span class="_ _1"></span>walne <span class="_ _b"></span>albo <span class="_ _0"></span>możliwe <span class="_ _b"></span>do <span class="_ _b"></span>wy<span class="_ _1"></span>odrębnienia <span class="_ _b"></span>z <span class="_ _b"></span>j<span class="_ _1"></span>ednostki <span class="_ _b"></span>gosp<span class="_ _1"></span>odarczej </div><div class="t m0 x2 h3 y313 ff3 fs1 fc0 sc0 ls0 ws0">lub z innych tytułów cz<span class="_ _1"></span>y też zobowiązań.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y314 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y315 ff3 fs1 fc0 sc0 ls0 ws0">Początkowe  ujęcie <span class="_ _1a"> </span>skła<span class="_ _1"></span>dnika  wartości <span class="_ _1a"> </span>n<span class="_ _1"></span>iematerialnych  następuje <span class="_ _19"> </span>według  ceny <span class="_ _19"> </span>nabycia <span class="_ _19"> </span>lub  kosztu </div><div class="t m0 x2 h3 y316 ff2 fs1 fc0 sc0 ls0 ws0">wytworzenia.<span class="_ _1"></span> </div><div class="t m0 x2 h3 y104 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y317 ff3 fs1 fc0 sc0 ls0 ws0">Cena <span class="_ _20"> </span>nabycia <span class="_ _24"> </span>obejmuje <span class="_ _20"> </span>cenę <span class="_ _24"> </span>zakupu <span class="_ _20"> </span>składnika <span class="_ _24"> </span>akty<span class="_ _1"></span>wów <span class="_ _24"> </span>(tj. <span class="_ _20"> </span>kwotę <span class="_ _24"> </span>nal<span class="_ _1"></span>eżną <span class="_ _24"> </span>sprzedające<span class="_ _1"></span>mu </div><div class="t m0 x2 h3 y318 ff3 fs1 fc0 sc0 ls0 ws0">pomniejszoną  o  p<span class="_ _1"></span>odlegają<span class="_ _1"></span>ce  odliczeniu  pod<span class="_ _1"></span>atki:  od  towarów <span class="_ _15"> </span>i  usług  or<span class="_ _1"></span>az  akc<span class="_ _1"></span>yzowy), <span class="_ _15"> </span>obciążenia<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y319 ff2 fs1 fc0 sc0 ls0 ws0">o <span class="ff3">charakterze <span class="_ _18"> </span>p<span class="_ _1"></span>ublicznoprawnym <span class="_ _c"> </span>(w <span class="_ _18"> </span>przypadku <span class="_ _c"> </span>importu) <span class="_ _c"> </span>oraz <span class="_ _18"> </span>n<span class="_ _1"></span>akłady <span class="_ _18"> </span>bezp<span class="_ _1"></span>ośrednio <span class="_ _18"> </span>związa<span class="_ _1"></span>ne <span class="_ _18"> </span>z </span></div><div class="t m0 x2 h3 y31a ff2 fs1 fc0 sc0 ls0 ws0">zakupem <span class="_ _24"> </span>i <span class="ff3">przystosowanie<span class="_ _1"></span>m <span class="_ _1f"> </span>składnika<span class="_ _1"></span> <span class="_ _1f"> </span>aktywów<span class="_ _1"></span> <span class="_ _1f"> </span>do<span class="_ _1"></span> <span class="_ _1f"> </span>użytk<span class="_ _1"></span>owania <span class="_ _1f"> </span>zg<span class="_ _1"></span>odnie <span class="_ _1f"> </span>z<span class="_ _1"></span> <span class="_ _1f"> </span>jego <span class="_ _24"> </span>planowanym </span></div><div class="t m0 x2 h3 y31b ff3 fs1 fc0 sc0 ls0 ws0">przeznaczeniem. <span class="_ _17"> </span>R<span class="_ _1"></span>abaty, <span class="_ _17"> </span>upusty <span class="_ _17"> </span>udzielone <span class="_ _17"> </span>prz<span class="_ _1"></span>ez <span class="_ _17"> </span>sprzedającego <span class="_ _17"> </span>or<span class="_ _1"></span>az <span class="_ _17"> </span>inne <span class="_ _17"> </span>podobne <span class="_ _17"> </span>z<span class="_ _1"></span>mniejszenia<span class="_ _8"></span><span class="ff2"> <span class="_ _17"> </span><span class="lsb">i </span></span></div><div class="t m0 x2 h3 y31c ff3 fs1 fc0 sc0 ls0 ws0">odzyski zmniejszają c<span class="_ _1"></span>enę nabycia składnika<span class="_ _1"></span> aktywów.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y31d ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y31e ff3 fs1 fc0 sc0 ls0 ws0">Jeśli <span class="_ _18"> </span>sk<span class="_ _1"></span>ładnik <span class="_ _18"> </span>wartoś<span class="_ _1"></span>ci <span class="_ _18"> </span>niemat<span class="_ _1"></span>erialnych <span class="_ _c"> </span>nabyty <span class="_ _c"> </span>jest <span class="_ _c"> </span>w <span class="_ _18"> </span>z<span class="_ _1"></span>amian <span class="_ _18"> </span>za <span class="_ _c"> </span>instrument<span class="_ _1"></span>y <span class="_ _c"> </span>kapitałowe <span class="_ _18"> </span>S<span class="_ _1"></span>półki </div><div class="t m0 x2 h3 y31f ff3 fs1 fc0 sc0 ls0 ws0">sporządzającej <span class="_ _21"> </span>sprawozdanie<span class="_ _1"></span> <span class="_ _1c"> </span>fi<span class="_ _1"></span>nansowe, <span class="_ _21"> </span>cena <span class="_ _21"> </span>nabycia <span class="_ _21"> </span>składnika <span class="_ _21"> </span>aktywów <span class="_ _21"> </span>odpo<span class="_ _1"></span>wiada <span class="_ _21"> </span>wartości </div><div class="t m0 x2 h3 y220 ff3 fs1 fc0 sc0 ls0 ws0">godziwej <span class="_ _15"> </span>wyem<span class="_ _1"></span>itowanych <span class="_ _18"> </span>instrumentów <span class="_ _15"> </span>kapita<span class="_ _1"></span>łowych, <span class="_ _15"> </span>która <span class="_ _18"> </span>równa <span class="_ _15"> </span>się<span class="_ _1"></span> <span class="_ _15"> </span>wartośc<span class="_ _8"></span><span class="ff2">i <span class="_ _15"> </span>godz<span class="_ _1"></span>iwej <span class="_ _15"> </span>danego<span class="_ _1"></span> </span></div><div class="t m0 x2 h3 y320 ff3 fs1 fc0 sc0 ls0 ws0">składnika aktywów.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y321 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y322 ff3 fs1 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _1a"> </span>z  MS<span class="_ _0"></span>R, <span class="_ _19"> </span>koszty <span class="_ _19"> </span>finansowani<span class="_ _1"></span>a <span class="_ _1a"> </span>zew<span class="_ _1"></span>nętrznego, <span class="_ _19"> </span>które <span class="_ _1a"> </span>m<span class="_ _1"></span>ożna <span class="_ _19"> </span>bezpośrednio <span class="_ _19"> </span>przyporządko<span class="_ _1"></span>wać </div><div class="t m0 x2 h3 y323 ff3 fs1 fc0 sc0 ls0 ws0">nabyciu, <span class="_ _18"> </span>b<span class="_ _1"></span>udowie <span class="_ _18"> </span>lub<span class="_ _1"></span> <span class="_ _18"> </span>wyt<span class="_ _1"></span>worzeniu <span class="_ _18"> </span>sk<span class="_ _1"></span>ładnika <span class="_ _18"> </span>aktyw<span class="_ _1"></span>ów, <span class="_ _18"> </span>w<span class="_ _1"></span>łącza <span class="_ _18"> </span>s<span class="_ _1"></span>ię <span class="_ _18"> </span>do <span class="_ _c"> </span>ceny <span class="_ _c"> </span>nabycia <span class="_ _18"> </span>lub<span class="_ _1"></span> <span class="_ _18"> </span>kosz<span class="_ _1"></span>tu </div><div class="t m0 x2 h3 y324 ff3 fs1 fc0 sc0 ls0 ws0">wytworzenia tego sk<span class="_ _1"></span>ładnika aktywów.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y325 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y326 ff3 fs1 fc0 sc0 ls0 ws0">Nie rzadziej niż na <span class="_ _1"></span>dzień bilansowy sk<span class="_ _1"></span>ładniki wartości niemater<span class="_ _1"></span>ialnych wycen<span class="_ _1"></span>ia się według cen nabyci<span class="_ _1"></span>a </div><div class="t m0 x2 h3 y327 ff3 fs1 fc0 sc0 ls0 ws0">lub <span class="_ _e"></span>k<span class="_ _1"></span>osztów <span class="_ _16"></span>wytworzenia, <span class="_ _16"> </span>pomniejsz<span class="_ _1"></span>onych <span class="_ _16"></span>o <span class="_ _e"></span>od<span class="_ _1"></span>pisy <span class="_ _16"></span>amortyzacyjne, <span class="_ _16"></span>a <span class="_ _16"></span>także <span class="_ _16"></span>o <span class="_ _16"></span>odpisy <span class="_ _16"></span>z <span class="_ _16"></span>tytułu <span class="_ _e"></span>trwał<span class="_ _1"></span>ej </div><div class="t m0 x2 h3 y328 ff3 fs1 fc0 sc0 ls0 ws0">utraty wartości.<span class="ff2"> </span></div><div class="t m0 x2 h3 y329 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y32a ff3 fs1 fc0 sc0 ls0 ws0">Jeżeli <span class="_ _8"></span>przy <span class="_ _e"></span>sporządzaniu <span class="_ _e"></span>sprawozdania <span class="_ _e"></span>finansowego <span class="_ _e"></span>zaistniały <span class="_ _e"></span>okoliczności, <span class="_ _8"></span>k<span class="_ _1"></span>tóre <span class="_ _8"></span>wsk<span class="_ _1"></span>azują <span class="_ _8"></span>na <span class="_ _e"></span>to, <span class="_ _8"></span>że </div><div class="t m0 x2 h3 y32b ff3 fs1 fc0 sc0 ls0 ws0">wartość <span class="_ _17"> </span>bilanso<span class="_ _1"></span>wa <span class="_ _17"> </span>ak<span class="_ _1"></span>tywów <span class="_ _1a"> </span>może <span class="_ _17"> </span>nie <span class="_ _17"> </span>być<span class="_ _1"></span> <span class="_ _17"> </span>możliwa <span class="_ _1a"> </span>do <span class="_ _17"> </span>odzys<span class="_ _1"></span>kania, <span class="_ _17"> </span>dokonyw<span class="_ _1"></span>any <span class="_ _1a"> </span>jest <span class="_ _17"> </span>przegląd <span class="_ _17"> </span>tyc<span class="_ _1"></span>h </div><div class="t m0 x2 h3 yc3 ff3 fs1 fc0 sc0 ls0 ws0">aktywów <span class="_ _1"></span>pod <span class="_ _1"></span>kąt<span class="_ _1"></span>em <span class="_ _1"></span>ewentualnej <span class="_ _8"></span>utraty <span class="_ _1"></span>wartości. <span class="_ _1"></span>J<span class="_ _1"></span>eżeli <span class="_ _1"></span>istnieją <span class="_ _1"></span>p<span class="_ _8"></span>rzesłanki <span class="_ _1"></span>wsk<span class="_ _1"></span>azujące <span class="_ _1"></span>na <span class="_ _1"></span>to, <span class="_ _1"></span>ż<span class="_ _1"></span>e <span class="_ _1"></span>mogła </div><div class="t m0 x2 h3 y32c ff3 fs1 fc0 sc0 ls0 ws0">nastąpić <span class="_ _1"></span>utrata <span class="_ _1"></span>wartośc<span class="_ _1"></span>i, a<span class="_ _1"></span> <span class="_ _1"></span>wartość <span class="_ _1"></span>bilans<span class="_ _1"></span>owa <span class="_ _1"></span>przekrac<span class="_ _1"></span>za <span class="_ _1"></span>szacowaną <span class="_ _1"></span>wartość <span class="_ _8"></span>odzysk<span class="_ _1"></span>iwalną, wówcz<span class="_ _1"></span>as </div><div class="t m0 x2 h3 y32d ff3 fs1 fc0 sc0 ls0 ws0">wartość tych aktywów bądź ośrodków wypracowując<span class="_ _1"></span>ych środki pieniężne, do których te aktywa należą, </div><div class="t m0 x2 h3 y32e ff3 fs1 fc0 sc0 ls0 ws0">jest <span class="_ _18"> </span>obniżana<span class="_ _1"></span> <span class="_ _18"> </span>do <span class="_ _18"> </span>p<span class="_ _1"></span>oziomu<span class="ff2"> <span class="_ _c"> </span></span>wartośc<span class="_ _1"></span>i <span class="_ _18"> </span>odzyskiwa<span class="_ _1"></span>lnej. <span class="_ _18"> </span>Wartoś<span class="_ _1"></span>ć <span class="_ _18"> </span>odzysk<span class="_ _1"></span>iwalna <span class="_ _18"> </span>o<span class="_ _1"></span>dpowiada <span class="_ _18"> </span>wyż<span class="_ _1"></span>szej<span class="_ _1"></span><span class="ff2"> <span class="_ _c"> </span><span class="lsc">z </span></span></div><div class="t m0 x2 h3 y32f ff3 fs1 fc0 sc0 ls0 ws0">następujących  dwóch <span class="_ _1a"> </span>wart<span class="_ _1"></span>ości: <span class="_ _19"> </span>wartośc<span class="_ _1"></span>i <span class="_ _19"> </span>godziwej  pomniejszonej <span class="_ _19"> </span>o  koszty <span class="_ _1a"> </span>sprz<span class="_ _1"></span>edaży <span class="_ _19"> </span>lub  wartości </div><div class="t m0 x2 h3 y330 ff3 fs1 fc0 sc0 ls0 ws0">użytkowej. <span class="_ _9"> </span>Przy <span class="_ _9"> </span>ustalaniu <span class="_ _9"> </span>wartości <span class="_ _9"> </span>użytkowej <span class="_ _9"> </span>szacowane <span class="_ _9"> </span>przysz<span class="_ _1"></span>łe <span class="_ _9"> </span>przepływy <span class="_ _9"> </span>pieniężne <span class="_ _9"> </span>są </div><div class="t m0 x2 h3 y331 ff3 fs1 fc0 sc0 ls0 ws0">dyskontowane <span class="_ _17"> </span>do <span class="_ _17"> </span>wartośc<span class="_ _1"></span>i <span class="_ _17"> </span>bieżącej <span class="_ _17"> </span>przy <span class="_ _17"> </span>zas<span class="_ _1"></span>tosowaniu <span class="_ _17"> </span>stopy <span class="_ _1a"> </span>dyskontowej <span class="_ _17"> </span>bru<span class="_ _1"></span>tt<span class="_ _1"></span>o <span class="_ _17"> </span>odzwierciedlającej </div><div class="t m0 x2 h3 y332 ff3 fs1 fc0 sc0 ls0 ws0">aktualne <span class="_ _16"></span>oceny <span class="_ _16"> </span>rynkowe<span class="_ _1"></span> <span class="_ _16"></span>wartości <span class="_ _16"></span>pieniądza <span class="_ _16"> </span>w <span class="_ _16"> </span>cz<span class="_ _1"></span>asie <span class="_ _16"></span>oraz <span class="_ _16"></span>ryzyk<span class="_ _1"></span>a <span class="_ _16"></span>związanego <span class="_ _16"></span>z <span class="_ _16"></span>danym <span class="_ _16"></span>składn<span class="_ _1"></span>ikiem </div><div class="t m0 x2 h3 y333 ff3 fs1 fc0 sc0 ls0 ws0">aktywów. <span class="_ _c"> </span>W<span class="ff2"> </span>prz<span class="_ _1"></span>ypadku <span class="_ _c"> </span>s<span class="_ _1"></span>kładnika <span class="_ _c"> </span>akty<span class="_ _1"></span>wów, <span class="_ _c"> </span>który <span class="_ _c"> </span>n<span class="_ _1"></span>ie <span class="_ _c"> </span>generuj<span class="_ _1"></span>e <span class="_ _c"> </span>wpływów <span class="_ _1c"> </span>pieniężn<span class="_ _1"></span>ych <span class="_ _1c"> </span>w <span class="_ _c"> </span>sposób<span class="_ _1"></span> </div><div class="t m0 x2 h3 y334 ff3 fs1 fc0 sc0 ls0 ws0">znacząco  s<span class="_ _1"></span>amodzielny,  wartość<span class="_ _1"></span>  odzysk<span class="_ _1"></span>iwalna  jest  ustalana <span class="_ _15"> </span>dla  ośro<span class="_ _1"></span>dka  wypr<span class="_ _1"></span>acowującego  środki<span class="_ _1"></span> </div><div class="t m0 x2 h3 y335 ff3 fs1 fc0 sc0 ls0 ws0">pieniężne, do <span class="_ _b"></span>którego ten <span class="_ _b"></span>sk<span class="_ _1"></span>ładnik <span class="_ _b"></span>na<span class="_ _1"></span>leży. <span class="_ _0"></span>Odpisy <span class="_ _0"></span>aktualizujące z <span class="_ _b"></span>tytułu utraty <span class="_ _b"></span>wart<span class="_ _1"></span>ości <span class="_ _0"></span>są <span class="_ _0"></span>ujmowane <span class="_ _1"></span><span class="ff2 lsd">  <span class="lse">w </span></span></div><div class="t m0 x2 h3 y336 ff3 fs1 fc0 sc0 ls0 ws0">rachunku zysków lub s<span class="_ _1"></span>trat.<span class="ff2">  </span></div><div class="t m0 x2 h3 y337 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _13"> </span> </div></div></div><div class="pi" ></div></div><div id="pf19" class="pf w0 h0" ><div class="pc pc19 w0 h0"><img class="bi x0 y0 w3 h28" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y23 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y23 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">25<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y25 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y309 ff3 fs1 fc0 sc0 ls0 ws0">Odpisów <span class="_ _1a"> </span>amortyzacyjny<span class="_ _1"></span>ch <span class="_ _17"> </span>wartości <span class="_ _1a"> </span>niemateri<span class="_ _1"></span>alnych <span class="_ _1a"> </span>dokonuje <span class="_ _1a"> </span>się <span class="_ _17"> </span>w <span class="_ _1a"> </span>drodze<span class="_ _1"></span> <span class="_ _17"> </span>ro<span class="_ _1"></span>złożenia <span class="_ _1a"> </span>ich <span class="_ _17"> </span>w<span class="_ _1"></span>artości </div><div class="t m0 x2 h3 y30a ff3 fs1 fc0 sc0 ls0 ws0">początkowej <span class="_ _1e"> </span>na <span class="_ _20"> </span>okr<span class="_ _1"></span>es <span class="_ _1e"> </span>przewidywanej <span class="_ _1e"> </span>ekonomicznej <span class="_ _1e"> </span>użyteczności. <span class="_ _1e"> </span>Amortyzacji <span class="_ _1e"> </span>dokonuje <span class="_ _1e"> </span>się, </div><div class="t m0 x2 h3 y30b ff3 fs1 fc0 sc0 ls0 ws0">poczynając <span class="_ _16"></span>od <span class="_ _e"></span>pi<span class="_ _1"></span>erwszego <span class="_ _16"></span>dnia <span class="_ _16"></span>miesiąca, <span class="_ _16"></span>w <span class="_ _16"></span>którym <span class="_ _16"></span>przyjęto <span class="_ _16"></span>do <span class="_ _e"></span>uży<span class="_ _1"></span>tkowania <span class="_ _16"></span>wartości <span class="_ _16"></span>niematerialne. </div><div class="t m0 x2 h3 y30c ff3 fs1 fc0 sc0 ls0 ws0">Amortyzację przerywa <span class="_ _b"></span>się w <span class="_ _b"></span>końcu tego <span class="_ _b"></span>miesiąca, w <span class="_ _b"></span>który<span class="_ _1"></span>m <span class="_ _b"></span>nastą<span class="_ _1"></span>pi <span class="_ _b"></span>z<span class="_ _1"></span>równanie <span class="_ _0"></span>war<span class="_ _1"></span>tości <span class="_ _b"></span>z<span class="_ _1"></span>akumulowanej<span class="_ _1"></span> </div><div class="t m0 x2 h3 y30d ff2 fs1 fc0 sc0 ls0 ws0">amortyzacji <span class="_ _1f"> </span>z <span class="ff3">wartością <span class="_ _1f"> </span>początkową <span class="_ _1f"> </span>lub <span class="_ _1f"> </span>w <span class="_ _1f"> </span>którym <span class="_ _1f"> </span>przeznaczono <span class="_ _1f"> </span>do <span class="_ _21"> </span>l<span class="_ _1"></span>ikwidacji, <span class="_ _1f"> </span>sprzedano <span class="_ _1f"> </span>lub </span></div><div class="t m0 x2 h3 y30e ff3 fs1 fc0 sc0 ls0 ws0">stwierdzono niedobór sk<span class="_ _1"></span>ładnika majątk<span class="_ _1"></span>owego wartości <span class="_ _1"></span>niematerialnych i prawny<span class="_ _1"></span>ch<span class="_ _1"></span><span class="ff2">.<span class="fc5"> </span> </span></div><div class="t m0 x2 h3 y30f ff3 fs1 fc0 sc0 ls0 ws0">Odpisy <span class="_ _20"> </span>amortyzacy<span class="_ _1"></span>jne <span class="_ _20"> </span>od <span class="_ _20"> </span>składnikó<span class="_ _1"></span>w <span class="_ _20"> </span>wartości <span class="_ _20"> </span>n<span class="_ _1"></span>iematerialnyc<span class="_ _1"></span>h <span class="_ _20"> </span>dokonywane <span class="_ _20"> </span>są<span class="_ _1"></span> <span class="_ _20"> </span>liniowo <span class="_ _20"> </span>przy </div><div class="t m0 x2 h3 y310 ff3 fs1 fc0 sc0 ls0 ws0">zastosowaniu następ<span class="_ _1"></span>ujących stawek:<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h6 y338 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y339 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y33a w6b h7a"><div class="t m0 x51 hb y33b ff6 fs1 fc1 sc0 ls0 ws0">Tytuł<span class="ff4"> </span></div></div><div class="c x98 y33a w6c h7a"><div class="t m0 x3d hb y33b ff4 fs1 fc1 sc0 ls0 ws0">Stopa amortyzacji roczn<span class="_ _1"></span>ej </div></div><div class="c x99 y33a w6d h4e"><div class="t m0 x4b hb y1 ff4 fs1 fc1 sc0 ls0 ws0"> </div></div><div class="c x9 y33c w6e h2c"><div class="t m0 x14 h3 yfb ff2 fs1 fc0 sc0 ls0 ws0">oprogramowanie kom<span class="_ _1"></span>puterowe<span class="_ _1"></span> </div></div><div class="c x9a y33c w6f h2c"><div class="t m0 x28 h3 yfb ff2 fs1 fc0 sc0 ls3 ws0">5%<span class="ls0">-</span>50%<span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x99 y33c w6d h2c"><div class="t m0 x4b h56 y279 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y33d w6e h2f"><div class="t m0 x14 h3 yfb ff3 fs1 fc0 sc0 ls0 ws0">pozostałe wartośc<span class="_ _1"></span>i niematerialne<span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c x9a y33d w6f h2f"><div class="t m0 x18 h3 yfb ff2 fs1 fc0 sc0 ls3 ws0">20%<span class="ls0">-</span>50%<span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x99 y33d w6d h2f"><div class="t m0 x4b h56 y33e ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h6 y33f ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y340 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y341 ff3 fs1 fc0 sc0 ls0 ws0">Poprawność <span class="_ _e"></span>stawek <span class="_ _16"></span>amortyzacj<span class="_ _1"></span>i <span class="_ _e"></span>stosowanych <span class="_ _e"></span>w <span class="_ _16"></span>odniesieniu <span class="_ _e"></span>do <span class="_ _e"></span>posz<span class="_ _1"></span>czególnych <span class="_ _16"></span>składników <span class="_ _e"></span>wartości </div><div class="t m0 x2 h3 y342 ff3 fs1 fc0 sc0 ls0 ws0">niematerialnych <span class="_ _b"></span>jes<span class="_ _1"></span>t <span class="_ _b"></span>weryfikowana <span class="_ _b"></span>nie <span class="_ _b"></span>rzadziej <span class="_ _b"></span>niż <span class="_ _b"></span>raz <span class="_ _b"></span>d<span class="_ _1"></span>o <span class="_ _4"></span>r<span class="_ _1"></span>oku. <span class="_ _b"></span>Wszelkie <span class="_ _b"></span>zmiany <span class="_ _b"></span>wynikając<span class="_ _1"></span>e <span class="_ _b"></span>z <span class="_ _b"></span>weryfikacji </div><div class="t m0 x2 h3 y343 ff2 fs1 fc0 sc0 ls0 ws0">stawek <span class="_ _1a"> </span><span class="ff3">amorty<span class="_ _1"></span>zacyjnyc<span class="_ _1"></span>h <span class="_ _1a"> </span>wpływają <span class="_ _1a"> </span>(j<span class="_ _1"></span>ako <span class="_ _1a"> </span>zmiana <span class="_ _19"> </span>wielkości <span class="_ _19"> </span>szacunkowyc<span class="_ _1"></span>h) <span class="_ _1a"> </span>na <span class="_ _19"> </span>odpowiednią <span class="_ _19"> </span>korektę<span class="_ _1"></span> </span></div><div class="t m0 x2 h3 y344 ff3 fs1 fc0 sc0 ls0 ws0">dokonywanych <span class="_ _24"> </span>w <span class="_ _1f"> </span>bież<span class="_ _1"></span>ącym <span class="_ _1f"> </span>roku <span class="_ _24"> </span>obrotowym <span class="_ _24"> </span>oraz <span class="_ _24"> </span>w <span class="_ _1f"> </span>następ<span class="_ _1"></span>nych <span class="_ _1f"> </span>l<span class="_ _1"></span>atach <span class="_ _1f"> </span>o<span class="_ _1"></span>brotowych <span class="_ _24"> </span>odpisów </div><div class="t m0 x2 h3 y19c ff2 fs1 fc0 sc0 ls0 ws0">amortyzacyjny<span class="_ _1"></span>ch. </div><div class="t m0 x2 h3 y345 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y346 ff3 fs1 fc0 sc0 ls0 ws0">Wartości niemat<span class="_ _1"></span>erialne o <span class="_ _1"></span>nieokreś<span class="_ _1"></span>lonym okresie <span class="_ _1"></span>użytkowan<span class="_ _1"></span>ia oraz <span class="_ _1"></span>te, które <span class="_ _1"></span>jeszcze <span class="_ _1"></span>nie są <span class="_ _1"></span>użytkowane </div><div class="t m0 x2 h3 y347 ff2 fs1 fc0 sc0 lsf ws0">(w<span class="ls0"> <span class="ff3">budowie), <span class="_ _8"></span>podd<span class="_ _1"></span>aje <span class="_ _8"></span>się <span class="_ _8"></span>c<span class="_ _1"></span>o <span class="_ _8"></span>roku <span class="_ _e"></span>weryfikacji <span class="_ _8"></span>pod<span class="_ _1"></span> <span class="_ _8"></span>kątem <span class="_ _8"></span>ew<span class="_ _1"></span>entualnej <span class="_ _8"></span>utraty<span class="_ _1"></span> <span class="_ _8"></span>warto<span class="_ _1"></span>ści <span class="_ _8"></span>w <span class="_ _8"></span>odn<span class="_ _1"></span>iesieniu <span class="_ _8"></span>do<span class="_ _1"></span> </span></span></div><div class="t m0 x2 h3 y348 ff3 fs1 fc0 sc0 ls0 ws0">poszczególnych <span class="_ _e"></span>aktywów<span class="_ _1"></span> <span class="_ _e"></span>lub <span class="_ _e"></span>na <span class="_ _e"></span>poziom<span class="_ _1"></span>ie <span class="_ _e"></span>ośrodka <span class="_ _e"></span>wyprac<span class="_ _1"></span>owującego <span class="_ _e"></span>środki <span class="_ _e"></span>p<span class="_ _1"></span>ieniężne. <span class="_ _e"></span>W <span class="_ _e"></span>przy<span class="_ _1"></span>padku </div><div class="t m0 x2 h3 y349 ff3 fs1 fc0 sc0 ls0 ws0">pozostałych wartości niematerialnych dokonywana jest coroczna ocen<span class="_ _1"></span>a, czy wystąpiły przesłanki, które </div><div class="t m0 x2 h3 y34a ff3 fs1 fc0 sc0 ls0 ws0">mogą <span class="_ _8"></span>św<span class="_ _1"></span>iadczyć <span class="_ _8"></span>o <span class="_ _e"></span>utracie <span class="_ _e"></span>ich <span class="_ _e"></span>wartości. <span class="_ _8"></span>Ewent<span class="_ _1"></span>ualny <span class="_ _8"></span>o<span class="_ _1"></span>dpis <span class="_ _8"></span>aktual<span class="_ _1"></span>izujący <span class="_ _e"></span>ujmuje <span class="_ _8"></span>się <span class="_ _e"></span>w <span class="_ _8"></span>ciężar <span class="_ _e"></span>rachunku </div><div class="t m0 x2 h3 y34b ff3 fs1 fc0 sc0 ls0 ws0">zysków i strat.<span class="ff2"> </span></div><div class="t m0 x2 h3 y1a4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y1d8 ff3 fs1 fc0 sc0 ls0 ws0">Z  wyjątkiem  prac  rozwoj<span class="_ _1"></span>owych,  wartości <span class="_ _15"> </span>niematerialne  wytw<span class="_ _1"></span>orzone  przez  j<span class="_ _1"></span>ednostkę  we  w<span class="_ _1"></span>łasnym </div><div class="t m0 x2 h3 y34c ff3 fs1 fc0 sc0 ls0 ws0">zakresie <span class="_ _17"> </span>n<span class="_ _1"></span>ie <span class="_ _17"> </span>są <span class="_ _1a"> </span>ujmowane <span class="_ _17"> </span>w <span class="_ _1a"> </span>aktywach, <span class="_ _17"> </span>a<span class="_ _1"></span> <span class="_ _17"> </span>nak<span class="_ _1"></span>łady <span class="_ _17"> </span>p<span class="_ _1"></span>oniesione <span class="_ _1a"> </span>na <span class="_ _17"> </span>ich <span class="_ _17"> </span>wytw<span class="_ _1"></span>orzenie <span class="_ _1a"> </span>są <span class="_ _17"> </span>ujmowane<span class="_ _8"></span><span class="ff2"> <span class="_ _1a"> </span><span class="ls10">w </span></span></div><div class="t m0 x2 h3 y34d ff3 fs1 fc0 sc0 ls0 ws0">kosztach okresu, w który<span class="_ _1"></span>m zostały ponies<span class="_ _1"></span>ione.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y34e ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y34f ff3 fs1 fc0 sc0 ls0 ws0">Koszt  wytworz<span class="_ _1"></span>enia  składnik<span class="_ _1"></span>a  wartości  niema<span class="_ _1"></span>terialnych <span class="_ _15"> </span>(prace  rozwoj<span class="_ _1"></span>owe)  obejmuj<span class="_ _1"></span>e  ogół  kosz<span class="_ _1"></span>tów </div><div class="t m0 x2 h3 y350 ff3 fs1 fc0 sc0 ls0 ws0">poniesionych <span class="_ _16"> </span>przez<span class="_ _1"></span> <span class="_ _16"></span>jednos<span class="_ _1"></span>tkę <span class="_ _16"></span>w <span class="_ _16"> </span>okresi<span class="_ _1"></span>e <span class="_ _16"></span>jego <span class="_ _16"> </span>wytw<span class="_ _1"></span>arzania <span class="_ _16"> </span>lub <span class="_ _17"> </span>przystosowania <span class="_ _17"> </span>do <span class="_ _16"></span>używania <span class="_ _16"> </span>do <span class="_ _17"> </span>dnia </div><div class="t m0 x2 h3 y351 ff3 fs1 fc0 sc0 ls0 ws0">przyjęcia <span class="_ _0"></span>takiego <span class="_ _b"></span>s<span class="_ _1"></span>kładnika <span class="_ _0"></span>majątkowego do <span class="_ _4"></span>uż<span class="_ _1"></span>ywania <span class="_ _0"></span>(lub <span class="_ _0"></span>do <span class="_ _b"></span>dni<span class="_ _1"></span>a <span class="_ _b"></span>bil<span class="_ _8"></span>ansowego, <span class="_ _0"></span>jeśli <span class="_ _b"></span>sk<span class="_ _1"></span>ładnik <span class="_ _b"></span>n<span class="_ _1"></span>ie <span class="_ _b"></span>zos<span class="_ _1"></span>tał </div><div class="t m0 x2 h3 y352 ff3 fs1 fc0 sc0 ls0 ws0">jeszcze <span class="_ _16"></span>oddany <span class="_ _e"></span>do <span class="_ _16"></span>używania), <span class="_ _e"></span>w <span class="_ _16"></span>tym <span class="_ _16"></span>również <span class="_ _e"></span>niepodl<span class="_ _1"></span>egający <span class="_ _16"></span>odliczeniu <span class="_ _e"></span>podatek<span class="_ _1"></span> <span class="_ _e"></span>od <span class="_ _16"></span>towarów<span class="_ _1"></span><span class="ff2"> <span class="_ _16"> </span></span>i <span class="_ _16"></span>usług </div><div class="t m0 x2 h3 y353 ff2 fs1 fc0 sc0 ls0 ws0">oraz podatek akcyz<span class="_ _1"></span>owy. </div><div class="t m0 x2 h3 y354 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y355 ff3 fs1 fc0 sc0 ls0 ws0">Dana <span class="_ _1"></span>poz<span class="_ _1"></span>ycja <span class="_ _8"></span>wartości <span class="_ _8"></span>niematerialnych <span class="_ _8"></span>może <span class="_ _8"></span>zostać <span class="_ _8"></span>usunięta <span class="_ _8"></span>z <span class="_ _8"></span>bilansu <span class="_ _8"></span>po <span class="_ _1"></span>dok<span class="_ _1"></span>onaniu <span class="_ _8"></span>jej <span class="_ _8"></span>zbycia <span class="_ _8"></span>lub<span class="_ _8"></span><span class="ff2"> <span class="_ _1"></span><span class="ls10">w </span></span></div><div class="t m0 x2 h3 y356 ff3 fs1 fc0 sc0 ls0 ws0">przypadku, <span class="_ _8"></span>gdy <span class="_ _1"></span>nie <span class="_ _8"></span>są <span class="_ _1"></span>spo<span class="_ _1"></span>dziewane <span class="_ _8"></span>żadne <span class="_ _8"></span>ekonomiczne <span class="_ _1"></span>k<span class="_ _1"></span>orzyśc<span class="_ _1"></span>i <span class="_ _1"></span>wynikające <span class="_ _8"></span>z <span class="_ _1"></span>dalszeg<span class="_ _1"></span>o <span class="_ _1"></span>użytkow<span class="_ _1"></span>ania </div><div class="t m0 x2 h3 y357 ff3 fs1 fc0 sc0 ls0 ws0">takiego <span class="_ _1f"> </span>składnika <span class="_ _24"> </span>aktywów. <span class="_ _1f"> </span>Zys<span class="_ _1"></span>ki <span class="_ _1f"> </span>lub <span class="_ _1f"> </span>straty<span class="_ _1"></span> <span class="_ _1f"> </span>wynik<span class="_ _1"></span>łe <span class="_ _1f"> </span>ze <span class="_ _1f"> </span>sprzedaży<span class="_ _1"></span>/likwidacji <span class="_ _1f"> </span>lub <span class="_ _1f"> </span>za<span class="_ _1"></span>przestania </div><div class="t m0 x2 h3 y358 ff3 fs1 fc0 sc0 ls0 ws0">użytkowania <span class="_ _1"></span>w<span class="_ _1"></span>artości <span class="_ _8"></span>niematerialnych <span class="_ _1"></span>s<span class="_ _1"></span>ą <span class="_ _1"></span>określ<span class="_ _1"></span>ane <span class="_ _1"></span>ja<span class="_ _1"></span>ko <span class="_ _1"></span>różnica <span class="_ _8"></span>pom<span class="_ _1"></span>i<span class="_ _1"></span>ędzy <span class="_ _1"></span>przy<span class="_ _1"></span>chodami <span class="_ _1"></span>ze <span class="_ _8"></span>sprzedaży </div><div class="t m0 x2 h3 y46 ff3 fs1 fc0 sc0 ls0 ws0">a wartością netto tych śr<span class="_ _1"></span>odków i są ujmowa<span class="_ _1"></span>ne w rachunku zy<span class="_ _1"></span>sków i strat.<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y359 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _13"> </span> </div></div></div><div class="pi" ></div></div><div id="pf1a" class="pf w0 h0" ><div class="pc pc1a w0 h0"><img class="bi x0 y0 w3 h28" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y23 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y23 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">26<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y25 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y309 ff4 fs1 fc0 sc0 ls0 ws0">Koszty prac badawczy<span class="_ _1"></span>ch i rozwojow<span class="_ _1"></span>ych<span class="_ _1"></span> </div><div class="t m0 x2 h3 y30a ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y30b ff3 fs1 fc0 sc0 ls0 ws0">Koszty <span class="_ _0"></span>prac badawczych <span class="_ _0"></span>są <span class="_ _0"></span>ujmowane w <span class="_ _b"></span>rac<span class="_ _1"></span>hunku <span class="_ _0"></span>zysków i <span class="_ _b"></span>strat w <span class="_ _0"></span>momencie ich <span class="_ _b"></span>poniesieni<span class="_ _1"></span>a. <span class="_ _0"></span>Nakłady </div><div class="t m0 x2 h3 y30c ff3 fs1 fc0 sc0 ls0 ws0">poniesione <span class="_ _1a"> </span>na <span class="_ _1a"> </span>prace <span class="_ _1a"> </span>rozw<span class="_ _1"></span>ojowe <span class="_ _1a"> </span>wykonane <span class="_ _1a"> </span>w <span class="_ _1a"> </span>ramach <span class="_ _1a"> </span>dane<span class="_ _1"></span>go <span class="_ _1a"> </span>przedsięwzięcia<span class="_ _1"></span> <span class="_ _1a"> </span>są <span class="_ _1a"> </span>przenoszone <span class="_ _1a"> </span>na </div><div class="t m0 x2 h3 y30d ff3 fs1 fc0 sc0 ls0 ws0">kolejny <span class="_ _8"></span>okr<span class="_ _1"></span>es, <span class="_ _8"></span>jeż<span class="_ _1"></span>eli <span class="_ _8"></span>moż<span class="_ _1"></span>na <span class="_ _8"></span>uznać<span class="_ _1"></span>, <span class="_ _8"></span>że <span class="_ _e"></span>zostaną <span class="_ _8"></span>o<span class="_ _1"></span>ne <span class="_ _8"></span>w <span class="_ _e"></span>przys<span class="_ _1"></span>złości <span class="_ _8"></span>odzys<span class="_ _1"></span>kane. <span class="_ _8"></span>Po <span class="_ _e"></span>początkowym <span class="_ _e"></span>ujęciu </div><div class="t m0 x2 h3 y30e ff3 fs1 fc0 sc0 ls0 ws0">nakładów <span class="_ _17"> </span>na <span class="_ _1a"> </span>prace <span class="_ _17"> </span>rozwoj<span class="_ _1"></span>owe <span class="_ _17"> </span>stosuje <span class="_ _1a"> </span>się <span class="_ _17"> </span>model <span class="_ _17"> </span>ko<span class="_ _1"></span>sztu <span class="_ _17"> </span>historyc<span class="_ _1"></span>znego, <span class="_ _17"> </span>zgodnie<span class="_ _8"></span><span class="ff2"> <span class="_ _17"> </span></span>z <span class="_ _1a"> </span>którym <span class="_ _17"> </span>składniki </div><div class="t m0 x2 h3 y30f ff3 fs1 fc0 sc0 ls0 ws0">aktywów <span class="_ _20"> </span>są <span class="_ _20"> </span>ujmowane <span class="_ _20"> </span>według <span class="_ _20"> </span>cen <span class="_ _20"> </span>nabycia <span class="_ _20"> </span>pomniejs<span class="_ _1"></span>zonych <span class="_ _20"> </span>o <span class="_ _24"> </span>sk<span class="_ _1"></span>umulowaną<span class="_ _1"></span> <span class="_ _24"> </span>a<span class="_ _1"></span>mortyzację <span class="_ _20"> </span>i </div><div class="t m0 x2 h3 y310 ff3 fs1 fc0 sc0 ls0 ws0">skumulowane <span class="_ _e"></span>odpisy <span class="_ _e"></span>aktualizujące <span class="_ _e"></span>z <span class="_ _e"></span>tytułu <span class="_ _e"></span>utraty <span class="_ _8"></span>w<span class="_ _1"></span>artości. <span class="_ _e"></span>Wszelkie <span class="_ _e"></span>nakłady <span class="_ _e"></span>przeniesione <span class="_ _e"></span>na <span class="_ _e"></span>kolejny </div><div class="t m0 x2 h3 y311 ff3 fs1 fc0 sc0 ls0 ws0">okres <span class="_ _e"></span>są <span class="_ _e"></span>amortyzowane<span class="_ _1"></span> <span class="_ _e"></span>przez <span class="_ _e"></span>przewidywany<span class="_ _1"></span> <span class="_ _e"></span>okres <span class="_ _e"></span>uzysk<span class="_ _1"></span>iwa<span class="_ _1"></span>nia <span class="_ _e"></span>przychodów <span class="_ _e"></span>ze <span class="_ _e"></span>sprz<span class="_ _1"></span>edaży <span class="_ _e"></span>z <span class="_ _e"></span>danego </div><div class="t m0 x2 h3 y312 ff3 fs1 fc0 sc0 ls0 ws0">przedsięwzięcia.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y313 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y314 ff3 fs1 fc0 sc0 ls0 ws0">Koszty <span class="_ _b"></span>prac<span class="_ _1"></span> <span class="_ _b"></span>roz<span class="_ _1"></span>wojowych <span class="_ _b"></span>s<span class="_ _1"></span>ą <span class="_ _b"></span>p<span class="_ _1"></span>oddawane <span class="_ _0"></span>ocenie <span class="_ _0"></span>pod <span class="_ _b"></span>k<span class="_ _1"></span>ątem <span class="_ _b"></span>ew<span class="_ _1"></span>entualnej utraty <span class="_ _b"></span>wartości <span class="_ _0"></span>corocznie –<span class="ff2"> </span>jeśli </div><div class="t m0 x2 h3 y315 ff3 fs1 fc0 sc0 ls0 ws0">składnik <span class="_ _19"> </span>aktywów  nie <span class="_ _1a"> </span>z<span class="_ _1"></span>ostał <span class="_ _19"> </span>jeszcz<span class="_ _1"></span>e <span class="_ _19"> </span>oddany  do <span class="_ _1a"> </span>użytk<span class="_ _1"></span>owania, <span class="_ _19"> </span>lub <span class="_ _19"> </span>częś<span class="_ _1"></span>ciej  –<span class="ff2">  </span>gdy <span class="_ _1a"> </span>w <span class="_ _19"> </span>ciąg<span class="_ _1"></span>u <span class="_ _19"> </span>okresu </div><div class="t m0 x2 h3 y316 ff3 fs1 fc0 sc0 ls0 ws0">sprawozdawczego <span class="_ _e"></span>p<span class="_ _1"></span>ojawi <span class="_ _e"></span>się <span class="_ _e"></span>przesłank<span class="_ _1"></span>a <span class="_ _e"></span>utraty <span class="_ _e"></span>wartoś<span class="_ _1"></span>ci <span class="_ _e"></span>wskazując<span class="_ _8"></span>a <span class="_ _e"></span>na <span class="_ _e"></span>to, <span class="_ _e"></span>że <span class="_ _e"></span>ich <span class="_ _e"></span>wartość<span class="_ _1"></span> <span class="_ _e"></span>bilansowa </div><div class="t m0 x2 h3 y104 ff3 fs1 fc0 sc0 ls0 ws0">może nie być możl<span class="_ _1"></span>iwa do odzy<span class="_ _1"></span>skania.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y317 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y318 ff6 fs1 fc0 sc0 ls0 ws0">Wartość firmy<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x2 h3 y319 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y31a ff3 fs1 fc0 sc0 ls0 ws0">Wartość <span class="_ _b"></span>firmy <span class="_ _b"></span>z <span class="_ _b"></span>tytuł<span class="_ _1"></span>u <span class="_ _b"></span>przejęcia <span class="_ _b"></span>jednostki <span class="_ _0"></span>gospodarczej <span class="_ _b"></span>jes<span class="_ _1"></span>t <span class="_ _b"></span>początkowo <span class="_ _b"></span>ujmowa<span class="_ _1"></span>na <span class="_ _b"></span>według <span class="_ _b"></span>ceny <span class="_ _b"></span>na<span class="_ _1"></span>bycia </div><div class="t m0 x2 h3 y31b ff3 fs1 fc0 sc0 ls0 ws0">stanowiącej <span class="_ _20"> </span>nadwyż<span class="_ _1"></span>kę <span class="_ _20"> </span>kosz<span class="_ _1"></span>tów <span class="_ _20"> </span>połączenia <span class="_ _20"> </span>jedn<span class="_ _1"></span>ostek <span class="_ _20"> </span>gospodarcz<span class="_ _1"></span>ych <span class="_ _20"> </span>nad <span class="_ _20"> </span>udziałem<span class="_ _1"></span> <span class="_ _20"> </span>jednostki </div><div class="t m0 x2 h3 y31c ff3 fs1 fc0 sc0 ls0 ws0">przejmującej <span class="_ _1c"> </span>w <span class="_ _1c"> </span>wartości <span class="_ _c"> </span>godziwej<span class="_ _1"></span> <span class="_ _c"> </span>netto <span class="_ _1c"> </span>możliwych <span class="_ _1c"> </span>do <span class="_ _c"> </span>zidenty<span class="_ _1"></span>fikowania<span class="_ _1"></span><span class="ff2"> <span class="_ _1c"> </span></span>aktywów, <span class="_ _1c"> </span>zobowiązań <span class="_ _1c"> </span>i </div><div class="t m0 x2 h3 y31d ff3 fs1 fc0 sc0 ls0 ws0">zobowiązań warunkowyc<span class="_ _1"></span>h. <span class="ff2"> </span></div><div class="t m0 x2 h3 y31e ff3 fs1 fc0 sc0 ls0 ws0">Po <span class="_ _b"></span>p<span class="_ _1"></span>oczątkowym <span class="_ _0"></span>ujęciu, wartość <span class="_ _0"></span>firmy <span class="_ _b"></span>j<span class="_ _1"></span>est <span class="_ _0"></span>wykazywana według <span class="_ _b"></span>ceny nabycia <span class="_ _b"></span>pom<span class="_ _1"></span>niejszonej <span class="_ _0"></span>o <span class="_ _b"></span>ws<span class="_ _1"></span>zelkie </div><div class="t m0 x2 h3 y31f ff3 fs1 fc0 sc0 ls0 ws0">skumulowane <span class="_ _e"></span>odp<span class="_ _1"></span>isy <span class="_ _e"></span>aktualizujące <span class="_ _e"></span>z <span class="_ _e"></span>tytu<span class="_ _1"></span>łu <span class="_ _e"></span>utraty <span class="_ _e"></span>wartoś<span class="_ _1"></span>ci. <span class="_ _e"></span>Test <span class="_ _e"></span>na <span class="_ _e"></span>utratę <span class="_ _e"></span>wartoś<span class="_ _1"></span>ci <span class="_ _e"></span>przeprowadza<span class="_ _1"></span> <span class="_ _e"></span>się </div><div class="t m0 x2 h3 y220 ff3 fs1 fc0 sc0 ls0 ws0">raz <span class="_ _16"></span>na <span class="_ _16"></span>rok <span class="_ _16"> </span>lub <span class="_ _16"> </span>częś<span class="_ _1"></span>ciej, <span class="_ _16"></span>jeśli <span class="_ _16"></span>występują <span class="_ _16"> </span>prz<span class="_ _1"></span>esłanki <span class="_ _16"> </span>ws<span class="_ _1"></span>kazu<span class="_ _1"></span>jące <span class="_ _17"> </span>na <span class="_ _e"></span>utratę <span class="_ _17"> </span>wartości. <span class="_ _16"></span>Wartość <span class="_ _16"> </span>firmy <span class="_ _16"> </span>n<span class="_ _1"></span>ie </div><div class="t m0 x2 h3 y320 ff3 fs1 fc0 sc0 ls0 ws0">podlega <span class="_ _1"></span>amorty<span class="_ _1"></span>zacji. <span class="_ _8"></span>Na <span class="_ _1"></span>dz<span class="_ _1"></span>ień <span class="_ _1"></span>przej<span class="_ _1"></span>ęcia <span class="_ _8"></span>nabyta <span class="_ _1"></span>w<span class="_ _1"></span>artość <span class="_ _8"></span>firmy <span class="_ _8"></span>jest <span class="_ _8"></span>alokowana <span class="_ _1"></span>do <span class="_ _8"></span>każdego <span class="_ _8"></span>z <span class="_ _8"></span>ośrodków </div><div class="t m0 x2 h3 y321 ff3 fs1 fc0 sc0 ls0 ws0">wypracowującyc<span class="_ _1"></span>h  środki  pieniężne,  które  mogą  skorzystać  z  synergii  połączenia.  Utrata  wartości </div><div class="t m0 x2 h3 y322 ff2 fs1 fc0 sc0 ls0 ws0">ustalana <span class="_ _b"></span>j<span class="_ _1"></span>est <span class="_ _b"></span>poprz<span class="_ _1"></span>e<span class="ff3">z <span class="_ _b"></span>os<span class="_ _1"></span>zacowan<span class="_ _1"></span>ie <span class="_ _b"></span>odzysk<span class="_ _1"></span>iwalnej <span class="_ _0"></span>wartości <span class="_ _b"></span>oś<span class="_ _1"></span>rodka <span class="_ _b"></span>wy<span class="_ _1"></span>pracowującego <span class="_ _0"></span>środki pi<span class="_ _0"></span>eniężne, </span></div><div class="t m0 x2 h3 y323 ff3 fs1 fc0 sc0 ls0 ws0">którego <span class="_ _1b"> </span>dotyc<span class="_ _1"></span>zy <span class="_ _1b"> </span>dan<span class="_ _1"></span>a <span class="_ _1b"> </span>wartoś<span class="_ _1"></span>ć <span class="_ _1b"> </span>firmy. <span class="_ _7"> </span>W <span class="_ _1b"> </span>prz<span class="_ _1"></span>ypadku, <span class="_ _1b"> </span>gdy <span class="_ _7"> </span>odzysk<span class="_ _1"></span>iwalna <span class="_ _1b"> </span>wart<span class="_ _1"></span>ość <span class="_ _1b"> </span>ośr<span class="_ _1"></span>odka </div><div class="t m0 x2 h3 y324 ff3 fs1 fc0 sc0 ls0 ws0">wypracowującego środk<span class="_ _1"></span>i pieniężne jest niższa niż wart<span class="_ _1"></span>ość bilansowa, ujęty zostaj<span class="_ _1"></span>e odpis z tytuł<span class="_ _1"></span><span class="ff2">u utra<span class="_ _1"></span>ty </span></div><div class="t m0 x2 h3 y325 ff3 fs1 fc0 sc0 ls0 ws0">wartości. <span class="_ _e"></span>Strata <span class="_ _e"></span>z <span class="_ _e"></span>tytułu <span class="_ _e"></span>utr<span class="_ _1"></span>aty <span class="_ _e"></span>wartości <span class="_ _e"></span>nie <span class="_ _e"></span>pod<span class="_ _1"></span>lega <span class="_ _e"></span>odwróceniu <span class="_ _e"></span>w <span class="_ _e"></span>następnym<span class="_ _1"></span> <span class="_ _e"></span>okresie. <span class="_ _e"></span>W <span class="_ _e"></span>przypadku,<span class="_ _1"></span> </div><div class="t m0 x2 h3 y326 ff3 fs1 fc0 sc0 ls0 ws0">gdy <span class="_ _1a"> </span>wartość <span class="_ _1a"> </span>firmy <span class="_ _1a"> </span>stan<span class="_ _1"></span>owi <span class="_ _1a"> </span>część<span class="_ _1"></span> <span class="_ _1a"> </span>ośrodka <span class="_ _1a"> </span>wypracowuj<span class="_ _1"></span>ącego <span class="_ _1a"> </span>środki <span class="_ _1a"> </span>pieniężne <span class="_ _19"> </span>i <span class="_ _1a"> </span>dokonana <span class="_ _1a"> </span>zostan<span class="_ _1"></span>ie </div><div class="t m0 x2 h3 y327 ff3 fs1 fc0 sc0 ls0 ws0">sprzedaż <span class="_ _b"></span>częśc<span class="_ _1"></span>i <span class="_ _b"></span>działalności <span class="_ _b"></span>w<span class="ff2"> </span>ra<span class="_ _1"></span>mach <span class="_ _b"></span>tego <span class="_ _b"></span>ośrodka, <span class="_ _0"></span>prz<span class="_ _1"></span>y <span class="_ _b"></span>ustalaniu <span class="_ _b"></span>zysków <span class="_ _b"></span>l<span class="_ _1"></span>ub <span class="_ _4"></span>s<span class="_ _1"></span>trat <span class="_ _b"></span>ze <span class="_ _b"></span>sprzedaży<span class="_ _1"></span> <span class="_ _b"></span>takiej </div><div class="t m0 x2 h3 y328 ff3 fs1 fc0 sc0 ls0 ws0">działalności  wartość  fi<span class="_ _0"></span>rmy  związana <span class="_ _19"> </span>ze  sprzedaną  działalnością  zostaje <span class="_ _19"> </span>włączona  do <span class="_ _19"> </span>jej  wartości </div><div class="t m0 x2 h3 y329 ff3 fs1 fc0 sc0 ls0 ws0">bilansowej, <span class="_ _16"></span>W <span class="_ _e"></span>takich <span class="_ _e"></span>ok<span class="_ _1"></span>olicznośc<span class="_ _1"></span>iach <span class="_ _e"></span>sprzedana<span class="_ _1"></span> <span class="_ _e"></span>wartość<span class="_ _1"></span> <span class="_ _e"></span>firmy <span class="_ _e"></span>jest<span class="_ _1"></span> <span class="_ _e"></span>ustalana <span class="_ _16"></span>na <span class="_ _16"></span>podstawie <span class="_ _e"></span>względnej<span class="_ _1"></span> </div><div class="t m0 x2 h3 y32a ff3 fs1 fc0 sc0 ls0 ws0">wartości <span class="_ _18"> </span>sprzedanej<span class="_ _1"></span> <span class="_ _18"> </span>działalności <span class="_ _18"> </span>i <span class="_ _18"> </span>wartości <span class="_ _18"> </span>zachow<span class="_ _1"></span>anej <span class="_ _18"> </span>części <span class="_ _18"> </span>ośrodka <span class="_ _18"> </span>wypr<span class="_ _1"></span>acowującego <span class="_ _18"> </span>środki </div><div class="t m0 x2 h3 y32b ff3 fs1 fc0 sc0 ls0 ws0">pieniężne.<span class="ff2"> </span></div><div class="t m0 x2 h3 yc3 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y32c ff6 fs1 fc0 sc0 ls0 ws0">Rzeczowe aktywa trw<span class="_ _1"></span>ałe<span class="ff4"> </span></div><div class="t m0 x2 h3 y32d ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y32e ff3 fs1 fc0 sc0 ls0 ws0">Rzeczowe <span class="_ _0"></span>aktywa trwałe <span class="_ _b"></span>po<span class="_ _1"></span>czątkowo <span class="_ _0"></span>ujmowane są <span class="_ _b"></span>we<span class="_ _1"></span>dług <span class="_ _0"></span>ceny nabycia <span class="_ _b"></span>lu<span class="_ _1"></span>b <span class="_ _b"></span>k<span class="_ _1"></span>osztu wytworzenia. <span class="_ _b"></span>C<span class="_ _1"></span>enę </div><div class="t m0 x2 h3 y32f ff3 fs1 fc0 sc0 ls0 ws0">nabycia <span class="_ _1"></span>zwiększ<span class="_ _1"></span>ają <span class="_ _1"></span>wszys<span class="_ _1"></span>tkie k<span class="_ _1"></span>oszty <span class="_ _1"></span>związane <span class="_ _1"></span>b<span class="_ _1"></span>ezpośrednio <span class="_ _1"></span>z <span class="_ _1"></span>z<span class="_ _1"></span>akupem <span class="_ _8"></span>i <span class="_ _1"></span>przystosowan<span class="_ _1"></span>iem <span class="_ _1"></span>składnika<span class="_ _1"></span> </div><div class="t m0 x2 h3 y330 ff3 fs1 fc0 sc0 ls0 ws0">majątku <span class="_ _8"></span>do <span class="_ _e"></span>stanu <span class="_ _8"></span>z<span class="_ _1"></span>datnego <span class="_ _e"></span>do <span class="_ _8"></span>użytk<span class="_ _1"></span>owania. <span class="_ _e"></span>Koszty <span class="_ _8"></span>poniesione <span class="_ _e"></span>po <span class="_ _e"></span>da<span class="_ _1"></span>cie <span class="_ _e"></span>oddania <span class="_ _e"></span>środka <span class="_ _8"></span>trwałego <span class="_ _e"></span>do </div><div class="t m0 x2 h3 y331 ff3 fs1 fc0 sc0 ls0 ws0">używania, <span class="_ _1"></span>takie j<span class="_ _1"></span>ak k<span class="_ _1"></span>oszty k<span class="_ _1"></span>onserwacji <span class="_ _1"></span>i napr<span class="_ _1"></span>aw, ujmo<span class="_ _1"></span>wane s<span class="_ _1"></span>ą w <span class="_ _1"></span>rachu<span class="_ _1"></span>nku z<span class="_ _1"></span>ysków i <span class="_ _1"></span>strat <span class="_ _1"></span>w <span class="_ _1"></span>momencie<span class="_ _1"></span> </div><div class="t m0 x2 h3 y332 ff2 fs1 fc0 sc0 ls0 ws0">ich poniesienia.<span class="_ _1"></span> </div><div class="t m0 x2 h3 y333 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y334 ff3 fs1 fc0 sc0 ls0 ws0">Środki <span class="_ _16"></span>trwałe <span class="_ _e"></span>w <span class="_ _16"> </span>mom<span class="_ _1"></span>encie <span class="_ _16"></span>ich <span class="_ _16"></span>nabycia <span class="_ _e"></span>s<span class="_ _1"></span>ą <span class="_ _16"></span>dzielone <span class="_ _16"></span>na <span class="_ _e"></span>c<span class="_ _1"></span>zęści <span class="_ _16"></span>składowe <span class="_ _16"></span>będące <span class="_ _16"></span>pozycjami <span class="_ _16"></span>o <span class="_ _16"></span>istotnej </div><div class="t m0 x2 h3 y335 ff3 fs1 fc0 sc0 ls0 ws0">wartości, <span class="_ _1a"> </span>dla <span class="_ _1a"> </span>których <span class="_ _1a"> </span>można <span class="_ _1a"> </span>przyporządkow<span class="_ _1"></span>ać <span class="_ _1a"> </span>odrębny <span class="_ _1a"> </span>okres <span class="_ _1a"> </span>ekonomicznej <span class="_ _1a"> </span>uż<span class="_ _1"></span>yteczności. <span class="_ _1a"> </span>Częścią </div><div class="t m0 x2 h3 y336 ff3 fs1 fc0 sc0 ls0 ws0">składową <span class="_ _b"></span>są <span class="_ _b"></span>r<span class="_ _1"></span>ównież <span class="_ _0"></span>koszty <span class="_ _0"></span>generalnych <span class="_ _b"></span>przeg<span class="_ _1"></span>lądów <span class="_ _b"></span>oraz<span class="_ _1"></span> <span class="_ _b"></span>istotne <span class="_ _0"></span>częś<span class="_ _1"></span>ci <span class="_ _0"></span>zamienne <span class="_ _b"></span>i<span class="_ _1"></span> <span class="_ _b"></span>wyposażenie, <span class="_ _0"></span>jeżeli </div><div class="t m0 x2 h3 yb0 ff3 fs1 fc0 sc0 ls0 ws0">będą wykorzy<span class="_ _1"></span>stywane przez ok<span class="_ _1"></span>res dłuższy niż rok.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y35a ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _13"> </span> </div></div></div><div class="pi" ></div></div><div id="pf1b" class="pf w0 h0" ><div class="pc pc1b w0 h0"><img class="bi x0 y0 w3 h28" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y23 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y23 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">27<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y25 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y309 ff3 fs1 fc0 sc0 ls0 ws0">Po <span class="_ _1a"> </span>początkowym <span class="_ _1a"> </span>ujęciu <span class="_ _1a"> </span>rzeczowe <span class="_ _1a"> </span>aktywa <span class="_ _1a"> </span>trwałe <span class="_ _1a"> </span>wy<span class="_ _1"></span>kazywane <span class="_ _1a"> </span>są <span class="_ _1a"> </span>według <span class="_ _1a"> </span>ceny <span class="_ _1a"> </span>nabycia <span class="_ _1a"> </span>lub <span class="_ _1a"> </span>kosztu </div><div class="t m0 x2 h3 y30a ff3 fs1 fc0 sc0 ls0 ws0">wytworzenia pomn<span class="_ _1"></span>iejszonych o umorz<span class="_ _1"></span>enie oraz wszel<span class="_ _1"></span>kie odpisy aktualizuj<span class="_ _1"></span>ące z tytułu utraty wart<span class="_ _1"></span>ości.<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y30b ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y30c ff2 fs1 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _8"></span>z <span class="_ _e"></span><span class="ff3">MSR <span class="_ _e"></span>23, <span class="_ _8"></span>koszty <span class="_ _e"></span>finansowania <span class="_ _e"></span>zewnętrznego, <span class="_ _e"></span>które <span class="_ _8"></span>można <span class="_ _e"></span>bezpośrednio <span class="_ _e"></span>przyporządkować<span class="_ _1"></span> </span></div><div class="t m0 x2 h3 y30d ff3 fs1 fc0 sc0 ls0 ws0">nabyciu, <span class="_ _18"> </span>b<span class="_ _1"></span>udowie <span class="_ _18"> </span>lub<span class="_ _1"></span> <span class="_ _18"> </span>wyt<span class="_ _1"></span>worzeniu <span class="_ _18"> </span>sk<span class="_ _1"></span>ładnika <span class="_ _18"> </span>aktyw<span class="_ _1"></span>ów, <span class="_ _18"> </span>w<span class="_ _1"></span>łącza <span class="_ _18"> </span>s<span class="_ _1"></span>ię <span class="_ _18"> </span>do <span class="_ _c"> </span>ceny <span class="_ _c"> </span>nabycia <span class="_ _18"> </span>lub<span class="_ _1"></span> <span class="_ _18"> </span>kosz<span class="_ _1"></span>tu </div><div class="t m0 x2 h3 y30e ff3 fs1 fc0 sc0 ls0 ws0">wytworzenia tego sk<span class="_ _1"></span>ładnika aktywów.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y30f ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y310 ff3 fs1 fc0 sc0 ls0 ws0">Amortyzacja <span class="_ _1a"> </span>jest <span class="_ _1a"> </span>naliczana <span class="_ _1a"> </span>metodą<span class="_ _1"></span> <span class="_ _1a"> </span>liniową <span class="_ _1a"> </span>przez <span class="_ _1a"> </span>szacowany <span class="_ _1a"> </span>okres <span class="_ _1a"> </span>użytk<span class="_ _1"></span>owania <span class="_ _1a"> </span>danego <span class="_ _1a"> </span>składnika </div><div class="t m0 x2 h3 y311 ff3 fs1 fc0 sc0 ls0 ws0">aktywów, stawki am<span class="_ _1"></span>ortyzacyjne dla posz<span class="_ _1"></span>czególnych gr<span class="_ _1"></span>up rzeczowych aktywów tr<span class="_ _1"></span>wałych wynoszą:<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h6 y35b ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y35c ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y35d w70 h7b"><div class="t m0 x9b hb y175 ff6 fs1 fc1 sc0 ls0 ws0">Tytuł<span class="ff4"> </span></div></div><div class="c x9c y35d w71 h7b"><div class="t m0 x9d hb y175 ff4 fs1 fc1 sc0 ls0 ws0">Stopa amortyzacji roczn<span class="_ _1"></span>ej </div></div><div class="c x9e y35d w72 h7c"><div class="t m0 x4b hb y1 ff4 fs1 fc1 sc0 ls0 ws0"> </div></div><div class="c x9 y35e w73 h7d"><div class="t m0 x9f h3 y63 ff3 fs1 fc0 sc0 ls0 ws0">Grunty (prawa wieczy<span class="_ _1"></span>stego użytkowania)<span class="_ _8"></span><span class="ff2"> </span></div></div><div class="c xa0 y35e w74 h7d"><div class="t m0 x97 h3 y63 ff3 fs1 fc0 sc0 ls0 ws0">nie są amortyzowane<span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c x9e y35e w72 h7d"><div class="t m0 x4b h56 y35f ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y130 w73 h7e"><div class="t m0 xa1 h3 y63 ff2 fs1 fc0 sc0 ls0 ws0">Budynki i budowle<span class="_ _1"></span> </div></div><div class="c xa0 y130 w74 h7e"><div class="t m0 x6a h3 y63 ff2 fs1 fc0 sc0 ls0 ws0">1,5% <span class="ff3">–</span> 2,5%<span class="_ _1"></span> </div></div><div class="c x9e y130 w72 h7e"><div class="t m0 x4b h56 y229 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y360 w73 h7e"><div class="t m0 x78 h3 y63 ff3 fs1 fc0 sc0 ls0 ws0">Maszyny i urządzenia <span class="_ _1"></span>techniczne<span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c xa0 y360 w74 h7e"><div class="t m0 x34 h3 y63 ff2 fs1 fc0 sc0 ls0 ws0">7% <span class="ff3">–</span> 30% </div></div><div class="c x9e y360 w72 h7e"><div class="t m0 x4b h56 y229 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y361 w73 h7e"><div class="t m0 xc h3 y63 ff3 fs1 fc0 sc0 ls0 ws0">Środki transportu<span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c xa0 y361 w74 h7e"><div class="t m0 xa2 h3 y63 ff2 fs1 fc0 sc0 ls3 ws0">10<span class="ls0">-</span>20%<span class="ls0"> </span></div></div><div class="c x9e y361 w72 h7e"><div class="t m0 x4b h56 y229 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y362 w73 h7f"><div class="t m0 x3d h3 y187 ff3 fs1 fc0 sc0 ls0 ws0">Inwestycje w obcych ś<span class="_ _1"></span>rodkach trwałych<span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c xa0 y362 w74 h7f"><div class="t m0 x8d h3 y21a ff3 fs1 fc0 sc0 ls0 ws0">w proporcji do okresu <span class="_ _1"></span>użytkowania </div><div class="t m0 x7e h3 y2e9 ff3 fs1 fc0 sc0 ls0 ws0">głównego aktywa<span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c x9e y362 w72 h7f"><div class="t m0 x4b h56 y363 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h6 y364 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y51 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y365 ff3 fs1 fc0 sc0 ls0 ws0">Rozpoczęcie <span class="_ _e"></span>amortyzacj<span class="_ _1"></span>i <span class="_ _8"></span>następuje <span class="_ _e"></span>w <span class="_ _16"></span>pierwszym <span class="_ _e"></span>okresie <span class="_ _e"></span>miesięcznym <span class="_ _e"></span>następują<span class="_ _1"></span>cym <span class="_ _e"></span>po <span class="_ _e"></span>miesiącu,<span class="_ _1"></span><span class="ff2"> <span class="_ _e"></span><span class="lse">w </span></span></div><div class="t m0 x2 h3 y10d ff3 fs1 fc0 sc0 ls0 ws0">którym  przyjęto <span class="_ _19"> </span>środek<span class="_ _1"></span>  trwał<span class="_ _0"></span>y  do <span class="_ _19"> </span>użytkowan<span class="_ _1"></span>ia.  Poprawność  stosowanych <span class="_ _19"> </span>stawek<span class="_ _1"></span> <span class="_ _19"> </span>amortyz<span class="_ _1"></span>acji  jest </div><div class="t m0 x2 h3 y10e ff3 fs1 fc0 sc0 ls0 ws0">okresowo <span class="_ _17"> </span>w<span class="_ _1"></span>eryfikowana <span class="_ _1a"> </span>(raz <span class="_ _17"> </span>do <span class="_ _1a"> </span>roku), <span class="_ _17"> </span>powodując<span class="_ _1"></span> <span class="_ _17"> </span>k<span class="_ _1"></span>orektę <span class="_ _17"> </span>odp<span class="_ _1"></span>isów <span class="_ _17"> </span>amorty<span class="_ _1"></span>zacy<span class="_ _1"></span>jnych <span class="_ _17"> </span>w <span class="_ _1a"> </span>następnych </div><div class="t m0 x2 h3 y366 ff2 fs1 fc0 sc0 ls0 ws0">latach. <span class="fc5"> </span></div><div class="t m0 x2 h3 y367 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y368 ff3 fs1 fc0 sc0 ls0 ws0">Jeżeli <span class="_ _8"></span>przy <span class="_ _e"></span>sporządzaniu <span class="_ _e"></span>sprawozdania <span class="_ _e"></span>finansowego <span class="_ _e"></span>zaistniały <span class="_ _e"></span>okoliczności, <span class="_ _8"></span>k<span class="_ _1"></span>tóre <span class="_ _8"></span>wsk<span class="_ _1"></span>azują <span class="_ _8"></span>na <span class="_ _e"></span>to, <span class="_ _8"></span>że </div><div class="t m0 x2 h3 y369 ff3 fs1 fc0 sc0 ls0 ws0">wartość <span class="_ _8"></span>bi<span class="_ _1"></span>lansowa <span class="_ _8"></span>rz<span class="_ _1"></span>eczowyc<span class="_ _1"></span>h <span class="_ _8"></span>aktywów <span class="_ _e"></span>trwałych <span class="_ _e"></span>może <span class="_ _e"></span>nie <span class="_ _8"></span>być<span class="_ _1"></span> <span class="_ _8"></span>moż<span class="_ _1"></span>liwa <span class="_ _8"></span>do<span class="_ _1"></span> <span class="_ _8"></span>odzy<span class="_ _1"></span>skania, <span class="_ _e"></span>dokonywany </div><div class="t m0 x2 h3 y36a ff3 fs1 fc0 sc0 ls0 ws0">jest <span class="_ _b"></span>prz<span class="_ _1"></span>egląd <span class="_ _b"></span>tych aktywów <span class="_ _b"></span>pod <span class="_ _b"></span>ką<span class="_ _1"></span>tem <span class="_ _b"></span>ew<span class="_ _1"></span>entualnej <span class="_ _b"></span>utra<span class="_ _1"></span>ty <span class="_ _b"></span>wartośc<span class="_ _8"></span>i. <span class="_ _b"></span>Jeże<span class="_ _1"></span>li <span class="_ _b"></span>istnieją przesłanki <span class="_ _b"></span>wsk<span class="_ _1"></span>azujące </div><div class="t m0 x2 h3 y36b ff3 fs1 fc0 sc0 ls0 ws0">na <span class="_ _15"> </span>to, <span class="_ _18"> </span>że <span class="_ _c"> </span>mogła <span class="_ _18"> </span>nastąpić<span class="_ _1"></span> <span class="_ _18"> </span>utrata <span class="_ _15"> </span>w<span class="_ _1"></span>artości, <span class="_ _18"> </span>a <span class="_ _18"> </span>warto<span class="_ _1"></span>ść <span class="_ _18"> </span>bilansowa <span class="_ _18"> </span>przekracza <span class="_ _c"> </span>szacowaną <span class="_ _18"> </span>wartość </div><div class="t m0 x2 h3 y36c ff3 fs1 fc0 sc0 ls0 ws0">odzyskiwalną, <span class="_ _8"></span>wówcz<span class="_ _1"></span>as <span class="_ _8"></span>wartość <span class="_ _e"></span>tych <span class="_ _8"></span>aktywów <span class="_ _8"></span>bądź <span class="_ _8"></span>ośr<span class="_ _1"></span>odków <span class="_ _8"></span>wypracowującyc<span class="_ _1"></span>h <span class="_ _8"></span>środki <span class="_ _8"></span>pieniężne, <span class="_ _8"></span>d<span class="_ _1"></span>o </div><div class="t m0 x2 h3 y36d ff3 fs1 fc0 sc0 ls0 ws0">których <span class="_ _17"> </span>te <span class="_ _17"> </span>aktywa <span class="_ _16"> </span>należ<span class="_ _1"></span>ą, <span class="_ _17"> </span>jest<span class="ff2"> <span class="_ _17"> </span></span>obniżana <span class="_ _17"> </span>do <span class="_ _17"> </span>poziomu <span class="_ _17"> </span>wartości <span class="_ _16"> </span>odzy<span class="_ _1"></span>skiwalnej. <span class="_ _17"> </span>Wartość <span class="_ _17"> </span>odzyskiwalna </div><div class="t m0 x2 h3 y36e ff3 fs1 fc0 sc0 ls0 ws0">odpowiada <span class="_ _18"> </span>wy<span class="_ _1"></span>ższej <span class="_ _c"> </span>z<span class="ff2"> </span>następujący<span class="_ _1"></span>ch <span class="_ _18"> </span>dwóc<span class="_ _1"></span>h <span class="_ _18"> </span>wartośc<span class="_ _1"></span>i: <span class="_ _18"> </span>wartości <span class="_ _c"> </span>godz<span class="_ _1"></span>iwej <span class="_ _18"> </span>pomniejs<span class="_ _1"></span>zonej <span class="_ _18"> </span>o <span class="_ _c"> </span>koszty<span class="_ _1"></span> </div><div class="t m0 x2 h3 y36f ff3 fs1 fc0 sc0 ls0 ws0">sprzedaży <span class="_ _16"></span>lub <span class="_ _16"></span>wartości <span class="_ _16"></span>użytkowej<span class="_ _1"></span>. <span class="_ _16"></span>Przy <span class="_ _16"></span>ustalaniu <span class="_ _e"></span>w<span class="_ _1"></span>artości <span class="_ _16"></span>użytkowej <span class="_ _16"> </span>szac<span class="_ _1"></span>owane <span class="_ _16"></span>przyszłe <span class="_ _16"></span>przepływy </div><div class="t m0 x2 h3 y370 ff3 fs1 fc0 sc0 ls0 ws0">pieniężne <span class="_ _1c"> </span>są <span class="_ _1c"> </span>dysk<span class="_ _1"></span>ontowane <span class="_ _1c"> </span>do <span class="_ _21"> </span>wartości <span class="_ _1c"> </span>bieżącej <span class="_ _21"> </span>przy <span class="_ _1c"> </span>zastosowaniu <span class="_ _1c"> </span>st<span class="_ _1"></span>opy <span class="_ _1c"> </span>dyskontow<span class="_ _1"></span>ej <span class="_ _1c"> </span>brutt<span class="_ _8"></span><span class="ff2 ls3">o </span></div><div class="t m0 x2 h3 y371 ff3 fs1 fc0 sc0 ls0 ws0">odzwierciedlającej <span class="_ _17"> </span>ak<span class="_ _1"></span>tualne <span class="_ _17"> </span>oce<span class="_ _1"></span>ny <span class="_ _17"> </span>rynkowe <span class="_ _17"> </span>wartoś<span class="_ _1"></span>ci <span class="_ _17"> </span>pieniądza <span class="_ _17"> </span>w<span class="_ _1"></span> <span class="_ _17"> </span>czasie <span class="_ _17"> </span>oraz<span class="_ _1"></span> <span class="_ _17"> </span>ryz<span class="_ _1"></span>yka <span class="_ _17"> </span>związanego <span class="_ _17"> </span>z </div><div class="t m0 x2 h3 y372 ff3 fs1 fc0 sc0 ls0 ws0">danym <span class="_ _b"></span>składnikiem<span class="_ _1"></span> <span class="_ _b"></span>aktywów. <span class="_ _0"></span>W<span class="ff2"> </span>przypadku<span class="_ _1"></span> <span class="_ _b"></span>składnika <span class="_ _b"></span>a<span class="_ _1"></span>ktywów, <span class="_ _b"></span>który <span class="_ _b"></span>n<span class="_ _1"></span>ie <span class="_ _b"></span>gener<span class="_ _1"></span>uje <span class="_ _0"></span>wpływów <span class="_ _b"></span>pieniężnyc<span class="_ _1"></span>h </div><div class="t m0 x2 h3 y373 ff3 fs1 fc0 sc0 ls0 ws0">w <span class="_ _e"></span>sposób <span class="_ _16"></span>znacząco <span class="_ _e"></span>samo<span class="_ _1"></span>dzielny, <span class="_ _e"></span>wartoś<span class="_ _1"></span>ć <span class="_ _e"></span>odzysk<span class="_ _1"></span>iwalna <span class="_ _e"></span>jest <span class="_ _16"></span>ustalana <span class="_ _e"></span>dla <span class="_ _16"></span>ośrodka <span class="_ _e"></span>wy<span class="_ _1"></span>pracowującego<span class="_ _1"></span> </div><div class="t m0 x2 h3 y374 ff3 fs1 fc0 sc0 ls0 ws0">środki <span class="_ _1a"> </span>pieniężn<span class="_ _1"></span>e, <span class="_ _1a"> </span>do <span class="_ _1a"> </span>k<span class="_ _1"></span>tórego <span class="_ _1a"> </span>ten <span class="_ _19"> </span>składnik <span class="_ _19"> </span>należy. <span class="_ _19"> </span>Odpisy <span class="_ _1a"> </span>ak<span class="_ _1"></span>tualizujące <span class="_ _1a"> </span>z <span class="_ _19"> </span>tytułu <span class="_ _19"> </span>utraty <span class="_ _19"> </span>wartości <span class="_ _1a"> </span>są<span class="_ _1"></span> </div><div class="t m0 x2 h3 y375 ff3 fs1 fc0 sc0 ls0 ws0">ujmowane w rachunku zy<span class="_ _1"></span>sków i strat w<span class="_ _1"></span><span class="ff2"> </span>pozy<span class="_ _1"></span>cji „pozostałe koszty operac<span class="_ _1"></span>yjne”.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y376 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y377 ff3 fs1 fc0 sc0 ls0 ws0">Dana <span class="_ _8"></span>pozy<span class="_ _1"></span>cja <span class="_ _e"></span>rzeczowych <span class="_ _8"></span>akty<span class="_ _1"></span>wów <span class="_ _8"></span>trwałych <span class="_ _e"></span>może <span class="_ _e"></span>zostać <span class="_ _e"></span>usunięta <span class="_ _8"></span>z <span class="_ _e"></span>bilansu <span class="_ _e"></span>po <span class="_ _8"></span>dokona<span class="_ _1"></span>niu <span class="_ _8"></span>jej<span class="_ _1"></span> <span class="_ _8"></span>zbyc<span class="_ _1"></span>ia </div><div class="t m0 x2 h3 y378 ff2 fs1 fc0 sc0 ls0 ws0">lub <span class="_ _15"> </span>w <span class="ff3">prz<span class="_ _1"></span>ypadku, <span class="_ _18"> </span>gdy <span class="_ _18"> </span>nie <span class="_ _18"> </span>są <span class="_ _15"> </span>spo<span class="_ _1"></span>dziewane <span class="_ _18"> </span>żadne <span class="_ _18"> </span>ekonomiczne<span class="_ _1"></span> <span class="_ _15"> </span>k<span class="_ _1"></span>orzyści <span class="_ _18"> </span>wynikające <span class="_ _18"> </span>z <span class="_ _18"> </span>dalszego </span></div><div class="t m0 x2 h3 y379 ff3 fs1 fc0 sc0 ls0 ws0">użytkowania <span class="_ _24"> </span>takiego <span class="_ _24"> </span>składnika <span class="_ _1f"> </span>akty<span class="_ _1"></span>wów. <span class="_ _24"> </span>Zyski <span class="_ _24"> </span>lub <span class="_ _1f"> </span>s<span class="_ _1"></span>traty <span class="_ _24"> </span>wynikłe <span class="_ _1f"> </span>ze <span class="_ _24"> </span>sprzedaży<span class="_ _1"></span>/likwidacji <span class="_ _24"> </span>lub </div><div class="t m0 x2 h3 y37a ff3 fs1 fc0 sc0 ls0 ws0">zaprzestania  użytkowania  środków <span class="_ _19"> </span>trwałyc<span class="_ _1"></span>h <span class="_ _19"> </span>są<span class="_ _1"></span> <span class="_ _19"> </span>okre<span class="_ _1"></span>ślane  jako <span class="_ _1a"> </span>r<span class="_ _1"></span>óżnica  pomiędzy  przy<span class="_ _8"></span><span class="ff2">chodami  ze </span></div><div class="t m0 x2 h3 y37b ff3 fs1 fc0 sc0 ls0 ws0">sprzedaży a wartością<span class="_ _1"></span> netto tych śr<span class="_ _1"></span>odków trwałych i są uj<span class="_ _1"></span>mowane w rachunk<span class="_ _1"></span>u zysków i strat.<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y37c ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _13"> </span> </div></div></div><div class="pi" ></div></div><div id="pf1c" class="pf w0 h0" ><div class="pc pc1c w0 h0"><img class="bi x0 y0 w3 h28" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y23 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y23 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">28<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y25 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y309 ff3 fs1 fc0 sc0 ls0 ws0">Środki <span class="_ _16"></span>trwałe <span class="_ _16"></span>będące<span class="ff2"> <span class="_ _16"></span></span>w <span class="_ _16"></span>toku <span class="_ _16"></span>budowy <span class="_ _16"></span>lub <span class="_ _16"></span>montażu <span class="_ _16"> </span>i <span class="_ _16"> </span>są <span class="_ _16"></span>wykazy<span class="_ _1"></span>wane <span class="_ _16"></span>według <span class="_ _16"></span>cen <span class="_ _16"></span>nabycia <span class="_ _16"></span>lub <span class="_ _16"></span>kosztu </div><div class="t m0 x2 h3 y30a ff3 fs1 fc0 sc0 ls0 ws0">wytworzenia.  Środk<span class="_ _1"></span>i  trwałe <span class="_ _15"> </span>w  budowie  nie <span class="_ _15"> </span>podlegaj<span class="_ _1"></span>ą  amortyzacj<span class="_ _1"></span>i  do  czasu <span class="_ _15"> </span>zakończenia<span class="_ _1"></span><span class="ff2"> <span class="_ _15"> </span>budowy<span class="_ _1"></span> </span></div><div class="t m0 x2 h3 y30b ff2 fs1 fc0 sc0 ls0 ws0">i <span class="ff3">przekazania środka tr<span class="_ _1"></span>wałego do używan<span class="_ _1"></span>ia.<span class="_ _1"></span></span> </div><div class="t m0 x2 h3 y30c ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _21"> </span>przypadku <span class="_ _21"> </span>trwałe<span class="_ _1"></span>go <span class="_ _21"> </span>zaniechania<span class="_ _1"></span> <span class="_ _21"> </span>dokonywania <span class="_ _21"> </span>nakła<span class="_ _1"></span>dów <span class="_ _21"> </span>na <span class="_ _21"> </span>środki <span class="_ _21"> </span>trwał<span class="_ _1"></span>e <span class="_ _21"> </span>w <span class="_ _21"> </span>budowie <span class="_ _21"> </span>ogó<span class="_ _1"></span>ł </div><div class="t m0 x2 h3 y30d ff3 fs1 fc0 sc0 ls0 ws0">poniesionych <span class="_ _18"> </span>kosztów <span class="_ _18"> </span>związanych <span class="_ _18"> </span>z <span class="_ _15"> </span>wy<span class="_ _1"></span>konywanymi <span class="_ _18"> </span>dotychczas <span class="_ _18"> </span>pracami <span class="_ _15"> </span>obci<span class="_ _1"></span>ąża <span class="_ _15"> </span>kos<span class="_ _1"></span>zty <span class="_ _18"> </span>okresu. </div><div class="t m0 x2 h3 y30e ff3 fs1 fc0 sc0 ls0 ws0">Dopuszcza się <span class="_ _b"></span>z<span class="_ _1"></span>awieszenie inwestycji <span class="_ _0"></span>w przypadku, <span class="_ _b"></span>gd<span class="_ _1"></span>y i<span class="_ _0"></span>stnieje uzasadniony <span class="_ _0"></span>zamiar<span class="_ _1"></span><span class="ff2"> kontynuowania tej </span></div><div class="t m0 x2 h3 y30f ff3 fs1 fc0 sc0 ls0 ws0">inwestycji <span class="_ _1"></span>w <span class="_ _1"></span>okr<span class="_ _1"></span>esach <span class="_ _1"></span>następnych. <span class="_ _8"></span>Zawieszenia <span class="_ _1"></span>in<span class="_ _1"></span>westycj<span class="_ _1"></span>i <span class="_ _1"></span>dokonuje <span class="_ _1"></span>się <span class="_ _1"></span>na <span class="_ _1"></span>pods<span class="_ _1"></span>tawie <span class="_ _1"></span>decyz<span class="_ _1"></span>ji <span class="_ _1"></span>Zarządu </div><div class="t m0 x2 h3 y310 ff3 fs1 fc0 sc0 ls0 ws0">Spółki. <span class="_ _8"></span>Na <span class="_ _8"></span>każdy <span class="_ _8"></span>dzień <span class="_ _8"></span>bilansowy<span class="_ _1"></span> <span class="_ _1"></span>nak<span class="_ _1"></span>łady <span class="_ _8"></span>na <span class="_ _8"></span>środki <span class="_ _8"></span>trwałe <span class="_ _8"></span>w <span class="_ _8"></span>budowie <span class="_ _8"></span>po<span class="_ _1"></span>dlegają <span class="_ _8"></span>analizie <span class="_ _8"></span>co <span class="_ _8"></span>do <span class="_ _8"></span>utraty<span class="_ _1"></span> </div><div class="t m0 x2 h3 y311 ff3 fs1 fc0 sc0 ls0 ws0">wartości i<span class="ff2"> </span>koniecz<span class="_ _1"></span>ności dokonywania ew<span class="_ _1"></span>entua<span class="_ _1"></span>lnych odpisów z tytu<span class="_ _1"></span>łu utraty wartośc<span class="_ _1"></span>i.<span class="ff2"> </span></div><div class="t m0 x2 h3 y312 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y313 ff3 fs1 fc0 sc0 ls0 ws0">Zaliczki <span class="_ _16"> </span>przek<span class="_ _1"></span>azane <span class="_ _17"> </span>na <span class="_ _16"></span>zak<span class="_ _1"></span>up <span class="_ _16"></span>Rzeczowy<span class="_ _1"></span>ch <span class="_ _16"> </span>Aktywów<span class="_ _1"></span> <span class="_ _16"> </span>T<span class="_ _1"></span>rwałych <span class="_ _16"> </span>preze<span class="_ _1"></span>ntowane <span class="_ _17"> </span>są <span class="_ _16"> </span>w <span class="_ _17"> </span>sprawozdaniac<span class="_ _1"></span>h </div><div class="t m0 x2 h3 y314 ff2 fs1 fc0 sc0 ls0 ws0">finansowych w pozy<span class="_ _1"></span>cji <span class="ff3">pozostałych n<span class="_ _1"></span>ależności krótkotermin<span class="_ _1"></span>owych.<span class="_ _1"></span></span> </div><div class="t m0 x2 h3 y315 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y316 ff6 fs1 fc0 sc0 ls0 ws0">Prawo wieczystego użytk<span class="_ _1"></span>owania gruntu<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x2 h3 y104 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y317 ff3 fs1 fc0 sc0 ls0 ws0">Prawo <span class="_ _8"></span>wieczystego <span class="_ _8"></span>użytko<span class="_ _1"></span>wania <span class="_ _1"></span>gr<span class="_ _1"></span>untów <span class="_ _8"></span>nabyte <span class="_ _8"></span>w <span class="_ _8"></span>drodze <span class="_ _e"></span><span class="ff2">dec<span class="_ _1"></span>yzji <span class="_ _8"></span>administracyj<span class="_ _1"></span>nej <span class="_ _1"></span>wprowa<span class="_ _1"></span>dzane <span class="_ _8"></span>jest </span></div><div class="t m0 x2 h3 y318 ff3 fs1 fc0 sc0 ls0 ws0">do <span class="_ _17"> </span>bilansu <span class="_ _17"> </span>w <span class="_ _17"> </span>wartości <span class="_ _17"> </span>godz<span class="_ _1"></span>iwej. <span class="_ _17"> </span>Za <span class="_ _17"> </span>wartość <span class="_ _17"> </span>godziwą <span class="_ _17"> </span>prawa <span class="_ _17"> </span>prz<span class="_ _1"></span>yjmuje <span class="_ _17"> </span>się <span class="_ _17"> </span>jedną <span class="_ _17"> </span>z <span class="_ _17"> </span>dwóch <span class="_ _17"> </span>wartośc<span class="_ _1"></span>i, </div><div class="t m0 x2 h3 y319 ff3 fs1 fc0 sc0 ls0 ws0">wartość <span class="_ _16"></span>rynkową <span class="_ _e"></span>tego <span class="_ _16"></span>prawa, <span class="_ _16"></span>jeśli <span class="_ _e"></span>Sp<span class="_ _1"></span>ółka <span class="_ _16"></span>dysponuje <span class="_ _e"></span>takim<span class="_ _1"></span>i <span class="_ _e"></span>inform<span class="_ _1"></span>acjami <span class="_ _16"></span>lub <span class="_ _e"></span>w<span class="_ _1"></span>artość <span class="_ _16"></span>ustaloną <span class="_ _e"></span>prz<span class="_ _1"></span>ez </div><div class="t m0 x2 h3 y31a ff3 fs1 fc0 sc0 ls0 ws0">rzeczoznawcę.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y31b ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y31c ff3 fs1 fc0 sc0 ls0 ws0">Nadwyżkę <span class="_ _e"></span>ustalonej <span class="_ _16"></span>w <span class="_ _e"></span>ten <span class="_ _e"></span>s<span class="_ _1"></span>posób <span class="_ _e"></span>wartości <span class="_ _16"></span>godziwej <span class="_ _e"></span>ponad <span class="_ _e"></span>kwotę <span class="_ _e"></span>k<span class="_ _1"></span>osztów <span class="_ _e"></span>pon<span class="_ _1"></span>iesionych <span class="_ _e"></span>n<span class="_ _1"></span>a <span class="_ _e"></span>nabycie </div><div class="t m0 x2 h3 y31d ff3 fs1 fc0 sc0 ls0 ws0">prawa wieczystego użytkowania gruntów w drodze decyzji admi<span class="_ _0"></span>nistracyjnej wykazuj<span class="_ _1"></span>e się <span class="_ _0"></span>drugostronnie </div><div class="t m0 x2 h3 y31e ff2 fs1 fc0 sc0 ls0 ws0">w <span class="ff3">„zysku z lat ubiegłyc<span class="_ _1"></span>h”.</span> </div><div class="t m0 x2 h3 y31f ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y220 ff3 fs1 fc0 sc0 ls0 ws0">Prawo <span class="_ _b"></span>wieczy<span class="_ _1"></span>stego <span class="_ _b"></span>użytkowania <span class="_ _0"></span>gruntów <span class="_ _b"></span>nabyt<span class="_ _1"></span>e <span class="_ _b"></span>na <span class="_ _b"></span>ry<span class="_ _1"></span>nku <span class="_ _b"></span>wtórnym <span class="_ _b"></span>jest<span class="_ _1"></span> <span class="_ _b"></span>wyceniane <span class="_ _b"></span>we<span class="_ _1"></span>dług <span class="_ _b"></span>ceny <span class="_ _b"></span>n<span class="_ _1"></span>abycia </div><div class="t m0 x2 h3 y320 ff2 fs1 fc0 sc0 ls0 ws0">i nie podlega przesz<span class="_ _1"></span>acowaniu.<span class="_ _1"></span> </div><div class="t m0 x2 h3 y321 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y322 ff3 fs1 fc0 sc0 ls0 ws0">Prawo <span class="_ _1"></span>wieczys<span class="_ _1"></span>tego <span class="_ _1"></span>użytkowania <span class="_ _1"></span>grunt<span class="_ _1"></span>u <span class="_ _1"></span>jest <span class="_ _1"></span>amortyz<span class="_ _1"></span>owane <span class="_ _1"></span>proporc<span class="_ _1"></span>jonalnie <span class="_ _1"></span>do <span class="_ _1"></span>o<span class="_ _1"></span>kresu <span class="_ _1"></span>na <span class="_ _1"></span>jakie <span class="_ _1"></span>z<span class="_ _1"></span>ostało </div><div class="t m0 x2 h3 y323 ff2 fs1 fc0 sc0 ls0 ws0">przyznane. </div><div class="t m0 x2 h3 y324 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y325 ff4 fs1 fc0 sc0 ls0 ws0">Leasing </div><div class="t m0 x2 h3 y326 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y327 ff3 fs1 fc0 sc0 ls0 ws0">Umowy leasi<span class="_ _1"></span>ngu finansow<span class="_ _1"></span>ego, na <span class="_ _1"></span>mocy <span class="_ _1"></span>których <span class="_ _1"></span>następuje prz<span class="_ _1"></span>eniesienie na <span class="_ _e"></span><span class="ff2">l<span class="ls3">ea</span>singobiorc<span class="_ _1"></span></span>ę<span class="ff2"> zasadnicz<span class="_ _1"></span>o </span></div><div class="t m0 x2 h3 y328 ff3 fs1 fc0 sc0 ls0 ws0">całego <span class="_ _1"></span>ryzy<span class="_ _1"></span>ka <span class="_ _1"></span>i <span class="_ _1"></span>poży<span class="_ _1"></span>tków <span class="_ _1"></span>wy<span class="_ _1"></span>nikających <span class="_ _1"></span>z <span class="_ _8"></span>posiadania <span class="_ _1"></span>p<span class="_ _1"></span>rzedmiotu <span class="_ _8"></span>leasingu, <span class="_ _1"></span>są<span class="_ _1"></span> <span class="_ _1"></span>ujmowan<span class="_ _1"></span>e <span class="_ _1"></span>w <span class="_ _1"></span>bila<span class="_ _1"></span>nsie <span class="_ _1"></span>na </div><div class="t m0 x2 h3 y329 ff3 fs1 fc0 sc0 ls0 ws0">dzień <span class="_ _1"></span>rozpoczęcia <span class="_ _8"></span>leasingu <span class="_ _1"></span>według <span class="_ _8"></span>niższej <span class="_ _1"></span>z<span class="_ _1"></span> <span class="_ _1"></span>następujących <span class="_ _1"></span>dwóch <span class="_ _8"></span>wartości: <span class="_ _1"></span>wartoś<span class="_ _1"></span>ci <span class="_ _1"></span>godziwej <span class="_ _1"></span>ś<span class="_ _1"></span>rodka </div><div class="t m0 x2 h3 y32a ff3 fs1 fc0 sc0 ls0 ws0">trwałego <span class="_ _19"> </span>stanowiące<span class="_ _1"></span>go <span class="_ _19"> </span>przedmiot  leasingu <span class="_ _1a"> </span>l<span class="_ _1"></span>ub <span class="_ _1a"> </span>w<span class="_ _1"></span>a<span class="_ _1"></span>rtośc<span class="_ _1"></span>i <span class="_ _1a"> </span>bi<span class="_ _1"></span>eżącej <span class="_ _19"> </span>minimalnyc<span class="_ _1"></span>h <span class="_ _19"> </span>opłat  lea<span class="_ _0"></span>singowy<span class="_ _1"></span>ch. </div><div class="t m0 x2 h3 y32b ff3 fs1 fc0 sc0 ls0 ws0">Minimalne <span class="_ _24"> </span>opłaty <span class="_ _24"> </span>leasingowe <span class="_ _24"> </span>rozdziela <span class="_ _24"> </span>się <span class="_ _24"> </span>pomiędzy <span class="_ _24"> </span>koszty<span class="_ _1"></span> <span class="_ _24"> </span>finansowe <span class="_ _1f"> </span>i <span class="_ _24"> </span>zmniejsz<span class="_ _1"></span>enie <span class="_ _24"> </span>salda </div><div class="t m0 x2 h3 yc3 ff3 fs1 fc0 sc0 ls0 ws0">zobowiązania <span class="_ _1"></span>z <span class="_ _8"></span>tytułu <span class="_ _1"></span>leasingu <span class="_ _1"></span>w <span class="_ _8"></span>s<span class="_ _1"></span>posób <span class="_ _1"></span>u<span class="_ _1"></span>możliwiający <span class="_ _8"></span>uzyskanie <span class="_ _1"></span>stałej <span class="_ _1"></span>s<span class="_ _1"></span>topy <span class="_ _1"></span>od<span class="_ _1"></span>setek <span class="_ _1"></span>w <span class="_ _1"></span>stosunk<span class="_ _1"></span>u <span class="_ _1"></span>do </div><div class="t m0 x2 h3 y32c ff3 fs1 fc0 sc0 ls0 ws0">niespłaconego salda zobowiązania. Warunkow<span class="_ _1"></span>e opłaty leasingowe są ujmowane w kosztach okresu, w </div><div class="t m0 x2 h3 y32d ff3 fs1 fc0 sc0 ls0 ws0">którym je poniesiono.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y32e ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y32f ff3 fs1 fc0 sc0 ls0 ws0">Środki <span class="_ _19"> </span>trwałe  użytkowane <span class="_ _19"> </span>na <span class="_ _19"> </span>mocy  umów <span class="_ _1a"> </span>l<span class="_ _1"></span>easingu  fi<span class="_ _0"></span>nansowego<span class="_ _1"></span> <span class="_ _1a"> </span>a<span class="_ _1"></span>mortyzowane  są <span class="_ _1a"> </span>wed<span class="_ _1"></span>ług <span class="_ _19"> </span>takich<span class="_ _1"></span> </div><div class="t m0 x2 h3 y330 ff2 fs1 fc0 sc0 ls0 ws0">samych <span class="_ _1a"> </span>z<span class="_ _1"></span>asad, <span class="_ _1a"> </span>jak <span class="_ _19"> </span>stosowane <span class="_ _19"> </span>do  <span class="ff3">aktywów <span class="_ _1a"> </span>własnych. <span class="_ _19"> </span>W <span class="_ _1a"> </span>s<span class="_ _1"></span>ytuacji <span class="_ _1a"> </span>j<span class="_ _1"></span>ednak, <span class="_ _1a"> </span>gdy <span class="_ _19"> </span>brak <span class="_ _19"> </span>wystarczając<span class="_ _1"></span>ej </span></div><div class="t m0 x2 h3 y331 ff3 fs1 fc0 sc0 ls0 ws0">pewności, <span class="_ _1a"> </span><span class="lsc">że</span><span class="ff2"> </span>sporządzający <span class="_ _1a"> </span>sprawozdanie <span class="_ _1a"> </span>finansowe<span class="_ _1"></span><span class="ff2"> <span class="_ _17"> </span></span>uz<span class="_ _1"></span>yska <span class="_ _1a"> </span>tytuł <span class="_ _17"> </span>własnośc<span class="_ _1"></span>i <span class="_ _17"> </span>pr<span class="_ _1"></span>zed <span class="_ _1a"> </span>końcem <span class="_ _17"> </span>okr<span class="_ _1"></span>esu </div><div class="t m0 x2 h3 y332 ff3 fs1 fc0 sc0 ls0 ws0">leasingu, <span class="_ _c"> </span>dany <span class="_ _1c"> </span>składnik <span class="_ _c"> </span>j<span class="_ _1"></span>est <span class="_ _c"> </span>amorty<span class="_ _1"></span>zowany <span class="_ _c"> </span>prz<span class="_ _1"></span>ez <span class="_ _c"> </span>krótsz<span class="_ _1"></span>y <span class="_ _c"> </span>z <span class="_ _c"> </span>dwóc<span class="_ _1"></span>h <span class="_ _c"> </span>okresów: <span class="_ _1c"> </span>szacowany <span class="_ _1c"> </span>okres </div><div class="t m0 x2 h3 y333 ff3 fs1 fc0 sc0 ls0 ws0">użytkowania środka trw<span class="_ _1"></span>ałego lub okres leas<span class="_ _1"></span>ingu.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y334 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y335 ff3 fs1 fc0 sc0 ls0 ws0">Umowy <span class="_ _e"></span>leasingowe, <span class="_ _e"></span>zgodnie <span class="_ _e"></span>z <span class="_ _e"></span>który<span class="_ _1"></span>mi <span class="_ _8"></span>leas<span class="_ _1"></span>ingodawca <span class="_ _e"></span>zachowuj<span class="_ _1"></span>e <span class="_ _8"></span>z<span class="_ _1"></span>asadniczo <span class="_ _e"></span>całe <span class="_ _e"></span>ryzy<span class="_ _1"></span>ko <span class="_ _e"></span>i <span class="_ _8"></span>ws<span class="_ _1"></span>zystkie </div><div class="t m0 x2 h3 y336 ff3 fs1 fc0 sc0 ls0 ws0">pożytki <span class="_ _e"></span>wynikające <span class="_ _16"></span>z <span class="_ _e"></span>posiadania <span class="_ _e"></span>przed<span class="_ _1"></span>miotu <span class="_ _e"></span>leasingu, <span class="_ _16"></span>zaliczane <span class="_ _e"></span>są <span class="_ _e"></span>do <span class="_ _e"></span>umów <span class="_ _16"></span>leasingu <span class="_ _e"></span>operacyjnego.<span class="_ _1"></span> </div><div class="t m0 x2 h3 yb0 ff3 fs1 fc0 sc0 ls0 ws0">Opłaty <span class="_ _1"></span>leasingowe <span class="_ _1"></span>z <span class="_ _1"></span>tytu<span class="_ _1"></span>łu <span class="_ _1"></span>leasingu <span class="_ _1"></span>operacy<span class="_ _1"></span>jnego <span class="_ _1"></span>ujmowan<span class="_ _1"></span>e są<span class="_ _1"></span> <span class="_ _1"></span>jak<span class="_ _1"></span>o <span class="_ _1"></span>kosz<span class="_ _1"></span>ty <span class="_ _1"></span>w r<span class="_ _1"></span>achunku <span class="_ _1"></span>zysków <span class="_ _1"></span>i <span class="_ _1"></span>strat<span class="_ _1"></span> </div><div class="t m0 x2 h3 y35a ff3 fs1 fc0 sc0 ls0 ws0">metodą liniową przez okr<span class="_ _1"></span>es trwania leasi<span class="_ _1"></span>ngu.<span class="_ _1"></span><span class="ff2"> </span></div></div></div><div class="pi" ></div></div><div id="pf1d" class="pf w0 h0" ><div class="pc pc1d w0 h0"><img class="bi x0 y0 w3 h28" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y23 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y23 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">29<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y25 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y309 ff3 fs1 fc0 sc0 ls0 ws0">Aktywa <span class="_ _17"> </span>oddane <span class="_ _17"> </span>w <span class="_ _17"> </span>leasing <span class="_ _17"> </span>finans<span class="_ _1"></span>owy <span class="_ _17"> </span>prezentowane <span class="_ _17"> </span>są <span class="_ _17"> </span>w <span class="_ _17"> </span>bilansi<span class="_ _1"></span>e <span class="_ _17"> </span>jako <span class="_ _17"> </span>należności <span class="_ _17"> </span>w <span class="_ _17"> </span>kwocie <span class="_ _17"> </span>równej<span class="_ _1"></span> </div><div class="t m0 x2 h3 y30a ff3 fs1 fc0 sc0 ls0 ws0">inwestycji <span class="_ _24"> </span>netto.<span class="_ _1"></span> <span class="_ _24"> </span>Inwesty<span class="_ _1"></span>cja <span class="_ _24"> </span>netto <span class="_ _24"> </span>j<span class="_ _1"></span>est <span class="_ _24"> </span>to <span class="_ _20"> </span>suma <span class="_ _20"> </span>minimalnych <span class="_ _24"> </span>należnyc<span class="_ _1"></span>h <span class="_ _24"> </span>leas<span class="_ _1"></span>ingodawcy <span class="_ _20"> </span>opłat </div><div class="t m0 x2 h3 y30b ff3 fs1 fc0 sc0 ls0 ws0">leasingowych <span class="_ _c"> </span>wynikający<span class="_ _1"></span>ch <span class="_ _18"> </span>z<span class="_ _1"></span> <span class="_ _18"> </span>um<span class="_ _1"></span>owy <span class="_ _c"> </span>leasingu <span class="_ _c"> </span>finans<span class="_ _1"></span>owego <span class="_ _c"> </span>oraz <span class="_ _c"> </span>ewentualn<span class="_ _1"></span>ej <span class="_ _c"> </span>n<span class="_ _1"></span><span class="ff2">iegwarantow<span class="_ _1"></span>anej </span></div><div class="t m0 x2 h3 y30c ff3 fs1 fc0 sc0 ls0 ws0">wartości <span class="_ _b"></span>końcowej <span class="_ _b"></span>prz<span class="_ _1"></span>ypisanej <span class="_ _b"></span>leasingodawc<span class="_ _1"></span>y <span class="_ _b"></span>zdyskontowanej<span class="_ _1"></span> <span class="_ _b"></span>o <span class="_ _4"></span>s<span class="_ _1"></span>topę <span class="_ _b"></span>procentową <span class="_ _0"></span>leasingu. <span class="_ _b"></span>Przychody<span class="_ _1"></span> </div><div class="t m0 x2 h3 y30d ff3 fs1 fc0 sc0 ls0 ws0">finansowe <span class="_ _8"></span>pows<span class="_ _1"></span>tałe<span class="ff2"> <span class="_ _8"></span></span>z <span class="_ _e"></span>tytułu <span class="_ _8"></span>odda<span class="_ _1"></span>nia <span class="_ _8"></span>danego<span class="_ _1"></span> <span class="_ _8"></span>składnika <span class="_ _e"></span>aktywów <span class="_ _8"></span>w<span class="_ _1"></span> <span class="_ _8"></span>leasing <span class="_ _8"></span>f<span class="_ _1"></span>inansowy <span class="_ _8"></span>s<span class="_ _1"></span>ą <span class="_ _8"></span>ujmowane <span class="_ _e"></span>w </div><div class="t m0 x2 h3 y30e ff3 fs1 fc0 sc0 ls0 ws0">sposób odzwierciedlaj<span class="_ _1"></span>ący stałą okresową st<span class="_ _1"></span>opę z<span class="_ _1"></span><span class="ff2">wrotu na <span class="_ _1"></span>inwestycji leasingow<span class="_ _1"></span>ej netto. <span class="_ _1"></span> </span></div><div class="t m0 x2 h3 y30f ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y310 ff4 fs1 fc0 sc0 ls0 ws0">Nieodnawialne zasoby n<span class="_ _1"></span>aturalne<span class="_ _1"></span> </div><div class="t m0 x2 h3 y311 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y312 ff3 fs1 fc0 sc0 ls0 ws0">Nieodnawialne <span class="_ _1f"> </span>zaso<span class="_ _1"></span>by <span class="_ _1f"> </span>naturalne<span class="_ _1"></span> <span class="_ _1f"> </span>początkowo <span class="_ _24"> </span>ujmowane <span class="_ _1f"> </span>są <span class="_ _1f"> </span>wed<span class="_ _1"></span>ług <span class="_ _1f"> </span>ceny <span class="_ _1f"> </span>na<span class="_ _1"></span>bycia <span class="_ _1f"> </span>lub <span class="_ _1f"> </span>k<span class="_ _1"></span>osztu </div><div class="t m0 x2 h3 y313 ff2 fs1 fc0 sc0 ls0 ws0">wytworzenia.<span class="_ _1"></span> </div><div class="t m0 x2 h3 y314 ff3 fs1 fc0 sc0 ls0 ws0">Cenę nabycia <span class="_ _0"></span>zwiększają wszys<span class="_ _1"></span>tkie <span class="_ _0"></span>koszty związane <span class="_ _0"></span>bezpośrednio z <span class="_ _0"></span>zakupem lub przystosowywaniem </div><div class="t m0 x2 h3 y315 ff3 fs1 fc0 sc0 ls0 ws0">tego aktywa do użytk<span class="_ _1"></span>owania.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y316 ff3 fs1 fc0 sc0 ls0 ws0">Koszty <span class="_ _b"></span>poniesione <span class="_ _b"></span>po <span class="_ _b"></span>d<span class="_ _1"></span>acie <span class="_ _b"></span>przyjęc<span class="_ _1"></span>ia <span class="_ _4"></span>nieodn<span class="_ _1"></span>awialnych <span class="_ _b"></span>zasobów <span class="_ _0"></span>naturalnych <span class="_ _b"></span>do <span class="_ _b"></span>ewi<span class="_ _1"></span>dencji <span class="_ _b"></span>(użytkowania)<span class="_ _1"></span> </div><div class="t m0 x2 h3 y104 ff3 fs1 fc0 sc0 ls0 ws0">ujmowane są w rachunku<span class="_ _1"></span> zysków i strat w m<span class="_ _1"></span>omencie ich pon<span class="_ _1"></span>iesienia.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y317 ff3 fs1 fc0 sc0 ls0 ws0">Po <span class="_ _17"> </span>początkowym<span class="_ _1"></span> <span class="_ _17"> </span>ujęciu <span class="_ _17"> </span>nieodn<span class="_ _1"></span>awialne <span class="_ _17"> </span>zasoby <span class="_ _17"> </span>n<span class="_ _1"></span>aturalne <span class="_ _17"> </span>wyk<span class="_ _1"></span>azywane <span class="_ _17"> </span>są <span class="_ _1a"> </span>według <span class="_ _17"> </span>ceny <span class="_ _17"> </span>nabycia <span class="_ _1a"> </span>lub </div><div class="t m0 x2 h3 y318 ff3 fs1 fc0 sc0 ls0 ws0">kosztu <span class="_ _17"> </span>wytworzenia <span class="_ _17"> </span>pomniejs<span class="_ _1"></span>zonych <span class="_ _17"> </span>o <span class="_ _16"> </span>um<span class="_ _1"></span>orzenie <span class="_ _17"> </span>oraz <span class="_ _17"> </span>wszelkie <span class="_ _17"> </span>odpisy <span class="_ _17"> </span>aktualiz<span class="_ _1"></span>ujące <span class="_ _17"> </span>z <span class="_ _17"> </span>tytułu <span class="_ _16"> </span>utraty </div><div class="t m0 x2 h3 y319 ff3 fs1 fc0 sc0 ls0 ws0">wartości. Amortyzacj<span class="_ _1"></span>a liczona jest w sposób n<span class="_ _1"></span>aturalny.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y31a ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y31b ff3 fs1 fc0 sc0 ls0 ws0">Jeżeli <span class="_ _8"></span>przy <span class="_ _e"></span>sporządzaniu <span class="_ _e"></span>sprawozdania <span class="_ _e"></span>finansowego <span class="_ _e"></span>zaistniały <span class="_ _e"></span>okoliczności, <span class="_ _8"></span>k<span class="_ _1"></span>tóre <span class="_ _8"></span>wsk<span class="_ _1"></span>azują <span class="_ _8"></span>na <span class="_ _e"></span>to, <span class="_ _8"></span>że </div><div class="t m0 x2 h3 y31c ff3 fs1 fc0 sc0 ls0 ws0">wartość  bilansow<span class="_ _1"></span>a  nieodn<span class="_ _1"></span>awialnych  zasobów <span class="_ _15"> </span>naturalnych  może <span class="_ _15"> </span>nie <span class="_ _15"> </span>być  moż<span class="_ _1"></span>liwa  do  odzys<span class="_ _1"></span>kania, </div><div class="t m0 x2 h3 y31d ff3 fs1 fc0 sc0 ls0 ws0">dokonywany jest <span class="_ _0"></span>przegląd <span class="_ _0"></span>tego aktywa <span class="_ _b"></span>p<span class="_ _1"></span>od kątem <span class="_ _b"></span>ew<span class="_ _1"></span>entualnej utraty wartości. <span class="_ _b"></span>Jeż<span class="_ _1"></span>eli <span class="_ _0"></span>istnieją przesłanki </div><div class="t m0 x2 h3 y31e ff3 fs1 fc0 sc0 ls0 ws0">wskazujące <span class="_ _1a"> </span>na <span class="_ _17"> </span>to, <span class="_ _1a"> </span>że <span class="_ _1a"> </span>mogła <span class="_ _17"> </span>nastąp<span class="_ _1"></span>ić <span class="_ _17"> </span>utrata <span class="_ _1a"> </span>wartości<span class="_ _1"></span>, <span class="_ _17"> </span>a <span class="_ _1a"> </span>wartość <span class="_ _1a"> </span>bilansowa <span class="_ _1a"> </span>przekracza <span class="_ _1a"> </span>szacowaną </div><div class="t m0 x2 h3 y31f ff3 fs1 fc0 sc0 ls0 ws0">wartość <span class="_ _18"> </span>odzyskiwa<span class="_ _1"></span>lną, <span class="_ _18"> </span>wówcz<span class="_ _1"></span>as <span class="_ _18"> </span>wartość <span class="_ _18"> </span>tych <span class="_ _18"> </span>akty<span class="_ _1"></span>wów <span class="_ _18"> </span>bądź <span class="_ _18"> </span>ośr<span class="_ _8"></span>odków <span class="_ _18"> </span>wyp<span class="_ _1"></span>racowującyc<span class="_ _1"></span>h <span class="_ _18"> </span>środki </div><div class="t m0 x2 h3 y220 ff3 fs1 fc0 sc0 ls0 ws0">pieniężne, <span class="_ _16"> </span>do <span class="_ _17"> </span>których <span class="_ _16"> </span>te <span class="_ _17"> </span>aktywa <span class="_ _17"> </span>należą, <span class="_ _16"></span>jest <span class="_ _17"> </span>obniżana <span class="_ _16"> </span>do <span class="_ _17"> </span>poziomu <span class="_ _16"> </span>wartości <span class="_ _17"> </span>odzyskiwalnej. <span class="_ _17"> </span>Wartość </div><div class="t m0 x2 h3 y320 ff3 fs1 fc0 sc0 ls0 ws0">odzyskiwalna odp<span class="_ _1"></span>owiada wy<span class="_ _1"></span>ższej z <span class="_ _1"></span>następujących dwóc<span class="_ _1"></span>h wartości: wartośc<span class="_ _1"></span>i godz<span class="_ _1"></span>iwej pomniejs<span class="_ _1"></span>zonej o </div><div class="t m0 x2 h3 y321 ff3 fs1 fc0 sc0 ls0 ws0">koszty  sprz<span class="_ _1"></span>edaży  lub  wartości  uży<span class="_ _1"></span>tkowej. <span class="_ _15"> </span>Przy  ustalaniu  wartoś<span class="_ _1"></span>ci  użytkowej  s<span class="_ _1"></span>zacowane  przys<span class="_ _1"></span>złe </div><div class="t m0 x2 h3 y322 ff3 fs1 fc0 sc0 ls0 ws0">przepływy <span class="_ _b"></span>pieniężne <span class="_ _b"></span>są <span class="_ _b"></span>dysk<span class="_ _1"></span>ontowane <span class="_ _b"></span>do <span class="_ _b"></span>wartości <span class="_ _b"></span>bieżącej <span class="_ _b"></span>prz<span class="_ _1"></span>y <span class="_ _4"></span>z<span class="_ _1"></span>astosowaniu <span class="_ _b"></span>stopy <span class="_ _b"></span>dys<span class="_ _1"></span>kontowej <span class="_ _b"></span>brutto </div><div class="t m0 x2 h3 y323 ff3 fs1 fc0 sc0 ls0 ws0">odzwierciedlającej <span class="_ _17"> </span>ak<span class="_ _1"></span>tualne <span class="_ _17"> </span>oce<span class="_ _1"></span>ny <span class="_ _17"> </span>rynkowe <span class="_ _17"> </span>wartoś<span class="_ _1"></span>ci <span class="_ _17"> </span>pieniądza <span class="_ _17"> </span>w<span class="_ _1"></span> <span class="_ _17"> </span>czasie <span class="_ _17"> </span>oraz<span class="_ _1"></span> <span class="_ _17"> </span>ryz<span class="_ _1"></span>yka <span class="_ _17"> </span>związanego <span class="_ _17"> </span>z </div><div class="t m0 x2 h3 y324 ff3 fs1 fc0 sc0 ls0 ws0">danym <span class="_ _b"></span>składn<span class="_ _1"></span>ikiem <span class="_ _b"></span>aktywó<span class="_ _1"></span>w. <span class="_ _b"></span>W <span class="_ _b"></span>prz<span class="_ _1"></span>ypadku <span class="_ _0"></span>składnika <span class="_ _b"></span>a<span class="_ _1"></span>ktywów, <span class="_ _b"></span>który<span class="_ _1"></span> <span class="_ _b"></span>nie <span class="_ _0"></span>generuje <span class="_ _0"></span>wpływów <span class="_ _b"></span>pi<span class="_ _1"></span>eniężnych </div><div class="t m0 x2 h3 y325 ff3 fs1 fc0 sc0 ls0 ws0">w <span class="_ _e"></span>sposób <span class="_ _16"></span>znacząco <span class="_ _e"></span>samo<span class="_ _1"></span>dzielny, <span class="_ _e"></span>wartoś<span class="_ _1"></span>ć <span class="_ _e"></span>odzysk<span class="_ _1"></span>iwalna <span class="_ _e"></span>jest <span class="_ _16"></span>ustalana <span class="_ _e"></span>dla <span class="_ _16"></span>ośrodka <span class="_ _e"></span>wy<span class="_ _1"></span>pracowującego<span class="_ _1"></span> </div><div class="t m0 x2 h3 y326 ff3 fs1 fc0 sc0 ls0 ws0">środki <span class="_ _1a"> </span>pieniężn<span class="_ _1"></span>e, <span class="_ _1a"> </span>do <span class="_ _1a"> </span>k<span class="_ _1"></span>tórego <span class="_ _1a"> </span>ten <span class="_ _19"> </span>składnik <span class="_ _19"> </span>należy. <span class="_ _19"> </span>Odpisy <span class="_ _1a"> </span>ak<span class="_ _1"></span>tualiz<span class="_ _1"></span>ujące <span class="_ _19"> </span>z <span class="_ _1a"> </span>ty<span class="_ _1"></span>tułu <span class="_ _1a"> </span>utraty <span class="_ _19"> </span>wartości <span class="_ _19"> </span>są </div><div class="t m0 x2 h3 y327 ff3 fs1 fc0 sc0 ls0 ws0">ujmowane w rachunku zy<span class="_ _1"></span>sków i strat w p<span class="_ _1"></span>ozycji „pozostałe koszty op<span class="_ _1"></span>eracyjne”.<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y328 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y329 ff3 fs1 fc0 sc0 ls0 ws0">Dana p<span class="_ _1"></span>ozycja <span class="_ _1"></span>nieodnawialny<span class="_ _1"></span>ch <span class="_ _1"></span>zasobów natura<span class="_ _1"></span>lnych <span class="_ _1"></span>może <span class="_ _1"></span>zostać <span class="_ _1"></span>usunięta <span class="_ _1"></span>z <span class="_ _1"></span>bilansu <span class="_ _1"></span>po <span class="_ _1"></span>dokonaniu <span class="_ _1"></span>jej </div><div class="t m0 x2 h3 y32a ff3 fs1 fc0 sc0 ls0 ws0">zbycia <span class="_ _1"></span>lub <span class="_ _1"></span>w<span class="_ _1"></span> <span class="_ _1"></span>przypadku,<span class="_ _1"></span> <span class="_ _1"></span>gd<span class="_ _1"></span>y <span class="_ _1"></span>nie <span class="_ _1"></span>są <span class="_ _8"></span>spodziewan<span class="_ _1"></span>e <span class="_ _1"></span>żadn<span class="_ _1"></span>e <span class="_ _1"></span>ekonomicz<span class="_ _1"></span>ne <span class="_ _1"></span>korzyśc<span class="_ _1"></span>i <span class="_ _1"></span>wynikające <span class="_ _1"></span>z <span class="_ _8"></span>dalszego </div><div class="t m0 x2 h3 y32b ff3 fs1 fc0 sc0 ls0 ws0">użytkowania <span class="_ _24"> </span>takiego <span class="_ _24"> </span>składnika <span class="_ _1f"> </span>akty<span class="_ _1"></span>wów. <span class="_ _24"> </span>Zyski <span class="_ _24"> </span>lub <span class="_ _1f"> </span>s<span class="_ _1"></span>traty <span class="_ _24"> </span>wynikłe<span class="ff2"> <span class="_ _24"> </span></span>ze <span class="_ _24"> </span>sprz<span class="_ _1"></span>edaży/likwidacji <span class="_ _24"> </span>lub </div><div class="t m0 x2 h3 yc3 ff3 fs1 fc0 sc0 ls0 ws0">zaprzestania <span class="_ _8"></span>użytkowania<span class="_ _1"></span> <span class="_ _8"></span>nieodnawialnyc<span class="_ _1"></span>h <span class="_ _1"></span>zasobów<span class="_ _1"></span> <span class="_ _8"></span>naturalnych <span class="_ _8"></span>są <span class="_ _8"></span>określan<span class="_ _1"></span>e <span class="_ _1"></span>j<span class="_ _1"></span>ako <span class="_ _8"></span>różnica <span class="_ _8"></span>pomiędzy </div><div class="t m0 x2 h3 y32c ff2 fs1 fc0 sc0 ls0 ws0">przychodami ze <span class="ff3">s<span class="_ _1"></span>przedaży a wartośc<span class="_ _1"></span>ią netto tych akty<span class="_ _1"></span>wów i są ujmowan<span class="_ _1"></span>e w rachunku zys<span class="_ _1"></span>ków i strat.<span class="_ _8"></span></span> </div><div class="t m0 x2 hb y37d ff6 fs1 fc0 sc0 ls0 ws0">Aktywa trwałe i grupy a<span class="_ _1"></span>ktywów przeznacz<span class="_ _1"></span>one do zbycia<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x2 h3 y37e ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y37f ff3 fs1 fc0 sc0 ls0 ws0">Aktywa <span class="_ _17"> </span>trwałe <span class="_ _17"> </span>i <span class="_ _17"> </span>gru<span class="_ _1"></span>py <span class="_ _17"> </span>akty<span class="_ _1"></span>wów <span class="_ _17"> </span>netto <span class="_ _17"> </span>są <span class="_ _17"> </span>k<span class="_ _1"></span>lasyfikowa<span class="_ _1"></span>ne <span class="_ _17"> </span>jako <span class="_ _17"> </span>przeznac<span class="_ _1"></span>zone <span class="_ _17"> </span>do <span class="_ _1a"> </span>sprzedaży, <span class="_ _17"> </span>jeżeli <span class="_ _17"> </span>ich </div><div class="t m0 x2 h3 y380 ff3 fs1 fc0 sc0 ls0 ws0">wartość <span class="_ _1a"> </span>bilansowa <span class="_ _1a"> </span>z<span class="_ _1"></span>ostanie <span class="_ _1a"> </span>odzys<span class="_ _1"></span>kana <span class="_ _1a"> </span>przede <span class="_ _1a"> </span>wsz<span class="_ _1"></span>ystkim <span class="_ _1a"> </span>w <span class="_ _1a"> </span>wyniku <span class="_ _1a"> </span>tr<span class="_ _1"></span>ansakcji <span class="_ _1a"> </span>s<span class="_ _1"></span>przedaży, <span class="_ _1a"> </span>a <span class="_ _1a"> </span>nie <span class="_ _1a"> </span>w </div><div class="t m0 x2 h3 y381 ff3 fs1 fc0 sc0 ls0 ws0">rezultacie <span class="_ _16"></span>ich <span class="_ _16"></span>dalszego<span class="_ _1"></span> <span class="_ _16"></span>użytkowania. <span class="_ _16"> </span>Waru<span class="_ _1"></span>nek <span class="_ _16"></span>ten <span class="_ _16"></span>uznaje <span class="_ _16"></span>się <span class="_ _16"></span>za <span class="_ _16"> </span>speł<span class="_ _8"></span>niony <span class="_ _16"> </span>wył<span class="_ _1"></span>ącznie <span class="_ _16"></span>wówczas, <span class="_ _16"> </span>gdy </div><div class="t m0 x2 h3 y382 ff3 fs1 fc0 sc0 ls0 ws0">składnik <span class="_ _b"></span>aktywów<span class="_ _1"></span> <span class="_ _b"></span>(lub <span class="_ _b"></span>grup<span class="_ _1"></span>a <span class="_ _b"></span>aktywów <span class="_ _b"></span>netto<span class="_ _1"></span> <span class="_ _b"></span>przeznacz<span class="_ _1"></span>onych <span class="_ _b"></span>do <span class="_ _b"></span>zbycia)<span class="_ _1"></span> <span class="_ _b"></span>jest <span class="_ _b"></span>dostę<span class="_ _1"></span>pny <span class="_ _b"></span>w <span class="_ _b"></span>swoim <span class="_ _0"></span>obecnym </div><div class="t m0 x2 h3 y383 ff3 fs1 fc0 sc0 ls0 ws0">stanie <span class="_ _1"></span>do n<span class="_ _1"></span>atychmiastowej<span class="_ _1"></span> sprz<span class="_ _1"></span>edaży, <span class="_ _1"></span>a wy<span class="_ _1"></span>stąpienie <span class="_ _1"></span>transakc<span class="_ _1"></span>ji s<span class="_ _1"></span>przedaży <span class="_ _1"></span>jest <span class="_ _1"></span>bardzo <span class="_ _1"></span>prawdopodobne<span class="_ _1"></span> </div><div class="t m0 x2 h3 y384 ff3 fs1 fc0 sc0 ls0 ws0">w ciągu roku od m<span class="_ _1"></span>omentu zmiany <span class="_ _1"></span><span class="ff2">klasyfikacji.<span class="_ _1"></span> </span></div><div class="t m0 x2 h3 y385 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y336 ff3 fs1 fc0 sc0 ls0 ws0">Aktywa <span class="_ _15"> </span>trw<span class="_ _1"></span>ałe <span class="_ _18"> </span>zaklasyfikowane<span class="_ _1"></span> <span class="_ _15"> </span>j<span class="_ _1"></span>ako <span class="_ _18"> </span>przeznaczone <span class="_ _18"> </span>do <span class="_ _18"> </span>sprzedaży, <span class="_ _18"> </span>a <span class="_ _18"> </span>także <span class="_ _18"> </span>grupy <span class="_ _18"> </span>aktywów <span class="_ _18"> </span>netto </div><div class="t m0 x2 h3 y386 ff3 fs1 fc0 sc0 ls0 ws0">przeznaczonych <span class="_ _17"> </span>do <span class="_ _17"> </span>sprzedaż<span class="_ _1"></span>y, <span class="_ _17"> </span>wyceniane <span class="_ _16"> </span>s<span class="_ _1"></span>ą <span class="_ _17"> </span>po <span class="_ _17"> </span>niższej <span class="_ _17"> </span>z <span class="_ _17"> </span>dwóch <span class="_ _16"> </span>w<span class="_ _1"></span>artości: <span class="_ _17"> </span>wartoś<span class="_ _1"></span>ci <span class="_ _17"> </span>bilansowej <span class="_ _17"> </span>lub </div><div class="t m0 x2 h3 y387 ff3 fs1 fc0 sc0 ls0 ws0">wartości godziwej pom<span class="_ _1"></span>niejszonej o kosz<span class="_ _1"></span>ty zbycia.<span class="_ _1"></span><span class="ff2"> </span></div></div></div><div class="pi" ></div></div><div id="pf1e" class="pf w0 h0" ><div class="pc pc1e w0 h0"><img class="bi x0 y0 w3 h28" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y23 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y23 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">30<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y25 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y309 ff6 fs1 fc0 sc0 ls0 ws0">Stosowane <span class="_ _15"> </span>u<span class="_ _1"></span>proszczenia<span class="_ _1"></span> <span class="_ _15"> </span>stosow<span class="_ _1"></span>ane <span class="_ _15"> </span>w <span class="_ _18"> </span>zakresie <span class="_ _18"> </span>majątku <span class="_ _15"> </span>trw<span class="_ _1"></span>ałego <span class="_ _18"> </span>niemającego <span class="_ _18"> </span>charakteru </div><div class="t m0 x2 hb y30a ff4 fs1 fc0 sc0 ls0 ws0">inwestycyjnego<span class="_ _1"></span> </div><div class="t m0 x2 h3 y30b ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y30c ff3 fs1 fc0 sc0 ls0 ws0">Umorzeń (amorty<span class="_ _1"></span>zacji) <span class="_ _1"></span>środków trwałych i wart<span class="_ _1"></span>ości niemat<span class="_ _1"></span>erialnych o <span class="_ _1"></span>niskiej wartoś<span class="_ _1"></span>ci początkowej <span class="_ _1"></span>(nie </div><div class="t m0 x2 h3 y30d ff3 fs1 fc0 sc0 ls0 ws0">przekraczaj<span class="_ _1"></span>ącej  <span class="ff2 ls3">10.000<span class="ls0"> <span class="_ _1a"> </span></span></span>złotych)  dokonuje <span class="_ _1a"> </span>s<span class="_ _1"></span>ię <span class="_ _1a"> </span>w  sposób <span class="_ _1a"> </span>upr<span class="_ _1"></span>oszcz<span class="_ _1"></span>ony <span class="_ _19"> </span>poprzez  do<span class="_ _0"></span>konanie  odpisów </div><div class="t m0 x2 h3 y30e ff3 fs1 fc0 sc0 ls0 ws0">jednorazowo całej wartoś<span class="_ _1"></span>ci początkowej ty<span class="_ _1"></span>ch środków trwałych.<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y30f ff2 fs1 fc0 sc0 ls0 ws0">Grupa <span class="_ _16"> </span><span class="ff3">s<span class="_ _1"></span>tosuje <span class="_ _17"> </span>uproszczenie, <span class="_ _16"> </span>w<span class="_ _1"></span> <span class="_ _16"> </span>myś<span class="_ _1"></span>l <span class="_ _16"> </span>k<span class="_ _1"></span>tórego <span class="_ _16"> </span>z<span class="_ _1"></span>a <span class="_ _17"> </span>moment <span class="_ _16"> </span>przy<span class="_ _1"></span>jęcia <span class="_ _16"> </span>śr<span class="_ _1"></span>odka <span class="_ _16"> </span>tr<span class="_ _1"></span>wałego <span class="_ _17"> </span>do <span class="_ _16"> </span>uży<span class="_ _1"></span>tkowania </span></div><div class="t m0 x2 h3 y310 ff3 fs1 fc0 sc0 ls0 ws0">określanego <span class="_ _b"></span>d<span class="_ _1"></span>la <span class="_ _b"></span>potrzeb <span class="_ _b"></span>r<span class="_ _1"></span>ozpoczęcia <span class="_ _0"></span>amortyzacji, <span class="_ _0"></span>przyjmuje <span class="_ _0"></span>się <span class="_ _b"></span>pierwsz<span class="_ _1"></span>y <span class="_ _b"></span>dzień <span class="_ _0"></span>miesiąca <span class="_ _0"></span>następującego </div><div class="t m0 x2 h3 y311 ff3 fs1 fc0 sc0 ls0 ws0">po miesiącu, w który<span class="_ _1"></span>m nastąpił rzeczy<span class="_ _1"></span>wisty moment przy<span class="_ _1"></span>jęcia do uży<span class="_ _1"></span>tkowania<span class="_ _1"></span> środka trwałego.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y312 ff2 fs1 fc0 sc0 ls0 ws0">Grupa <span class="ff3">stosuj<span class="_ _1"></span>e uprosz<span class="_ _1"></span>czenie, w <span class="_ _1"></span>myśl k<span class="_ _1"></span>tórego za <span class="_ _1"></span>mome<span class="_ _1"></span>nt przyj<span class="_ _1"></span>ęcia wartośc<span class="_ _1"></span>i niema<span class="_ _1"></span>terialnej i <span class="_ _1"></span>prawnej <span class="_ _1"></span>do </span></div><div class="t m0 x2 h3 y313 ff3 fs1 fc0 sc0 ls0 ws0">użytkowania, <span class="_ _1"></span>określane<span class="_ _1"></span>go <span class="_ _1"></span>dla <span class="_ _1"></span>potrzeb roz<span class="_ _1"></span>poczęcia <span class="_ _1"></span>amortyzac<span class="_ _1"></span>ji, prz<span class="_ _1"></span>yjmuje <span class="_ _1"></span>się <span class="_ _1"></span>pierwszy <span class="_ _1"></span>dzień <span class="_ _1"></span>miesiąca<span class="_ _1"></span> </div><div class="t m0 x2 h3 y314 ff3 fs1 fc0 sc0 ls0 ws0">następującego <span class="_ _1"></span>po <span class="_ _8"></span>miesiącu, <span class="_ _1"></span>w <span class="_ _8"></span>którym <span class="_ _1"></span>nastąpił <span class="_ _1"></span>r<span class="_ _1"></span>zeczywisty <span class="_ _1"></span>mome<span class="_ _8"></span>nt <span class="_ _1"></span>przyj<span class="_ _1"></span>ęcia <span class="_ _1"></span>do <span class="_ _1"></span>użytk<span class="_ _1"></span>owania <span class="_ _1"></span>wartości </div><div class="t m0 x2 h3 y315 ff2 fs1 fc0 sc0 ls0 ws0">niematerialnej i praw<span class="_ _1"></span>nej.   </div><div class="t m0 x2 h3 y316 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y104 ff2 fs1 fc0 sc0 ls0 ws0">Weryfikacj<span class="ff3">ę</span> s<span class="_ _1"></span>tawek a<span class="_ _1"></span>mortyz<span class="_ _1"></span>acyjn<span class="_ _1"></span><span class="lsc">ych</span> <span class="ff3">uznaje się z<span class="_ _1"></span>a prz<span class="_ _1"></span>eprowadzoną<span class="_ _1"></span>, gdy <span class="_ _1"></span>objęte <span class="_ _1"></span>nią zostan<span class="_ _1"></span>ą wszy<span class="_ _1"></span>stkie </span></div><div class="t m0 x2 h3 y317 ff3 fs1 fc0 sc0 ls0 ws0">składniki majątku trwa<span class="_ _1"></span>łego o wartości nett<span class="_ _1"></span>o przekraczającej<span class="_ _1"></span> 50 tys. PLN.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y318 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y319 ff6 fs1 fc0 sc0 ls0 ws0">Nieruchomości inwe<span class="_ _1"></span>stycyjne<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x2 h3 y31a ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y31b ff3 fs1 fc0 sc0 ls0 ws0">Nieruchomości  inwes<span class="_ _1"></span>tycyjne  to  grunty  oraz <span class="_ _15"> </span>budynki  i  budow<span class="_ _1"></span>le  nabyte  w  cel<span class="_ _1"></span>u  osiągania  korzyś<span class="_ _1"></span>ci </div><div class="t m0 x2 h3 y31c ff3 fs1 fc0 sc0 ls0 ws0">ekonomicznych <span class="_ _21"> </span>z <span class="_ _21"> </span>tytułu <span class="_ _21"> </span>prz<span class="_ _1"></span>yrostu <span class="_ _21"> </span>wartości <span class="_ _21"> </span>tych <span class="_ _21"> </span>aktywów <span class="_ _21"> </span>lu<span class="_ _1"></span>b <span class="_ _21"> </span>innych <span class="_ _21"> </span>pożytków, <span class="_ _21"> </span>np. <span class="_ _21"> </span>os<span class="_ _1"></span>iągania </div><div class="t m0 x2 h3 y31d ff3 fs1 fc0 sc0 ls0 ws0">przychodów z<span class="ff2"> </span>tytułu przychodów z czynszów dzierżawnych. Aktywa <span class="_ _0"></span>te nie są <span class="_ _0"></span>użytkowane przez G<span class="_ _1"></span>rupę<span class="ff2">. </span></div><div class="t m0 x2 h3 y31e ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y31f ff3 fs1 fc0 sc0 ls0 ws0">Nieruchomości <span class="_ _e"></span>inwestycy<span class="_ _1"></span>jne <span class="_ _e"></span>początkowo <span class="_ _e"></span>wycenia <span class="_ _e"></span>się <span class="_ _e"></span>wedł<span class="_ _1"></span>ug <span class="_ _8"></span>c<span class="_ _1"></span>eny <span class="_ _e"></span>nabycia <span class="_ _e"></span>lub <span class="_ _e"></span>kosztu <span class="_ _e"></span>wytworz<span class="_ _1"></span>enia <span class="_ _e"></span>z </div><div class="t m0 x2 h3 y220 ff3 fs1 fc0 sc0 ls0 ws0">uwzględnieniem <span class="_ _1e"> </span>k<span class="_ _1"></span>osztów <span class="_ _1e"> </span>prz<span class="_ _1"></span>eprowadzenia <span class="_ _1e"> </span>transa<span class="_ _1"></span>kcji. <span class="_ _1e"> </span>Po <span class="_ _1e"> </span>pocz<span class="_ _1"></span>ątkowym <span class="_ _1e"> </span>ujęc<span class="_ _1"></span>iu <span class="_ _1e"> </span>nieruchomości </div><div class="t m0 x2 h3 y320 ff3 fs1 fc0 sc0 ls0 ws0">inwestycyjne <span class="_ _e"></span>są <span class="_ _16"></span>wyceniane <span class="_ _16"></span>według <span class="_ _e"></span>wartości <span class="_ _e"></span>go<span class="_ _1"></span>dziwej. <span class="_ _e"></span>Zy<span class="_ _1"></span>ski <span class="_ _e"></span>lub <span class="_ _e"></span>s<span class="_ _1"></span>traty <span class="_ _e"></span>wynik<span class="_ _8"></span>ając<span class="_ _1"></span>e <span class="_ _e"></span>ze <span class="_ _e"></span>z<span class="_ _1"></span>mian <span class="_ _e"></span>wartości<span class="_ _1"></span> </div><div class="t m0 x2 h3 y321 ff3 fs1 fc0 sc0 ls0 ws0">godziwej <span class="_ _e"></span>nieruchomości <span class="_ _e"></span>inwestycyjnyc<span class="_ _1"></span>h <span class="_ _8"></span>są <span class="_ _e"></span>ujmowane <span class="_ _e"></span>w <span class="_ _8"></span>rachunku <span class="_ _e"></span>zysków <span class="_ _e"></span>i <span class="_ _8"></span>strat <span class="_ _e"></span>w <span class="_ _8"></span>okresie, <span class="_ _e"></span>w <span class="_ _8"></span>który<span class="_ _1"></span>m </div><div class="t m0 x2 h3 y322 ff3 fs1 fc0 sc0 ls0 ws0">powstały.  Wartość <span class="_ _19"> </span>godziw<span class="_ _1"></span>a <span class="_ _19"> </span>nierucho<span class="_ _1"></span>mości<span class="ff2">  </span>inwestyc<span class="_ _1"></span>yjnej  odzwierciedla <span class="_ _19"> </span>war<span class="_ _1"></span>unki  rynkowe <span class="_ _19"> </span>na  dzień </div><div class="t m0 x2 h3 y323 ff2 fs1 fc0 sc0 ls0 ws0">bilansowy. </div><div class="t m0 x2 h3 y324 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y325 ff4 fs1 fc0 sc0 ls0 ws0">Zapasy </div><div class="t m0 x2 h3 y326 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y327 ff2 fs1 fc0 sc0 ls0 ws0">M<span class="ff3">ateriały <span class="_ _1a"> </span>bezpośrednie <span class="_ _1a"> </span>i <span class="_ _17"> </span>pośrednie <span class="_ _1a"> </span>w <span class="_ _17"> </span>c<span class="_ _1"></span>iągu <span class="_ _17"> </span>rok<span class="_ _1"></span>u <span class="_ _17"> </span>obr<span class="_ _1"></span>otowego <span class="_ _1a"> </span>ujmowane <span class="_ _1a"> </span>są <span class="_ _17"> </span>w <span class="_ _1a"> </span>cenach <span class="_ _1a"> </span>nabycia <span class="_ _17"> </span>lub </span></div><div class="t m0 x2 h3 y328 ff3 fs1 fc0 sc0 ls0 ws0">zakupu. <span class="_ _e"></span>Rozc<span class="_ _1"></span>hód <span class="_ _16"></span>materiałów <span class="_ _e"></span>bezp<span class="_ _1"></span>ośrednich <span class="_ _16"></span>i <span class="_ _e"></span>pośred<span class="_ _1"></span>nich <span class="_ _e"></span>n<span class="_ _1"></span>astępuje <span class="_ _16"></span>wg <span class="_ _e"></span>meto<span class="_ _1"></span>dy <span class="_ _e"></span>FIFO<span class="_ _1"></span>. <span class="_ _e"></span>Prz<span class="_ _1"></span>yjęta <span class="_ _16"></span>cena </div><div class="t m0 x2 h3 y329 ff3 fs1 fc0 sc0 ls0 ws0">nabycia <span class="_ _1a"> </span>może <span class="_ _17"> </span>sta<span class="_ _1"></span>nowić <span class="_ _1a"> </span>cenę <span class="_ _17"> </span>zakupu, <span class="_ _1a"> </span>pod <span class="_ _1a"> </span>warunkiem<span class="_ _1"></span><span class="ff2">, <span class="_ _17"> </span></span>ż<span class="_ _1"></span>e <span class="_ _17"> </span>po<span class="_ _1"></span>noszone <span class="_ _17"> </span>k<span class="_ _1"></span>oszty <span class="_ _1a"> </span>związane <span class="_ _17"> </span>z<span class="_ _1"></span> <span class="_ _17"> </span>z<span class="_ _1"></span>akupem </div><div class="t m0 x2 h3 y32a ff3 fs1 fc0 sc0 ls0 ws0">materiałów <span class="_ _15"> </span>stanowią <span class="_ _15"> </span>wartość<span class="_ _1"></span>  nieistotną <span class="_ _15"> </span>w <span class="_ _15"> </span>stosunk<span class="_ _1"></span>u <span class="_ _15"> </span>do  ceny <span class="_ _15"> </span>zakupu<span class="_ _1"></span>.  Do <span class="_ _15"> </span>wartoś<span class="_ _1"></span>ci  c<span class="_ _1"></span>eny  nabyc<span class="_ _1"></span>ia </div><div class="t m0 x2 h3 y32b ff3 fs1 fc0 sc0 ls0 ws0">materiałów  w  przerobie  zalicza  się  również <span class="_ _19"> </span>kosz<span class="_ _1"></span>ty  magazynowania  niezbędne  w  trakcie  procesu </div><div class="t m0 x2 h3 yc3 ff2 fs1 fc0 sc0 ls0 ws0">produkcyjnego.<span class="_ _1"></span> </div><div class="t m0 x2 h3 y32c ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y32d ff3 fs1 fc0 sc0 ls0 ws0">Towary <span class="_ _1a"> </span>w <span class="_ _1a"> </span>ciągu <span class="_ _1a"> </span>roku <span class="_ _1a"> </span>obrotowego <span class="_ _1a"> </span>ujmowa<span class="_ _1"></span>ne <span class="_ _1a"> </span>są <span class="_ _1a"> </span>w <span class="_ _1a"> </span>cenach <span class="_ _1a"> </span>nabycia <span class="_ _1a"> </span>lub <span class="_ _1a"> </span>zakupu. <span class="_ _1a"> </span>Rozchód<span class="_ _1"></span> <span class="_ _1a"> </span>towarów </div><div class="t m0 x2 h3 y32e ff3 fs1 fc0 sc0 ls0 ws0">następuje wg cen FIFO<span class="_ _1"></span>. <span class="ff2"> </span></div><div class="t m0 x2 h3 y32f ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y330 ff3 fs1 fc0 sc0 ls0 ws0">Grunty <span class="_ _16"></span>i <span class="_ _16"></span>nieruchomości <span class="_ _16"></span>prz<span class="_ _1"></span>eznaczone <span class="_ _16"></span>do <span class="_ _16"></span>odsprzedaż<span class="_ _1"></span>y <span class="_ _16"></span>traktowane <span class="_ _16"></span>jako <span class="_ _16"></span>towary <span class="_ _16"></span>są <span class="_ _16"></span>ewidencj<span class="_ _1"></span>onowane </div><div class="t m0 x2 h3 y331 ff2 fs1 fc0 sc0 ls0 ws0">i <span class="ff3">rozchodowane wg z<span class="_ _1"></span>asady sz<span class="_ _1"></span>czegółowej identyfikacji.<span class="_ _8"></span></span> </div><div class="t m0 x2 h3 y332 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y333 ff3 fs1 fc0 sc0 ls0 ws0">Wyroby <span class="_ _b"></span>gotowe, półfabrykaty <span class="_ _b"></span>i <span class="_ _b"></span>produkty<span class="_ _1"></span> <span class="_ _b"></span>w <span class="_ _b"></span>tok<span class="_ _1"></span>u <span class="_ _b"></span>wy<span class="_ _1"></span>cenia <span class="_ _b"></span>się <span class="_ _b"></span>wed<span class="_ _1"></span>ług <span class="_ _b"></span>rz<span class="_ _1"></span>eczywistych <span class="_ _0"></span>kosztów <span class="_ _b"></span>poniesionyc<span class="_ _1"></span>h </div><div class="t m0 x2 h3 y334 ff3 fs1 fc0 sc0 ls0 ws0">na wytworzenie wyr<span class="_ _1"></span>obów gotowych.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y335 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y388 ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _b"></span>prz<span class="_ _1"></span>ypadku <span class="_ _b"></span>dz<span class="_ _1"></span>iałalności deweloperskiej <span class="_ _b"></span>ws<span class="_ _1"></span>zystkie nakłady <span class="_ _b"></span>związane z <span class="_ _b"></span>realizacją zadania <span class="_ _b"></span>akty<span class="_ _1"></span>wowane </div><div class="t m0 x2 h3 y386 ff3 fs1 fc0 sc0 lsc ws0">są<span class="ff2 ls0"> w zapasach jako produk<span class="_ _1"></span>cja w toku.<span class="_ _1"></span> </span></div><div class="t m0 x2 h3 y389 ff2 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf1f" class="pf w0 h0" ><div class="pc pc1f w0 h0"><img class="bi x0 y0 w3 h28" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y23 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y23 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">31<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y25 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y309 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y30a ff3 fs1 fc0 sc0 ls0 ws0">Na <span class="_ _e"></span>cen<span class="_ _1"></span>ę <span class="_ _16"></span>nabycia <span class="_ _e"></span>l<span class="_ _1"></span>ub <span class="_ _e"></span>k<span class="_ _1"></span>oszt <span class="_ _16"></span>wytworzenia <span class="_ _e"></span>s<span class="_ _1"></span>kładają <span class="_ _16"></span>się <span class="_ _16"></span>wszystk<span class="_ _1"></span>ie <span class="_ _e"></span>koszty<span class="_ _1"></span> <span class="_ _e"></span>zak<span class="_ _1"></span>upu, <span class="_ _e"></span>k<span class="_ _1"></span>oszty <span class="_ _16"></span>przetworzenia </div><div class="t m0 x2 h3 y30b ff3 fs1 fc0 sc0 ls0 ws0">oraz inne koszty pon<span class="_ _1"></span>iesione w trakcie do<span class="_ _1"></span>prowadzania z<span class="_ _1"></span>apasów do ich aktualn<span class="_ _1"></span>ego miejsca i stanu. <span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y30c ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y30d ff3 fs1 fc0 sc0 ls0 ws0">Koszty <span class="_ _8"></span>zakupu <span class="_ _1"></span>z<span class="_ _1"></span>apasów <span class="_ _8"></span>składają <span class="_ _8"></span>się <span class="_ _1"></span>z<span class="_ _1"></span> <span class="_ _1"></span>ceny <span class="_ _8"></span>zakup<span class="_ _1"></span>u, <span class="_ _1"></span>c<span class="_ _1"></span>eł <span class="_ _1"></span>i<span class="_ _1"></span>mportowych <span class="_ _8"></span>i <span class="_ _8"></span>pozostały<span class="_ _1"></span>ch <span class="_ _8"></span>podatków <span class="_ _1"></span>(<span class="_ _1"></span>innych </div><div class="t m0 x2 h3 y30e ff3 fs1 fc0 sc0 ls0 ws0">niż <span class="_ _1a"> </span>te <span class="_ _1a"> </span>możliwe <span class="_ _1a"> </span>do <span class="_ _19"> </span>odzyskania <span class="_ _1a"> </span>w <span class="_ _1a"> </span>ok<span class="_ _1"></span>resie <span class="_ _1a"> </span>późniejs<span class="_ _1"></span>zym <span class="_ _1a"> </span>przez  Grupę<span class="ff2"> <span class="_ _1a"> </span></span>od <span class="_ _1a"> </span>urzędó<span class="_ _1"></span>w <span class="_ _1a"> </span>skarbowych) <span class="_ _19"> </span>oraz </div><div class="t m0 x2 h3 y30f ff3 fs1 fc0 sc0 ls0 ws0">kosztów <span class="_ _15"> </span>transport<span class="_ _1"></span>u,<span class="ff2"> <span class="_ _15"> </span></span>za<span class="_ _1"></span>ładunku <span class="_ _15"> </span>i <span class="_ _15"> </span>wył<span class="_ _1"></span>adunku, <span class="_ _15"> </span>a <span class="_ _18"> </span>także <span class="_ _15"> </span>innych <span class="_ _15"> </span>k<span class="_ _1"></span>osztów <span class="_ _15"> </span>dając<span class="_ _1"></span>ych <span class="_ _15"> </span>się <span class="_ _c"> </span>bezpośr<span class="_ _1"></span>ednio </div><div class="t m0 x2 h3 y310 ff3 fs1 fc0 sc0 ls0 ws0">przyporządkować  do <span class="_ _1a"> </span>pozys<span class="_ _1"></span>kania <span class="_ _1a"> </span>wy<span class="_ _1"></span>robów <span class="_ _1a"> </span>g<span class="_ _1"></span>otowych,  materiałów <span class="_ _1a"> </span>i <span class="_ _19"> </span>usług.  P<span class="_ _0"></span>rzy  określaniu <span class="_ _1a"> </span>kosztów </div><div class="t m0 x2 h3 y311 ff3 fs1 fc0 sc0 ls0 ws0">zakupu odejmuje się u<span class="_ _1"></span>pusty, rabaty ha<span class="_ _1"></span>ndlowe i inne podobne <span class="_ _1"></span>pozycje.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y312 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y313 ff3 fs1 fc0 sc0 ls0 ws0">Jak <span class="_ _8"></span>produkcję <span class="_ _e"></span>w <span class="_ _8"></span>toku <span class="_ _8"></span>wykazuje <span class="_ _8"></span>s<span class="_ _1"></span>ię <span class="_ _8"></span>również <span class="_ _8"></span>nakłady <span class="_ _8"></span>ponies<span class="_ _1"></span>ione <span class="_ _8"></span>na <span class="_ _8"></span>realizacj<span class="_ _1"></span>ę <span class="_ _8"></span>umowy <span class="_ _8"></span>o <span class="_ _8"></span>bud<span class="_ _1"></span>owę <span class="_ _8"></span>przed </div><div class="t m0 x2 h3 y314 ff3 fs1 fc0 sc0 ls0 ws0">zawarciem umowy<span class="_ _1"></span> pod warunkiem, że <span class="_ _1"></span>istnieje prawdo<span class="_ _1"></span>podobieństwo ich odzy<span class="_ _1"></span>skania.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y315 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y316 ff3 fs1 fc0 sc0 ls0 ws0">Wycena <span class="_ _e"></span>zapasów <span class="_ _e"></span>na <span class="_ _e"></span>dzień <span class="_ _e"></span>bilansowy <span class="_ _e"></span>n<span class="_ _1"></span>astępuje <span class="_ _e"></span>wg <span class="_ _e"></span>cen <span class="_ _e"></span>nabycia <span class="_ _e"></span>lub <span class="_ _e"></span>zakupu, <span class="_ _e"></span>kosz<span class="_ _1"></span>tu <span class="_ _8"></span>wy<span class="_ _1"></span>tworzenia <span class="_ _e"></span>nie </div><div class="t m0 x2 h3 y104 ff3 fs1 fc0 sc0 ls0 ws0">wyższych <span class="_ _16"></span>jednak <span class="_ _16"> </span>od <span class="_ _16"></span>cen <span class="_ _16"> </span>i<span class="_ _1"></span>ch <span class="_ _16"></span>sprzedaży <span class="_ _16"></span>netto <span class="_ _16"></span>(wartoś<span class="_ _1"></span>ci <span class="_ _16"></span>netto <span class="_ _16"></span>możliwej <span class="_ _16"></span>do <span class="_ _16"></span>uzysk<span class="_ _1"></span>ania). <span class="_ _16"></span>Wartość <span class="_ _16"></span>netto </div><div class="t m0 x2 h3 y317 ff3 fs1 fc0 sc0 ls0 ws0">możliwa <span class="_ _1"></span>do <span class="_ _1"></span>uzysk<span class="_ _1"></span>ania <span class="_ _1"></span>jest <span class="_ _1"></span>to <span class="_ _8"></span>różnica <span class="_ _1"></span>między <span class="_ _1"></span>s<span class="_ _1"></span>zacowaną <span class="_ _1"></span>ceną <span class="_ _1"></span>sprz<span class="_ _1"></span>ed<span class="_ _1"></span>aży <span class="_ _1"></span>dokony<span class="_ _1"></span>wanej <span class="_ _1"></span>w <span class="_ _1"></span>tok<span class="_ _1"></span>u <span class="_ _1"></span>zwykłej </div><div class="t m0 x2 h3 y318 ff3 fs1 fc0 sc0 ls0 ws0">działalności <span class="_ _24"> </span>gospodarc<span class="_ _1"></span>zej <span class="_ _24"> </span>a <span class="_ _24"> </span>szacowanymi <span class="_ _24"> </span>kosztami <span class="_ _24"> </span>wykończ<span class="_ _1"></span>enia <span class="_ _24"> </span>i <span class="_ _24"> </span>kosztami <span class="_ _24"> </span>niezbędnym<span class="_ _1"></span>i <span class="_ _24"> </span>do </div><div class="t m0 x2 h3 y319 ff3 fs1 fc0 sc0 ls0 ws0">doprowadzenia sprze<span class="_ _1"></span>daży do skutku. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y31a ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y31b ff3 fs1 fc0 sc0 ls0 ws0">Odpisy  aktualizujące  wartość<span class="_ _1"></span>  rzeczowych  składników  aktywów  obrotowych  związane  z  utratą  ich </div><div class="t m0 x2 h3 y31c ff3 fs1 fc0 sc0 ls0 ws0">wartości <span class="_ _1"></span>lub <span class="_ _8"></span>wycena <span class="_ _8"></span>na <span class="_ _1"></span>dzień <span class="_ _8"></span>bilansowy <span class="_ _8"></span>obciążają <span class="_ _8"></span>pozostałe <span class="_ _1"></span>koszty<span class="_ _1"></span> <span class="_ _1"></span>operacyj<span class="_ _1"></span>ne. <span class="_ _1"></span>W <span class="_ _1"></span>prz<span class="_ _1"></span>ypadku <span class="_ _1"></span>usta<span class="_ _1"></span>nia </div><div class="t m0 x2 h3 y31d ff3 fs1 fc0 sc0 ls0 ws0">przyczyny <span class="_ _24"> </span>dokonania <span class="_ _24"> </span>odpisu <span class="_ _24"> </span>aktualizującego <span class="_ _24"> </span>wartość <span class="_ _24"> </span>rzecz<span class="_ _1"></span>owych <span class="_ _1f"> </span>sk<span class="_ _1"></span>ła<span class="_ _1"></span>dników <span class="_ _24"> </span>obrotowych <span class="_ _24"> </span>jest </div><div class="t m0 x2 h3 y31e ff3 fs1 fc0 sc0 ls0 ws0">odnoszona n<span class="_ _1"></span>a dobro <span class="_ _1"></span>pozostałych <span class="_ _1"></span>przychodó<span class="_ _1"></span>w operacy<span class="_ _1"></span>jnych. Ok<span class="_ _1"></span>oliczności wskazu<span class="_ _1"></span>jące na <span class="_ _1"></span>konieczność </div><div class="t m0 x2 h3 y31f ff3 fs1 fc0 sc0 ls0 ws0">dokonania odpisu aktua<span class="_ _1"></span>lizującego wartość<span class="_ _1"></span> zapasów to w s<span class="_ _1"></span>zczególności:<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x47 h3 y220 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">utrata wartości użytkowej<span class="_ _1"></span> zapasów (zn<span class="_ _1"></span>iszczenie, przet<span class="_ _1"></span>erminowanie zapasó<span class="_ _1"></span>w),<span class="_ _1"></span></span> </div><div class="t m0 x47 h3 y320 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">stan zapasów przekr<span class="_ _1"></span>acza zapotrzebowa<span class="_ _1"></span>nie i możliwośc<span class="_ _1"></span>i zbycia przez Spółkę,<span class="_ _8"></span></span> </div><div class="t m0 x47 h3 y321 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">niska rotacja zapasów,<span class="_ _1"></span></span> </div><div class="t m0 x47 h3 y322 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">utrata wartości rynkowej<span class="_ _1"></span> na skutek<span class="_ _1"></span> stosowania przez k<span class="_ _1"></span>onkurencję niższ<span class="_ _1"></span>ych cen sprzedaży<span class="_ _1"></span>.<span class="_ _1"></span></span> </div><div class="t m0 x2 h3 y323 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y324 ff3 fs1 fc0 sc0 ls0 ws0">Na <span class="_ _1"></span>dzień <span class="_ _1"></span>s<span class="_ _1"></span>porządza <span class="_ _1"></span>się<span class="_ _1"></span><span class="ff2"> <span class="_ _1"></span></span>analizę <span class="_ _8"></span>wiekową <span class="_ _1"></span>z<span class="_ _1"></span>apasów <span class="_ _1"></span>w <span class="_ _8"></span>podziale <span class="_ _1"></span>na <span class="_ _8"></span>poszczególne <span class="_ _8"></span>asortymenty <span class="_ _8"></span>i <span class="_ _1"></span>ustalaj<span class="_ _1"></span>ą </div><div class="t m0 x2 h3 y325 ff3 fs1 fc0 sc0 ls0 ws0">wysokość odpisów ak<span class="_ _1"></span>tualizujący<span class="_ _1"></span>ch<span class="ff2">. </span></div><div class="t m0 x2 h3 y326 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y1da ff6 fs1 fc0 sc0 ls0 ws0">Należności<span class="ff4"> </span></div><div class="t m0 x2 h3 y1db ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y38a ff3 fs1 fc0 sc0 ls0 ws0">Należności <span class="_ _8"></span>z<span class="_ _1"></span> <span class="_ _8"></span>tyt<span class="_ _1"></span>ułu <span class="_ _8"></span>d<span class="_ _1"></span>ostaw <span class="_ _e"></span>i <span class="_ _8"></span>usłu<span class="_ _1"></span>g <span class="_ _e"></span>oraz <span class="_ _8"></span>pozost<span class="_ _1"></span>ałe <span class="_ _8"></span>n<span class="_ _1"></span>ależności <span class="_ _8"></span>uj<span class="_ _1"></span>mowane <span class="_ _e"></span>są <span class="_ _e"></span>i <span class="_ _8"></span>wy<span class="_ _1"></span>kazywane <span class="_ _e"></span>w <span class="_ _8"></span>k<span class="_ _1"></span>wotach </div><div class="t m0 x2 h3 y38b ff3 fs1 fc0 sc0 ls0 ws0">pierwotnie <span class="_ _9"> </span>zafakturowa<span class="_ _1"></span>nych. <span class="_ _9"> </span>Po <span class="_ _9"> </span>początkowym <span class="_ _9"> </span>ujęciu <span class="_ _9"> </span>należnośc<span class="_ _1"></span>i <span class="_ _9"> </span>wycenia <span class="_ _9"> </span>się <span class="_ _9"> </span>w <span class="_ _9"> </span>wysokości<span class="_ _1"></span> </div><div class="t m0 x2 h3 y38c ff2 fs1 fc0 sc0 ls0 ws0">zamortyzowanego k<span class="_ _1"></span>osztu p<span class="_ _1"></span>rzy zastosowaniu <span class="_ _1"></span>efektywnej <span class="_ _1"></span>stopy proc<span class="_ _1"></span>entowej z uwz<span class="_ _8"></span><span class="ff3">ględnieniem o<span class="_ _1"></span>dpisów </span></div><div class="t m0 x2 h3 y38d ff3 fs1 fc0 sc0 ls0 ws0">aktualizujących wartość<span class="_ _1"></span> należności. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y38e ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y38f ff3 fs1 fc0 sc0 ls0 ws0">Dla <span class="_ _b"></span>należnośc<span class="_ _1"></span>i <span class="_ _b"></span>handlo<span class="_ _1"></span>wych <span class="_ _b"></span>wyc<span class="_ _1"></span>enianych <span class="_ _b"></span>w<span class="_ _1"></span><span class="ff2"> zamortyzo<span class="_ _1"></span>wanym <span class="_ _b"></span>kosz<span class="_ _1"></span>cie <span class="_ _b"></span>w<span class="_ _1"></span> zakresie ustal<span class="_ _0"></span>enia <span class="_ _b"></span>oc<span class="_ _1"></span>zekiwanej<span class="_ _1"></span> </span></div><div class="t m0 x2 h3 y390 ff3 fs1 fc0 sc0 ls0 ws0">utraty wartości <span class="_ _b"></span><span class="ff2">G<span class="_ _1"></span>rupa <span class="_ _0"></span><span class="ff3">stosuj<span class="_ _1"></span>e <span class="_ _0"></span>model up<span class="_ _0"></span>roszczony szacując oczekiwaną <span class="_ _b"></span>utrat<span class="_ _1"></span>ę wartości <span class="_ _0"></span>w<span class="_ _1"></span><span class="ff2"> </span>całym okresie </span></span></div><div class="t m0 x2 h3 y391 ff3 fs1 fc0 sc0 ls0 ws0">życia, stosując macierze opóźnień płatniczyc<span class="_ _1"></span>h bazujących na<span class="_ _1"></span><span class="ff2"> danych<span class="_ _1"></span> historycznych, z </span>uwzglę<span class="_ _1"></span>dnieniem </div><div class="t m0 x2 h3 y392 ff3 fs1 fc0 sc0 ls0 ws0">wymogów standardu <span class="_ _1"></span>w<span class="ff2"> odniesieni<span class="_ _1"></span>u do obecny<span class="_ _1"></span>ch i </span>prognozowa<span class="_ _1"></span>nych warunków gos<span class="_ _1"></span>podar<span class="ff2">cz<span class="_ _1"></span>ych.  </span></div><div class="t m0 x2 h3 y393 ff3 fs1 fc0 sc0 ls0 ws0">Należności  od  o<span class="_ _1"></span>dbiorców <span class="_ _15"> </span>ujmuje  się <span class="_ _15"> </span>początkowo  w<span class="_ _1"></span>  cenie  transak<span class="_ _1"></span>cyjnej.  Po <span class="_ _15"> </span>początkowym <span class="_ _15"> </span>ujęciu </div><div class="t m0 x2 h3 y394 ff3 fs1 fc0 sc0 ls0 ws0">należności wycenia si<span class="_ _1"></span>ę: <span class="ff2"> </span></div><div class="t m0 x47 h3 y395 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">należności <span class="_ _e"></span>nieprzekazywan<span class="_ _1"></span>e <span class="_ _8"></span>d<span class="_ _1"></span>o <span class="_ _8"></span>fak<span class="_ _1"></span>toringu <span class="_ _e"></span>pełnego: <span class="_ _8"></span>w<span class="_ _1"></span> <span class="_ _8"></span>wy<span class="_ _1"></span>sokości <span class="_ _e"></span>zamortyzowane<span class="_ _1"></span>go <span class="_ _8"></span>kosztu<span class="_ _1"></span> <span class="_ _8"></span>z </span></div><div class="t m0 x4f h3 y150 ff3 fs1 fc0 sc0 ls0 ws0">uwzględnieniem <span class="_ _1a"> </span>o<span class="_ _1"></span>dpisów <span class="_ _1a"> </span>z<span class="_ _1"></span> <span class="_ _1a"> </span>tytułu <span class="_ _1a"> </span>oczekiwa<span class="_ _1"></span>nej <span class="_ _1a"> </span>straty <span class="_ _19"> </span>kredytowej <span class="_ _1a"> </span>(prz<span class="_ _1"></span>y <span class="_ _1a"> </span>czym <span class="_ _1a"> </span>n<span class="_ _1"></span>ależności <span class="_ _1a"> </span>od </div><div class="t m0 x4f h3 y396 ff3 fs1 fc0 sc0 ls0 ws0">odbiorców <span class="_ _1c"> </span>z <span class="_ _21"> </span>datą <span class="_ _1c"> </span>z<span class="_ _1"></span>apadalności <span class="_ _21"> </span>poniżej <span class="_ _1c"> </span>12 <span class="_ _21"> </span>miesięcy<span class="_ _1"></span> <span class="_ _1c"> </span>od <span class="_ _1c"> </span>dni<span class="_ _1"></span>a <span class="_ _1c"> </span>powstan<span class="_ _1"></span>ia <span class="_ _21"> </span>nie <span class="_ _1c"> </span>podlegają </div><div class="t m0 x4f h3 y397 ff2 fs1 fc0 sc0 ls0 ws0">dyskontowaniu), <span class="_ _1"></span> </div></div></div><div class="pi" ></div></div><div id="pf20" class="pf w0 h0" ><div class="pc pc20 w0 h0"><img class="bi x0 y0 w3 h28" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y23 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y23 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">32<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y25 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x47 h3 y309 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">należności przekazywan<span class="_ _1"></span>e do faktoring<span class="_ _1"></span>u pełnego: wg w<span class="_ _1"></span>artości godziwej<span class="_ _1"></span> przez wynik<span class="_ _1"></span> finansowy, </span></div><div class="t m0 x4f h3 y30a ff3 fs1 fc0 sc0 ls0 ws0">przy czym <span class="_ _b"></span>ze względ<span class="_ _0"></span>u <span class="_ _b"></span>n<span class="_ _1"></span>a <span class="_ _0"></span>krótki <span class="_ _0"></span>termin <span class="_ _0"></span>pomiędzy ujęciem <span class="_ _b"></span>należnośc<span class="_ _1"></span>i <span class="_ _0"></span>a <span class="_ _b"></span>prz<span class="_ _1"></span>ekazaniem do <span class="_ _b"></span>faktora </div><div class="t m0 x4f h3 y30b ff3 fs1 fc0 sc0 ls0 ws0">oraz  niskie  ryzyk<span class="_ _1"></span>o  kredytowe  kontrahent<span class="_ _1"></span>a  (faktora)  wartość  g<span class="_ _1"></span>odziwa  tych  n<span class="_ _8"></span>ależn<span class="_ _1"></span>ości  jest </div><div class="t m0 x4f h3 y30c ff3 fs1 fc0 sc0 ls0 ws0">zbliżona do wartośc<span class="_ _1"></span>i bilansowej, <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y30d ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y398 ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _1c"> </span>pozyc<span class="_ _1"></span>ji <span class="_ _1c"> </span>należności <span class="_ _21"> </span>jest <span class="_ _1c"> </span>równ<span class="_ _1"></span>ież <span class="_ _1c"> </span>niezaf<span class="_ _1"></span>akturowana <span class="_ _21"> </span>część <span class="_ _1c"> </span>prz<span class="_ _1"></span>ychodów, <span class="_ _21"> </span>jaka <span class="_ _1c"> </span>wystąpi <span class="_ _21"> </span>z <span class="_ _1c"> </span>tytułu </div><div class="t m0 x2 h3 y399 ff3 fs1 fc0 sc0 ls0 ws0">oszacowania <span class="_ _c"> </span>wartośc<span class="_ _1"></span>i <span class="_ _c"> </span>przy<span class="_ _1"></span>chodu <span class="_ _c"> </span>z <span class="_ _c"> </span>tytułu <span class="_ _c"> </span>niezakoń<span class="_ _1"></span>czonych <span class="_ _c"> </span>umów <span class="_ _c"> </span>bu<span class="_ _1"></span>dowlanych <span class="_ _1c"> </span>i <span class="_ _18"> </span>innyc<span class="_ _1"></span>h <span class="_ _c"> </span>umów </div><div class="t m0 x2 h3 y39a ff3 fs1 fc0 sc0 ls0 ws0">długoterminowych.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y39b ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y39c ff6 fs1 fc0 sc0 ls0 ws0">Środki <span class="_ _4"></span>pien<span class="_ _1"></span>iężne <span class="_ _b"></span>i <span class="_ _b"></span>ekwiwalenty <span class="_ _b"></span>środków<span class="_ _1"></span> <span class="_ _b"></span>pieniężnych<span class="_ _1"></span>, <span class="_ _b"></span>w<span class="_ _1"></span> <span class="_ _b"></span>tym <span class="_ _b"></span>środków <span class="_ _b"></span>pieniężnych<span class="ff4"> <span class="_ _b"></span><span class="ff6">po<span class="_ _1"></span>dlegających </span></span></div><div class="t m0 x2 hb y2d ff4 fs1 fc0 sc0 ls0 ws0">ograniczeniom<span class="_ _1"></span> </div><div class="t m0 x2 hb y39d ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y39e ff2 fs1 fc0 sc0 ls0 ws0">Wykazana w spr<span class="_ _1"></span>awozdaniu<span class="_ _1"></span> <span class="ff3">pozycj<span class="_ _1"></span>a „Środki pienięż<span class="_ _1"></span>ne i ich<span class="_ _1"></span><span class="ff7 fs0"> <span class="ffb">ekwiwalenty”<span class="ff5"> </span></span></span>składa się z <span class="_ _1"></span>gotówki w k<span class="_ _1"></span>asie, </span></div><div class="t m0 x2 h3 y39f ff3 fs1 fc0 sc0 ls0 ws0">depozytów <span class="_ _b"></span>pł<span class="_ _1"></span>atnych <span class="_ _b"></span>na <span class="_ _b"></span>ż<span class="_ _1"></span>ądanie <span class="_ _0"></span>oraz <span class="_ _b"></span>tych <span class="_ _0"></span>lokat, <span class="_ _b"></span>które <span class="_ _0"></span>są <span class="_ _b"></span>łatw<span class="_ _1"></span>o <span class="_ _b"></span>wymienia<span class="_ _1"></span>lne <span class="_ _b"></span>na <span class="_ _b"></span>okr<span class="_ _1"></span>eśloną <span class="_ _b"></span>kwotę <span class="_ _0"></span>środków </div><div class="t m0 x2 h3 y33d ff3 fs1 fc0 sc0 ls0 ws0">pieniężnych oraz które s<span class="_ _1"></span>ą narażone <span class="_ _1"></span>na nieznaczne ryz<span class="_ _1"></span>yko zmiany wartośc<span class="_ _1"></span>i<span class="_ _1"></span><span class="ff2">. </span></div><div class="t m0 x2 hb y2b0 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y3a0 ff3 fs1 fc0 sc0 ls0 ws0">Do <span class="_ _16"> </span>środków <span class="_ _17"> </span>pieniężnych <span class="_ _17"> </span>o <span class="_ _16"> </span>ograniczonej <span class="_ _17"> </span>możliwości <span class="_ _17"> </span>dysponowania <span class="_ _16"> </span>G<span class="_ _1"></span>rupa <span class="_ _16"></span>za<span class="_ _1"></span>licza <span class="_ _16"> </span>prz<span class="_ _1"></span>ede <span class="_ _16"> </span>wszy<span class="_ _1"></span>stkim </div><div class="t m0 x2 h3 y3a1 ff3 fs1 fc0 sc0 ls0 ws0">środki: <span class="ff2"> </span></div><div class="t m0 x2 h3 y1cb ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x47 h3 y3a2 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">stanowiące zabezpiec<span class="_ _1"></span>zenie gwarancji <span class="_ _1"></span>bankowych, <span class="_ _8"></span></span> </div><div class="t m0 x47 h3 y3a3 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span>zgromadzone na otwar<span class="_ _1"></span>tych mieszkan<span class="_ _1"></span>iowych rachunka<span class="_ _1"></span>ch powierniczy<span class="_ _1"></span>ch, <span class="_ _1"></span> </div><div class="t m0 x47 h3 y3a4 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">zgromadzone na rachu<span class="_ _1"></span>nkach podziel<span class="_ _1"></span>onej płatności, <span class="_ _1"></span></span> </div><div class="t m0 x47 h3 y3a5 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">środki na rachunkach <span class="_ _1"></span>powierniczyc<span class="_ _1"></span>h </span> </div><div class="t m0 x4f h3 y3a6 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y3a7 ff3 fs1 fc0 sc0 ls0 ws0">Grupa wy<span class="_ _1"></span>kazuje <span class="_ _1"></span>środki <span class="_ _1"></span>pie<span class="_ _1"></span>niężne <span class="_ _1"></span>o <span class="_ _1"></span>ograniczonej <span class="_ _1"></span>możl<span class="_ _1"></span>iwości <span class="_ _1"></span>dysponowania <span class="_ _1"></span>w <span class="_ _1"></span>spr<span class="_ _1"></span>awozdaniu <span class="_ _1"></span>z <span class="_ _1"></span>sytuacj<span class="_ _1"></span>i </div><div class="t m0 x2 h3 y3a8 ff3 fs1 fc0 sc0 ls0 ws0">finansowej <span class="_ _1"></span>w <span class="_ _1"></span>ramach <span class="_ _1"></span>środk<span class="_ _1"></span>ów <span class="_ _1"></span>pieniężnych<span class="_ _1"></span> i<span class="_ _1"></span> ich<span class="_ _1"></span> ek<span class="_ _1"></span>wiwalentów,<span class="_ _1"></span> n<span class="_ _1"></span>atomiast <span class="_ _1"></span>na <span class="_ _1"></span>potr<span class="_ _1"></span>zeby <span class="_ _1"></span>sprawozd<span class="_ _1"></span>ania z </div><div class="t m0 x2 h3 y3a9 ff3 fs1 fc0 sc0 ls0 ws0">przepływów <span class="_ _e"></span>pieniężnyc<span class="_ _1"></span>h <span class="_ _e"></span>stan <span class="_ _8"></span>ś<span class="_ _1"></span>rodków <span class="_ _e"></span>pieniężnych <span class="_ _e"></span>na <span class="_ _e"></span>początek <span class="_ _e"></span>i <span class="_ _16"></span><span class="ff2">koniec <span class="_ _e"></span>okresu <span class="_ _e"></span></span>wyodrębniony <span class="_ _e"></span>jest <span class="_ _e"></span>w </div><div class="t m0 x2 h3 y3aa ff2 fs1 fc0 sc0 ls0 ws0">osobnej pozycj<span class="_ _1"></span>i sprawozdania, bez <span class="_ _1"></span>pomniejsz<span class="_ _1"></span>an<span class="lsb">ia</span> stanu <span class="ff3">środków pi<span class="_ _1"></span>eniężnych.<span class="_ _1"></span></span> </div><div class="t m0 x2 h80 y3ab ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y3ac ff4 fs1 fc0 sc0 ls0 ws0"> <span class="ff6">Rozliczenia międz<span class="_ _1"></span>yokresowe <span class="_ _1"></span></span> </div><div class="t m0 x2 h3 y3ad ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y3ae ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _20"> </span>celu <span class="_ _1e"> </span>zachowania <span class="_ _1e"> </span>współmiernośc<span class="_ _1"></span>i <span class="_ _20"> </span>przy<span class="_ _1"></span>chodów <span class="_ _1e"> </span>i <span class="_ _20"> </span>kosztów <span class="_ _1e"> </span>związanych <span class="_ _1e"> </span>z <span class="_ _1e"> </span>ich <span class="_ _20"> </span>osiągnięciem<span class="_ _1"></span> </div><div class="t m0 x2 h3 y3af ff3 fs1 fc0 sc0 ls0 ws0">rozgraniczane s<span class="_ _1"></span>ą koszty<span class="_ _1"></span> i pr<span class="_ _1"></span>zychody dotyc<span class="_ _1"></span>zące poszc<span class="_ _1"></span>zególnych okresów <span class="_ _1"></span>sprawoz<span class="_ _1"></span>dawczych. <span class="_ _1"></span>Wydatki i<span class="_ _1"></span> </div><div class="t m0 x2 h3 y3b0 ff3 fs1 fc0 sc0 ls0 ws0">koszty <span class="_ _8"></span>ponoszon<span class="_ _1"></span>e <span class="_ _8"></span>z <span class="_ _e"></span>góry, <span class="_ _8"></span>a <span class="_ _8"></span>w<span class="_ _1"></span>ięc <span class="_ _8"></span>dotycząc<span class="_ _1"></span>e <span class="_ _8"></span>przyszłyc<span class="_ _1"></span>h <span class="_ _8"></span>okresów, <span class="_ _8"></span>wy<span class="_ _1"></span>kazywane <span class="_ _e"></span>są <span class="_ _16"></span>w <span class="_ _8"></span>ramach <span class="_ _8"></span>r<span class="_ _1"></span>ozliczeń </div><div class="t m0 x2 h3 y3b1 ff3 fs1 fc0 sc0 ls0 ws0">międzyokresowyc<span class="_ _1"></span>h <span class="_ _e"></span>czynnych, <span class="_ _e"></span>natomiast <span class="_ _16"></span>bierne <span class="_ _e"></span>rozlicz<span class="_ _1"></span>enia <span class="_ _e"></span>międzyokres<span class="_ _1"></span>owe <span class="_ _e"></span>kosztów <span class="_ _e"></span>obejmują <span class="_ _16"></span>kwoty </div><div class="t m0 x2 h3 y3b2 ff3 fs1 fc0 sc0 ls0 ws0">zaliczane <span class="_ _c"> </span>do <span class="_ _c"> </span>kosz<span class="_ _1"></span>tów <span class="_ _c"> </span>okresu <span class="_ _c"> </span>bieżące<span class="_ _1"></span>go, <span class="_ _c"> </span>pomimo <span class="_ _1c"> </span>iż <span class="_ _c"> </span>ich <span class="_ _c"> </span>pokry<span class="_ _1"></span>cie <span class="_ _c"> </span>nastąpi <span class="_ _c"> </span>w <span class="_ _c"> </span>prz<span class="_ _1"></span>yszłym <span class="_ _c"> </span>okresie </div><div class="t m0 x2 h3 y115 ff3 fs1 fc0 sc0 ls0 ws0">sprawozdawczym. <span class="_ _e"></span>Odp<span class="_ _1"></span>isy <span class="_ _e"></span>czynnych <span class="_ _e"></span>i <span class="_ _e"></span>biernych <span class="_ _e"></span>rozliczeń <span class="_ _16"></span>międzyokresowyc<span class="_ _1"></span>h <span class="_ _e"></span>kosztów <span class="_ _e"></span>dokonywane <span class="_ _e"></span>są </div><div class="t m0 x2 h3 y116 ff3 fs1 fc0 sc0 ls0 ws0">stosownie <span class="_ _c"> </span>do <span class="_ _1c"> </span>upływu <span class="_ _c"> </span>cz<span class="_ _1"></span>asu <span class="_ _c"> </span>lub <span class="_ _1c"> </span>wielkości <span class="_ _c"> </span>ś<span class="_ _1"></span>wiadczeń. <span class="_ _c"> </span>Cz<span class="_ _1"></span>as <span class="_ _c"> </span>i <span class="_ _1c"> </span>sposób <span class="_ _c"> </span>rozlicz<span class="_ _1"></span>enia <span class="_ _c"> </span>powinien <span class="_ _1c"> </span>być </div><div class="t m0 x2 h3 y252 ff3 fs1 fc0 sc0 ls0 ws0">uzasadniony <span class="_ _16"></span>charakterem <span class="_ _16"> </span>rozliczany<span class="_ _1"></span>ch <span class="_ _16"></span>kosztów <span class="_ _16"></span>z <span class="_ _16"></span>zachowaniem <span class="_ _16"></span>ostrożnej <span class="_ _16"></span>wyceny. <span class="_ _16"> </span>Zakres<span class="_ _1"></span> <span class="_ _16"></span>typowych </div><div class="t m0 x2 h3 y253 ff3 fs1 fc0 sc0 ls0 ws0">nakładów rozliczanych w c<span class="_ _1"></span>zasie obe<span class="_ _1"></span>jmuje w szc<span class="_ _1"></span>zególności:<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y3b3 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x47 h3 y3b4 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">opłacone z góry pren<span class="_ _1"></span>umeraty pras<span class="_ _1"></span>y,</span> </div><div class="t m0 x47 h3 y3b5 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">składki na ubezpiecz<span class="_ _1"></span>enia majątkowe,<span class="_ _1"></span></span> </div><div class="t m0 x47 h3 y3b6 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">koszty dzierżawy<span class="_ _1"></span> (czynsze),<span class="_ _1"></span></span> </div><div class="t m0 x47 h3 y3b7 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">opłaty za zajęcie pasa <span class="_ _1"></span>drogowego,<span class="_ _1"></span></span> </div><div class="t m0 x2 h3 y3b8 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y3b9 ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _21"> </span>pozyc<span class="_ _1"></span>ji <span class="_ _21"> </span>biernyc<span class="_ _1"></span>h <span class="_ _21"> </span>roz<span class="_ _1"></span>liczeń <span class="_ _1f"> </span>międ<span class="_ _0"></span>zyokresowy<span class="_ _1"></span>ch <span class="_ _1f"> </span>kosztów <span class="_ _21"> </span>uj<span class="_ _1"></span>mowane <span class="_ _1f"> </span>są <span class="_ _21"> </span>pozyc<span class="_ _1"></span>je <span class="_ _1f"> </span>w <span class="_ _21"> </span>wysokości </div><div class="t m0 x2 h3 y3ba ff3 fs1 fc0 sc0 ls0 ws0">prawdopodobnych zo<span class="_ _1"></span>bowiązań przy<span class="_ _1"></span>padających <span class="_ _1"></span>na bieżąc<span class="_ _1"></span>y okres sprawozdawcz<span class="_ _1"></span>y.<span class="ff2"> </span></div><div class="t m0 x2 h3 y3bb ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y3bc ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y3bd ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y3be ff2 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf21" class="pf w0 h0" ><div class="pc pc21 w0 h0"><img class="bi x0 y0 w3 h28" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y23 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y23 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">33<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y25 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y309 ff6 fs1 fc0 sc0 ls0 ws0">Rozliczenia międz<span class="_ _1"></span>yokresowe przychodó<span class="_ _1"></span>w<span class="ff4"> </span></div><div class="t m0 x2 h3 y30a ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y30b ff3 fs1 fc0 sc0 ls0 ws0">Rozliczenia <span class="_ _24"> </span>międzyokreso<span class="_ _1"></span>we <span class="_ _24"> </span>przychodów <span class="_ _24"> </span>obejmują <span class="_ _24"> </span>przede <span class="_ _24"> </span>wszystk<span class="_ _1"></span>im <span class="_ _1f"> </span>kwot<span class="_ _1"></span>y <span class="_ _24"> </span>środki <span class="_ _24"> </span>pieniężne </div><div class="t m0 x2 h3 y30c ff3 fs1 fc0 sc0 ls0 ws0">otrzymane <span class="_ _19"> </span>na <span class="_ _1a"> </span>sfi<span class="_ _1"></span>nansowanie <span class="_ _19"> </span>nabycia <span class="_ _19"> </span>środków  trwałych <span class="_ _1a"> </span>w <span class="_ _1a"> </span>bud<span class="_ _1"></span>owie <span class="_ _1a"> </span>oraz <span class="_ _19"> </span>wart<span class="_ _1"></span>ości <span class="_ _19"> </span>niematerialnych,<span class="_ _1"></span> </div><div class="t m0 x2 h3 y30d ff3 fs1 fc0 sc0 ls0 ws0">rozliczane równolegle<span class="_ _1"></span> do odpisów am<span class="_ _1"></span>ortyzacyj<span class="_ _1"></span>nych środków trwałych sfinansow<span class="_ _1"></span>a<span class="_ _8"></span>nych z tych źródeł.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y30e ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y30f ff4 fs1 fc0 sc0 ls0 ws0">Instrumenty finansow<span class="_ _1"></span>e </div><div class="t m0 x2 h3 y310 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y311 ff2 fs1 fc0 sc0 ls0 ws0">Jako <span class="_ _1a"> </span>instrum<span class="_ _1"></span>ent <span class="_ _1a"> </span>fi<span class="_ _1"></span>nansowy <span class="_ _19"> </span>kwalifikuje  <span class="ff3">się <span class="_ _1a"> </span>każdą <span class="_ _19"> </span>umowę, <span class="_ _19"> </span>która <span class="_ _19"> </span>skutkuj<span class="_ _1"></span>e <span class="_ _1a"> </span>jedno<span class="_ _1"></span>cześnie <span class="_ _1a"> </span>po<span class="_ _1"></span>wstaniem </span></div><div class="t m0 x2 h3 y312 ff3 fs1 fc0 sc0 ls0 ws0">składnika <span class="_ _18"> </span>aktywów <span class="_ _c"> </span>finans<span class="_ _1"></span>owych <span class="_ _18"> </span>u <span class="_ _c"> </span>jednej <span class="_ _c"> </span>ze <span class="_ _18"> </span>stron<span class="_ _1"></span> <span class="_ _18"> </span>i <span class="_ _18"> </span>zobowi<span class="_ _1"></span>ązania <span class="_ _18"> </span>fin<span class="_ _1"></span>ansowego <span class="_ _c"> </span>lub <span class="_ _18"> </span>instrume<span class="_ _1"></span>ntu </div><div class="t m0 x2 h3 y313 ff3 fs1 fc0 sc0 ls0 ws0">kapitałowego <span class="_ _8"></span>u <span class="_ _8"></span>drugiej <span class="_ _8"></span>ze <span class="_ _8"></span>s<span class="_ _1"></span>tron, <span class="_ _8"></span>pod <span class="_ _8"></span>warunkiem<span class="_ _1"></span><span class="ff2">, <span class="_ _8"></span></span>że<span class="_ _1"></span> <span class="_ _1"></span>z <span class="_ _8"></span>k<span class="_ _1"></span>ontraktu <span class="_ _1"></span>zaw<span class="_ _1"></span>artego <span class="_ _8"></span>międz<span class="_ _1"></span>y <span class="_ _8"></span>dwiema <span class="_ _8"></span>lub <span class="_ _8"></span>więcej </div><div class="t m0 x2 h3 y314 ff3 fs1 fc0 sc0 ls0 ws0">stronami jednoznaczni<span class="_ _1"></span>e wynikają sk<span class="_ _1"></span>utki gospodarcze. <span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y315 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y316 ff3 fs1 fc0 sc0 ls0 ws0">Sporządzający sprawozd<span class="_ _1"></span>anie finansowe<span class="_ _1"></span><span class="ff2"> </span>klasyfikuj<span class="_ _1"></span>e instrumenty<span class="_ _1"></span> finansowe z podz<span class="_ _1"></span>iałem na:<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y104 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x47 h3 y3bf ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">składni<span class="_ _0"></span>ki <span class="_ _18"> </span>aktywó<span class="_ _1"></span>w <span class="_ _18"> </span>finansowyc<span class="_ _1"></span>h <span class="_ _18"> </span>lub <span class="_ _18"> </span>zobowiązań <span class="_ _18"> </span>fin<span class="_ _1"></span>ansowych <span class="_ _18"> </span>wycen<span class="_ _1"></span>iane <span class="_ _18"> </span>według <span class="_ _18"> </span>wartości<span class="_ _1"></span> </span></div><div class="t m0 x4 h3 y3c0 ff3 fs1 fc0 sc0 ls0 ws0">godziwej <span class="_ _17"> </span>poprz<span class="_ _1"></span>ez <span class="_ _17"> </span>rachunek<span class="_ _1"></span> <span class="_ _17"> </span>zysków <span class="_ _1a"> </span>i <span class="_ _17"> </span>strat <span class="_ _1a"> </span>–<span class="ff2"> <span class="_ _17"> </span></span>aktywa <span class="_ _17"> </span>i <span class="_ _17"> </span>z<span class="_ _1"></span>obowiązania <span class="_ _17"> </span>nabyte <span class="_ _1a"> </span>lub <span class="_ _17"> </span>zaciągnięte<span class="_ _1"></span> </div><div class="t m0 x4 h3 y3c1 ff3 fs1 fc0 sc0 ls0 ws0">głównie  w  celu <span class="_ _19"> </span>sprzedaży<span class="_ _1"></span>  lub  odkupienia  w <span class="_ _19"> </span>bliskim<span class="_ _1"></span>  terminie  lub <span class="_ _19"> </span>będące  częśc<span class="_ _1"></span>ią  portfel<span class="_ _1"></span><span class="ff2 ls1">a </span></div><div class="t m0 x4 h3 y3c2 ff3 fs1 fc0 sc0 ls0 ws0">określonych <span class="_ _19"> </span>instrume<span class="_ _1"></span>ntów <span class="_ _19"> </span>finansowych,  którymi <span class="_ _1a"> </span>zar<span class="_ _1"></span>ządza <span class="_ _19"> </span>się <span class="_ _19"> </span>łącznie  i <span class="_ _1a"> </span>dla <span class="_ _19"> </span>który<span class="_ _1"></span>ch <span class="_ _19"> </span>istnieje </div><div class="t m0 x4 h3 y3c3 ff3 fs1 fc0 sc0 ls0 ws0">potwierdzenie aktua<span class="_ _1"></span>lnego faktycznego wzoru <span class="_ _1"></span>generowania k<span class="_ _1"></span>rótkoterminowych z<span class="_ _1"></span>ysków<span class="_ _8"></span><span class="ff2">; </span></div><div class="t m0 x47 h3 y3c4 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">i<span class="_ _0"></span>nwestycje <span class="_ _1b"> </span>utrzymywane <span class="_ _1b"> </span>do <span class="_ _25"> </span>terminu <span class="_ _1b"> </span>wymagalności <span class="_ _1b"> </span>–<span class="ff2"> <span class="_ _1b"> </span></span>aktywa <span class="_ _25"> </span>fina<span class="_ _1"></span>nsowe <span class="_ _25"> </span>ni<span class="_ _1"></span>ebędące </span></div><div class="t m0 x4 h3 y3c5 ff3 fs1 fc0 sc0 ls0 ws0">instrumentami <span class="_ _1a"> </span>pochodny<span class="_ _1"></span>mi, <span class="_ _1a"> </span>z <span class="_ _1a"> </span>ustalonymi <span class="_ _1a"> </span>lub <span class="_ _1a"> </span>możl<span class="_ _1"></span>iwymi <span class="_ _1a"> </span>do <span class="_ _1a"> </span>określeni<span class="_ _1"></span>a <span class="_ _1a"> </span>płatnościami <span class="_ _1a"> </span>oraz<span class="_ _1"></span> <span class="_ _1a"> </span>o </div><div class="t m0 x4 h3 y3a5 ff3 fs1 fc0 sc0 ls0 ws0">ustalonym <span class="_ _1"></span>terminie <span class="_ _1"></span>wymag<span class="_ _1"></span>alności, wz<span class="_ _1"></span>ględem k<span class="_ _1"></span>tórych <span class="_ _1"></span>Grupa <span class="_ _1"></span>Kapitałowa <span class="_ _1"></span>ma s<span class="_ _1"></span>tanowczy<span class="_ _1"></span> z<span class="_ _1"></span>amiar </div><div class="t m0 x4 h3 y3c6 ff2 fs1 fc0 sc0 ls0 ws0">i jest <span class="ff3">w stanie utrz<span class="_ _1"></span>ymać w posiadaniu d<span class="_ _1"></span>o upływu termin<span class="_ _1"></span>u wymagalności<span class="_ _1"></span></span>; </div><div class="t m0 x47 h3 y3c7 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _25"> </span><span class="ff3">pożyc<span class="_ _1"></span>zki <span class="_ _1"></span>i należnośc<span class="_ _1"></span>i <span class="_ _1"></span>–</span> <span class="_ _1"></span><span class="ff3">aktywa <span class="_ _1"></span>finansowe <span class="_ _1"></span>niebę<span class="_ _1"></span>dące i<span class="_ _1"></span>nstrumentami <span class="_ _1"></span>pochodnymi,<span class="_ _1"></span> z<span class="_ _1"></span> ustalonym<span class="_ _1"></span>i </span></div><div class="t m0 x4 h3 y3c8 ff3 fs1 fc0 sc0 ls0 ws0">lub <span class="_ _b"></span>moż<span class="_ _1"></span>liwymi <span class="_ _b"></span>do<span class="_ _1"></span> <span class="_ _b"></span>określ<span class="_ _1"></span>enia <span class="_ _b"></span>p<span class="_ _1"></span>łatnościami, <span class="_ _0"></span>które <span class="_ _0"></span>nie <span class="_ _b"></span>są przedmiotem <span class="_ _b"></span>obrot<span class="_ _1"></span>u <span class="_ _b"></span>na<span class="_ _1"></span> <span class="_ _b"></span>aktywnym <span class="_ _0"></span>rynku<span class="_ _8"></span><span class="ff2">;<span class="_ _1"></span> </span></div><div class="t m0 x47 h3 y3c9 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _25"> </span><span class="ff3">aktywa <span class="_ _18"> </span>finansowe <span class="_ _15"> </span>dostęp<span class="_ _1"></span>ne <span class="_ _15"> </span>do <span class="_ _15"> </span>sprz<span class="_ _1"></span>edaży <span class="_ _18"> </span>–</span> <span class="_ _15"> </span><span class="ff3">akty<span class="_ _1"></span>wa <span class="_ _15"> </span>finanso<span class="_ _1"></span>we <span class="_ _15"> </span>niebędąc<span class="_ _1"></span>e <span class="_ _15"> </span>instrument<span class="_ _1"></span>ami </span></div><div class="t m0 x4 h3 y3ca ff3 fs1 fc0 sc0 ls0 ws0">pochodnymi, które <span class="_ _0"></span>zostały wyznaczone <span class="_ _b"></span>j<span class="_ _1"></span>ako do<span class="_ _0"></span>stępne do <span class="_ _0"></span>sprzedaży lub <span class="_ _b"></span>n<span class="_ _1"></span>iebędące <span class="ff2">p</span>oży<span class="_ _1"></span>czkami </div><div class="t m0 x4 h3 y3cb ff3 fs1 fc0 sc0 ls0 ws0">i <span class="_ _8"></span>należnościami, <span class="_ _e"></span>inwestycjami <span class="_ _e"></span>utrzymywanymi <span class="_ _8"></span>do<span class="_ _1"></span> <span class="_ _8"></span>upły<span class="_ _1"></span>wu <span class="_ _8"></span>terminu <span class="_ _8"></span>wym<span class="_ _1"></span>agalności <span class="_ _e"></span>ani <span class="_ _8"></span>aktywami </div><div class="t m0 x4 h3 y28e ff3 fs1 fc0 sc0 ls0 ws0">finansowymi wycenianym<span class="_ _1"></span>i w wartości godzi<span class="_ _1"></span>wej przez <span class="_ _1"></span>wynik finansowy.<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x4f h3 y3cc ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y3cd ff6 fs1 fc0 sc0 ls0 ws0">Ujęcie i wyłączenie skł<span class="_ _1"></span>adnika aktyw<span class="_ _1"></span>ów finansowych oraz<span class="_ _1"></span> zobowiązania fina<span class="_ _1"></span>nsowego<span class="_ _8"></span><span class="ff4"> </span></div><div class="t m0 x2 h3 y3ce ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y3cf ff3 fs1 fc0 sc0 ls0 ws0">Składnik <span class="_ _1"></span>aktywów <span class="_ _1"></span>f<span class="_ _1"></span>inansowyc<span class="_ _1"></span>h <span class="_ _1"></span>lub <span class="_ _1"></span>zobowiązanie <span class="_ _8"></span>finansowe <span class="_ _1"></span>j<span class="_ _1"></span>est <span class="_ _1"></span>wykazy<span class="_ _1"></span>wane <span class="_ _1"></span>w <span class="_ _1"></span>bilansie, <span class="_ _8"></span>gdy <span class="_ _1"></span>staje <span class="_ _1"></span>s<span class="_ _1"></span>ię </div><div class="t m0 x2 h3 y3d0 ff3 fs1 fc0 sc0 ls0 ws0">stroną umowy te<span class="_ _1"></span>go instrum<span class="_ _1"></span>entu.<span class="ff2"> <span class="_ _1"></span></span>Standaryzowane <span class="_ _1"></span>transakc<span class="_ _1"></span>je kupna i sprz<span class="_ _1"></span>edaży aktywów i z<span class="_ _1"></span>obowiązań </div><div class="t m0 x2 h3 y3d1 ff3 fs1 fc0 sc0 ls0 ws0">finansowych ujmuje s<span class="_ _1"></span>ię na dzień zawarc<span class="_ _1"></span>ia transakcji.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y3d2 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y3d3 ff3 fs1 fc0 sc0 ls0 ws0">Składnik <span class="_ _1"></span>aktywów <span class="_ _1"></span>finansow<span class="_ _1"></span>ych <span class="_ _1"></span>wyłącza <span class="_ _1"></span>się <span class="_ _1"></span>z <span class="_ _1"></span>bilansu, <span class="_ _8"></span>w prz<span class="_ _1"></span>ypadku<span class="_ _1"></span><span class="ff2">,<span class="_ _1"></span> </span>gdy<span class="_ _1"></span> wy<span class="_ _1"></span>nikając<span class="_ _1"></span>e z <span class="_ _1"></span>zawartej<span class="_ _1"></span> u<span class="_ _1"></span>mowy </div><div class="t m0 x2 h3 y3d4 ff3 fs1 fc0 sc0 ls0 ws0">prawa  do<span class="_ _1"></span>  korzy<span class="_ _1"></span>ści  ekonomiczny<span class="_ _1"></span>ch  i <span class="_ _15"> </span>ryzyka <span class="_ _15"> </span>z  niej <span class="_ _15"> </span>wynikając<span class="_ _1"></span>e  zostały <span class="_ _15"> </span>zrealizowan<span class="_ _1"></span>e,  wygas<span class="_ _1"></span>ły  lub </div><div class="t m0 x2 h3 y3d5 ff2 fs1 fc0 sc0 ls0 ws0">zrzeczone. </div><div class="t m0 x2 hb y3d6 ff6 fs1 fc0 sc0 ls0 ws0">Wycena instrumentó<span class="_ _1"></span>w finansowych na dz<span class="_ _1"></span>ień powstania<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x2 h3 y3d7 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y3d8 ff3 fs1 fc0 sc0 ls0 ws0">Na <span class="_ _e"></span>dzień <span class="_ _16"></span>nabycia <span class="_ _e"></span>aktywa <span class="_ _16"></span>i <span class="_ _e"></span>zobowiązania <span class="_ _16"></span>finansowe <span class="_ _e"></span>G<span class="_ _1"></span>rupa <span class="_ _e"></span>Kapitałowa <span class="_ _16"></span>wycenia <span class="_ _e"></span>w <span class="_ _16"></span>wartości <span class="_ _e"></span>godziwej,<span class="_ _1"></span> </div><div class="t m0 x2 h3 y3d9 ff3 fs1 fc0 sc0 ls0 ws0">czyli <span class="_ _1a"> </span>najczęściej <span class="_ _1a"> </span>według <span class="_ _1a"> </span>wartości <span class="_ _1a"> </span>godziwej <span class="_ _1a"> </span>uiszcz<span class="_ _1"></span>onej <span class="_ _1a"> </span>zapłaty <span class="_ _1a"> </span>w <span class="_ _17"> </span>prz<span class="_ _1"></span>ypadku <span class="_ _1a"> </span>składnika <span class="_ _1a"> </span>aktywów <span class="_ _1a"> </span>lub<span class="_ _1"></span> </div><div class="t m0 x2 h3 y3da ff3 fs1 fc0 sc0 ls0 ws0">otrzymanej kwoty w <span class="_ _1"></span>przypadku zobowiąza<span class="_ _1"></span>nia. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y3db ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y3dc ff3 fs1 fc0 sc0 ls0 ws0">Koszty <span class="_ _17"> </span>transakcji <span class="_ _17"> </span>Gr<span class="_ _1"></span>upa <span class="_ _17"> </span>Kapitał<span class="_ _1"></span>owa <span class="_ _17"> </span>włącza <span class="_ _17"> </span>d<span class="_ _1"></span>o <span class="_ _17"> </span>wartośc<span class="_ _1"></span>i <span class="_ _17"> </span>początkowej <span class="_ _17"> </span>wyc<span class="_ _1"></span>eny <span class="_ _17"> </span>wszy<span class="_ _1"></span>stkich <span class="_ _17"> </span>aktywów <span class="_ _17"> </span>i </div><div class="t m0 x2 h3 y3dd ff3 fs1 fc0 sc0 ls0 ws0">zobowiązań <span class="_ _1a"> </span>finansowych, <span class="_ _1a"> </span>poza <span class="_ _17"> </span>kate<span class="_ _1"></span>gorią <span class="_ _1a"> </span>aktywów <span class="_ _17"> </span>i <span class="_ _1a"> </span>zobowiązań <span class="_ _1a"> </span>wycenianych <span class="_ _1a"> </span>w <span class="_ _17"> </span>wartośc<span class="_ _1"></span>i <span class="_ _17"> </span>godz<span class="_ _1"></span>iwej </div><div class="t m0 x2 h3 y3de ff3 fs1 fc0 sc0 ls0 ws0">poprzez rachunek zy<span class="_ _1"></span>sków i strat.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y3df ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y3e0 ff2 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf22" class="pf w0 h0" ><div class="pc pc22 w0 h0"><img class="bi x0 y0 w3 h28" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y23 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y23 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">34<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y25 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y309 ff6 fs1 fc0 sc0 ls0 ws0">Wycena instrumentó<span class="_ _1"></span>w finansowych na dz<span class="_ _1"></span>ień bilansowy<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x2 h3 y30a ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y30b ff3 fs1 fc0 sc0 ls0 ws0">Wycena instrumentów f<span class="_ _1"></span>inansowych na dz<span class="_ _1"></span>ień bilansowy<span class="_ _1"></span><span class="ff2"> </span>odbywa si<span class="_ _1"></span>ę w sposób nas<span class="_ _1"></span>tępujący:<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x47 h3 ycd ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">według zamortyzowa<span class="_ _1"></span>nego kosz<span class="_ _1"></span>tu, z uwzględnieniem <span class="_ _1"></span>efektywnej stopy <span class="_ _1"></span>procentow<span class="_ _1"></span>ej: inwestycje </span></div><div class="t m0 x4f h3 y3e1 ff3 fs1 fc0 sc0 ls0 ws0">utrzymywane <span class="_ _17"> </span>do <span class="_ _16"></span>terminu <span class="_ _17"> </span>wymagalnoś<span class="_ _1"></span>ci, <span class="_ _16"> </span>pożycz<span class="_ _1"></span>ki <span class="_ _16"> </span>i <span class="_ _17"> </span>należności <span class="_ _16"> </span>oraz<span class="_ _1"></span> <span class="_ _17"> </span>pozostałe <span class="_ _16"> </span>z<span class="_ _1"></span>obowiązania </div><div class="t m0 x4f h3 y27a ff3 fs1 fc0 sc0 ls0 ws0">finansowe.; <span class="_ _1a"> </span>wycena <span class="_ _1a"> </span>może <span class="_ _1a"> </span>odbywać <span class="_ _1a"> </span>się <span class="_ _1a"> </span>także <span class="_ _17"> </span>w <span class="_ _1a"> </span>war<span class="_ _1"></span>tości <span class="_ _1a"> </span>wymagającej <span class="_ _1a"> </span>zapłaty, <span class="_ _1a"> </span>jeśli  <span class="ff2">efe<span class="_ _0"></span>kty </span></div><div class="t m0 x4f h3 y211 ff3 fs1 fc0 sc0 ls0 ws0">dyskonta nie są znacz<span class="_ _1"></span>ące;<span class="ff2"> </span></div><div class="t m0 x47 h3 y3e2 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">według <span class="_ _b"></span>wartoś<span class="_ _1"></span>ci <span class="_ _b"></span>godziwej: <span class="_ _0"></span>aktywa <span class="_ _0"></span>i <span class="_ _b"></span>zobowiązania <span class="_ _b"></span>fi<span class="_ _1"></span>nansowe <span class="_ _b"></span>z katego<span class="_ _0"></span>rii <span class="_ _b"></span>wyc<span class="_ _1"></span>enianych <span class="_ _b"></span>w <span class="_ _0"></span>wartości </span></div><div class="t m0 x4f h3 y27c ff3 fs1 fc0 sc0 ls0 ws0">godziwej <span class="_ _1"></span>poprz<span class="_ _1"></span>ez <span class="_ _1"></span>rachunek<span class="_ _1"></span> <span class="_ _1"></span>zysk<span class="_ _1"></span>ów <span class="_ _1"></span>i <span class="_ _1"></span>strat <span class="_ _1"></span>oraz <span class="_ _8"></span>kategorii <span class="_ _1"></span>akty<span class="_ _1"></span>wów <span class="_ _1"></span>fina<span class="_ _1"></span>nsowych <span class="_ _1"></span>dos<span class="_ _1"></span>tępnych <span class="_ _1"></span>do<span class="_ _1"></span> </div><div class="t m0 x4f h3 y3e3 ff3 fs1 fc0 sc0 ls0 ws0">sprzedaży.<span class="ff2"> </span></div><div class="t m0 x2 h3 y3e4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y3e5 ff3 fs1 fc0 sc0 ls0 ws0">Skutki wyceny aktyw<span class="_ _1"></span>ów finansowych dost<span class="_ _1"></span>ępnych do s<span class="_ _1"></span>przedaży ujmuje się w k<span class="_ _1"></span>apitale własny<span class="_ _1"></span>m. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y3e6 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y3e7 ff3 fs1 fc0 sc0 ls0 ws0">Skutki <span class="_ _1"></span>wyceny <span class="_ _1"></span>ak<span class="_ _1"></span>tywów <span class="_ _1"></span>i <span class="_ _1"></span>z<span class="_ _1"></span>obowiązań <span class="_ _8"></span>finansowych <span class="_ _1"></span>za<span class="_ _1"></span>kwalifikowanyc<span class="_ _1"></span>h <span class="_ _1"></span>do <span class="_ _1"></span>pozost<span class="_ _1"></span>ałych <span class="_ _1"></span>kategori<span class="_ _1"></span>i <span class="_ _1"></span>ujmuje </div><div class="t m0 x2 h3 y3e8 ff3 fs1 fc0 sc0 ls0 ws0">się w rachunku zys<span class="_ _1"></span>ków i strat.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y3e9 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y197 ff6 fs1 fc0 sc0 ls0 ws0">Rachunkowość zab<span class="_ _1"></span>ezpieczeń<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x2 h3 y3ea ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y3eb ff3 fs1 fc0 sc0 ls0 ws0">Instrumenty <span class="_ _1a"> </span>pochodne <span class="_ _1a"> </span>zabezpieczające <span class="_ _1a"> </span>przepływy <span class="_ _1a"> </span>pieniężne <span class="_ _1a"> </span>z <span class="_ _17"> </span>wys<span class="_ _1"></span>oce <span class="_ _1a"> </span>prawdopodobną <span class="_ _1a"> </span>planowaną </div><div class="t m0 x2 h3 y3ec ff3 fs1 fc0 sc0 ls0 ws0">transakcją wykaz<span class="_ _1"></span>ywane są w wartości g<span class="_ _1"></span>odziwej z uwzg<span class="_ _1"></span>lędnieniem zmian tej wart<span class="_ _1"></span>ości:<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 xa3 h3 y3ed ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _c"> </span><span class="ff3">w cz<span class="_ _1"></span>ęści uznanej za skutec<span class="_ _1"></span>zne </span>zabezp<span class="_ _1"></span>ieczenie <span class="ff3">–</span> <span class="ff3">bezp<span class="_ _1"></span>ośrednio w kapitale<span class="_ _1"></span> własnym,<span class="_ _1"></span></span> </div><div class="t m0 xa3 h3 y3ee ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _c"> </span><span class="ff3">w cz<span class="_ _1"></span>ęści uznanej za niesk<span class="_ _1"></span>uteczną –</span> <span class="ff3">w<span class="_ _1"></span> rachunku zys<span class="_ _1"></span>ków i strat.<span class="_ _1"></span></span> </div><div class="t m0 x4f h3 y3ef ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y28a ff3 fs1 fc0 sc0 ls0 ws0">Instrumenty <span class="_ _17"> </span>pochodn<span class="_ _1"></span>e <span class="_ _17"> </span>zabezpieczające <span class="_ _17"> </span>wart<span class="_ _1"></span>ość <span class="_ _17"> </span>godziwą <span class="_ _17"> </span>aktywów <span class="_ _1a"> </span>i <span class="_ _16"> </span>zob<span class="_ _1"></span>owiązań <span class="_ _17"> </span>wyk<span class="_ _1"></span>azywane <span class="_ _17"> </span>są <span class="_ _17"> </span>w </div><div class="t m0 x2 h3 y3f0 ff3 fs1 fc0 sc0 ls0 ws0">wartości <span class="_ _b"></span>godziwej. <span class="_ _b"></span>Skutk<span class="_ _1"></span>i <span class="_ _4"></span>z<span class="_ _1"></span>miany <span class="_ _b"></span>wartości <span class="_ _0"></span>godziwej <span class="_ _b"></span>tych <span class="_ _b"></span>instrument<span class="_ _1"></span>ów <span class="_ _b"></span>są <span class="_ _b"></span>ujmowane <span class="_ _b"></span>w <span class="_ _b"></span>rachunku <span class="_ _b"></span>zy<span class="_ _1"></span>sków </div><div class="t m0 x2 h3 y3f1 ff2 fs1 fc0 sc0 ls0 ws0">i strat. </div><div class="t m0 x2 h3 y3f2 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y3f3 ff6 fs1 fc0 sc0 ls0 ws0">Zaprzestanie stosowania<span class="_ _1"></span> zasad r<span class="_ _1"></span>achunkowości za<span class="_ _1"></span>bezpieczeń<span class="_ _8"></span><span class="ff4"> </span></div><div class="t m0 x2 h3 y247 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y3f4 ff3 fs1 fc0 sc0 ls0 ws0">Sporządzający <span class="_ _e"></span>sprawoz<span class="_ _1"></span>danie <span class="_ _e"></span>f<span class="_ _1"></span>inansowe <span class="_ _16"></span>zaprzestaje <span class="_ _16"></span>stosowania <span class="_ _e"></span>zasad<span class="_ _1"></span> <span class="_ _e"></span>rachunkowośc<span class="_ _1"></span>i <span class="_ _e"></span>zabezpieczeń<span class="_ _1"></span> </div><div class="t m0 x2 h3 y1a7 ff3 fs1 fc0 sc0 ls0 ws0">przepływów pieniężny<span class="_ _1"></span>ch, jeżeli:<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x47 h3 y3f5 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">instrument <span class="_ _16"></span>zabezpieczaj<span class="_ _1"></span>ący <span class="_ _16"></span>wygasa,<span class="_ _1"></span> <span class="_ _16"></span>zostaje <span class="_ _16"></span>sprzedany, <span class="_ _16"> </span>rozwi<span class="_ _1"></span>ązany <span class="_ _16"></span>lub <span class="_ _16"></span>wykona<span class="_ _1"></span>ny. <span class="_ _16"></span>W <span class="_ _16"></span>takim </span></div><div class="t m0 x4f h3 y3f6 ff3 fs1 fc0 sc0 ls0 ws0">przypadku <span class="_ _1f"> </span>skumulowane <span class="_ _1f"> </span>zyski <span class="_ _1f"> </span>lub <span class="_ _21"> </span>straty <span class="_ _1f"> </span>związane <span class="_ _21"> </span>z <span class="_ _1f"> </span>instrumentem <span class="_ _1f"> </span>zabezpieczającym, </div><div class="t m0 x4f h3 y3f7 ff3 fs1 fc0 sc0 ls0 ws0">odnoszone <span class="_ _17"> </span>bezpośredn<span class="_ _1"></span>io <span class="_ _17"> </span>na <span class="_ _17"> </span>kapitał <span class="_ _17"> </span>własny, <span class="_ _17"> </span>ujm<span class="_ _1"></span>uje <span class="_ _17"> </span>się <span class="_ _17"> </span>dalej <span class="_ _17"> </span>w <span class="_ _1a"> </span>odrębnej <span class="_ _17"> </span>pozycji <span class="_ _17"> </span>w <span class="_ _17"> </span>kapit<span class="_ _1"></span>ale<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x4f h3 y3f8 ff3 fs1 fc0 sc0 ls0 ws0">własnym aż do mo<span class="_ _1"></span>mentu wystąpienia pl<span class="_ _1"></span>anowanej tran<span class="_ _1"></span>sakcji;<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x47 h3 y3f9 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">zabezpieczenie <span class="_ _e"></span>przestaj<span class="_ _1"></span>e <span class="_ _8"></span>s<span class="_ _1"></span>pełniać <span class="_ _e"></span>kryteri<span class="_ _1"></span>a <span class="_ _e"></span>rachunkowośc<span class="_ _1"></span>i <span class="_ _8"></span>z<span class="_ _1"></span>abezpieczeń. <span class="_ _e"></span>W <span class="_ _e"></span>takim <span class="_ _e"></span>przy<span class="_ _1"></span>padku </span></div><div class="t m0 x4f h3 y3fa ff3 fs1 fc0 sc0 ls0 ws0">skumulowane <span class="_ _19"> </span>zyski <span class="_ _19"> </span>lub <span class="_ _1a"> </span>straty <span class="_ _19"> </span>związane <span class="_ _1a"> </span>z<span class="_ _1"></span> <span class="_ _1a"> </span>instru<span class="_ _1"></span>mentem <span class="_ _19"> </span>zabezpieczający<span class="_ _1"></span>m, <span class="_ _1a"> </span>odnosz<span class="_ _1"></span>one <span class="_ _1a"> </span>są </div><div class="t m0 x4f h3 y3fb ff3 fs1 fc0 sc0 ls0 ws0">bezpośrednio na kapit<span class="_ _1"></span>ał własny, aż do mo<span class="_ _1"></span>mentu wystąpi<span class="_ _1"></span>enia planowanej transak<span class="_ _1"></span>cji;<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x47 h3 y3fc ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">zaprzestano <span class="_ _16"></span>oczekiwać <span class="_ _e"></span>realizacj<span class="_ _1"></span>i <span class="_ _e"></span>planowanej <span class="_ _16"></span>transakcji, <span class="_ _e"></span>w<span class="_ _1"></span>obec <span class="_ _16"></span>tego <span class="_ _e"></span>wszystkie <span class="_ _e"></span>s<span class="_ _1"></span>kumulowane </span></div><div class="t m0 x4f h3 y298 ff3 fs1 fc0 sc0 ls0 ws0">zyski <span class="_ _19"> </span>lub <span class="_ _1a"> </span>straty <span class="_ _19"> </span>związan<span class="_ _1"></span>e <span class="_ _19"> </span>z <span class="_ _1a"> </span>instrum<span class="_ _1"></span>entem <span class="_ _1a"> </span>za<span class="_ _1"></span>bezpieczający<span class="_ _1"></span>m, <span class="_ _1a"> </span>odnosz<span class="_ _1"></span>one <span class="_ _1a"> </span>bezp<span class="_ _1"></span>ośrednio <span class="_ _1a"> </span>n<span class="_ _1"></span>a </div><div class="t m0 x4f h3 y43 ff3 fs1 fc0 sc0 ls0 ws0">kapitał własny, ujmuj<span class="_ _1"></span>e się w rachunku zysk<span class="_ _1"></span>ów i strat.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y3fd ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y3fe ff4 fs1 fc0 sc0 ls0 ws0">Instrumenty pochodne<span class="_ _1"></span> </div><div class="t m0 x2 hb y3ff ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y400 ff3 fs1 fc0 sc0 ls0 ws0">Instrumenty  pochodne  ujmuje  się  w  wartości  godziwej <span class="_ _19"> </span>na  dzień  zawarcia  kontraktu,  a  następnie </div><div class="t m0 x2 h3 y401 ff3 fs1 fc0 sc0 ls0 ws0">przeszacowuje <span class="_ _1a"> </span>do <span class="_ _1a"> </span>wartości <span class="_ _1a"> </span>godziwej <span class="_ _1a"> </span>na <span class="_ _1a"> </span>każdy <span class="_ _1a"> </span>dzień <span class="_ _1a"> </span>kończący <span class="_ _1a"> </span>okres <span class="_ _1a"> </span>sprawozdawczy. <span class="_ _1a"> </span>Instrumenty<span class="_ _1"></span> </div><div class="t m0 x2 h3 y402 ff3 fs1 fc0 sc0 ls0 ws0">pochodne <span class="_ _b"></span>wykazuje <span class="_ _b"></span>się <span class="_ _b"></span>jako <span class="_ _4"></span>ak<span class="_ _1"></span>tywa, <span class="_ _b"></span>gdy <span class="_ _b"></span>ich <span class="_ _4"></span>wart<span class="_ _1"></span>ość <span class="_ _b"></span>jest <span class="_ _4"></span>do<span class="_ _1"></span>datnia, <span class="_ _4"></span>i<span class="_ _1"></span> <span class="_ _4"></span>jak<span class="_ _8"></span>o <span class="_ _4"></span>z<span class="_ _1"></span>obowiąza<span class="_ _1"></span>nia <span class="_ _4"></span>–<span class="ff2"> <span class="_ _b"></span><span class="ff3">gdy <span class="_ _b"></span>ich <span class="_ _b"></span>wartość<span class="_ _1"></span> </span></span></div><div class="t m0 x2 h3 y403 ff3 fs1 fc0 sc0 ls0 ws0">jest ujemna, a zysk<span class="_ _1"></span> lub stratę z wyceny instru<span class="_ _1"></span>mentów ujmuje się <span class="_ _1"></span>niezwłocznie w wy<span class="_ _1"></span>niku finansowym.<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y404 ff3 fs1 fc0 sc0 ls0 ws0">Pochodny <span class="_ _8"></span>instrument <span class="_ _8"></span>finan<span class="_ _1"></span>sowy <span class="_ _8"></span>jest <span class="_ _8"></span>zaliczany <span class="_ _8"></span>do <span class="_ _1"></span>k<span class="_ _1"></span>rótkoterminowyc<span class="_ _1"></span>h <span class="_ _8"></span>instrumentów <span class="_ _8"></span>finansowyc<span class="_ _1"></span>h <span class="_ _1"></span>jeż<span class="_ _1"></span>eli </div><div class="t m0 x2 h3 y405 ff3 fs1 fc0 sc0 ls0 ws0">termin <span class="_ _1"></span>rozliczenia <span class="_ _1"></span>tego <span class="_ _1"></span>instrumentu <span class="_ _8"></span>lub jeg<span class="_ _1"></span>o c<span class="_ _1"></span>zęści <span class="_ _1"></span>przypada <span class="_ _1"></span>w <span class="_ _1"></span>okresie <span class="_ _1"></span>do <span class="_ _1"></span>jednego <span class="_ _1"></span>roku <span class="_ _1"></span>licząc<span class="_ _1"></span> od <span class="_ _1"></span>dnia </div><div class="t m0 x2 h3 y406 ff3 fs1 fc0 sc0 ls0 ws0">kończącego <span class="_ _1a"> </span>ok<span class="_ _1"></span>res <span class="_ _1a"> </span>sprawo<span class="_ _1"></span>zdawczy. <span class="_ _19"> </span>Jeżeli <span class="_ _1a"> </span>termi<span class="_ _1"></span>n <span class="_ _1a"> </span>ro<span class="_ _1"></span>zliczeni<span class="_ _1"></span><span class="ff2">a <span class="_ _19"> </span>instrumentu <span class="_ _19"> </span>finansowego <span class="_ _19"> </span>przypada <span class="_ _19"> </span>w </span></div></div></div><div class="pi" ></div></div><div id="pf23" class="pf w0 h0" ><div class="pc pc23 w0 h0"><img class="bi x0 y0 w3 h28" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y23 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y23 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">35<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y25 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y309 ff3 fs1 fc0 sc0 ls0 ws0">okresie <span class="_ _1"></span>po<span class="_ _1"></span>wyżej <span class="_ _8"></span>roku <span class="_ _8"></span>licząc <span class="_ _8"></span>od <span class="_ _1"></span>d<span class="_ _1"></span>nia <span class="_ _8"></span>kończącego <span class="_ _8"></span>okres <span class="_ _8"></span>sprawozdawc<span class="_ _1"></span>zy <span class="_ _8"></span>taki <span class="_ _8"></span>instrument <span class="_ _8"></span>lub <span class="_ _8"></span>jego <span class="_ _1"></span>c<span class="_ _1"></span>zęść </div><div class="t m0 x2 h3 y30a ff3 fs1 fc0 sc0 ls0 ws0">zaliczamy do długoterm<span class="_ _1"></span>inowyc<span class="_ _1"></span>h instrumentów finanso<span class="_ _1"></span>wych.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y407 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y408 ff6 fs1 fc0 sc0 ls0 ws0">Kapitał własny<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x2 hb y409 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y40a ff3 fs1 fc0 sc0 ls0 ws0">Kapitał <span class="_ _17"> </span>w<span class="_ _1"></span>łasny <span class="_ _1a"> </span>ujmuje <span class="_ _17"> </span>si<span class="_ _1"></span>ę <span class="_ _1a"> </span>w <span class="_ _17"> </span>księgach <span class="_ _1a"> </span>rachunkowych<span class="_ _1"></span> <span class="_ _17"> </span>z<span class="_ _1"></span> <span class="_ _17"> </span>podzia<span class="_ _1"></span>łem <span class="_ _17"> </span>na <span class="_ _1a"> </span>jego <span class="_ _1a"> </span>rodzaje <span class="_ _1a"> </span>i <span class="_ _17"> </span>wedłu<span class="_ _1"></span>g <span class="_ _17"> </span>z<span class="_ _1"></span>asad </div><div class="t m0 x2 h3 y40b ff3 fs1 fc0 sc0 ls0 ws0">określonych przepisam<span class="_ _1"></span>i prawa i <span class="_ _1"></span><span class="ff2">postanowieniami sta<span class="_ _1"></span>tutu.<span class="_ _1"></span> </span></div><div class="t m0 x2 h3 y40c ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y15c ff2 fs1 fc0 sc0 ls0 ws0">K<span class="ff3">apitał z<span class="_ _1"></span>e <span class="_ _1"></span>sprzedaży <span class="_ _8"></span>akcji <span class="_ _1"></span>powyżej <span class="_ _1"></span>ich <span class="_ _1"></span>wartości<span class="_ _1"></span> n<span class="_ _1"></span>ominalnej <span class="_ _e"></span>–</span> <span class="_ _1"></span><span class="ff3">tworzony <span class="_ _1"></span>jest<span class="_ _1"></span> z <span class="_ _1"></span>n<span class="_ _1"></span>adwyżki <span class="_ _1"></span>ceny <span class="_ _1"></span>emisyj<span class="_ _1"></span>nej </span></div><div class="t m0 x2 h3 y40d ff3 fs1 fc0 sc0 ls0 ws0">akcji <span class="_ _1"></span>powyżej <span class="_ _1"></span>ich <span class="_ _1"></span>wartości <span class="_ _1"></span>nominalnej<span class="_ _1"></span> pom<span class="_ _1"></span>niejszonej <span class="_ _1"></span>o <span class="_ _1"></span>koszty <span class="_ _1"></span>tej <span class="_ _1"></span>emisji. <span class="_ _1"></span>Koszty <span class="_ _1"></span>emisji <span class="_ _1"></span>akcji <span class="_ _1"></span>ponies<span class="_ _1"></span>ione </div><div class="t m0 x2 h3 y40e ff3 fs1 fc0 sc0 ls0 ws0">przy <span class="_ _b"></span>pows<span class="_ _1"></span>taniu <span class="_ _b"></span>spółki <span class="_ _0"></span>akcyjnej <span class="_ _b"></span>lub <span class="_ _0"></span>podwyżs<span class="_ _1"></span>zeniu <span class="_ _b"></span>kapi<span class="_ _1"></span>tału <span class="_ _b"></span>zakł<span class="_ _1"></span>adowego <span class="_ _b"></span>z<span class="_ _1"></span>mniejszają <span class="_ _0"></span>kapitał <span class="_ _b"></span>z <span class="_ _0"></span>emisji <span class="_ _b"></span>akc<span class="_ _1"></span>ji </div><div class="t m0 x2 h3 y40f ff3 fs1 fc0 sc0 ls0 ws0">powyżej ich wartości nominalnej do <span class="_ _0"></span>wysokości nadwyżk<span class="_ _1"></span>i wartości <span class="_ _0"></span>emisji nad wartością<span class="_ _8"></span><span class="ff2"> </span>nominalną akcji.<span class="ff2"> </span></div><div class="t m0 x2 h3 y410 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y411 ff2 fs1 fc0 sc0 ls0 ws0">N<span class="ff3">iepodzielony <span class="_ _8"></span>wynik <span class="_ _e"></span>finansowy <span class="_ _e"></span>obejmuje: <span class="_ _8"></span>kwoty <span class="_ _e"></span>powstałe <span class="_ _8"></span>z <span class="_ _e"></span>podziału <span class="_ _8"></span>zysk<span class="_ _1"></span>u, <span class="_ _8"></span>niepodzielony <span class="_ _e"></span>wynik <span class="_ _8"></span>z <span class="_ _8"></span>lat </span></div><div class="t m0 x2 h3 y412 ff3 fs1 fc0 sc0 ls0 ws0">ubiegłych,<span class="ff2"> </span>skutki błęd<span class="_ _1"></span>ów poprz<span class="_ _1"></span>ednich okresów.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y413 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y414 ff3 fs1 fc0 sc0 ls0 ws0">Odrębną pozycj<span class="_ _1"></span>ę kapitału własnego sta<span class="_ _1"></span>nowią <span class="_ _1"></span>udziały niedając<span class="_ _1"></span>e kontroli<span class="_ _1"></span><span class="ff2">. </span></div><div class="t m0 x2 h3 y198 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y415 ff6 fs1 fc0 sc0 ls0 ws0">Kredyty bankowe i po<span class="_ _1"></span>życzki<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x2 hb y416 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y417 ff3 fs1 fc0 sc0 ls0 ws0">W momencie początkowego ujęcia wszystkie <span class="_ _0"></span>kredyty bankowe, pożyczki i <span class="_ _0"></span>papiery <span class="_ _1"></span>dłużne są <span class="_ _0"></span>ujmowane<span class="_ _1"></span> </div><div class="t m0 x2 h3 y418 ff3 fs1 fc0 sc0 ls0 ws0">według <span class="_ _9"> </span>ceny <span class="_ _9"> </span>nabycia <span class="_ _9"> </span>odpowiadającej <span class="_ _9"> </span>wartości <span class="_ _9"> </span>godziwej <span class="_ _9"> </span>otrzymanych <span class="_ _1e"> </span>ś<span class="_ _1"></span>rodków <span class="_ _9"> </span>pieniężnyc<span class="_ _1"></span>h, </div><div class="t m0 x2 h3 y419 ff3 fs1 fc0 sc0 ls0 ws0">pomniejszonej o koszty<span class="_ _1"></span> związane z uzysk<span class="_ _1"></span>aniem danego kr<span class="_ _1"></span>edytu lub pożyczk<span class="_ _1"></span>i.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y365 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y10d ff3 fs1 fc0 sc0 ls0 ws0">Po <span class="_ _16"> </span>pocz<span class="_ _1"></span>ątkowym <span class="_ _17"> </span>ujęciu <span class="_ _17"> </span>oprocentowane <span class="_ _17"> </span>kredyty, <span class="_ _17"> </span>pożyczki <span class="_ _17"> </span>i <span class="_ _17"> </span>papiery <span class="_ _16"> </span>dłużne <span class="_ _17"> </span>są <span class="_ _17"> </span>następnie <span class="_ _17"> </span>wyceniane </div><div class="t m0 x2 h3 y41a ff3 fs1 fc0 sc0 ls0 ws0">według <span class="_ _e"></span><span class="ff2">s<span class="_ _1"></span>korygowanej <span class="_ _16"></span>cenie <span class="_ _16"></span>nabycia <span class="_ _e"></span>w <span class="_ _16"></span>postaci <span class="_ _16"></span>zamortyzowanego <span class="_ _16"></span>kosztu<span class="_ _1"></span>, <span class="_ _16"></span>przy <span class="_ _e"></span>z<span class="_ _1"></span>astosowaniu <span class="_ _16"></span>metody </span></div><div class="t m0 x2 h3 y41b ff3 fs1 fc0 sc0 ls0 ws0">efektywnej  stopy <span class="_ _19"> </span>procento<span class="_ _1"></span>wej.  Przy <span class="_ _19"> </span>obliczaniu  skorygowanej  ceny  nabycia  uwzględnia <span class="_ _19"> </span>się  koszty </div><div class="t m0 x2 h3 y41c ff3 fs1 fc0 sc0 ls0 ws0">związane <span class="_ _1a"> </span>z<span class="ff2"> </span>uzy<span class="_ _1"></span>skaniem <span class="_ _19"> </span>kredytu <span class="_ _1a"> </span>lub <span class="_ _19"> </span>pożycz<span class="_ _1"></span>ki <span class="_ _1a"> </span>oraz <span class="_ _19"> </span>dyskonta <span class="_ _19"> </span>lub <span class="_ _1a"> </span>premi<span class="_ _1"></span>e <span class="_ _1a"> </span>uzys<span class="_ _1"></span>kane <span class="_ _1a"> </span>przy <span class="_ _19"> </span>rozliczeniu </div><div class="t m0 x2 h3 y368 ff3 fs1 fc0 sc0 ls0 ws0">zobowiązania.<span class="ff2"> </span></div><div class="t m0 x2 h3 y369 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y41d ff6 fs1 fc0 sc0 ls0 ws0">Zobowiązania<span class="ff4"> </span></div><div class="t m0 x2 hb y41e ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y41f ff3 fs1 fc0 sc0 ls0 ws0">Po <span class="_ _16"></span>początkowym <span class="_ _16"></span>ujęciu <span class="_ _16"> </span>w<span class="_ _1"></span>szystkie <span class="_ _16"></span>zobowiązania, <span class="_ _16"></span>z <span class="_ _16"> </span>wyj<span class="_ _1"></span>ątkiem <span class="_ _16"></span>zobowiązań <span class="_ _16"></span>wycenianych <span class="_ _16"> </span>w<span class="_ _1"></span>g <span class="_ _16"></span>wartości </div><div class="t m0 x2 h3 y36d ff3 fs1 fc0 sc0 ls0 ws0">godziwej, wycenia <span class="_ _0"></span>się, co <span class="_ _0"></span>do zasady, w <span class="_ _b"></span>sk<span class="_ _1"></span>orygowanej cenie nabycia, <span class="_ _b"></span>s<span class="_ _1"></span>tosując metodę efektywnej stopy </div><div class="t m0 x2 h3 y36e ff2 fs1 fc0 sc0 ls0 ws0">procentowej.<span class="_ _1"></span> </div><div class="t m0 x2 h3 y1dd ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y420 ff3 fs1 fc0 sc0 ls0 ws0">Jednakże zobowiąza<span class="_ _1"></span>ń o ter<span class="_ _1"></span>minie wym<span class="_ _1"></span>agalności nie <span class="_ _1"></span>dłużs<span class="_ _1"></span>zym niż <span class="_ _1"></span>12 miesięcy od <span class="_ _1"></span>dnia bilansow<span class="_ _1"></span>ego ni<span class="_ _1"></span>e </div><div class="t m0 x2 h3 y421 ff3 fs1 fc0 sc0 ls0 ws0">dyskontuje się. <span class="ff2"> </span></div><div class="t m0 x2 h3 y372 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y373 ff3 fs1 fc0 sc0 ls0 ws0">Zobowiązania <span class="_ _20"> </span>prezentuje<span class="_ _1"></span> <span class="_ _24"> </span>s<span class="_ _1"></span>ię <span class="_ _20"> </span>w <span class="_ _24"> </span>spr<span class="_ _1"></span>awozdaniu <span class="_ _20"> </span>finansowym<span class="_ _1"></span> <span class="_ _24"> </span>w<span class="_ _1"></span> <span class="_ _20"> </span>podziale <span class="_ _20"> </span>na <span class="_ _20"> </span>długoterminowe <span class="_ _20"> </span>i </div><div class="t m0 x2 h3 y422 ff3 fs1 fc0 sc0 ls0 ws0">krótkoterminowe. <span class="_ _1e"> </span>Ponadto <span class="_ _20"> </span>wyodrębnia <span class="_ _20"> </span>si<span class="_ _1"></span>ę <span class="_ _20"> </span>zobowiąz<span class="_ _1"></span>ania <span class="_ _20"> </span>wobec <span class="_ _20"> </span>jednost<span class="_ _1"></span>ek <span class="_ _20"> </span>powiązanyc<span class="_ _1"></span>h <span class="_ _20"> </span>oraz </div><div class="t m0 x2 h3 y423 ff3 fs1 fc0 sc0 ls0 ws0">zobowiązania wobec <span class="_ _1"></span>pozostałych jedn<span class="_ _1"></span>ostek. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y424 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y377 ff3 fs1 fc0 sc0 ls0 ws0">Zaliczki <span class="_ _16"> </span>otrzy<span class="_ _1"></span>mane <span class="_ _16"> </span>o<span class="_ _1"></span>d <span class="_ _16"> </span>kont<span class="_ _1"></span>rahentów <span class="_ _16"> </span>n<span class="_ _1"></span>a <span class="_ _16"> </span>poczet <span class="_ _17"> </span>realizacji <span class="_ _17"> </span>usług <span class="_ _16"></span>prezentowan<span class="_ _1"></span>e <span class="_ _16"> </span>są <span class="_ _17"> </span>w <span class="_ _16"></span>sprawozda<span class="_ _1"></span>niach </div><div class="t m0 x2 h3 y378 ff2 fs1 fc0 sc0 ls0 ws0">finansowych w pozy<span class="_ _1"></span>cji bilansu <span class="_ _1"></span><span class="ff3">–</span> <span class="ff3">zobowiązania kr<span class="_ _1"></span>ótkoterminowe jako za<span class="_ _1"></span>liczki otrzymane na dosta<span class="_ _1"></span>wy.<span class="_ _1"></span></span> </div><div class="t m0 x2 h3 y379 ff3 fs1 fc0 sc0 ls0 ws0">Zobowiązani <span class="_ _e"></span>sta<span class="_ _1"></span>nowią <span class="_ _e"></span>również <span class="_ _e"></span>k<span class="_ _1"></span>woty <span class="_ _e"></span>zw<span class="_ _1"></span>iązane <span class="_ _e"></span>z <span class="_ _e"></span>roz<span class="_ _1"></span>liczeniem <span class="_ _e"></span>us<span class="_ _1"></span>ług <span class="_ _e"></span>budow<span class="_ _1"></span>lanych <span class="_ _e"></span>oraz<span class="_ _1"></span> <span class="_ _e"></span>innych <span class="_ _e"></span>usłu<span class="_ _1"></span>g </div><div class="t m0 x2 h3 y425 ff3 fs1 fc0 sc0 ls0 ws0">długoterminowych.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y426 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y427 ff3 fs1 fc0 sc0 ls0 ws0">Kwoty zatrzymane przez<span class="_ _1"></span> dostawców są wyo<span class="_ _1"></span>drębniane w sprawoz<span class="_ _1"></span>daniu finansowy<span class="_ _1"></span>m.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y23 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y23 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">36<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y25 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y309 ff6 fs1 fc0 sc0 ls0 ws0">Zobowiązania warunkowe<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x2 hb y30a ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y30b ff3 fs1 fc0 sc0 ls0 ws0">Zobowiązanie <span class="_ _16"> </span>w<span class="_ _1"></span>arunkowe <span class="_ _17"> </span>jest <span class="_ _17"> </span>możliwym <span class="_ _17"> </span>obowiązkiem, <span class="_ _17"> </span>powstającym <span class="_ _16"> </span>na <span class="_ _17"> </span>skutek <span class="_ _17"> </span>zdarzeń <span class="_ _16"> </span>przesz<span class="_ _1"></span>łych, </div><div class="t m0 x2 h3 y30c ff3 fs1 fc0 sc0 ls0 ws0">których <span class="_ _e"></span>istnienie <span class="_ _8"></span>zostanie <span class="_ _e"></span>potwierdzone <span class="_ _e"></span>dopiero <span class="_ _8"></span>w <span class="_ _e"></span>momenci<span class="_ _1"></span>e <span class="_ _8"></span>wys<span class="_ _1"></span>tąpienia <span class="_ _8"></span>lub <span class="_ _e"></span>niewys<span class="_ _1"></span>tąpienia <span class="_ _8"></span>jedneg<span class="_ _1"></span>o </div><div class="t m0 x2 h3 y30d ff3 fs1 fc0 sc0 ls0 ws0">lub  większej <span class="_ _19"> </span>ilości  niepewnych  przyszłych  zdarzeń,  ni<span class="_ _0"></span>e  w <span class="_ _19"> </span>pełni  podlegających  kontroli  Spółki <span class="_ _19"> </span>l<span class="_ _8"></span><span class="ff2 ls3">ub<span class="ls0"> </span></span></div><div class="t m0 x2 h3 y30e ff3 fs1 fc0 sc0 ls0 ws0">obecnym <span class="_ _15"> </span>obowi<span class="_ _1"></span>ązkiem, <span class="_ _15"> </span>kt<span class="_ _1"></span>óry <span class="_ _15"> </span>powstaje<span class="_ _1"></span> <span class="_ _15"> </span>na <span class="_ _15"> </span>sk<span class="_ _1"></span>utek <span class="_ _15"> </span>zdarz<span class="_ _1"></span>eń <span class="_ _15"> </span>przesz<span class="_ _1"></span>łych, <span class="_ _15"> </span>ale <span class="_ _18"> </span>nie <span class="_ _15"> </span>jest <span class="_ _15"> </span>ujm<span class="_ _1"></span>owany <span class="_ _15"> </span>w </div><div class="t m0 x2 h3 y30f ff3 fs1 fc0 sc0 ls0 ws0">sprawozdaniu, ponie<span class="_ _1"></span>waż:<span class="ff2"> </span></div><div class="t m0 x47 h3 y3e2 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">nie <span class="_ _16"></span>jest <span class="_ _16"></span>prawdopodo<span class="_ _1"></span>bne, <span class="_ _16"></span>aby <span class="_ _17"> </span>konieczne <span class="_ _16"></span>było <span class="_ _16"></span>wydatkowan<span class="_ _1"></span>ie <span class="_ _16"></span>środków <span class="_ _16"></span>zawierają<span class="_ _1"></span>cych <span class="_ _16"> </span>w <span class="_ _17"> </span>sobie </span></div><div class="t m0 x4f h3 y27c ff3 fs1 fc0 sc0 ls0 ws0">korzyści ekonomicz<span class="_ _1"></span>ne w celu wypełn<span class="_ _1"></span>ienia obowiązk<span class="_ _1"></span>ów lub<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x47 h3 y3e3 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">kwoty zobowiązania <span class="_ _1"></span>nie można wycenić wystarc<span class="_ _1"></span>zająco wiarygodn<span class="_ _1"></span>ie.<span class="_ _1"></span></span> </div><div class="t m0 x4f h3 y3e4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y3e5 ff3 fs1 fc0 sc0 ls0 ws0">Zidentyfikowane <span class="_ _18"> </span>zobo<span class="_ _1"></span>wiązania <span class="_ _18"> </span>warunkow<span class="_ _1"></span>e <span class="_ _18"> </span>podlegają <span class="_ _18"> </span>preze<span class="_ _1"></span>ntacji <span class="_ _18"> </span>w <span class="_ _18"> </span>spra<span class="_ _1"></span>wozdaniu <span class="_ _18"> </span>finans<span class="_ _1"></span>owym <span class="_ _18"> </span>w </div><div class="t m0 x2 h3 y3e6 ff3 fs1 fc0 sc0 ls0 ws0">dodatkowych informacj<span class="_ _1"></span>ach i objaśnieniach<span class="_ _1"></span>,<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y3e7 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y3e8 ff4 fs1 fc0 sc0 ls0 ws0">Rezerwy </div><div class="t m0 x2 hb y3e9 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y197 ff3 fs1 fc0 sc0 ls0 ws0">Rezerwy <span class="_ _19"> </span>tworzone <span class="_ _1a"> </span>są <span class="_ _19"> </span>wówcz<span class="_ _1"></span>as, <span class="_ _1a"> </span>gdy <span class="_ _19"> </span>na  sporządzającym <span class="_ _1a"> </span>sprawozdan<span class="_ _1"></span>ie <span class="_ _1a"> </span>finansowe<span class="_ _1"></span><span class="ff2"> <span class="_ _19"> </span></span>ciąży <span class="_ _1a"> </span>istni<span class="_ _1"></span>ejący </div><div class="t m0 x2 h3 y3ea ff3 fs1 fc0 sc0 ls0 ws0">obowiązek <span class="_ _1e"> </span>(<span class="_ _1"></span>prawny <span class="_ _9"> </span>lub <span class="_ _1e"> </span>zwy<span class="_ _1"></span>czajowo <span class="_ _9"> </span>oczekiwany) <span class="_ _1e"> </span>wy<span class="_ _1"></span>nikający <span class="_ _9"> </span>ze <span class="_ _1e"> </span>zdarzeń <span class="_ _1e"> </span>prz<span class="_ _1"></span>eszłych <span class="_ _9"> </span>i <span class="_ _1e"> </span>gdy </div><div class="t m0 x2 h3 y3eb ff3 fs1 fc0 sc0 ls0 ws0">prawdopodobne <span class="_ _c"> </span>jest, <span class="_ _c"> </span>że <span class="_ _c"> </span>wy<span class="_ _1"></span>pełnienie <span class="_ _c"> </span>tego <span class="_ _c"> </span>obowiąz<span class="_ _1"></span>ku <span class="_ _18"> </span>s<span class="_ _1"></span>powoduje <span class="_ _c"> </span>konieczność <span class="_ _c"> </span>wypływu <span class="_ _c"> </span>korz<span class="_ _1"></span>yści </div><div class="t m0 x2 h3 y3ec ff3 fs1 fc0 sc0 ls0 ws0">ekonomicznych oraz m<span class="_ _1"></span>ożna dokonać wi<span class="_ _1"></span>arygodnego o<span class="_ _1"></span>szacowania kwoty t<span class="_ _1"></span>e<span class="_ _1"></span>go zobowiąza<span class="_ _1"></span>nia. <span class="ff2"> </span></div><div class="t m0 x2 h3 y42a ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y42b ff3 fs1 fc0 sc0 ls0 ws0">Jeżeli  s<span class="_ _1"></span>porządzający<span class="_ _1"></span>  s<span class="_ _1"></span>prawozdanie  f<span class="_ _1"></span>inansowe<span class="_ _1"></span><span class="ff2"> <span class="_ _15"> </span></span>spodziewa <span class="_ _15"> </span>się, <span class="_ _15"> </span>że <span class="_ _15"> </span>koszty <span class="_ _15"> </span>obję<span class="_ _1"></span>te  rezerw<span class="_ _1"></span>ą  zos<span class="_ _1"></span>taną </div><div class="t m0 x2 h3 y42c ff3 fs1 fc0 sc0 ls0 ws0">zwrócone, na <span class="_ _b"></span>prz<span class="_ _1"></span>ykład na <span class="_ _0"></span>mocy umowy <span class="_ _0"></span>ubezpieczeni<span class="_ _1"></span>a, <span class="_ _0"></span>wówczas zwrot <span class="_ _0"></span>ten jest <span class="_ _b"></span>uj<span class="_ _1"></span>mowany jako <span class="_ _0"></span>odrębny </div><div class="t m0 x2 h3 y42d ff3 fs1 fc0 sc0 ls0 ws0">składnik <span class="_ _e"></span>aktywów, <span class="_ _e"></span>ale <span class="_ _8"></span>ty<span class="_ _1"></span>lko <span class="_ _8"></span>wówc<span class="_ _1"></span>zas, <span class="_ _e"></span>gdy <span class="_ _8"></span>istn<span class="_ _1"></span>ieje <span class="_ _8"></span>wy<span class="_ _1"></span>starczając<span class="_ _1"></span>a <span class="_ _8"></span>pewność<span class="_ _1"></span>, <span class="_ _8"></span>że <span class="_ _e"></span>zwrot <span class="_ _e"></span>ten <span class="_ _8"></span>r<span class="_ _1"></span>zeczywiście </div><div class="t m0 x2 h3 y42e ff3 fs1 fc0 sc0 ls0 ws0">nastąpi.<span class="ff2"> </span></div><div class="t m0 x2 h3 y42f ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y430 ff3 fs1 fc0 sc0 ls0 ws0">Koszty <span class="_ _1"></span>dotyczące <span class="_ _1"></span>danej<span class="_ _1"></span> r<span class="_ _1"></span>ezerwy <span class="_ _1"></span>są <span class="_ _1"></span>wykaz<span class="_ _1"></span>ane <span class="_ _1"></span>w <span class="_ _1"></span>rachunku <span class="_ _1"></span>zys<span class="_ _1"></span>ków <span class="_ _1"></span>i <span class="_ _1"></span>strat <span class="_ _1"></span>po <span class="_ _1"></span>pomn<span class="_ _1"></span>iejszeniu <span class="_ _1"></span>o <span class="_ _1"></span>wszelkie </div><div class="t m0 x2 h3 y431 ff2 fs1 fc0 sc0 ls0 ws0">zwroty. </div><div class="t m0 x2 h3 y432 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y433 ff2 fs1 fc0 sc0 ls0 ws0">Grupa <span class="ff3">tworzy rezerwy na przysz<span class="_ _1"></span>łe naprawy gwarancyjne na drodze szacunków opartych na przeszłyc<span class="_ _1"></span>h </span></div><div class="t m0 x2 h3 y434 ff3 fs1 fc0 sc0 ls0 ws0">zdarzeniach związany<span class="_ _1"></span>ch poniesionym<span class="_ _1"></span>i wydatkami z teg<span class="_ _1"></span>o tytułu.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y435 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y436 ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>prz<span class="_ _1"></span>ypadku <span class="_ _b"></span>gdy <span class="_ _b"></span>w<span class="_ _1"></span>pływ <span class="_ _b"></span>war<span class="_ _1"></span>tości <span class="_ _b"></span>pieniądza <span class="_ _b"></span>w <span class="_ _b"></span>cz<span class="_ _1"></span>asie <span class="_ _4"></span>j<span class="_ _1"></span>est <span class="_ _b"></span>istotny, <span class="_ _b"></span>wie<span class="_ _1"></span>lkość <span class="_ _b"></span>rezerwy <span class="_ _b"></span>jes<span class="_ _1"></span>t <span class="_ _b"></span>ustalana <span class="_ _b"></span>poprzez<span class="_ _1"></span> </div><div class="t m0 x2 h3 y437 ff3 fs1 fc0 sc0 ls0 ws0">zdyskontowanie <span class="_ _18"> </span>prognoz<span class="_ _1"></span>owanych <span class="_ _18"> </span>przy<span class="_ _1"></span>szłych <span class="_ _18"> </span>przepły<span class="_ _1"></span>wów <span class="_ _18"> </span>pieniężnych <span class="_ _18"> </span>do <span class="_ _18"> </span>wartoś<span class="_ _1"></span>ci <span class="_ _18"> </span>bieżącej, <span class="_ _18"> </span>przy </div><div class="t m0 x2 h3 y438 ff3 fs1 fc0 sc0 ls0 ws0">zastosowaniu sto<span class="_ _1"></span>py dys<span class="_ _1"></span>kontowej brut<span class="_ _1"></span>to odzwierc<span class="_ _1"></span>iedlaj<span class="_ _1"></span>ącej aktua<span class="_ _1"></span>l<span class="_ _1"></span>ne oceny <span class="_ _1"></span>rynkowe <span class="_ _1"></span>wartości <span class="_ _1"></span>pieniądza </div><div class="t m0 x2 h3 y439 ff3 fs1 fc0 sc0 ls0 ws0">w czasie <span class="_ _1"></span>oraz <span class="_ _1"></span>ewentualneg<span class="_ _1"></span>o ryz<span class="_ _1"></span>yka związane<span class="_ _1"></span>go z <span class="_ _1"></span>danym <span class="_ _1"></span>zobowiązani<span class="_ _1"></span>em. Jeżel<span class="_ _1"></span>i zastos<span class="_ _1"></span>owana zosta<span class="_ _1"></span>ła </div><div class="t m0 x2 h3 y43a ff3 fs1 fc0 sc0 ls0 ws0">metoda <span class="_ _b"></span>po<span class="_ _1"></span>legająca <span class="_ _0"></span>na <span class="_ _b"></span>dy<span class="_ _1"></span>skontowaniu, zwiększenie <span class="_ _b"></span>rez<span class="_ _1"></span>erwy <span class="_ _0"></span>w <span class="_ _0"></span>związku <span class="_ _0"></span>z <span class="_ _0"></span>upływem <span class="_ _b"></span>c<span class="_ _1"></span>zasu <span class="_ _0"></span>jest <span class="_ _0"></span>ujmowane </div><div class="t m0 x2 h3 y43b ff2 fs1 fc0 sc0 ls0 ws0">jako koszty finansowan<span class="_ _1"></span>ia zew<span class="_ _1"></span><span class="ff3">nętrznego.</span> </div><div class="t m0 x2 h3 y43c ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y43d ff3 fs1 fc0 sc0 ls0 ws0">Rozwiązanie <span class="_ _e"></span>niewy<span class="_ _1"></span>korzys<span class="_ _1"></span>tanych <span class="_ _e"></span>rezerw <span class="_ _e"></span>następuje <span class="_ _16"></span>na <span class="_ _e"></span>dzień, <span class="_ _e"></span>na <span class="_ _e"></span>który<span class="_ _1"></span> <span class="_ _e"></span>okazały <span class="_ _e"></span>się <span class="_ _e"></span>z<span class="_ _1"></span>będne. <span class="_ _e"></span>Powstan<span class="_ _1"></span>ie </div><div class="t m0 x2 h3 y43e ff3 fs1 fc0 sc0 ls0 ws0">zobowiązania, na które<span class="_ _1"></span> uprzednio utworz<span class="_ _1"></span>ono rezerwę, <span class="_ _1"></span>powoduje wykorzy<span class="_ _1"></span>stanie rezerwy<span class="_ _1"></span>.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y43f ff3 fs1 fc0 sc0 ls0 ws0">Jednostka <span class="_ _17"> </span>tworzy<span class="_ _1"></span> <span class="_ _17"> </span>rezerwy <span class="_ _1a"> </span>na <span class="_ _17"> </span>straty <span class="_ _17"> </span>z <span class="_ _1a"> </span>tytułu <span class="_ _17"> </span>kontraktów <span class="_ _17"> </span>bud<span class="_ _1"></span>owlanych <span class="_ _17"> </span>l<span class="_ _1"></span>ub <span class="_ _17"> </span>podobnyc<span class="_ _1"></span>h, <span class="_ _17"> </span>w <span class="_ _17"> </span>mo<span class="_ _1"></span>mencie </div><div class="t m0 x2 h3 y440 ff2 fs1 fc0 sc0 ls0 ws0">dokonania szacunku straty<span class="_ _1"></span>. </div><div class="t m0 x2 hb y441 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y378 ff6 fs1 fc0 sc0 ls0 ws0">Rezerwy na świad<span class="_ _1"></span>czenia pracownicze<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x2 h3 y379 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y425 ff3 fs1 fc0 sc0 ls0 ws0">Sporządzający <span class="_ _16"></span>sprawozda<span class="_ _1"></span>nie<span class="ff2"> <span class="_ _16"></span></span>tworzy<span class="_ _1"></span> <span class="_ _16"></span>rezerwę <span class="_ _16"></span>na <span class="_ _e"></span>kos<span class="_ _1"></span>zty <span class="_ _16"></span>kumulowanych <span class="_ _16"></span>płatnyc<span class="_ _1"></span>h <span class="_ _16"></span>nieobecności, <span class="_ _16"></span>które </div><div class="t m0 x2 h3 y426 ff3 fs1 fc0 sc0 ls0 ws0">będzie <span class="_ _19"> </span>musiała  ponieść <span class="_ _1a"> </span>w<span class="_ _1"></span> <span class="_ _19"> </span>wyniku  niewykorzystanego <span class="_ _19"> </span>przez  pracowników <span class="_ _19"> </span>upr<span class="_ _1"></span>awnienia,  a <span class="_ _1a"> </span>które  to </div><div class="t m0 x2 h3 y427 ff3 fs1 fc0 sc0 ls0 ws0">uprawnienie naros<span class="_ _1"></span>ło na dzień bilansowy a <span class="_ _1"></span>także na odprawy em<span class="_ _1"></span>erytalne. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y428 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _13"> </span> </div></div></div><div class="pi" ></div></div><div id="pf25" class="pf w0 h0" ><div class="pc pc25 w0 h0"><img class="bi x0 y0 w3 h28" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y23 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y23 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">37<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y25 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y309 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y30a ff3 fs1 fc0 sc0 ls0 ws0">Rezerwy <span class="_ _15"> </span>na  k<span class="_ _1"></span>oszty <span class="_ _15"> </span>niewykorzy<span class="_ _1"></span>stanych <span class="_ _15"> </span>urlopów  wy<span class="_ _1"></span>liczane <span class="_ _15"> </span>są <span class="_ _15"> </span>na <span class="_ _15"> </span>podstawie <span class="_ _15"> </span>fakty<span class="_ _1"></span>cznej <span class="_ _15"> </span>liczby <span class="_ _15"> </span>dni </div><div class="t m0 x2 h3 y30b ff3 fs1 fc0 sc0 ls0 ws0">niewykorzystanyc<span class="_ _1"></span>h urlopów<span class="_ _1"></span> w <span class="_ _1"></span>bieżącym <span class="_ _1"></span>okresie <span class="_ _1"></span>powięk<span class="_ _1"></span>szonej o <span class="_ _1"></span>liczbę <span class="_ _1"></span>dni <span class="_ _1"></span>niewykorzys<span class="_ _1"></span>tanych urlopów<span class="_ _1"></span> </div><div class="t m0 x2 h3 y30c ff3 fs1 fc0 sc0 ls0 ws0">z  okresów  poprzednich.  Rezerwę  na  koszty  kumulowanych  płatnyc<span class="_ _1"></span>h  nieo<span class="_ _1"></span>bec<span class="_ _1"></span>ności  ujmuje  się  po </div><div class="t m0 x2 h3 y30d ff3 fs1 fc0 sc0 ls0 ws0">potrąceniu wszelkich kwot<span class="_ _1"></span> już zapłaconyc<span class="_ _1"></span>h. Rezerwa urlopowa n<span class="_ _1"></span>ie podlega zdysk<span class="_ _1"></span>ontowaniu.<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y30e ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y30f ff3 fs1 fc0 sc0 ls0 ws0">Rezerwa na <span class="_ _0"></span>odprawy emery<span class="_ _1"></span>talne tworzy się <span class="_ _0"></span>na podstawie liczby pracowników i <span class="_ _0"></span>liczby lat po<span class="_ _0"></span>zostającyc<span class="_ _1"></span>h </div><div class="t m0 x2 h3 y310 ff3 fs1 fc0 sc0 ls0 ws0">do chwili odejśc<span class="_ _1"></span>ia na emeryturę. Rezerw<span class="_ _1"></span>a na odprawy <span class="_ _1"></span>emerytalne podle<span class="_ _1"></span>ga zdyskontowa<span class="_ _1"></span>niu.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y311 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y312 ff4 fs1 fc0 sc0 ls0 ws0">Przychody </div><div class="t m0 x2 hb y313 ff4 fs1 fc8 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y314 ff3 fs1 fc0 sc0 ls0 ws0">Wysokość <span class="_ _8"></span>przyc<span class="_ _1"></span>hodów <span class="_ _1"></span>Jednostk<span class="_ _1"></span>a <span class="_ _1"></span>usta<span class="_ _1"></span>la <span class="_ _1"></span>we<span class="_ _1"></span>dług <span class="_ _1"></span>w<span class="_ _1"></span>artośc<span class="_ _1"></span>i <span class="_ _1"></span>godziwej <span class="_ _8"></span>zap<span class="_ _1"></span>łaty <span class="_ _8"></span>otrzymanej <span class="_ _8"></span>bądź <span class="_ _8"></span>należnej.<span class="_ _1"></span> </div><div class="t m0 x2 h3 y315 ff3 fs1 fc0 sc0 ls0 ws0">Wartość <span class="_ _e"></span>godziwą <span class="_ _e"></span>z<span class="_ _1"></span>apłaty <span class="_ _e"></span>u<span class="_ _1"></span>stala <span class="_ _e"></span>się <span class="_ _e"></span>dy<span class="_ _1"></span>skontując <span class="_ _e"></span>wsz<span class="_ _1"></span>ystkie <span class="_ _e"></span>przy<span class="_ _1"></span>szłe <span class="_ _e"></span>wpływy <span class="_ _e"></span>w <span class="_ _16"></span>oparciu <span class="_ _e"></span>o <span class="_ _e"></span>kalkulacy<span class="_ _1"></span>jną </div><div class="t m0 x2 h3 y316 ff3 fs1 fc0 sc0 ls0 ws0">stopę <span class="_ _1"></span>procento<span class="_ _1"></span>wą. <span class="_ _1"></span>Kalkula<span class="_ _1"></span>cyjną <span class="_ _1"></span>s<span class="_ _1"></span>topę <span class="_ _1"></span>procentow<span class="_ _1"></span>ą <span class="_ _1"></span>w <span class="_ _1"></span>s<span class="_ _1"></span>posób <span class="_ _1"></span>najpr<span class="_ _1"></span>os<span class="_ _1"></span>tszy <span class="_ _1"></span>ustala <span class="_ _8"></span>się <span class="_ _1"></span>na <span class="_ _1"></span>poz<span class="_ _1"></span>iomie <span class="_ _1"></span>s<span class="_ _1"></span>topy </div><div class="t m0 x2 h3 y104 ff3 fs1 fc0 sc0 ls0 ws0">procentowej <span class="_ _19"> </span>stosowanej <span class="_ _19"> </span>do <span class="_ _19"> </span>podobnego  instrumentu <span class="_ _1a"> </span>finansowego<span class="_ _1"></span> <span class="_ _1a"> </span>wyem<span class="_ _1"></span>itowanego <span class="_ _19"> </span>przez <span class="_ _19"> </span>wystawcę<span class="_ _1"></span> </div><div class="t m0 x2 h3 y317 ff3 fs1 fc0 sc0 ls0 ws0">posiadającego <span class="_ _21"> </span>pod<span class="_ _1"></span>obną <span class="_ _21"> </span>wiarygo<span class="_ _1"></span>dność <span class="_ _21"> </span>kredytową<span class="_ _1"></span> <span class="_ _21"> </span>lub <span class="_ _21"> </span>stopy<span class="_ _1"></span> <span class="_ _21"> </span>procentowej <span class="_ _21"> </span>d<span class="_ _1"></span>yskontującej <span class="_ _21"> </span>wartoś<span class="_ _1"></span>ć </div><div class="t m0 x2 h3 y318 ff3 fs1 fc0 sc0 ls0 ws0">nominalną instrumentu f<span class="_ _1"></span>inansoweg<span class="_ _1"></span>o do bieżą<span class="_ _1"></span>cej, gotówk<span class="_ _1"></span>owej ceny sprzedaży to<span class="_ _1"></span>waru lub usługi.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y319 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y31a ff3 fs1 fc0 sc0 ls0 ws0">Różnicę <span class="_ _15"> </span>pomiędzy <span class="_ _18"> </span>nominalną <span class="_ _15"> </span>i <span class="_ _15"> </span>g<span class="_ _1"></span>odziwą <span class="_ _15"> </span>wartości<span class="_ _1"></span>ą <span class="_ _15"> </span>należnośc<span class="_ _1"></span>i <span class="_ _15"> </span>(dyskonto) <span class="_ _15"> </span>ujmuje <span class="_ _18"> </span>się <span class="_ _15"> </span>jako <span class="_ _15"> </span>kosz<span class="_ _1"></span>ty </div><div class="t m0 x2 h3 y31b ff3 fs1 fc0 sc0 ls0 ws0">działalności, której doty<span class="_ _1"></span>czą należności.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y31c ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y31d ff3 fs1 fc0 sc0 ls0 ws0">Kwotę <span class="_ _b"></span>przychodów <span class="_ _b"></span>wy<span class="_ _1"></span>nikającyc<span class="_ _1"></span>h <span class="_ _b"></span>z <span class="_ _b"></span>transakcji <span class="_ _b"></span>określa <span class="_ _b"></span>si<span class="_ _1"></span>ę <span class="_ _b"></span>zazwyczaj <span class="_ _b"></span>w <span class="_ _b"></span>drodz<span class="_ _1"></span>e <span class="_ _b"></span>umowy <span class="_ _b"></span>między<span class="_ _1"></span> <span class="_ _b"></span>Jednostką<span class="_ _8"></span><span class="ff2">, </span></div><div class="t m0 x2 h3 y31e ff3 fs1 fc0 sc0 ls0 ws0">a <span class="_ _b"></span>kupującym bądź <span class="_ _b"></span>użytkownikiem <span class="_ _0"></span>składnika <span class="_ _0"></span>aktywów. Jej <span class="_ _b"></span>wysokość <span class="_ _0"></span>ustala <span class="_ _b"></span>się <span class="_ _0"></span>według <span class="_ _0"></span>wartości <span class="_ _b"></span>g<span class="_ _1"></span>odziwej </div><div class="t m0 x2 h3 y31f ff3 fs1 fc0 sc0 ls0 ws0">zapłaty, <span class="_ _1c"> </span>uwzględniaj<span class="_ _1"></span>ąc <span class="_ _1c"> </span>kwoty <span class="_ _1c"> </span>rab<span class="_ _1"></span>atów <span class="_ _1c"> </span>handlo<span class="_ _1"></span>wych <span class="_ _1c"> </span>oraz <span class="_ _1c"> </span>rabat<span class="_ _1"></span>ów <span class="_ _1c"> </span>hurtowyc<span class="_ _1"></span>h <span class="_ _1c"> </span>przyznanych <span class="_ _1c"> </span>przez<span class="_ _1"></span> </div><div class="t m0 x2 h3 y220 ff3 fs1 fc0 sc0 ls0 ws0">Jednostkę. <span class="_ _1a"> </span>Jeżeli <span class="_ _19"> </span>wynik <span class="_ _1a"> </span>transak<span class="_ _1"></span>cji <span class="_ _1a"> </span>dotyczącej<span class="_ _1"></span> <span class="_ _1a"> </span>świadczenia <span class="_ _1a"> </span>us<span class="_ _1"></span>ług <span class="_ _1a"> </span>moż<span class="_ _1"></span>n<span class="_ _1"></span>a <span class="_ _1a"> </span>oszacować <span class="_ _19"> </span>w <span class="_ _1a"> </span>wiarygod<span class="_ _1"></span>ny </div><div class="t m0 x2 h3 y320 ff3 fs1 fc0 sc0 ls0 ws0">sposób, <span class="_ _8"></span>przy<span class="_ _1"></span>chody <span class="_ _8"></span>z <span class="_ _e"></span>transakcji <span class="_ _8"></span>na<span class="_ _1"></span>leży <span class="_ _8"></span>ująć <span class="_ _e"></span>na <span class="_ _8"></span>podsta<span class="_ _1"></span>wie <span class="_ _8"></span>stopnia <span class="_ _e"></span>zaawansowani<span class="_ _1"></span>a <span class="_ _8"></span>realizac<span class="_ _1"></span>ji <span class="_ _8"></span>transakcji </div><div class="t m0 x2 h3 y321 ff3 fs1 fc0 sc0 ls0 ws0">na <span class="_ _16"> </span>dzień <span class="_ _17"> </span>bilansowy. <span class="_ _16"> </span>Wyn<span class="_ _1"></span>ik <span class="_ _16"> </span>transak<span class="_ _1"></span>cji <span class="_ _16"> </span>można <span class="_ _17"> </span>ocenić <span class="_ _16"> </span>w <span class="_ _17"> </span>wiarygodny <span class="_ _16"> </span>s<span class="_ _1"></span>posób, <span class="_ _16"> </span>jeżeli <span class="_ _17"> </span>zostaną <span class="_ _16"> </span>spe<span class="_ _1"></span>łnione </div><div class="t m0 x2 h3 y322 ff3 fs1 fc0 sc0 ls0 ws0">wszystkie następujące <span class="_ _1"></span>warunki:<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 xa3 h3 y432 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">kwotę przychodów moż<span class="_ _1"></span>na wycenić w w<span class="_ _1"></span>iarygodny spo<span class="_ _1"></span>sób, <span class="_ _1"></span></span> </div><div class="t m0 xa3 h3 y433 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">istnieje <span class="_ _25"> </span>prawdo<span class="_ _1"></span>podobieństwo, <span class="_ _1b"> </span>że <span class="_ _25"> </span>jednostka <span class="_ _1b"> </span>uzyska <span class="_ _25"> </span>k<span class="_ _1"></span>orzyści <span class="_ _25"> </span>ek<span class="_ _1"></span>onomiczne <span class="_ _25"> </span>z <span class="_ _1b"> </span>tytułu </span></div><div class="t m0 xa4 h3 y434 ff2 fs1 fc0 sc0 ls0 ws0">przeprowadzonej transak<span class="_ _1"></span>cji,<span class="_ _1"></span> </div><div class="t m0 xa3 h3 y435 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">stopień realizacji tr<span class="_ _1"></span>ansakcji na dzień bilanso<span class="_ _1"></span>wy może by<span class="_ _1"></span>ć określony w wiary<span class="_ _1"></span>godny sposób,<span class="_ _8"></span></span> </div><div class="t m0 xa3 h3 y436 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">koszty <span class="_ _c"> </span>poniesione <span class="_ _18"> </span>w <span class="_ _c"> </span>związk<span class="_ _1"></span>u <span class="_ _18"> </span>transakcją <span class="_ _c"> </span>oraz <span class="_ _c"> </span>koszty <span class="_ _c"> </span>zakończenia <span class="_ _c"> </span>transakcji <span class="_ _18"> </span>m<span class="_ _1"></span>ogą <span class="_ _18"> </span>być<span class="_ _1"></span> </span></div><div class="t m0 xa4 h3 y437 ff3 fs1 fc0 sc0 ls0 ws0">wycenione w wiarygo<span class="_ _1"></span>dny sposób. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4f h3 y438 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y439 ff3 fs1 fc0 sc0 ls0 ws0">Ujęcie <span class="_ _8"></span>prz<span class="_ _1"></span>ychodów <span class="_ _e"></span>poprzez<span class="_ _1"></span> <span class="_ _8"></span>odwoła<span class="_ _1"></span>nie <span class="_ _8"></span>si<span class="_ _1"></span>ę <span class="_ _8"></span>do <span class="_ _e"></span>stopnia<span class="_ _1"></span> <span class="_ _8"></span>zaawa<span class="_ _1"></span>nsowania <span class="_ _e"></span>realizacji <span class="_ _e"></span>transakcj<span class="_ _1"></span>i <span class="_ _8"></span>jest <span class="_ _e"></span>często </div><div class="t m0 x2 h3 y43a ff3 fs1 fc0 sc0 ls0 ws0">określane <span class="_ _17"> </span>jako <span class="_ _17"> </span>metoda <span class="_ _16"> </span>s<span class="_ _1"></span>topnia <span class="_ _17"> </span>zaawansowania. <span class="_ _17"> </span>Zgodnie <span class="_ _17"> </span>z <span class="_ _17"> </span>tą <span class="_ _16"> </span>metod<span class="_ _1"></span>ą <span class="_ _17"> </span>przychody <span class="_ _17"> </span>ujmuje <span class="_ _17"> </span>się <span class="_ _16"> </span>w <span class="_ _17"> </span>tych<span class="_ _1"></span> </div><div class="t m0 x2 h3 y43b ff3 fs1 fc0 sc0 ls0 ws0">okresach, <span class="_ _0"></span>w <span class="_ _0"></span>których <span class="_ _0"></span>odbywa <span class="_ _0"></span>się <span class="_ _b"></span>świadczen<span class="_ _1"></span>ie <span class="_ _b"></span>us<span class="_ _1"></span>ług. <span class="_ _b"></span>Uj<span class="_ _1"></span>mowanie przyc<span class="_ _1"></span>hodów <span class="_ _b"></span>opart<span class="_ _1"></span>e <span class="_ _0"></span>o <span class="_ _b"></span>powyż<span class="_ _1"></span>szą <span class="_ _0"></span>metodę </div><div class="t m0 x2 h3 y43c ff3 fs1 fc0 sc0 ls0 ws0">dostarcza <span class="_ _1c"> </span>użyteczny<span class="_ _1"></span>ch <span class="_ _1c"> </span>informacji <span class="_ _1c"> </span>na <span class="_ _1c"> </span>temat <span class="_ _1c"> </span>zasi<span class="_ _1"></span>ęgu <span class="_ _1c"> </span>działalności <span class="_ _1c"> </span>usłu<span class="_ _1"></span>gowej <span class="_ _1c"> </span>oraz <span class="_ _1c"> </span>wyników <span class="_ _1c"> </span>t<span class="_ _1"></span>ejże </div><div class="t m0 x2 h3 y43d ff3 fs1 fc0 sc0 ls0 ws0">działalności <span class="_ _26"> </span>w <span class="_ _26"> </span>danym <span class="_ _26"> </span>okres<span class="_ _1"></span>ie. <span class="_ _26"> </span>Przychody <span class="_ _26"> </span>są <span class="_ _26"> </span>ujmowan<span class="_ _1"></span>e <span class="_ _26"> </span>tylko <span class="_ _26"> </span>wówczas, <span class="_ _26"> </span>gdy <span class="_ _26"> </span>istnieje </div><div class="t m0 x2 h3 y43e ff3 fs1 fc0 sc0 ls0 ws0">prawdopodobieństw<span class="_ _1"></span>o <span class="_ _17"> </span>uzy<span class="_ _1"></span>skania <span class="_ _17"> </span>prz<span class="_ _1"></span>ez <span class="_ _1a"> </span>jednostkę <span class="_ _1a"> </span>korzyśc<span class="_ _1"></span>i <span class="_ _1a"> </span>ekonomicznych <span class="_ _17"> </span>z <span class="_ _1a"> </span>tytułu <span class="_ _17"> </span>prze<span class="_ _1"></span>prowadzonej </div><div class="t m0 x2 h3 y43f ff3 fs1 fc0 sc0 ls0 ws0">transakcji. <span class="_ _18"> </span>Jeśli <span class="_ _18"> </span>występuje <span class="_ _18"> </span>niepewn<span class="_ _1"></span>ość <span class="_ _18"> </span>dotycząca <span class="_ _18"> </span>ściągalności <span class="_ _c"> </span>należnej <span class="_ _18"> </span>kwoty <span class="_ _18"> </span>j<span class="_ _1"></span>uż <span class="_ _18"> </span>zaliczonej <span class="_ _18"> </span>do </div><div class="t m0 x2 h3 y440 ff3 fs1 fc0 sc0 ls0 ws0">przychodów, wówcz<span class="_ _1"></span>as nieściągalną kwotę<span class="_ _1"></span> lub kwotę, w odn<span class="_ _1"></span>iesieniu do której o<span class="_ _1"></span>dzyskanie przesta<span class="_ _1"></span>ło być </div><div class="t m0 x2 h3 y441 ff2 fs1 fc0 sc0 ls0 ws0">prawdopodobne, jed<span class="_ _1"></span>nos<span class="ff3">tka uj<span class="_ _1"></span>muje w kosztach, a n<span class="_ _1"></span>ie jako korektę pierwot<span class="_ _1"></span>nie ujętej kwoty<span class="_ _1"></span> przychodów. <span class="_ _8"></span></span> </div><div class="t m0 x2 h3 y442 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y379 ff3 fs1 fc0 sc0 ls0 ws0">Sporządzający  sprawozda<span class="_ _1"></span>nie  finansowe  stosuje  metodę  zawans<span class="_ _1"></span>owania  opartą  na  relacji  kosztów </div><div class="t m0 x2 h3 y425 ff3 fs1 fc0 sc0 ls0 ws0">poniesionych do całkow<span class="_ _1"></span>itych kosztów przew<span class="_ _1"></span>idywanych do wyk<span class="_ _1"></span>onania danej us<span class="_ _1"></span>ługi.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y426 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _13"> </span> </div></div></div><div class="pi" ></div></div><div id="pf26" class="pf w0 h0" ><div class="pc pc26 w0 h0"><img class="bi x0 y0 w3 h28" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y23 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y23 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">38<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y25 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y309 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y443 ff3 fs1 fc0 sc0 ls0 ws0">Jeżeli <span class="_ _16"></span>wyniku <span class="_ _16"></span>transakcji <span class="_ _16"></span>dotyc<span class="_ _1"></span>zącej <span class="_ _16"></span>świadczenia <span class="_ _16"></span>usług <span class="_ _16"></span>nie <span class="_ _16"></span>można <span class="_ _16"> </span>oszac<span class="_ _1"></span>ować <span class="_ _16"></span>w <span class="_ _16"></span>wiarygodny <span class="_ _16"></span>sposób, </div><div class="t m0 x2 h3 y444 ff3 fs1 fc0 sc0 ls0 ws0">przychody <span class="_ _b"></span>z <span class="_ _b"></span>transak<span class="_ _1"></span>cji <span class="_ _b"></span>nale<span class="_ _1"></span>ży <span class="_ _b"></span>ująć <span class="_ _b"></span>tylko <span class="_ _0"></span>do <span class="_ _b"></span>wysokośc<span class="_ _1"></span>i <span class="_ _4"></span>p<span class="_ _1"></span>oniesionych <span class="_ _b"></span>kos<span class="_ _1"></span>ztów, <span class="_ _b"></span>które <span class="_ _0"></span>jednostka <span class="_ _b"></span>spodziewa<span class="_ _1"></span> </div><div class="t m0 x2 h3 y445 ff3 fs1 fc0 sc0 ls0 ws0">się <span class="_ _17"> </span>o<span class="_ _1"></span>dzyskać. <span class="_ _1a"> </span>Jeżeli <span class="_ _1a"> </span>nie <span class="_ _1a"> </span>można <span class="_ _17"> </span>w <span class="_ _1a"> </span>wiarygodny <span class="_ _1a"> </span>sposób <span class="_ _1a"> </span>oszacowa<span class="_ _1"></span>ć <span class="_ _1a"> </span>wyniku <span class="_ _1a"> </span>transakcji, <span class="_ _1a"> </span>a <span class="_ _17"> </span>odz<span class="_ _1"></span>yskanie </div><div class="t m0 x2 h3 y446 ff3 fs1 fc0 sc0 ls0 ws0">poniesionych <span class="_ _17"> </span>kosztów <span class="_ _17"> </span>nie <span class="_ _16"></span>jest <span class="_ _17"> </span>prawdopodobne, <span class="_ _17"> </span>nie <span class="_ _16"> </span>ujmuj<span class="_ _1"></span>e <span class="_ _16"> </span>się <span class="_ _17"> </span>przychodów, <span class="_ _17"> </span>zaś <span class="_ _17"> </span>wydatki <span class="_ _16"> </span>poni<span class="_ _1"></span>esione </div><div class="t m0 x2 h3 y398 ff3 fs1 fc0 sc0 ls0 ws0">zalicza <span class="_ _8"></span>się<span class="_ _1"></span> <span class="_ _8"></span>do <span class="_ _e"></span>kosztów. <span class="_ _e"></span>Jeżeli <span class="_ _e"></span>niepewność <span class="_ _e"></span>uniemożliwiając<span class="_ _1"></span>a <span class="_ _8"></span>wiary<span class="_ _1"></span>godne <span class="_ _e"></span>oszacowanie <span class="_ _e"></span>wyniku <span class="_ _e"></span>umowy </div><div class="t m0 x2 h3 y399 ff3 fs1 fc0 sc0 ls0 ws0">została <span class="_ _16"></span>usunięta, <span class="_ _16"></span>przychody <span class="_ _16"></span>z <span class="_ _e"></span>tr<span class="_ _1"></span>ansakcji <span class="_ _16"></span>należy <span class="_ _16"></span>ująć <span class="_ _e"></span>na <span class="_ _16"></span>podstawie <span class="_ _16"></span>stopnia <span class="_ _16"></span>zaawansowania <span class="_ _16"></span>realizacj<span class="_ _1"></span>i </div><div class="t m0 x2 h3 y39a ff3 fs1 fc0 sc0 ls0 ws0">transakcji na dzień bi<span class="_ _1"></span>lansowy.<span class="ff2">  </span></div><div class="t m0 x2 h3 y39b ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y39c ff3 fs1 fc0 sc0 ls0 ws0">Przychody <span class="_ _16"></span>z <span class="_ _e"></span>tytułu <span class="_ _16"></span>odsetek <span class="_ _e"></span>wy<span class="_ _1"></span>nikających <span class="_ _16"></span>z <span class="_ _e"></span>przekazania <span class="_ _16"></span>przez <span class="_ _e"></span>j<span class="_ _1"></span>ednostkę <span class="_ _e"></span>akty<span class="_ _1"></span>wów <span class="_ _16"></span>do <span class="_ _e"></span>używania <span class="_ _16"></span>innej </div><div class="t m0 x2 h3 y2d ff3 fs1 fc0 sc0 ls0 ws0">jednostce <span class="_ _1c"> </span>(np. <span class="_ _1c"> </span>poży<span class="_ _1"></span>czka, <span class="_ _1c"> </span>leasing <span class="_ _1c"> </span>f<span class="_ _1"></span>inansowy) <span class="_ _1c"> </span>wyka<span class="_ _1"></span>zuje <span class="_ _1c"> </span>się <span class="_ _1c"> </span>z <span class="_ _1c"> </span>uwzg<span class="_ _1"></span>lędnieniem <span class="_ _1c"> </span>efek<span class="_ _1"></span>tywnej <span class="_ _1c"> </span>stopy </div><div class="t m0 x2 h3 y39d ff2 fs1 fc0 sc0 ls0 ws0">procentowej. <span class="_ _1"></span> </div><div class="t m0 x2 h3 y447 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y448 ff3 fs1 fc0 sc0 ls0 ws0">Tantiemy (np. wynikającej z udzielonych licencji lub podobnych praw) wykazuje się w oparciu o <span class="_ _0"></span>zasadę </div><div class="t m0 x2 h3 y449 ff3 fs1 fc0 sc0 ls0 ws0">memoriału zgodnie z <span class="_ _1"></span>istotą zawartych umó<span class="_ _1"></span>w.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y3bf ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y3c0 ff3 fs1 fc0 sc0 ls0 ws0">Dywidendy wykazuj<span class="_ _1"></span>e się w momencie<span class="_ _1"></span> ustalenia praw j<span class="_ _1"></span>ednostki do ich otr<span class="_ _1"></span>zymania.<span class="_ _8"></span><span class="ff2">  </span></div><div class="t m0 x2 h3 y3c1 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y3c2 ff3 fs1 fc0 sc0 ls0 ws0">Przychody z transakc<span class="_ _1"></span>ji barterowych wy<span class="_ _1"></span>kazuje się tylko wtedy, <span class="_ _1"></span>gdy mają one treść ek<span class="_ _1"></span>onomiczną.<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y3c3 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y3c4 ff6 fs1 fc0 sc0 ls0 ws0">Rachunkowość w odni<span class="_ _1"></span>esieniu do do<span class="_ _1"></span><span class="ff4">t<span class="ls3">acji <span class="_ _1"></span></span> </span></div><div class="t m0 x2 h3 y3c5 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y3a5 ff3 fs1 fc0 sc0 ls0 ws0">Dotacje <span class="_ _15"> </span>s<span class="_ _1"></span>ą <span class="_ _15"> </span>ujmo<span class="_ _1"></span>wane, <span class="_ _15"> </span>j<span class="_ _1"></span>eżeli <span class="_ _18"> </span>istnieje <span class="_ _15"> </span>uz<span class="_ _1"></span>asadniona <span class="_ _18"> </span>pewność, <span class="_ _18"> </span>że <span class="_ _15"> </span>dot<span class="_ _1"></span>acja <span class="_ _15"> </span>z<span class="_ _1"></span>ostanie <span class="_ _15"> </span>uz<span class="_ _1"></span>yskana <span class="_ _15"> </span>oraz<span class="_ _1"></span> </div><div class="t m0 x2 h3 y3c6 ff3 fs1 fc0 sc0 ls0 ws0">spełnione zostaną wsz<span class="_ _1"></span>ystkie związane z n<span class="_ _1"></span>ią warunki.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y3c7 ff3 fs1 fc0 sc0 ls0 ws0">Dotacje <span class="_ _1"></span>dotyc<span class="_ _1"></span>zące <span class="_ _1"></span>składnik<span class="_ _1"></span>ów <span class="_ _1"></span>rzecz<span class="_ _1"></span>owych <span class="_ _1"></span>aktywów<span class="_ _1"></span> <span class="_ _1"></span>trwałyc<span class="_ _1"></span>h <span class="_ _1"></span>są <span class="_ _8"></span>ujmowane <span class="_ _1"></span>j<span class="_ _1"></span>ako <span class="_ _1"></span>prz<span class="_ _1"></span>ychody <span class="_ _1"></span>prz<span class="_ _1"></span>yszłych </div><div class="t m0 x2 h3 y3c8 ff3 fs1 fc0 sc0 ls0 ws0">okresów <span class="_ _16"> </span>i <span class="_ _16"></span>są <span class="_ _16"> </span>rozl<span class="_ _1"></span>iczane <span class="_ _16"></span>w <span class="_ _16"> </span>s<span class="_ _1"></span>posób <span class="_ _16"></span>systematyczny<span class="_ _1"></span> <span class="_ _16"></span>w <span class="_ _16"></span>pozostałe <span class="_ _16"> </span>przy<span class="_ _1"></span>chody <span class="_ _16"></span>opera<span class="_ _1"></span>cyjne <span class="_ _16"> </span>na <span class="_ _16"> </span>prz<span class="_ _1"></span>estrzeni </div><div class="t m0 x2 h3 y3c9 ff3 fs1 fc0 sc0 ls0 ws0">okresu użytkowan<span class="_ _1"></span>ia składnika aktywów podl<span class="_ _1"></span>egającego amortyz<span class="_ _1"></span>acji.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y3ca ff3 fs1 fc0 sc0 ls0 ws0">Dotacje <span class="_ _1a"> </span>dotyczące <span class="_ _1a"> </span>pozycji <span class="_ _17"> </span>k<span class="_ _1"></span>osztowych <span class="_ _1a"> </span>są <span class="_ _17"> </span>ujmow<span class="_ _1"></span>ane <span class="_ _1a"> </span>jako <span class="_ _17"> </span>pomni<span class="_ _1"></span>ejszenie <span class="_ _17"> </span>k<span class="_ _1"></span>osztów <span class="_ _1a"> </span>w <span class="_ _1a"> </span>momencie <span class="_ _17"> </span>ich<span class="_ _1"></span> </div><div class="t m0 x2 h3 y3cb ff3 fs1 fc0 sc0 ls0 ws0">poniesienia, <span class="_ _15"> </span>a <span class="_ _15"> </span>nadwyżkę <span class="_ _15"> </span>otrz<span class="_ _1"></span>ymanej  dot<span class="_ _1"></span>acji <span class="_ _15"> </span>ponad <span class="_ _15"> </span>wartość <span class="_ _15"> </span>odpowiednich <span class="_ _15"> </span>k<span class="_ _1"></span>osztów <span class="_ _15"> </span>ujmuje <span class="_ _15"> </span>się <span class="_ _15"> </span>w </div><div class="t m0 x2 h3 y28e ff3 fs1 fc0 sc0 ls0 ws0">pozostałych przy<span class="_ _1"></span>chodach operacyjnyc<span class="_ _1"></span>h.<span class="ff2"> </span></div><div class="t m0 x2 hb y44a ff4 fs1 fc5 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y44b ff4 fs1 fc0 sc0 ls0 ws0">Koszty  </div><div class="t m0 x2 hb y1da ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y1db ff3 fs1 fc0 sc0 ls0 ws0">Sporządzający<span class="ff2"> sprawoz<span class="_ _1"></span>danie finansowe<span class="_ _1"></span> </span>ujmuje koszty<span class="_ _1"></span> zgodnie z zasadą współmier<span class="_ _1"></span>ności przychodów i </div><div class="t m0 x2 h3 y38a ff3 fs1 fc0 sc0 ls0 ws0">kosztów oraz zasadą <span class="_ _1"></span>ostrożności.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y38b ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y38c ff3 fs1 fc0 sc0 ls0 ws0">Koszt <span class="_ _16"> </span>własny <span class="_ _17"> </span>sprzedaży <span class="_ _17"> </span>na <span class="_ _16"> </span>dzień <span class="_ _16"> </span>b<span class="_ _1"></span>ilansowy <span class="_ _16"> </span>k<span class="_ _1"></span>oryguje <span class="_ _17"> </span>się <span class="_ _16"> </span>o <span class="_ _17"> </span>zmianę <span class="_ _16"></span>wartośc<span class="_ _1"></span>i <span class="_ _16"></span>godziwej <span class="_ _17"> </span>instrumentów </div><div class="t m0 x2 h3 y38d ff3 fs1 fc0 sc0 ls0 ws0">finansowych <span class="_ _15"> </span>zab<span class="_ _1"></span>ezpieczający<span class="_ _1"></span>ch <span class="_ _15"> </span>przepływy <span class="_ _15"> </span>p<span class="_ _1"></span>ieniężn<span class="_ _1"></span>e <span class="_ _15"> </span>w <span class="_ _15"> </span>prz<span class="_ _1"></span>ypadku<span class="_ _1"></span><span class="ff2">, <span class="_ _18"> </span></span>gdy <span class="_ _15"> </span>trans<span class="_ _1"></span>akcja <span class="_ _15"> </span>prz<span class="_ _1"></span>estaje <span class="_ _15"> </span>być </div><div class="t m0 x2 h3 y38e ff3 fs1 fc0 sc0 ls0 ws0">efektywna oraz w przy<span class="_ _1"></span>padku zrealizowa<span class="_ _1"></span>nia się pozycj<span class="_ _1"></span>i zabezpieczanej.<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y38f ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y390 ff3 fs1 fc0 sc0 ls0 ws0">Rachunek <span class="_ _1c"> </span>kosztów <span class="_ _1c"> </span>prowa<span class="_ _1"></span>dzony <span class="_ _c"> </span>j<span class="_ _1"></span>est <span class="_ _1c"> </span>w <span class="_ _c"> </span>uk<span class="_ _1"></span>ładzie <span class="_ _1c"> </span>miejsc <span class="_ _1c"> </span>powstawan<span class="_ _1"></span>ia <span class="_ _c"> </span>k<span class="_ _1"></span>osztów <span class="_ _1c"> </span>oraz <span class="_ _1c"> </span>w <span class="_ _1c"> </span>układzie </div><div class="t m0 x2 h3 y391 ff3 fs1 fc0 sc0 ls0 ws0">rodzajowym, <span class="_ _1a"> </span>przy <span class="_ _17"> </span>c<span class="_ _1"></span>zym <span class="_ _1a"> </span>za <span class="_ _17"> </span>podstawowy <span class="_ _1a"> </span>układ <span class="_ _17"> </span>s<span class="_ _1"></span>prawozdawczy<span class="_ _1"></span> <span class="_ _17"> </span>k<span class="_ _1"></span>osztów <span class="_ _1a"> </span>w <span class="_ _17"> </span>rachunku <span class="_ _1a"> </span>zysków <span class="_ _1a"> </span>i <span class="_ _17"> </span>stra<span class="_ _1"></span>t </div><div class="t m0 x2 h3 y392 ff3 fs1 fc0 sc0 ls0 ws0">przyjmuje się wariant ka<span class="_ _1"></span>lkulacyjny<span class="_ _1"></span>.<span class="ff2"> </span></div><div class="t m0 x2 h3 y44c ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y44d ff3 fs1 fc0 sc0 ls0 ws0">Całkowity koszt sprz<span class="_ _1"></span>edanych produktów, to<span class="_ _1"></span>warów i m<span class="_ _1"></span>ateriałów stanowi:<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x47 h3 y379 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">koszt wytworzenia sprz<span class="_ _1"></span>edanych produkt<span class="_ _1"></span>ów,<span class="_ _1"></span></span> </div><div class="t m0 x47 h3 y425 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">koszt wytworzenia sprz<span class="_ _1"></span>edanych usług<span class="_ _1"></span>,<span class="_ _1"></span></span> </div><div class="t m0 x47 h3 y426 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">wartość sprzedanych to<span class="_ _1"></span>warów i mat<span class="_ _1"></span>eriałów,<span class="_ _1"></span></span> </div><div class="t m0 x4f h3 y427 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y428 ff2 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y23 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y23 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">39<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y25 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y309 ff3 fs1 fc0 sc0 ls0 ws0">Ponadto <span class="_ _8"></span>k<span class="_ _1"></span>osztami <span class="_ _e"></span>okresu <span class="_ _e"></span>sprawozda<span class="_ _1"></span>wczego, <span class="_ _e"></span>wpływając<span class="_ _1"></span>ymi <span class="_ _e"></span>na <span class="_ _8"></span>wynik <span class="_ _e"></span>fina<span class="_ _1"></span>nsowy, <span class="_ _e"></span>są <span class="_ _e"></span>pozostałe <span class="_ _e"></span>koszty </div><div class="t m0 x2 h3 y30a ff3 fs1 fc0 sc0 ls0 ws0">operacyjne, związane<span class="_ _1"></span> pośrednio z dzi<span class="_ _1"></span>ałalnością operac<span class="_ _1"></span>yjną, w tym w szcz<span class="_ _1"></span>ególności:<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 xa3 h3 y407 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span>k<span class="ff3">oszty zarz<span class="_ _1"></span>ądu</span> </div><div class="t m0 xa3 h3 ycd ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span>k<span class="ff3">oszty sprz<span class="_ _1"></span>edaży</span> </div><div class="t m0 xa3 h3 y3e1 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span>s<span class="ff3">trata ze zbycia rzecz<span class="_ _1"></span>owych aktywów trw<span class="_ _1"></span>ałych <span class="_ _1"></span>i wartości niemateria<span class="_ _1"></span>lnych<span class="_ _1"></span></span> </div><div class="t m0 xa3 h3 y27a ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span>przekazane darow<span class="_ _1"></span>izny </div><div class="t m0 xa3 h3 y211 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span>u<span class="ff3">tworzone rezerwy na sprawy sporne, kary i<span class="_ _0"></span> odszkodowania i inne koszty pośrednio związane </span></div><div class="t m0 xa4 h3 y3e2 ff3 fs1 fc0 sc0 ls0 ws0">z działalnością operacyj<span class="_ _1"></span>ną, a także koszty<span class="_ _1"></span> finansowe związane z fi<span class="_ _1"></span>nansowaniem dz<span class="_ _8"></span>iałalnoś<span class="_ _1"></span>ci<span class="ff2">. </span></div><div class="t m0 x2 h3 y44e ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y40d ff4 fs1 fc0 sc0 ls0 ws0">Transakcje w walutach o<span class="_ _1"></span>bcych<span class="_ _1"></span> </div><div class="t m0 x2 hb y40e ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y40f ff3 fs1 fc0 sc0 ls0 ws0">Transakcje <span class="_ _c"> </span>wy<span class="_ _1"></span>rażone <span class="_ _c"> </span>w <span class="_ _c"> </span>walutach <span class="_ _c"> </span>i<span class="_ _1"></span>nnych <span class="_ _c"> </span>niż <span class="_ _c"> </span>p<span class="_ _1"></span>olski <span class="_ _c"> </span>złoty <span class="_ _c"> </span>s<span class="_ _1"></span>ą <span class="_ _c"> </span>przeliczane <span class="_ _c"> </span>n<span class="_ _1"></span>a <span class="_ _c"> </span>złote <span class="_ _c"> </span>polskie <span class="_ _1c"> </span>przy </div><div class="t m0 x2 h3 y410 ff3 fs1 fc0 sc0 ls0 ws0">zastosowaniu <span class="_ _9"> </span>kursu <span class="_ _1e"> </span>o<span class="_ _1"></span>bowiązującego <span class="_ _9"> </span>w <span class="_ _1e"> </span>d<span class="_ _1"></span>niu <span class="_ _1e"> </span>za<span class="_ _1"></span>warcia <span class="_ _9"> </span>transakcji <span class="_ _9"> </span>lub <span class="_ _1e"> </span>kursu <span class="_ _9"> </span>określonego <span class="_ _1e"> </span>w<span class="_ _1"></span> </div><div class="t m0 x2 h3 y411 ff3 fs1 fc0 sc0 ls0 ws0">towarzyszący<span class="_ _1"></span>m danej transakcj<span class="_ _1"></span>i kontrakcie terminowy<span class="_ _1"></span>m typu „forward”.<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y412 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y44f ff3 fs1 fc0 sc0 ls0 ws0">Na <span class="_ _8"></span>dzień <span class="_ _8"></span>bilansowy<span class="_ _1"></span> <span class="_ _8"></span>pozycje <span class="_ _8"></span>pieniężne <span class="_ _8"></span>wy<span class="_ _1"></span>rażone <span class="_ _8"></span>w <span class="_ _8"></span>walutach <span class="_ _e"></span>innych <span class="_ _8"></span>niż <span class="_ _8"></span>polski <span class="_ _8"></span>z<span class="_ _1"></span>łoty <span class="_ _8"></span>są <span class="_ _8"></span>prz<span class="_ _1"></span>eliczane <span class="_ _8"></span>na </div><div class="t m0 x2 h3 y450 ff3 fs1 fc0 sc0 ls0 ws0">złote <span class="_ _17"> </span>po<span class="_ _1"></span>lskie <span class="_ _17"> </span>prz<span class="_ _1"></span>y <span class="_ _17"> </span>zastoso<span class="_ _1"></span>waniu <span class="_ _1a"> </span>odpowiednio <span class="_ _17"> </span>obow<span class="_ _1"></span>iązującego<span class="_ _1"></span> <span class="_ _17"> </span>na <span class="_ _1a"> </span>koniec <span class="_ _17"> </span>okres<span class="_ _1"></span>u <span class="_ _17"> </span>sprawozd<span class="_ _1"></span>awczego </div><div class="t m0 x2 h3 y451 ff3 fs1 fc0 sc0 ls0 ws0">kursu <span class="_ _18"> </span>zamknięcia <span class="_ _18"> </span>(kursu <span class="_ _18"> </span>natychmiastow<span class="_ _1"></span>ej <span class="_ _15"> </span>r<span class="_ _1"></span>ealizacji, <span class="_ _18"> </span>wykonania), <span class="_ _18"> </span>t<span class="_ _1"></span><span class="ff2">zn.<span class="_ _1"></span> <span class="_ _15"> </span>po <span class="_ _18"> </span>kur<span class="_ _1"></span>sie <span class="_ _15"> </span>naty<span class="_ _1"></span>chmiastowej </span></div><div class="t m0 x2 h3 y199 ff3 fs1 fc0 sc0 ls0 ws0">realizacji <span class="_ _21"> </span>z <span class="_ _21"> </span>dnia <span class="_ _21"> </span>bila<span class="_ _1"></span>nsowego. <span class="_ _21"> </span>Niep<span class="_ _1"></span>ieniężne <span class="_ _21"> </span>pozyc<span class="_ _1"></span>je <span class="_ _21"> </span>bilansowe <span class="_ _21"> </span>wyrażon<span class="_ _1"></span>e <span class="_ _21"> </span>w <span class="_ _21"> </span>walucie <span class="_ _21"> </span>o<span class="_ _1"></span>bcej <span class="_ _21"> </span>są </div><div class="t m0 x2 h3 y452 ff2 fs1 fc0 sc0 ls0 ws0">wykazywane po kursi<span class="_ _1"></span>e history<span class="_ _1"></span>cznym z dnia transakcj<span class="_ _1"></span>i.  </div><div class="t m0 x2 h3 y453 ff3 fs1 fc0 sc0 ls0 ws0">Powstałe z przeliczenia róż<span class="_ _1"></span>nice kursowe ujmowan<span class="_ _1"></span>e są odpowiednio w pozyc<span class="_ _1"></span>ji przychodów lub kosztów </div><div class="t m0 x2 h3 y454 ff3 fs1 fc0 sc0 ls0 ws0">finansowych <span class="_ _1a"> </span>lub <span class="_ _1a"> </span>w <span class="_ _17"> </span>prz<span class="_ _1"></span>ypadkach <span class="_ _1a"> </span>określonych <span class="_ _1a"> </span>zasadami <span class="_ _1a"> </span>(polityką) <span class="_ _1a"> </span>rachunkowośc<span class="_ _1"></span>i, <span class="_ _1a"> </span>kapitalizowane <span class="_ _1a"> </span>w </div><div class="t m0 x2 h3 y455 ff3 fs1 fc0 sc0 ls0 ws0">wartości <span class="_ _8"></span>aktywów, <span class="_ _8"></span>z <span class="_ _e"></span>wyjątkiem <span class="_ _8"></span>pozycj<span class="_ _1"></span>i <span class="_ _8"></span>pieniężnych <span class="_ _8"></span>stanow<span class="_ _1"></span>iących <span class="_ _8"></span>za<span class="_ _8"></span><span class="ff2">bezpieczenie <span class="_ _8"></span>ry<span class="_ _1"></span>zyka <span class="_ _8"></span>walutowego,<span class="_ _1"></span> </span></div><div class="t m0 x2 h3 y456 ff3 fs1 fc0 sc0 ls0 ws0">ujmowanych <span class="_ _1"></span>zgodnie z <span class="_ _1"></span>zasadami rachu<span class="_ _1"></span>nkowości zabez<span class="_ _1"></span>pieczeń przepływów <span class="_ _1"></span>pienięż<span class="_ _1"></span>nych bezpośrednio<span class="_ _1"></span> </div><div class="t m0 x2 h3 y457 ff2 fs1 fc0 sc0 ls0 ws0">na kapitale. </div><div class="t m0 x2 h3 y458 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y459 ff3 fs1 fc0 sc0 ls0 ws0">Za <span class="_ _e"></span>kurs <span class="_ _16"></span>obowiązujący <span class="_ _e"></span>w <span class="_ _16"></span>dniu <span class="_ _e"></span>zawarcia <span class="_ _16"></span>transakcji <span class="_ _e"></span>prz<span class="_ _1"></span>yjmuje <span class="_ _e"></span>się <span class="_ _e"></span>k<span class="_ _1"></span>urs <span class="_ _e"></span>śred<span class="_ _1"></span>ni <span class="_ _e"></span>NPB <span class="_ _e"></span>o<span class="_ _1"></span>głoszony <span class="_ _16"></span>na <span class="_ _e"></span>dzień<span class="_ _1"></span> </div><div class="t m0 x2 h3 y16d ff3 fs1 fc0 sc0 ls0 ws0">poprzedzający dzień prz<span class="_ _1"></span>eprowadzenia trans<span class="_ _1"></span>akcji.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y45a ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y45b ff3 fs1 fc0 sc0 ls0 ws0">Za <span class="_ _16"></span>kurs <span class="_ _16"> </span>natyc<span class="_ _1"></span>hmiastowej <span class="_ _16"></span>realizacji <span class="_ _16"> </span>na <span class="_ _16"> </span>dz<span class="_ _1"></span>ień <span class="_ _16"></span>bilansow<span class="_ _1"></span>y <span class="_ _16"></span>przyj<span class="_ _1"></span>muje <span class="_ _16"></span>się <span class="_ _16"></span>kurs <span class="_ _16"></span>średni <span class="_ _16"></span>NBP <span class="_ _16"> </span>og<span class="_ _1"></span>łoszony <span class="_ _16"></span>na </div><div class="t m0 x2 h3 y45c ff3 fs1 fc0 sc0 ls0 ws0">dzień bilansowy.<span class="ff2"> </span></div><div class="t m0 x2 h3 y45d ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y45e ff4 fs1 fc0 sc0 ls0 ws0">Podatek dochodow<span class="_ _1"></span>y </div><div class="t m0 x2 h3 y45f ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y460 ff3 fs1 fc0 sc0 ls0 ws0">Na <span class="_ _e"></span>obowiązk<span class="_ _1"></span>owe <span class="_ _e"></span>obciążeni<span class="_ _1"></span>a <span class="_ _e"></span>wyniku <span class="_ _e"></span>skł<span class="_ _1"></span>adają <span class="_ _e"></span>się: <span class="_ _16"></span>podatek <span class="_ _e"></span>bieżący <span class="_ _16"></span>oraz <span class="_ _e"></span>podatek <span class="_ _16"></span>odroczony. <span class="_ _e"></span>Bieżące<span class="_ _1"></span> </div><div class="t m0 x2 h3 y461 ff3 fs1 fc0 sc0 ls0 ws0">obciążenie <span class="_ _16"> </span>podatk<span class="_ _1"></span>owe <span class="_ _16"></span>jest<span class="_ _1"></span> <span class="_ _16"></span>obliczane <span class="_ _16"> </span>n<span class="_ _1"></span>a <span class="_ _16"> </span>podstawie <span class="_ _17"> </span>wyniku <span class="_ _16"></span>podatkoweg<span class="_ _1"></span>o <span class="_ _16"></span>(podst<span class="_ _1"></span>awy <span class="_ _16"></span>opodatkowan<span class="_ _1"></span>ia) </div><div class="t m0 x2 h3 y462 ff3 fs1 fc0 sc0 ls0 ws0">danego <span class="_ _17"> </span>rok<span class="_ _1"></span>u <span class="_ _17"> </span>obrot<span class="_ _1"></span>owego. <span class="_ _1a"> </span>Zysk <span class="_ _17"> </span>(strata) <span class="_ _1a"> </span>podatkowa <span class="_ _17"> </span>różni <span class="_ _17"> </span>s<span class="_ _1"></span>ię <span class="_ _1a"> </span>od <span class="_ _17"> </span>księgow<span class="_ _8"></span><span class="ff2">ego <span class="_ _17"> </span>z<span class="_ _1"></span>ysk<span class="_ _1"></span>u <span class="_ _17"> </span>(straty) <span class="_ _1a"> </span>netto <span class="_ _17"> </span>w </span></div><div class="t m0 x2 h3 y463 ff3 fs1 fc0 sc0 ls0 ws0">związku <span class="_ _1a"> </span>z <span class="_ _1a"> </span>wyłącz<span class="_ _1"></span>eniem <span class="_ _1a"> </span>pr<span class="_ _1"></span>zychodów <span class="_ _1a"> </span>podlegający<span class="_ _1"></span>ch <span class="_ _1a"> </span>opodatkowa<span class="_ _1"></span>niu <span class="_ _1a"> </span>i <span class="_ _1a"> </span>kos<span class="_ _1"></span>ztów <span class="_ _1a"> </span>stanow<span class="_ _1"></span>iących <span class="_ _1a"> </span>koszty </div><div class="t m0 x2 h3 y464 ff3 fs1 fc0 sc0 ls0 ws0">uzyskania <span class="_ _8"></span>przyc<span class="_ _1"></span>hodów <span class="_ _8"></span>w <span class="_ _e"></span>latach <span class="_ _e"></span>następnych <span class="_ _8"></span>oraz<span class="_ _1"></span> <span class="_ _8"></span>pozyc<span class="_ _1"></span>ji <span class="_ _8"></span>kosztów <span class="_ _8"></span>i <span class="_ _e"></span>przychodów, <span class="_ _e"></span>które <span class="_ _8"></span>nigdy<span class="_ _1"></span> <span class="_ _8"></span>nie <span class="_ _8"></span>będ<span class="_ _1"></span>ą </div><div class="t m0 x2 h3 y465 ff3 fs1 fc0 sc0 ls0 ws0">podlegały <span class="_ _1c"> </span>opodatkowaniu.<span class="_ _1"></span> <span class="_ _c"> </span>Obc<span class="_ _1"></span>iążenia <span class="_ _1c"> </span>podat<span class="_ _1"></span>kowe <span class="_ _1c"> </span>są <span class="_ _1c"> </span>wyliczane <span class="_ _1c"> </span>w <span class="_ _1c"> </span>oparciu <span class="_ _1c"> </span>o <span class="_ _1c"> </span>stawki <span class="_ _1c"> </span>podatkowe<span class="_ _1"></span> </div><div class="t m0 x2 h3 y466 ff3 fs1 fc0 sc0 ls0 ws0">obowiązujące w da<span class="_ _1"></span>nym roku obrot<span class="_ _1"></span>owym.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y467 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y468 ff3 fs1 fc0 sc0 ls0 ws0">Podatek odroczony <span class="_ _b"></span>j<span class="_ _1"></span>est <span class="_ _0"></span>wyliczany metodą <span class="_ _b"></span>b<span class="_ _1"></span>ilansową jako <span class="_ _b"></span>po<span class="_ _1"></span>datek <span class="_ _0"></span>podlegający zapłaceniu l<span class="_ _0"></span>ub <span class="_ _0"></span>zwrotowi<span class="_ _1"></span> </div><div class="t m0 x2 h3 y469 ff3 fs1 fc0 sc0 ls0 ws0">w <span class="_ _24"> </span>prz<span class="_ _1"></span>yszłości. <span class="_ _20"> </span>Podstawą <span class="_ _20"> </span>wyliczenia <span class="_ _20"> </span>podatku <span class="_ _20"> </span>odroczonego <span class="_ _20"> </span>są <span class="_ _24"> </span>r<span class="_ _1"></span>óżnice <span class="_ _20"> </span>pomiędzy <span class="_ _20"> </span>wartościami </div><div class="t m0 x2 h3 y46a ff3 fs1 fc0 sc0 ls0 ws0">bilansowymi <span class="_ _8"></span>ak<span class="_ _1"></span>tywów <span class="_ _8"></span>i <span class="_ _e"></span>pasywów <span class="_ _8"></span>a<span class="_ _1"></span> <span class="_ _8"></span>odpowiadając<span class="_ _1"></span>ymi <span class="_ _8"></span>im <span class="_ _8"></span>wart<span class="_ _1"></span>ościami <span class="_ _e"></span>podatko<span class="_ _1"></span><span class="ff2">wy<span class="_ _1"></span>mi <span class="_ _8"></span>wykorz<span class="_ _1"></span>ystywanymi </span></div><div class="t m0 x2 h3 yac ff2 fs1 fc0 sc0 ls0 ws0">do <span class="_ _8"></span>wyliczenia <span class="_ _8"></span>p<span class="_ _1"></span>odstawy <span class="_ _8"></span>op<span class="_ _1"></span>odatkowania. <span class="_ _e"></span>Rezerwa <span class="_ _8"></span>na <span class="_ _8"></span>poda<span class="_ _1"></span>tek <span class="_ _8"></span>odroczony<span class="_ _1"></span> <span class="_ _8"></span>jest <span class="_ _8"></span>tworz<span class="_ _1"></span>ona <span class="_ _8"></span>od <span class="_ _8"></span>wsz<span class="_ _1"></span>ystkich </div><div class="t m0 x2 h3 y46b ff3 fs1 fc0 sc0 ls0 ws0">dodatnich <span class="_ _17"> </span>różnic <span class="_ _17"> </span>prz<span class="_ _1"></span>ejściowy<span class="_ _1"></span>ch <span class="_ _17"> </span>podlegającyc<span class="_ _1"></span>h <span class="_ _17"> </span>opodatkowaniu, <span class="_ _17"> </span>n<span class="_ _1"></span>atomiast <span class="_ _17"> </span>skła<span class="_ _1"></span>dnik <span class="_ _17"> </span>aktywów<span class="_ _1"></span> <span class="_ _17"> </span>z <span class="_ _17"> </span>tytułu </div><div class="t m0 x2 h3 y46c ff2 fs1 fc0 sc0 ls0 ws0">podatku odroczonego jest <span class="_ _b"></span>r<span class="_ _1"></span>ozpoznawany do wy<span class="ff3">sokości, w <span class="_ _0"></span>jakiej jest <span class="_ _0"></span>prawdopodobne, że będzie mo<span class="_ _0"></span>żna </span></div><div class="t m0 x2 h3 y46d ff3 fs1 fc0 sc0 ls0 ws0">pomniejszyć <span class="_ _16"></span>przyszłe <span class="_ _e"></span>zyski <span class="_ _e"></span>poda<span class="_ _1"></span>tkowe <span class="_ _e"></span>o <span class="_ _e"></span>r<span class="_ _1"></span>ozpoznane <span class="_ _16"></span>ujemne <span class="_ _8"></span>r<span class="_ _1"></span>óżnice <span class="_ _16"></span>przejściowe. <span class="_ _e"></span>Składnik <span class="_ _16"></span>aktywów </div><div class="t m0 x2 h3 y46e ff3 fs1 fc0 sc0 ls0 ws0">tworzony <span class="_ _16"></span>jest <span class="_ _16"></span>również <span class="_ _16"></span>w <span class="_ _e"></span>o<span class="_ _1"></span>parciu <span class="_ _16"></span>o <span class="_ _e"></span>m<span class="_ _1"></span>ożliwe <span class="_ _16"></span>do <span class="_ _16"></span>rozliczenia <span class="_ _16"></span>straty <span class="_ _16"></span>podatkowe <span class="_ _16"></span>przenoszone <span class="_ _16"> </span>na <span class="_ _16"></span>kolejny </div><div class="t m0 x2 h3 y46f ff2 fs1 fc0 sc0 ls0 ws0">okres jak <span class="ff3">również n<span class="_ _1"></span>iewykorzy<span class="_ _1"></span>stane ulgi podatkowe.<span class="_ _1"></span></span> </div><div class="t m0 x2 h3 y470 ff2 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf28" class="pf w0 h0" ><div class="pc pc28 w0 h0"><img class="bi x0 y0 w3 h28" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y23 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y23 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">40<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y25 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y309 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y443 ff3 fs1 fc0 sc0 ls0 ws0">Składnik <span class="_ _1"></span>akty<span class="_ _1"></span>wów <span class="_ _1"></span>i <span class="_ _1"></span>rezerw<span class="_ _1"></span>y <span class="_ _1"></span>z<span class="_ _1"></span> <span class="_ _1"></span>tytułu <span class="_ _1"></span>odrocz<span class="_ _1"></span>onego <span class="_ _1"></span>podatk<span class="_ _1"></span>u <span class="_ _1"></span>dochodoweg<span class="_ _1"></span>o <span class="_ _1"></span>mogą <span class="_ _1"></span>b<span class="_ _1"></span>yć <span class="_ _1"></span>k<span class="_ _1"></span>ompensowane <span class="_ _1"></span>w<span class="_ _1"></span> </div><div class="t m0 x2 h3 y471 ff2 fs1 fc0 sc0 ls0 ws0">przypadku, <span class="_ _19"> </span><span class="ff3">kiedy  przewiduje <span class="_ _1a"> </span>się, <span class="_ _19"> </span>że <span class="_ _19"> </span>realizacj<span class="_ _1"></span>a <span class="_ _1a"> </span>skład<span class="_ _1"></span>nika <span class="_ _1a"> </span>akty<span class="_ _1"></span>wów <span class="_ _19"> </span>i <span class="_ _1a"> </span>r<span class="_ _1"></span>ezerwy <span class="_ _1a"> </span>z<span class="_ _1"></span> <span class="_ _1a"> </span>tytułu  odroczonego </span></div><div class="t m0 x2 h3 y472 ff3 fs1 fc0 sc0 ls0 ws0">podatku dochodoweg<span class="_ _1"></span>o nastąpi w tym sa<span class="_ _1"></span>mym okresie rozliczeniowym.<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y473 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y278 ff3 fs1 fc0 sc0 ls0 ws0">Pozycja <span class="_ _8"></span>aktywów<span class="_ _1"></span> <span class="_ _8"></span>lub <span class="_ _8"></span>zo<span class="_ _1"></span>bowiązanie <span class="_ _e"></span>podatkowe <span class="_ _8"></span>ni<span class="_ _1"></span>e <span class="_ _8"></span>pows<span class="_ _1"></span>taje, <span class="_ _8"></span>jeśli <span class="_ _8"></span>różn<span class="_ _1"></span>ica <span class="_ _8"></span>prz<span class="_ _1"></span>ejściowa <span class="_ _8"></span>wynika <span class="_ _e"></span>z <span class="_ _8"></span>tytułu<span class="_ _1"></span> </div><div class="t m0 x2 h3 y474 ff3 fs1 fc0 sc0 ls0 ws0">wartości <span class="_ _b"></span>f<span class="_ _1"></span>irmy <span class="_ _b"></span>al<span class="_ _1"></span>bo <span class="_ _b"></span>z <span class="_ _0"></span>tytułu pi<span class="_ _0"></span>erwotnego<span class="_ _1"></span> <span class="_ _b"></span>ujęcia<span class="_ _1"></span> <span class="_ _b"></span>innego<span class="_ _1"></span> <span class="_ _b"></span>s<span class="_ _1"></span>kładnika <span class="_ _0"></span>aktywów <span class="_ _0"></span>lub <span class="_ _b"></span>zobo<span class="_ _1"></span>wiązania <span class="_ _b"></span>w<span class="_ _1"></span> <span class="_ _b"></span>transak<span class="_ _1"></span>cji, </div><div class="t m0 x2 h3 y475 ff3 fs1 fc0 sc0 ls0 ws0">która <span class="_ _1a"> </span>nie <span class="_ _1a"> </span>ma <span class="_ _1a"> </span>wp<span class="_ _1"></span>ływu <span class="_ _1a"> </span>ani <span class="_ _19"> </span>na <span class="_ _1a"> </span>wynik <span class="_ _1a"> </span>podatkowy<span class="_ _1"></span>, <span class="_ _1a"> </span>ani <span class="_ _1a"> </span>na <span class="_ _1a"> </span>wy<span class="_ _8"></span>nik <span class="_ _1a"> </span>księgowy. <span class="_ _1a"> </span>R<span class="_ _1"></span>ezerwa <span class="_ _1a"> </span>z<span class="_ _1"></span> <span class="_ _1a"> </span>tytułu <span class="_ _1a"> </span>podatku<span class="_ _1"></span> </div><div class="t m0 x2 h3 y476 ff3 fs1 fc0 sc0 ls0 ws0">odroczonego jest rozpoznawana od przejśc<span class="_ _1"></span>iowych różnic podatkowych powstałych w wyniku inwestycji </div><div class="t m0 x2 h3 y477 ff3 fs1 fc0 sc0 ls0 ws0">w <span class="_ _16"></span>podmioty <span class="_ _16"></span>zależne <span class="_ _16"> </span>i<span class="_ _1"></span> <span class="_ _16"></span>stowarzysz<span class="_ _1"></span>one <span class="_ _e"></span>oraz<span class="_ _1"></span> <span class="_ _16"></span>wspólne <span class="_ _16"> </span>pr<span class="_ _1"></span>zedsięwzięcia, <span class="_ _16"></span>chyba <span class="_ _16"> </span>że<span class="_ _1"></span> <span class="_ _16"></span>jednostka <span class="_ _16"></span>jest <span class="_ _16"></span>zdolna </div><div class="t m0 x2 h3 y478 ff3 fs1 fc0 sc0 ls0 ws0">kontrolować <span class="_ _1c"> </span>m<span class="_ _1"></span>oment <span class="_ _21"> </span>odwrócenia <span class="_ _21"> </span>różnicy <span class="_ _1c"> </span>przejś<span class="_ _1"></span>ciowej <span class="_ _1c"> </span>i <span class="_ _21"> </span>jest <span class="_ _1c"> </span>prawdo<span class="_ _1"></span>podobn<span class="_ _1"></span>e, <span class="_ _1c"> </span>iż <span class="_ _1c"> </span>w<span class="_ _1"></span> <span class="_ _1c"> </span>dającej <span class="_ _21"> </span>się </div><div class="t m0 x2 h3 y12a ff3 fs1 fc0 sc0 ls0 ws0">przewidzieć przy<span class="_ _1"></span>szłości różnica przejśc<span class="_ _1"></span>iowa się nie odwróc<span class="_ _1"></span>i. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y479 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y47a ff3 fs1 fc0 sc0 ls0 ws0">Wartość <span class="_ _1"></span>składnika <span class="_ _8"></span>aktywów <span class="_ _1"></span>z<span class="_ _1"></span> <span class="_ _1"></span>tytułu <span class="_ _1"></span>podatku <span class="_ _1"></span>o<span class="_ _1"></span>droczonego <span class="_ _8"></span>podlega <span class="_ _1"></span>anal<span class="_ _1"></span>izie <span class="_ _1"></span>na <span class="_ _1"></span>każdy <span class="_ _8"></span>dzień <span class="_ _1"></span>bilansowy,<span class="_ _1"></span> </div><div class="t m0 x2 h3 y47b ff2 fs1 fc0 sc0 ls0 ws0">a <span class="_ _1a"> </span>w <span class="_ _1a"> </span>przy<span class="_ _1"></span>padku, <span class="_ _1a"> </span><span class="ff3">gdy <span class="_ _1a"> </span>s<span class="_ _1"></span>podziewane <span class="_ _1a"> </span>prz<span class="_ _1"></span>yszłe <span class="_ _1a"> </span>zy<span class="_ _1"></span>ski <span class="_ _1a"> </span>podatkowe <span class="_ _1a"> </span>n<span class="_ _1"></span>ie <span class="_ _1a"> </span>będą <span class="_ _1a"> </span>wy<span class="_ _1"></span>starczające <span class="_ _1a"> </span>dla<span class="_ _1"></span> <span class="_ _1a"> </span>realizacji </span></div><div class="t m0 x2 h3 y47c ff3 fs1 fc0 sc0 ls0 ws0">składnika aktywów lub <span class="_ _b"></span>je<span class="_ _1"></span>go części, <span class="_ _0"></span>następuje jego <span class="_ _0"></span>odpis. Podatek odroczony <span class="_ _0"></span>jest wyliczany <span class="_ _0"></span>przy użyciu </div><div class="t m0 x2 h3 y47d ff3 fs1 fc0 sc0 ls0 ws0">stawek <span class="_ _1f"> </span>podatkowych, <span class="_ _1f"> </span>k<span class="_ _1"></span>tóre <span class="_ _1f"> </span>będą <span class="_ _1f"> </span>obowi<span class="_ _1"></span>ązywać <span class="_ _1f"> </span>w <span class="_ _1f"> </span>momencie<span class="_ _1"></span>, <span class="_ _1f"> </span>gdy <span class="_ _1f"> </span>pozyc<span class="_ _1"></span>ja <span class="_ _1f"> </span>aktywów<span class="_ _8"></span><span class="ff2"> <span class="_ _1f"> </span>zostan<span class="_ _1"></span>ie </span></div><div class="t m0 x2 h3 y47e ff3 fs1 fc0 sc0 ls0 ws0">zrealizowana <span class="_ _8"></span>lub <span class="_ _8"></span>zo<span class="_ _1"></span>bowiązanie <span class="_ _8"></span>s<span class="_ _1"></span>tanie <span class="_ _8"></span>się <span class="_ _8"></span>wymaga<span class="_ _1"></span>lne. <span class="_ _8"></span>Podatek <span class="_ _8"></span>odrocz<span class="_ _1"></span>ony <span class="_ _8"></span>jest <span class="_ _8"></span>ujmowa<span class="_ _1"></span>ny <span class="_ _8"></span>w <span class="_ _8"></span>rachunku </div><div class="t m0 x2 h3 y47f ff3 fs1 fc0 sc0 ls0 ws0">zysków i strat, poza prz<span class="_ _1"></span>ypadkiem<span class="_ _1"></span><span class="ff2">, gdy d</span>otyc<span class="_ _1"></span>zy on pozyc<span class="_ _1"></span>ji ujętych bezpośrednio w<span class="_ _1"></span> kapitale własny<span class="_ _1"></span>m. W </div><div class="t m0 x2 h3 y480 ff3 fs1 fc0 sc0 ls0 ws0">tym ostatnim wypadku<span class="_ _1"></span> podatek odroczo<span class="_ _1"></span>ny jest równie<span class="_ _1"></span>ż rozliczany bezpoś<span class="_ _1"></span>rednio w kapitały w<span class="_ _1"></span>łasne.<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y481 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y482 ff6 fs1 fc0 sc0 ls0 ws0">Pozostałe podatki <span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x2 h3 y483 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y484 ff3 fs1 fc0 sc0 ls0 ws0">Przychody, <span class="_ _e"></span>koszty <span class="_ _e"></span>i <span class="_ _e"></span>aktywa <span class="_ _e"></span>są <span class="_ _e"></span>ujmowane <span class="_ _8"></span>p<span class="_ _1"></span>o <span class="_ _e"></span>pomniejszeniu <span class="_ _e"></span>o <span class="_ _e"></span>wartość <span class="_ _e"></span>podatku <span class="_ _e"></span>od <span class="_ _e"></span>towarów <span class="_ _e"></span>i <span class="_ _e"></span>usług, <span class="_ _e"></span>z </div><div class="t m0 x2 h3 y485 ff3 fs1 fc0 sc0 ls0 ws0">wyjątkiem: <span class="ff2"> </span></div><div class="t m0 x2 h3 y486 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x47 h3 y487 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">sytuacji, <span class="_ _e"></span>gdy <span class="_ _16"></span>podatek <span class="_ _e"></span>od <span class="_ _e"></span>to<span class="_ _1"></span>warów <span class="_ _e"></span>i <span class="_ _16"></span>usług <span class="_ _e"></span>zapłacony <span class="_ _16"></span>przy <span class="_ _e"></span>zakupie <span class="_ _e"></span>akty<span class="_ _1"></span>wów <span class="_ _e"></span>lub <span class="_ _16"></span>usług <span class="_ _e"></span>nie <span class="_ _e"></span>jest<span class="_ _1"></span> </span></div><div class="t m0 x4f h3 y3f0 ff3 fs1 fc0 sc0 ls0 ws0">możliwy <span class="_ _e"></span>do <span class="_ _16"></span>odzyskania <span class="_ _e"></span>od <span class="_ _16"></span>organów <span class="_ _e"></span>podatkowyc<span class="_ _1"></span>h <span class="_ _16"></span><span class="ff2">- <span class="_ _e"></span></span>wówcz<span class="_ _1"></span>as <span class="_ _e"></span>jest <span class="_ _16"></span>on <span class="_ _8"></span>uj<span class="_ _1"></span>mowany <span class="_ _16"></span>odpowiednio </div><div class="t m0 x4f h3 y488 ff3 fs1 fc0 sc0 ls0 ws0">jako część k<span class="_ _1"></span>osztów nabycia składnika aktywó<span class="_ _1"></span>w lub jako kos<span class="_ _1"></span>zt, <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x47 h3 y39 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">należności i z<span class="_ _1"></span>obowiązań, <span class="_ _1"></span>które <span class="_ _1"></span>są wykaz<span class="_ _1"></span>ywane z <span class="_ _1"></span>uwzględnieniem <span class="_ _1"></span>kwoty <span class="_ _1"></span>podatku <span class="_ _1"></span>od towarów <span class="_ _1"></span>i </span></div><div class="t m0 x4f h3 y489 ff3 fs1 fc0 sc0 ls0 ws0">usług. <span class="ff2"> </span></div><div class="t m0 x2 h3 y48a ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y1f9 ff3 fs1 fc0 sc0 ls0 ws0">Kwota <span class="_ _17"> </span>netto <span class="_ _16"> </span>p<span class="_ _1"></span>odatku <span class="_ _17"> </span>od <span class="_ _17"> </span>towarów <span class="_ _17"> </span>i <span class="_ _16"> </span>us<span class="_ _1"></span>ług <span class="_ _17"> </span>możliwa <span class="_ _17"> </span>do <span class="_ _17"> </span>odzyskania <span class="_ _17"> </span>lub <span class="_ _17"> </span>wymagająca <span class="_ _17"> </span>zapłaty <span class="_ _17"> </span>na <span class="_ _16"> </span>r<span class="_ _1"></span>zecz </div><div class="t m0 x2 h3 y48b ff3 fs1 fc0 sc0 ls0 ws0">organów podatkowy<span class="_ _1"></span>ch jest ujęta w bilansi<span class="_ _1"></span>e jako część należnośc<span class="_ _1"></span>i lub zobowiązań.<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y48c ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y48d ff3 fs1 fc0 sc0 ls0 ws0">Pozostałe <span class="_ _17"> </span>podatki, <span class="_ _17"> </span>tj. <span class="_ _17"> </span>podatek <span class="_ _17"> </span>od <span class="_ _17"> </span>środków <span class="_ _17"> </span>transportu<span class="_ _1"></span>, <span class="_ _17"> </span>podatek <span class="_ _17"> </span>od <span class="_ _17"> </span>nieruchom<span class="_ _1"></span>ości, <span class="_ _17"> </span>podatek <span class="_ _17"> </span>od <span class="_ _17"> </span>osób </div><div class="t m0 x2 h3 y48e ff3 fs1 fc0 sc0 ls0 ws0">fizycznych, ujmowan<span class="_ _1"></span>e są w koszty<span class="_ _1"></span> operacyjne działalnośc<span class="_ _1"></span>i Grupy.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y1fe ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y48f ff6 fs1 fc0 sc0 ls0 ws0">Zysk na jedną akcję<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x2 hb y2c0 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y490 ff3 fs1 fc0 sc0 ls0 ws0">Zysk <span class="_ _19"> </span>na <span class="_ _1a"> </span>jedną <span class="_ _19"> </span>akcję <span class="_ _19"> </span>obliczany <span class="_ _1a"> </span>jes<span class="_ _1"></span>t <span class="_ _1a"> </span>poprzez <span class="_ _19"> </span>podzielenie <span class="_ _1a"> </span>z<span class="_ _1"></span>ysku <span class="_ _19"> </span>netto <span class="_ _1a"> </span>za <span class="_ _19"> </span>dany <span class="_ _1a"> </span>okres <span class="_ _19"> </span>przysługujący<span class="_ _1"></span> </div><div class="t m0 x2 h3 y491 ff3 fs1 fc0 sc0 ls0 ws0">akcjonariuszom akcj<span class="_ _1"></span>i zwykłych prz<span class="_ _1"></span>ez średnią ważoną licz<span class="_ _1"></span>bę akcji występującyc<span class="_ _1"></span>h w danym okresie.<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y492 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 ya9 ff3 fs1 fc0 sc0 ls0 ws0">Rozwodniony <span class="_ _8"></span>zysk<span class="_ _1"></span> <span class="_ _1"></span>na <span class="_ _8"></span>jedną <span class="_ _1"></span>ak<span class="_ _1"></span>cję <span class="_ _8"></span>dla <span class="_ _1"></span>każd<span class="_ _1"></span>ego <span class="_ _1"></span>ok<span class="_ _1"></span>resu <span class="_ _1"></span>j<span class="_ _1"></span>est <span class="_ _1"></span>oblicz<span class="_ _1"></span>any <span class="_ _1"></span>po<span class="_ _1"></span>przez <span class="_ _8"></span>podzielenie <span class="_ _8"></span>zysku <span class="_ _8"></span>netto<span class="_ _1"></span> </div><div class="t m0 x2 h3 y493 ff3 fs1 fc0 sc0 ls0 ws0">za <span class="_ _8"></span>dany <span class="_ _8"></span>okres <span class="_ _8"></span>s<span class="_ _1"></span>korygowan<span class="_ _1"></span>ego <span class="_ _8"></span>o <span class="_ _8"></span>ewent<span class="_ _1"></span>ualne <span class="_ _8"></span>zmiany <span class="_ _e"></span>zysku <span class="_ _8"></span>wynikaj<span class="_ _1"></span>ące <span class="_ _8"></span>ze <span class="_ _8"></span>zmian<span class="_ _1"></span>y <span class="_ _8"></span>potencjalnych <span class="_ _e"></span>akcji </div><div class="t m0 x2 h3 y494 ff3 fs1 fc0 sc0 ls0 ws0">zwykłych na akcj<span class="_ _1"></span>e zwykłe przez<span class="_ _1"></span> skorygowaną średnią waż<span class="_ _1"></span>oną liczb<span class="_ _1"></span>ę akcj<span class="_ _1"></span>i zwykłych.<span class="ff2"> </span></div><div class="t m0 x2 h3 y495 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _13"> </span> </div></div></div><div class="pi" ></div></div><div id="pf29" class="pf w0 h0" ><div class="pc pc29 w0 h0"><img class="bi x0 y0 w3 h28" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y23 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y23 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">41<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y25 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y309 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y30a ff6 fs1 fc0 sc0 ls0 ws0">Połączenia i konsolida<span class="_ _1"></span>cja<span class="ff4"> </span></div><div class="t m0 x2 h3 y30b ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y30c ff3 fs1 fc0 sc0 ls0 ws0">Jednostki <span class="_ _1"></span>zal<span class="_ _1"></span>eżne <span class="_ _1"></span>to <span class="_ _8"></span>wszystkie <span class="_ _1"></span>jed<span class="_ _1"></span>nostki <span class="_ _1"></span>gosp<span class="_ _1"></span>odarcze <span class="_ _8"></span>(w <span class="_ _1"></span>ty<span class="_ _1"></span>m <span class="_ _1"></span>jednostki<span class="_ _1"></span> <span class="_ _1"></span>strukturyz<span class="_ _1"></span>owane), <span class="_ _1"></span>n<span class="_ _1"></span>ad <span class="_ _1"></span>którymi<span class="_ _1"></span> </div><div class="t m0 x2 h3 y30d ff2 fs1 fc0 sc0 ls0 ws0">S<span class="ff3">porządzający <span class="_ _17"> </span>sprawozda<span class="_ _1"></span>nie <span class="_ _17"> </span>finansowe</span> <span class="_ _17"> </span><span class="ff3">spra<span class="_ _1"></span>wuje <span class="_ _17"> </span>kontrolę. <span class="_ _17"> </span>Sporządzający<span class="_ _1"></span> <span class="_ _17"> </span>sprawozdanie <span class="_ _17"> </span>finansowe<span class="_ _1"></span></span> </div><div class="t m0 x2 h3 y30e ff3 fs1 fc0 sc0 ls0 ws0">sprawuje kon<span class="_ _1"></span>trolę n<span class="_ _1"></span>ad jedn<span class="_ _1"></span>ostką wówczas<span class="_ _1"></span><span class="ff2">, <span class="_ _1"></span></span>gdy <span class="_ _1"></span>jest <span class="_ _1"></span>narażona <span class="_ _1"></span>lub m<span class="_ _1"></span>a prawo<span class="_ _1"></span> do <span class="_ _1"></span>zmiennyc<span class="_ _1"></span>h zwrotów <span class="_ _1"></span>ze </div><div class="t m0 x2 h3 y30f ff3 fs1 fc0 sc0 ls0 ws0">swojego <span class="_ _8"></span>zaangażow<span class="_ _1"></span>ania <span class="_ _8"></span>w <span class="_ _8"></span>tę <span class="_ _8"></span>j<span class="_ _1"></span>ednostkę <span class="_ _8"></span>oraz <span class="_ _8"></span>ma <span class="_ _e"></span>możliwość <span class="_ _8"></span>wywierania <span class="_ _8"></span>w<span class="_ _1"></span>pływu <span class="_ _8"></span>na <span class="_ _8"></span>te <span class="_ _8"></span>zwr<span class="_ _1"></span>oty <span class="_ _8"></span>poprzez </div><div class="t m0 x2 h3 y310 ff3 fs1 fc0 sc0 ls0 ws0">sprawowanie <span class="_ _15"> </span>w<span class="_ _1"></span>ładzy <span class="_ _18"> </span>nad <span class="_ _18"> </span>tą <span class="_ _15"> </span>jednostką. <span class="_ _18"> </span>Jednostki <span class="_ _18"> </span>zależne <span class="_ _15"> </span>podleg<span class="_ _1"></span>ają <span class="_ _15"> </span>pełnej <span class="_ _18"> </span>konsolidacji <span class="_ _18"> </span>od <span class="_ _15"> </span>dnia </div><div class="t m0 x2 h3 y311 ff2 fs1 fc0 sc0 ls0 ws0">przeniesienia <span class="ff3">kontroli <span class="_ _b"></span>do <span class="_ _0"></span>grupy. Konsolidacji <span class="_ _b"></span>zaprzestaj<span class="_ _1"></span>e <span class="_ _0"></span>się <span class="_ _b"></span>od dnia <span class="_ _b"></span>zaprz<span class="_ _1"></span>estania <span class="_ _b"></span>s<span class="_ _1"></span>prawowania kontroli. <span class="_ _1"></span><span class="ff2"> </span></span></div><div class="t m0 x2 h3 y312 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y313 ff3 fs1 fc0 sc0 ls0 ws0">Sporządzający <span class="_ _1a"> </span>sprawozdanie <span class="_ _17"> </span>f<span class="_ _1"></span>inansowe<span class="_ _1"></span><span class="ff2"> <span class="_ _17"> </span></span>uj<span class="_ _1"></span>muje <span class="_ _1a"> </span>połączenia <span class="_ _17"> </span>prz<span class="_ _1"></span>edsięwzięć <span class="_ _1a"> </span>metodą <span class="_ _1a"> </span>nabycia. <span class="_ _17"> </span>Zapł<span class="_ _1"></span>ata </div><div class="t m0 x2 h3 y314 ff3 fs1 fc0 sc0 ls0 ws0">przekazana <span class="_ _24"> </span>za<span class="_ _1"></span> <span class="_ _24"> </span>nabyc<span class="_ _1"></span>ie <span class="_ _24"> </span>jednostki <span class="_ _20"> </span>zależnej <span class="_ _20"> </span>stanowi <span class="_ _24"> </span>wartość<span class="_ _1"></span> <span class="_ _24"> </span>godziw<span class="_ _1"></span>ą <span class="_ _24"> </span>prz<span class="_ _1"></span>ekazanych <span class="_ _24"> </span>akty<span class="_ _1"></span>wów, </div><div class="t m0 x2 h3 y315 ff3 fs1 fc0 sc0 ls0 ws0">zobowiązań <span class="_ _c"> </span>z<span class="_ _1"></span>aciągniętych<span class="_ _1"></span> <span class="_ _c"> </span>wobec <span class="_ _1c"> </span>poprzednich <span class="_ _1c"> </span>właś<span class="_ _1"></span>cicieli <span class="_ _c"> </span>jednostki <span class="_ _1c"> </span>przej<span class="_ _1"></span>mowanej <span class="_ _1c"> </span>oraz <span class="_ _c"> </span>u<span class="_ _1"></span>działów </div><div class="t m0 x2 h3 y316 ff3 fs1 fc0 sc0 ls0 ws0">kapitałowych <span class="_ _16"></span>wyemitowanyc<span class="_ _1"></span>h <span class="_ _e"></span>prz<span class="_ _1"></span>ez <span class="_ _e"></span>grupę. <span class="_ _16"></span>Przekazan<span class="_ _1"></span>a <span class="_ _e"></span>zapłata <span class="_ _16"></span>obejmuje <span class="_ _16"></span>wartość <span class="_ _16"></span>godziwą <span class="_ _e"></span>sk<span class="_ _1"></span>ładnika </div><div class="t m0 x2 h3 y104 ff3 fs1 fc0 sc0 ls0 ws0">aktywów  lub  zobow<span class="_ _1"></span>iązania<span class="ff2">  </span>wy<span class="_ _1"></span>nikających<span class="ff2">  z  </span>ust<span class="_ _1"></span>aleń<span class="ff2">  </span>dotyc<span class="_ _1"></span>zących<span class="ff2">  </span>z<span class="_ _1"></span>apłaty<span class="ff2">  warunkowej.<span class="_ _1"></span>  </span>Możliwe<span class="_ _1"></span><span class="ff2">  <span class="ls3">do</span> </span></div><div class="t m0 x2 h3 y317 ff3 fs1 fc0 sc0 ls0 ws0">zidentyfikowania <span class="_ _1a"> </span>na<span class="_ _1"></span>byte <span class="_ _1a"> </span>ak<span class="_ _1"></span>tywa <span class="_ _1a"> </span>i <span class="_ _1a"> </span>zobowiąz<span class="_ _1"></span>ania <span class="_ _1a"> </span>oraz <span class="_ _1a"> </span>z<span class="_ _1"></span>obowiązania <span class="_ _1a"> </span>warunko<span class="_ _1"></span>we <span class="_ _1a"> </span>przej<span class="_ _1"></span>ęte <span class="_ _1a"> </span>w <span class="_ _1a"> </span>ramach<span class="_ _e"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y318 ff3 fs1 fc0 sc0 ls0 ws0">połączenia <span class="_ _16"></span>przedsięwzięć <span class="_ _16"></span>wycenia <span class="_ _e"></span>się <span class="_ _16"></span>w <span class="_ _e"></span>ujęciu <span class="_ _16"></span>początkowym <span class="_ _16"></span>w <span class="_ _e"></span>ich <span class="_ _e"></span>war<span class="_ _1"></span>tościach <span class="_ _16"></span>godziwych <span class="_ _e"></span>na <span class="_ _16"></span>dzień </div><div class="t m0 x2 h3 y319 ff3 fs1 fc0 sc0 ls0 ws0">przejęcia. <span class="_ _b"></span>Sp<span class="_ _1"></span>orządzający <span class="_ _b"></span>sprawoz<span class="_ _1"></span>danie <span class="_ _b"></span>finansowe<span class="_ _1"></span><span class="ff2"> <span class="_ _b"></span><span class="ff3">uj<span class="_ _1"></span>muje <span class="_ _b"></span>na <span class="_ _b"></span>dz<span class="_ _1"></span>ień <span class="_ _b"></span>przejęcia <span class="_ _b"></span>ws<span class="_ _1"></span>zelkie <span class="_ _b"></span>udziały <span class="_ _b"></span>n<span class="_ _1"></span>iedające </span></span></div><div class="t m0 x2 h3 y31a ff3 fs1 fc0 sc0 ls0 ws0">kontroli <span class="_ _9"> </span>w <span class="_ _25"> </span>jednostce <span class="_ _9"> </span>pr<span class="_ _1"></span>zejmowanej<span class="_ _1"></span> <span class="_ _9"> </span>albo <span class="_ _25"> </span>według <span class="_ _9"> </span>war<span class="_ _1"></span>tości <span class="_ _9"> </span>godz<span class="_ _1"></span>iwej, <span class="_ _9"> </span>alb<span class="_ _1"></span>o <span class="_ _9"> </span>wed<span class="_ _1"></span>ług <span class="_ _9"> </span>wartośc<span class="_ _1"></span>i </div><div class="t m0 x2 h3 y31b ff3 fs1 fc0 sc0 ls0 ws0">proporcjonalnego <span class="_ _20"> </span>udziału <span class="_ _20"> </span>(odpowiadająceg<span class="_ _1"></span>o <span class="_ _24"> </span>u<span class="_ _1"></span>działowi <span class="_ _20"> </span>niedającemu <span class="_ _20"> </span>kontroli) <span class="_ _20"> </span>w <span class="_ _20"> </span>możliwych <span class="_ _20"> </span>do<span class="_ _1"></span> </div><div class="t m0 x2 h3 y31c ff3 fs1 fc0 sc0 ls0 ws0">zidentyfikowania <span class="_ _25"> </span>uj<span class="_ _1"></span>ętych <span class="_ _25"> </span>ak<span class="_ _1"></span>tywach <span class="_ _1b"> </span>netto <span class="_ _25"> </span>jednostk<span class="_ _1"></span>i <span class="_ _25"> </span>przejmowanej.<span class="_ _1"></span> <span class="_ _25"> </span>W <span class="_ _25"> </span>pr<span class="_ _1"></span>zypadku <span class="_ _25"> </span>połącze<span class="_ _1"></span>nia </div><div class="t m0 x2 h3 y31d ff3 fs1 fc0 sc0 ls0 ws0">przedsięwzięć <span class="_ _17"> </span>realizowanego <span class="_ _16"> </span>eta<span class="_ _1"></span>pami, <span class="_ _16"> </span>jedn<span class="_ _1"></span>ostka <span class="_ _16"> </span>prz<span class="_ _1"></span>ejm<span class="_ _1"></span>ująca <span class="_ _17"> </span>ponownie <span class="_ _16"></span>wyceni<span class="_ _1"></span>a <span class="_ _16"> </span>wartość<span class="_ _1"></span> <span class="_ _16"> </span>bilansową </div><div class="t m0 x2 h3 y31e ff3 fs1 fc0 sc0 ls0 ws0">wykazaną <span class="_ _18"> </span>na <span class="_ _18"> </span>dzień <span class="_ _18"> </span>przej<span class="_ _1"></span>ęcia <span class="_ _15"> </span>u<span class="_ _1"></span>przednio <span class="_ _18"> </span>należącyc<span class="_ _1"></span>h <span class="_ _18"> </span>do <span class="_ _15"> </span>n<span class="_ _1"></span>iej <span class="_ _18"> </span>udziałów <span class="_ _18"> </span>kapitałowych <span class="_ _18"> </span>w <span class="_ _18"> </span>jedn<span class="_ _1"></span>ostce </div><div class="t m0 x2 h3 y31f ff3 fs1 fc0 sc0 ls0 ws0">przejmowanej <span class="_ _17"> </span>do <span class="_ _17"> </span>wartości <span class="_ _17"> </span>godziwej <span class="_ _17"> </span>na <span class="_ _17"> </span>dzień <span class="_ _17"> </span>przejęcia <span class="_ _17"> </span>i <span class="_ _16"> </span>uj<span class="_ _1"></span>muje <span class="_ _17"> </span>powstały <span class="_ _17"> </span>zysk <span class="_ _17"> </span>lub <span class="_ _16"> </span>str<span class="_ _1"></span>atę <span class="_ _17"> </span>w <span class="_ _16"> </span>wy<span class="_ _1"></span>niku. </div><div class="t m0 x2 h3 y220 ff3 fs1 fc0 sc0 ls0 ws0">Zapłata warunkowa, którą klasyfikuje się jako część kapitału <span class="_ _0"></span>własnego<span class="_ _1"></span>, nie <span class="_ _0"></span>podlega ponownej wycenie, </div><div class="t m0 x2 h3 y320 ff3 fs1 fc0 sc0 ls0 ws0">a jej późniejsz<span class="_ _1"></span>e uregulowanie roz<span class="_ _1"></span>licza się w ramach k<span class="_ _1"></span>apitału własnego.<span class="_ _1"></span><span class="ff2"> <span class="_ _1"></span> </span></div><div class="t m0 x2 h3 y321 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y322 ff3 fs1 fc0 sc0 ls0 ws0">Wewnątrzgrupowe<span class="_ _1"></span> <span class="_ _c"> </span>transakc<span class="_ _1"></span>je <span class="_ _c"> </span>i <span class="_ _c"> </span>rozrach<span class="_ _1"></span>unki <span class="_ _c"> </span>oraz<span class="_ _1"></span> <span class="_ _c"> </span>niezr<span class="_ _1"></span>ealizowane <span class="_ _c"> </span>zys<span class="_ _1"></span>ki <span class="_ _c"> </span>na <span class="_ _1c"> </span>transakcj<span class="_ _1"></span>ach <span class="_ _c"> </span>między </div><div class="t m0 x2 h3 y323 ff3 fs1 fc0 sc0 ls0 ws0">jednostkami grupy s<span class="_ _1"></span>ą eliminowane. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y324 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y325 ff3 fs1 fc0 sc0 ls0 ws0">Zmiany udziału własnościowego w jed<span class="_ _1"></span>nostkach zależnyc<span class="_ _1"></span>h, które nie skutkują utratą kontroli<span class="_ _8"></span><span class="ff2 ls2">, t<span class="ls0">ransakcje<span class="_ _1"></span> </span></span></div><div class="t m0 x2 h3 y326 ff3 fs1 fc0 sc0 ls0 ws0">z <span class="_ _1a"> </span>udziałowcami <span class="_ _1a"> </span>niekontrolujący<span class="_ _1"></span>mi, <span class="_ _17"> </span>któr<span class="_ _1"></span>e <span class="_ _1a"> </span>nie <span class="_ _17"> </span>p<span class="_ _1"></span>owodują <span class="_ _1a"> </span>utraty <span class="_ _1a"> </span>kontroli, <span class="_ _1a"> </span>wykazuje <span class="_ _17"> </span>s<span class="_ _1"></span>ię <span class="_ _1a"> </span>jako <span class="_ _1a"> </span>transakcje </div><div class="t m0 x2 h3 y327 ff3 fs1 fc0 sc0 ls0 ws0">kapitałowe <span class="_ _8"></span>–<span class="ff2"> <span class="_ _8"></span></span>tj. <span class="_ _e"></span>jako <span class="_ _8"></span>transakc<span class="_ _1"></span>je <span class="_ _8"></span>z <span class="_ _8"></span>właścicielami, <span class="_ _8"></span>dział<span class="_ _1"></span>ającymi <span class="_ _8"></span>w <span class="_ _8"></span>ramach <span class="_ _e"></span>uprawnień <span class="_ _8"></span>właścicieli <span class="_ _8"></span>k<span class="_ _1"></span>apitału. </div><div class="t m0 x2 h3 y328 ff3 fs1 fc0 sc0 ls0 ws0">Różnicę <span class="_ _8"></span>pomiędzy <span class="_ _8"></span>wartości<span class="_ _1"></span>ą <span class="_ _1"></span>godz<span class="_ _1"></span>iwą <span class="_ _1"></span>prz<span class="_ _1"></span>ekaza<span class="_ _1"></span>nej <span class="_ _8"></span>zapłaty <span class="_ _8"></span>a <span class="_ _8"></span>nabyty<span class="_ _1"></span>m <span class="_ _8"></span>udziałem <span class="_ _8"></span>w <span class="_ _8"></span>wartości <span class="_ _8"></span>bilansow<span class="_ _1"></span>ej </div><div class="t m0 x2 h3 y329 ff3 fs1 fc0 sc0 ls0 ws0">aktywów netto <span class="_ _1"></span>jednostki <span class="_ _1"></span>zależnej <span class="_ _1"></span>wykazuje <span class="_ _1"></span>się w k<span class="_ _1"></span>apitale <span class="_ _1"></span>własnym. <span class="_ _1"></span>Zyski <span class="_ _1"></span>lub straty<span class="_ _1"></span> ze z<span class="_ _1"></span>bycia udziałów </div><div class="t m0 x2 h3 y32a ff2 fs1 fc0 sc0 ls0 ws0">niekontro<span class="ff3">lującyc<span class="_ _1"></span>h również wykazuj<span class="_ _1"></span>e się w kapitale własnym.<span class="_ _1"></span></span>  </div><div class="t m0 x2 h3 y32b ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y38d ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _8"></span>mom<span class="_ _1"></span>encie <span class="_ _8"></span>utra<span class="_ _1"></span>ty <span class="_ _8"></span>k<span class="_ _1"></span>ontroli <span class="_ _e"></span>przez <span class="_ _8"></span>gru<span class="_ _1"></span>pę <span class="_ _e"></span>ewentualny <span class="_ _8"></span>z<span class="_ _1"></span>achowany <span class="_ _e"></span>udział <span class="_ _e"></span>w <span class="_ _8"></span>jed<span class="_ _1"></span>nostce <span class="_ _e"></span>podlega <span class="_ _e"></span>wycenie </div><div class="t m0 x2 h3 y38e ff3 fs1 fc0 sc0 ls0 ws0">do <span class="_ _1"></span>wart<span class="_ _1"></span>ości <span class="_ _1"></span>go<span class="_ _1"></span>dziwej <span class="_ _1"></span>n<span class="_ _1"></span>a <span class="_ _1"></span>dz<span class="_ _1"></span>ień <span class="_ _8"></span>utraty <span class="_ _1"></span>k<span class="_ _1"></span>ontroli, <span class="_ _8"></span>przy <span class="_ _8"></span>czym <span class="_ _8"></span>zmiana <span class="_ _8"></span>wartośc<span class="_ _1"></span>i <span class="_ _1"></span>bi<span class="_ _1"></span>lansowej <span class="_ _8"></span>jest <span class="_ _8"></span>ujmowana <span class="_ _8"></span>w </div><div class="t m0 x2 h3 y38f ff3 fs1 fc0 sc0 ls0 ws0">wyniku <span class="_ _b"></span>fin<span class="_ _1"></span>ansowym. W<span class="_ _0"></span>artość <span class="_ _0"></span>godziwa <span class="_ _b"></span>s<span class="_ _1"></span>tanowi <span class="_ _0"></span>początkową <span class="_ _0"></span>wartość<span class="_ _1"></span><span class="ff2"> <span class="_ _0"></span><span class="ff3">bilansową <span class="_ _0"></span>dla <span class="_ _0"></span>potrzeb <span class="_ _b"></span>p<span class="_ _1"></span>óźniejszego </span></span></div><div class="t m0 x2 h3 y390 ff3 fs1 fc0 sc0 ls0 ws0">wykazywania <span class="_ _1a"> </span>zatrzy<span class="_ _1"></span>manego <span class="_ _1a"> </span>udział<span class="_ _1"></span>u <span class="_ _1a"> </span>jako <span class="_ _1a"> </span>jednostk<span class="_ _1"></span>i <span class="_ _1a"> </span>stowarzys<span class="_ _1"></span>zonej, <span class="_ _1a"> </span>wspólnego <span class="_ _19"> </span>przedsięwzięc<span class="_ _1"></span>ia <span class="_ _1a"> </span>lub </div><div class="t m0 x2 h3 y391 ff3 fs1 fc0 sc0 ls0 ws0">składnika  aktywów  finans<span class="_ _1"></span>owych.  Dodatkow<span class="_ _1"></span>o,  wszel<span class="_ _1"></span>kie  kwoty  uprzednio  ujmo<span class="_ _1"></span>wane  w  pozosta<span class="_ _1"></span>łych </div><div class="t m0 x2 h3 y392 ff3 fs1 fc0 sc0 ls0 ws0">całkowit<span class="ff2">ych <span class="_ _21"> </span>dochodach<span class="_ _1"></span> <span class="_ _21"> </span>w <span class="_ _21"> </span>odnies<span class="_ _1"></span>ieniu <span class="_ _1f"> </span>do <span class="_ _21"> </span></span>danej <span class="_ _21"> </span>jednostki <span class="_ _21"> </span>wyk<span class="_ _1"></span>azuje <span class="_ _21"> </span>się <span class="_ _21"> </span>tak<span class="_ _1"></span>, <span class="_ _21"> </span>jak <span class="_ _21"> </span>gdyby <span class="_ _21"> </span>grup<span class="_ _1"></span>a </div><div class="t m0 x2 h3 y44c ff3 fs1 fc0 sc0 ls0 ws0">bezpośrednio <span class="_ _18"> </span>zbyła <span class="_ _18"> </span>odnośne <span class="_ _15"> </span>aktywa <span class="_ _18"> </span>lub <span class="_ _18"> </span>zobowiąza<span class="_ _1"></span>nia. <span class="_ _15"> </span>Może <span class="_ _18"> </span>to <span class="_ _18"> </span>oznaczać, <span class="_ _18"> </span>że <span class="_ _18"> </span>kwoty <span class="_ _15"> </span>uprzedn<span class="_ _1"></span>io </div><div class="t m0 x2 h3 y44d ff3 fs1 fc0 sc0 ls0 ws0">ujmowane w pozosta<span class="_ _1"></span>łych całkowitych doch<span class="_ _1"></span>odach przek<span class="_ _1"></span>lasyfikowuje się do wyniku<span class="_ _1"></span> finansowego.<span class="_ _8"></span><span class="ff2">  </span></div><div class="t m0 x2 h3 y496 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _13"> </span> </div></div></div><div class="pi" ></div></div><div id="pf2a" class="pf w0 h0" ><div class="pc pc2a w0 h0"><img class="bi x0 y0 w3 h28" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y23 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y23 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">42<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y25 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y309 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y30a ff3 fs1 fc0 sc0 ls0 ws0">Jednostki <span class="_ _15"> </span>stowarz<span class="_ _1"></span>yszone <span class="_ _15"> </span>to <span class="_ _15"> </span>wsz<span class="_ _1"></span>elkie <span class="_ _15"> </span>jednostki, <span class="_ _18"> </span>na <span class="_ _15"> </span>które <span class="_ _18"> </span>sporządz<span class="_ _1"></span>ający <span class="_ _15"> </span>sprawozda<span class="_ _1"></span>nie <span class="_ _15"> </span>finansow<span class="_ _1"></span>e<span class="ff2"> </span></div><div class="t m0 x2 h3 y30b ff3 fs1 fc0 sc0 ls0 ws0">wywiera znaczący wpływ, <span class="_ _0"></span>lecz których ni<span class="_ _0"></span>e <span class="_ _0"></span>kontroluj<span class="_ _1"></span>e, <span class="_ _0"></span>co zwykle towarzyszy posiadaniu <span class="_ _0"></span>od 20<span class="_ _0"></span>% do <span class="_ _0"></span>50% </div><div class="t m0 x2 h3 y30c ff3 fs1 fc0 sc0 ls0 ws0">praw <span class="_ _1"></span>głosu. <span class="_ _1"></span>In<span class="_ _1"></span>westycje <span class="_ _1"></span>w <span class="_ _8"></span>jednostkach <span class="_ _1"></span>stow<span class="_ _1"></span>arzysz<span class="_ _1"></span>onych <span class="_ _1"></span>ujmuje <span class="_ _1"></span>się <span class="_ _8"></span>metodą <span class="_ _1"></span>praw <span class="_ _8"></span>własności. <span class="_ _1"></span>Zgod<span class="_ _1"></span>nie z<span class="_ _1"></span> </div><div class="t m0 x2 h3 y30d ff3 fs1 fc0 sc0 ls0 ws0">tą <span class="_ _1a"> </span>metodą <span class="_ _19"> </span>inwestycja <span class="_ _1a"> </span>w <span class="_ _19"> </span>jednostce <span class="_ _1a"> </span>stowar<span class="_ _1"></span>zyszonej <span class="_ _1a"> </span>j<span class="_ _1"></span>est <span class="_ _1a"> </span>począt<span class="_ _1"></span><span class="ff2">kowo<span class="_ _1"></span> <span class="_ _1a"> </span>ujmowana <span class="_ _19"> </span>w <span class="_ _1a"> </span>cenie <span class="_ _19"> </span>nabycia, <span class="_ _1a"> </span>a<span class="_ _1"></span> </span></div><div class="t m0 x2 h3 y30e ff3 fs1 fc0 sc0 ls0 ws0">wartość <span class="_ _19"> </span>bilansowa  jest <span class="_ _19"> </span>powiększana  lub <span class="_ _1a"> </span>pomn<span class="_ _1"></span>iejszana <span class="_ _19"> </span>w <span class="_ _19"> </span>celu  ujęcia <span class="_ _1a"> </span>udzi<span class="_ _1"></span>ału <span class="_ _19"> </span>inwestora  w <span class="_ _1a"> </span>wyn<span class="_ _1"></span>iku<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y30f ff3 fs1 fc0 sc0 ls0 ws0">jednostki <span class="_ _18"> </span>po <span class="_ _18"> </span>dacie <span class="_ _18"> </span>nabyci<span class="_ _1"></span>a <span class="_ _18"> </span>udziału. <span class="_ _18"> </span>Inwestycj<span class="_ _1"></span>a <span class="_ _18"> </span>grupy <span class="_ _18"> </span>w <span class="_ _15"> </span>j<span class="_ _1"></span>ednostkach <span class="_ _18"> </span>stowarzy<span class="_ _1"></span>szonych <span class="_ _18"> </span>obejmuje </div><div class="t m0 x2 h3 y310 ff3 fs1 fc0 sc0 ls0 ws0">określoną <span class="_ _15"> </span>w <span class="_ _18"> </span>dniu <span class="_ _18"> </span>nabycia <span class="_ _18"> </span>wartość <span class="_ _18"> </span>firmy. <span class="_ _18"> </span>W <span class="_ _15"> </span>przy<span class="_ _1"></span>padku <span class="_ _18"> </span>zmniejszenia <span class="_ _15"> </span>udzi<span class="_ _1"></span>ału <span class="_ _18"> </span>własnościowego <span class="_ _18"> </span>w </div><div class="t m0 x2 h3 y311 ff3 fs1 fc0 sc0 ls0 ws0">jednostce <span class="_ _0"></span>stowarzy<span class="_ _1"></span>szonej, <span class="_ _0"></span>ale <span class="_ _b"></span>z<span class="_ _1"></span>achowania znaczącego <span class="_ _b"></span>wp<span class="_ _1"></span>ływu, <span class="_ _0"></span>odpowiedniemu przeklasyfikowaniu do </div><div class="t m0 x2 h3 y312 ff3 fs1 fc0 sc0 ls0 ws0">wyniku <span class="_ _1"></span>p<span class="_ _1"></span>odlega <span class="_ _8"></span>jedynie <span class="_ _8"></span>pro<span class="_ _1"></span>porcjonalna <span class="_ _1"></span>c<span class="_ _1"></span>zęść <span class="_ _8"></span>kwot <span class="_ _8"></span>upr<span class="_ _1"></span>zednio <span class="_ _1"></span>ujm<span class="_ _1"></span>owanych <span class="_ _8"></span>w <span class="_ _8"></span>pozostałych <span class="_ _8"></span>ca<span class="_ _1"></span>łkowitych </div><div class="t m0 x2 h3 y313 ff2 fs1 fc0 sc0 ls0 ws0">dochodach.  U<span class="ff3">dzia<span class="_ _1"></span>ł  sporządzając<span class="_ _1"></span>ego  sprawozdanie  f<span class="_ _1"></span>inansowe<span class="_ _1"></span></span>  <span class="ff3">w  wyniku  f<span class="_ _1"></span>inansowym  po  prz<span class="_ _1"></span>ejęciu </span></div><div class="t m0 x2 h3 y314 ff3 fs1 fc0 sc0 ls0 ws0">wykazuje <span class="_ _b"></span>się <span class="_ _b"></span>w <span class="_ _4"></span>spraw<span class="_ _1"></span>ozdan<span class="_ _1"></span>iu <span class="_ _4"></span>z<span class="_ _1"></span> <span class="_ _4"></span>wyniku<span class="_ _1"></span>, <span class="_ _4"></span>zaś<span class="_ _1"></span> <span class="_ _4"></span>jej <span class="_ _b"></span>udzi<span class="_ _1"></span>ał <span class="_ _4"></span>w <span class="_ _b"></span>pozos<span class="_ _1"></span>tałych <span class="_ _b"></span>całkowitych <span class="_ _b"></span>dochodach<span class="_ _1"></span> <span class="_ _4"></span>po<span class="_ _1"></span> <span class="_ _4"></span>przej<span class="_ _1"></span>ęciu </div><div class="t m0 x2 h3 y315 ff3 fs1 fc0 sc0 ls0 ws0">wykazuje <span class="_ _e"></span>s<span class="_ _1"></span>ię <span class="_ _e"></span>w <span class="_ _e"></span>pozostałyc<span class="_ _1"></span>h <span class="_ _e"></span>całkow<span class="_ _1"></span>itych <span class="_ _e"></span>dochod<span class="_ _1"></span>ach <span class="_ _e"></span>wraz<span class="_ _1"></span> <span class="_ _e"></span>z <span class="_ _e"></span>odpowiedn<span class="_ _1"></span>ią <span class="_ _e"></span>korekt<span class="_ _1"></span>ą <span class="_ _16"></span>wartości <span class="_ _16"></span>bilansowej </div><div class="t m0 x2 h3 y316 ff3 fs1 fc0 sc0 ls0 ws0">inwestycji. <span class="_ _1"></span>G<span class="_ _1"></span>dy <span class="_ _1"></span>udzia<span class="_ _1"></span>ł <span class="_ _8"></span>Sporządzaj<span class="_ _1"></span>ącego <span class="_ _1"></span>sprawoz<span class="_ _1"></span>danie <span class="_ _8"></span>finansowe<span class="_ _1"></span><span class="ff2"> <span class="_ _8"></span>w <span class="_ _1"></span>str<span class="_ _1"></span>atach <span class="_ _1"></span>jed<span class="_ _1"></span>nostki <span class="_ _8"></span>stowarzysz<span class="_ _1"></span>onej </span></div><div class="t m0 x2 h3 y104 ff3 fs1 fc0 sc0 ls0 ws0">staje <span class="_ _e"></span>się <span class="_ _e"></span>równy <span class="_ _e"></span>lub <span class="_ _8"></span>w<span class="_ _1"></span>iększy <span class="_ _e"></span>od <span class="_ _e"></span>jej <span class="_ _e"></span>udziału <span class="_ _e"></span>w <span class="_ _e"></span>tej <span class="_ _e"></span>jednostc<span class="_ _1"></span>e <span class="_ _8"></span>s<span class="_ _1"></span>towarzyszonej, <span class="_ _e"></span>obejmującego <span class="_ _e"></span>ewe<span class="_ _1"></span>ntualne </div><div class="t m0 x2 h3 y317 ff3 fs1 fc0 sc0 ls0 ws0">inne <span class="_ _1"></span>niezabezpieczon<span class="_ _1"></span>e <span class="_ _1"></span>należnośc<span class="_ _1"></span>i, <span class="_ _8"></span>sporządzający <span class="_ _8"></span>sprawozdanie <span class="_ _8"></span>finansowe<span class="_ _1"></span><span class="ff2"> <span class="_ _1"></span></span>prze<span class="_ _1"></span>staje <span class="_ _1"></span>ujmować <span class="_ _8"></span>dalsze </div><div class="t m0 x2 h3 y318 ff3 fs1 fc0 sc0 ls0 ws0">straty, chyba że wzięła na siebie obowiązki prawne lub zwyczaj<span class="_ _1"></span>owo oczekiwane lub dokonała płatności </div><div class="t m0 x2 h3 y319 ff2 fs1 fc0 sc0 ls0 ws0">w imieniu danej jednostk<span class="_ _1"></span>i stowarzysz<span class="_ _1"></span>onej. </div><div class="t m0 x2 h3 y31a ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y3c3 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y3c4 ff3 fs1 fc0 sc0 ls0 ws0">Na <span class="_ _16"></span>każdy <span class="_ _16"></span>dzień <span class="_ _e"></span>spraw<span class="_ _1"></span>ozdawc<span class="_ _1"></span>zy <span class="_ _16"></span>grupa <span class="_ _16"></span>ustala <span class="_ _e"></span>c<span class="_ _1"></span>zy <span class="_ _16"></span>występują <span class="_ _16"></span>obiektywne <span class="_ _16"></span>dowody <span class="_ _16"></span>na <span class="_ _16"></span>to, <span class="_ _e"></span>że <span class="_ _16"> </span>nastąpi<span class="_ _1"></span>ła </div><div class="t m0 x2 h3 y3c5 ff3 fs1 fc0 sc0 ls0 ws0">utrata <span class="_ _1a"> </span>wartości <span class="_ _1a"> </span>inwestycj<span class="_ _1"></span>i <span class="_ _1a"> </span>w <span class="_ _1a"> </span>jednostce <span class="_ _1a"> </span>stowarzys<span class="_ _1"></span>zonej. <span class="_ _1a"> </span>Jeżeli <span class="_ _1a"> </span>utrata <span class="_ _1a"> </span>wartości <span class="_ _1a"> </span>miała<span class="_ _1"></span> <span class="_ _1a"> </span>miejsce, <span class="_ _1a"> </span>grupa </div><div class="t m0 x2 h3 y3a5 ff3 fs1 fc0 sc0 ls0 ws0">oblicza <span class="_ _1"></span>kwot<span class="_ _1"></span>ę <span class="_ _1"></span>utraty <span class="_ _1"></span>wart<span class="_ _1"></span>ości <span class="_ _1"></span>jako <span class="_ _8"></span>różnicę <span class="_ _1"></span>p<span class="_ _1"></span>omiędzy <span class="_ _1"></span>w<span class="_ _1"></span>artością <span class="_ _1"></span>o<span class="_ _8"></span>dzysk<span class="_ _1"></span>iwalną <span class="_ _1"></span>jedn<span class="_ _1"></span>ostki <span class="_ _1"></span>stowarz<span class="_ _1"></span>yszonej </div><div class="t m0 x2 h3 y3c6 ff3 fs1 fc0 sc0 ls0 ws0">a jej wartością <span class="_ _0"></span>bilansową i wykazuje tę kwotę <span class="_ _0"></span>obok „udziału <span class="_ _0"></span>w zysku/(stracie) jednostki stowarzysz<span class="_ _1"></span>onej” </div><div class="t m0 x2 h3 y3c7 ff2 fs1 fc0 sc0 ls0 ws0">w sprawozdaniu z wy<span class="_ _1"></span>niku. </div><div class="t m0 x2 h3 y3c8 ff2 fs1 fc0 sc0 ls2 ws0">  <span class="ls0"> </span></div><div class="t m0 x2 h3 y3c9 ff3 fs1 fc0 sc0 ls0 ws0">Połączenie jednostek pod <span class="_ _1"></span>wspólną kontrolą to połączeni<span class="_ _1"></span>e jednostek gospodarc<span class="_ _1"></span>zych, w ramach którego </div><div class="t m0 x2 h3 y3ca ff3 fs1 fc0 sc0 ls0 ws0">wszystkie <span class="_ _0"></span>łączące <span class="_ _b"></span>si<span class="_ _1"></span>ę <span class="_ _b"></span>podm<span class="_ _1"></span>ioty <span class="_ _b"></span>zn<span class="_ _1"></span>ajdują <span class="_ _b"></span>si<span class="_ _1"></span>ę <span class="_ _b"></span>ostatecz<span class="_ _1"></span>nie <span class="_ _b"></span>p<span class="_ _1"></span>od <span class="_ _b"></span>k<span class="_ _1"></span>ontrolą <span class="_ _b"></span>tej<span class="_ _1"></span> <span class="_ _b"></span>samej<span class="_ _1"></span> <span class="_ _b"></span>str<span class="_ _1"></span>ony <span class="_ _b"></span>lub<span class="_ _1"></span> <span class="_ _b"></span>stron <span class="_ _0"></span>zarówno </div><div class="t m0 x2 h3 y3cb ff3 fs1 fc0 sc0 ls0 ws0">przed, <span class="_ _16"></span>jak <span class="_ _16"></span>i <span class="_ _e"></span>po <span class="_ _16"> </span>po<span class="_ _1"></span>łączeniu <span class="_ _16"></span>oraz <span class="_ _16"></span>kontrola <span class="_ _16"></span>ta <span class="_ _16"></span>nie <span class="_ _16"></span>jest <span class="_ _16"></span>ty<span class="_ _1"></span>mczasowa. <span class="_ _16"> </span>W <span class="_ _16"></span>szczególnośc<span class="_ _1"></span>i, <span class="_ _16"></span>chodzi <span class="_ _e"></span>t<span class="_ _1"></span>u <span class="_ _16"></span>o <span class="_ _e"></span>t<span class="_ _1"></span>akie </div><div class="t m0 x2 h3 y28e ff3 fs1 fc0 sc0 ls0 ws0">transakcje, jak transfer spółek lub przedsięwzięć pomiędzy<span class="_ _1"></span> jednostkami Grupy lub połączenie jednostki </div><div class="t m0 x2 h3 y44a ff3 fs1 fc0 sc0 ls0 ws0">dominującej z jej j<span class="_ _1"></span>ednostką zależną.  <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y44b ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y1da ff3 fs1 fc0 sc0 ls0 ws0">Do <span class="_ _1"></span>rozliczenia <span class="_ _1"></span>sk<span class="_ _1"></span>utków <span class="_ _1"></span>połącz<span class="_ _1"></span>eń <span class="_ _1"></span>pomiędzy <span class="_ _1"></span>jednostka<span class="_ _1"></span>mi <span class="_ _1"></span>znajdującymi <span class="_ _1"></span>si<span class="_ _1"></span>ę <span class="_ _1"></span>pod <span class="_ _1"></span>wspól<span class="_ _1"></span>ną <span class="_ _1"></span>kontrolą <span class="_ _e"></span><span class="ff2">Grupa<span class="_ _1"></span> </span></div><div class="t m0 x2 h3 y1db ff3 fs1 fc0 sc0 ls0 ws0">stosuje metodę łączen<span class="_ _1"></span>ia udziałów.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y38a ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y38b ff4 fs1 fc0 sc0 ls0 ws0">Zasada zakazu kompen<span class="_ _1"></span>sat<span class="_ _1"></span> </div><div class="t m0 x2 hb y38c ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y38d ff3 fs1 fc0 sc0 ls0 ws0">Zasada <span class="_ _19"> </span>ta <span class="_ _19"> </span>dotycz<span class="_ _1"></span>y <span class="_ _19"> </span>zakazu  kompensowania <span class="_ _19"> </span>aktywó<span class="_ _1"></span>w <span class="_ _19"> </span>i <span class="_ _19"> </span>zobowiązań<span class="_ _1"></span>, <span class="_ _1a"> </span>c<span class="_ _1"></span>hyba <span class="_ _19"> </span>że  MSSF <span class="_ _1a"> </span>wy<span class="_ _1"></span>maga <span class="_ _19"> </span>lub </div><div class="t m0 x2 h3 y38e ff2 fs1 fc0 sc0 ls0 ws0">dopuszcza dokonanie ko<span class="_ _1"></span>mpensaty.<span class="_ _1"></span> </div><div class="t m0 x2 h3 y38f ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y390 ff3 fs1 fc0 sc0 ls0 ws0">Pozycje przyc<span class="_ _1"></span>hodów i kosztów można kom<span class="_ _1"></span>pensować w<span class="_ _1"></span>tedy i tylko wtedy, gdy<span class="_ _1"></span>:<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 xa3 h3 y423 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span>kompensata wymaga<span class="_ _1"></span>na jest przez MS<span class="_ _1"></span>SF,<span class="_ _1"></span> </div><div class="t m0 xa3 h3 y468 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">zyski, s<span class="_ _1"></span>traty i pow<span class="_ _1"></span>iązane z <span class="_ _1"></span>nimi k<span class="_ _1"></span>oszty wy<span class="_ _1"></span>nikające z<span class="_ _1"></span> tych <span class="_ _1"></span>samych lub <span class="_ _e"></span>zbliżonych <span class="_ _1"></span>transakcj<span class="_ _1"></span>i lub </span></div><div class="t m0 xa4 h3 y469 ff3 fs1 fc0 sc0 ls0 ws0">zdarzeń nie są istotne.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y46a ff3 fs1 fc0 sc0 ls0 ws0">W Grupie Kapitałowej<span class="_ _1"></span> przyjmuje się następuj<span class="_ _1"></span>ące transakcj<span class="_ _1"></span>e prezentowane poprzez<span class="_ _1"></span> kompensaty:<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 xa3 h3 yac ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">zyski <span class="_ _17"> </span>i <span class="_ _16"></span>straty <span class="_ _17"> </span>na <span class="_ _16"></span>sprzedaży <span class="_ _17"> </span>aktywów <span class="_ _16"> </span>trwałych, <span class="_ _17"> </span>łącznie <span class="_ _17"> </span>z <span class="_ _16"> </span>inwestycj<span class="_ _1"></span>ami <span class="_ _16"></span>i <span class="_ _17"> </span>aktywami <span class="_ _17"> </span>służącymi </span></div><div class="t m0 xa4 h3 y402 ff3 fs1 fc0 sc0 ls0 ws0">działalności operacyjnej, ujmowa<span class="_ _1"></span>ne są w wysokości różnicy między przychodami osiągniętymi </div><div class="t m0 xa4 h3 y403 ff3 fs1 fc0 sc0 ls0 ws0">ze <span class="_ _15"> </span>s<span class="_ _1"></span>przedaży <span class="_ _18"> </span>a <span class="_ _15"> </span>w<span class="_ _1"></span>artością <span class="_ _18"> </span>bilansową <span class="_ _18"> </span>danego<span class="_ _1"></span> <span class="_ _15"> </span>sk<span class="_ _1"></span>ładnika <span class="_ _15"> </span>ak<span class="_ _1"></span>tywów <span class="_ _18"> </span>powiększoną <span class="_ _18"> </span>o <span class="_ _18"> </span>ko<span class="_ _8"></span><span class="ff2">szty </span></div><div class="t m0 xa4 h3 y497 ff3 fs1 fc0 sc0 ls0 ws0">sprzedaży;<span class="ff2"> </span></div><div class="t m0 xa3 h3 y498 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">wydatki z<span class="_ _1"></span>wiązane <span class="_ _1"></span>z <span class="_ _1"></span>rezerw<span class="_ _1"></span>ą, k<span class="_ _1"></span>tóre <span class="_ _1"></span>na <span class="_ _1"></span>mocy <span class="_ _1"></span>umowy<span class="_ _1"></span> s<span class="_ _1"></span>ą refu<span class="_ _1"></span>ndowane <span class="_ _1"></span>przez <span class="_ _1"></span>stro<span class="_ _1"></span>nę <span class="_ _1"></span>trzecią <span class="_ _1"></span>(np. </span></div><div class="t m0 xa4 h3 y499 ff3 fs1 fc0 sc0 ls0 ws0">gwarancja udzielona prz<span class="_ _1"></span>ez dostawcę) k<span class="_ _1"></span>ompensuje się z<span class="_ _1"></span> odnośną kwotą refu<span class="_ _1"></span>ndacji;<span class="_ _1"></span><span class="ff2"> </span></div></div></div><div class="pi" ></div></div><div id="pf2b" class="pf w0 h0" ><div class="pc pc2b w0 h0"><img class="bi x0 y0 w3 h28" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y23 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y23 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">43<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y25 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xa3 h3 y309 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">aktywa <span class="_ _16"></span>i <span class="_ _16"></span>rezerwy <span class="_ _17"> </span>z <span class="_ _16"></span>tytułu <span class="_ _16"></span>odroczonego <span class="_ _16"> </span>podatku <span class="_ _17"> </span>dochodowego <span class="_ _16"></span>wykazuj<span class="_ _1"></span>e <span class="_ _16"></span>się <span class="_ _16"></span>jako <span class="_ _16"> </span>nadwyżk<span class="_ _1"></span>ę </span></div><div class="t m0 xa4 h3 y30a ff2 fs1 fc0 sc0 ls0 ws0">aktywa lub rezerwy;<span class="_ _1"></span> </div><div class="t m0 xa3 h3 y30b ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">zaliczki otrzymane na wykonanie prac wynikając<span class="_ _1"></span>ych z umów o usługę budowlaną kompensuje </span></div><div class="t m0 xa4 h3 y30c ff3 fs1 fc0 sc0 ls0 ws0">się <span class="_ _e"></span>z <span class="_ _e"></span>wartośc<span class="_ _1"></span>ią <span class="_ _e"></span>należnych <span class="_ _16"></span>przychodów <span class="_ _e"></span>wynikającą <span class="_ _e"></span>z<span class="_ _1"></span> <span class="_ _e"></span>tyc<span class="_ _1"></span>h <span class="_ _e"></span>umów, <span class="_ _e"></span>pod <span class="_ _e"></span>w<span class="_ _1"></span>arunkiem <span class="_ _16"></span>możliwości </div><div class="t m0 xa4 h3 y30d ff3 fs1 fc0 sc0 ls0 ws0">kompensaty na podst<span class="_ _1"></span>awie zapisów <span class="_ _1"></span>umowy;<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 xa3 h3 y30e ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">zyski i straty powsta<span class="_ _1"></span>łe z tytułu grupy<span class="_ _1"></span> zbliżonych transa<span class="_ _1"></span>kcji ujmuje się w<span class="_ _1"></span> kwocie net<span class="_ _1"></span>to, np. zyski </span></div><div class="t m0 xa4 h3 y30f ff3 fs1 fc0 sc0 ls0 ws0">i <span class="_ _1"></span>straty <span class="_ _8"></span>z <span class="_ _8"></span>tytułu <span class="_ _8"></span>różnic <span class="_ _8"></span>kurs<span class="_ _1"></span>owych <span class="_ _8"></span>lub <span class="_ _1"></span>z<span class="_ _1"></span>yski <span class="_ _8"></span>i <span class="_ _1"></span>straty <span class="_ _8"></span>z <span class="_ _8"></span>ty<span class="_ _1"></span>tułu <span class="_ _1"></span>wy<span class="_ _1"></span>ceny <span class="_ _1"></span>instru<span class="_ _1"></span>mentów <span class="_ _8"></span>finansowych<span class="_ _1"></span> </div><div class="t m0 xa4 h3 y310 ff3 fs1 fc0 sc0 ls0 ws0">przeznaczonych <span class="_ _1"></span>do obrotu i<span class="_ _1"></span> zabezpieczający<span class="_ _1"></span>ch ujętyc<span class="_ _1"></span>h w wyniku <span class="_ _1"></span>f<span class="_ _1"></span><span class="ff2">inansowym, <span class="_ _1"></span>zyski <span class="_ _1"></span>lub straty </span></div><div class="t m0 xa4 h3 y311 ff3 fs1 fc0 sc0 ls0 ws0">z tytułu dyskonta rozrachun<span class="_ _1"></span>ków długoterminowyc<span class="_ _1"></span>h;<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 xa3 h3 y312 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">należności <span class="_ _1c"> </span>i <span class="_ _21"> </span>zobowiązania <span class="_ _21"> </span>z <span class="_ _1c"> </span>tytułu <span class="_ _1c"> </span>roz<span class="_ _1"></span>liczenia <span class="_ _1c"> </span>po<span class="_ _1"></span>datku <span class="_ _1c"> </span>VAT <span class="_ _21"> </span>naliczonego <span class="_ _21"> </span>i <span class="_ _1c"> </span>należnego, </span></div><div class="t m0 xa4 h3 y313 ff3 fs1 fc0 sc0 ls0 ws0">dotyczącego przysz<span class="_ _1"></span>łych okresów rozlicz<span class="_ _1"></span>eniowych.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y314 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y315 ff6 fs1 fc0 sc0 ls0 ws0">Rachunek przepływów<span class="_ _1"></span> pieniężnych<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x2 hb y316 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y104 ff3 fs1 fc0 sc0 ls0 ws0">Rachunek przepływ<span class="_ _1"></span>ów pieniężnyc<span class="_ _1"></span>h sporządzany jest meto<span class="_ _1"></span>dą pośrednią.<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y317 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y318 ff6 fs1 fc0 sc0 ls0 ws0">Zmiany zasad, zmiany<span class="_ _1"></span> szacunków, błęd<span class="_ _1"></span>y lat poprz<span class="_ _1"></span>ednich<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x2 hb y319 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y31a ff3 fs1 fc0 sc0 ls0 ws0">Zmiany <span class="_ _c"> </span>zasad <span class="_ _c"> </span>(<span class="_ _1"></span>polityki) <span class="_ _c"> </span>rachunkowoś<span class="_ _1"></span>ci <span class="_ _c"> </span>dokonuje <span class="_ _c"> </span>s<span class="_ _1"></span>ię <span class="_ _c"> </span>w <span class="_ _c"> </span>przypadku <span class="_ _c"> </span>z<span class="_ _1"></span>miany <span class="_ _c"> </span>prz<span class="_ _1"></span>episów <span class="_ _c"> </span>prawnyc<span class="_ _1"></span>h </div><div class="t m0 x2 h3 y31b ff3 fs1 fc0 sc0 ls0 ws0">dotyczących  rachunkowości, <span class="_ _19"> </span>gdy <span class="_ _19"> </span>doprowadzi  to <span class="_ _1a"> </span>do  tego, <span class="_ _1a"> </span>iż  zawarte <span class="_ _1a"> </span>w <span class="_ _19"> </span>spr<span class="_ _1"></span>awozdaniu <span class="_ _19"> </span>fina<span class="_ _1"></span>nsowym </div><div class="t m0 x2 h3 y31c ff3 fs1 fc0 sc0 ls0 ws0">informacje <span class="_ _b"></span>o wpływie <span class="_ _b"></span>transak<span class="_ _1"></span>cji, <span class="_ _b"></span>innych <span class="_ _0"></span>zdarzeń <span class="_ _b"></span>i<span class="_ _1"></span> <span class="_ _b"></span>warun<span class="_ _1"></span>ków <span class="_ _b"></span>na <span class="_ _0"></span>sytuacj<span class="_ _1"></span>ę <span class="_ _b"></span>finan<span class="_ _1"></span>sow<span class="_ _1"></span>ą, <span class="_ _b"></span>wy<span class="_ _1"></span>nik <span class="_ _b"></span>finansowy<span class="_ _1"></span> <span class="_ _b"></span>czy </div><div class="t m0 x2 h3 y31d ff3 fs1 fc0 sc0 ls0 ws0">też przepływy pieniężn<span class="_ _1"></span>e, będą bardziej wiarygo<span class="_ _1"></span>dne.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y31e ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _b"></span>prz<span class="_ _1"></span>ypadku <span class="_ _b"></span>dok<span class="_ _1"></span>onania <span class="_ _0"></span>zmian <span class="_ _0"></span>polityki <span class="_ _0"></span>rachunkowości zakłada <span class="_ _b"></span>się, <span class="_ _0"></span>że <span class="_ _0"></span>nowe <span class="_ _0"></span>zasady <span class="_ _0"></span>rachunkowości <span class="_ _0"></span>były </div><div class="t m0 x2 h3 y31f ff3 fs1 fc0 sc0 ls0 ws0">stosowane od <span class="_ _b"></span>zaws<span class="_ _1"></span>ze. K<span class="_ _0"></span>orekty z tym <span class="_ _b"></span>związane wykazuje się <span class="_ _b"></span>jako korekty kapitał<span class="_ _0"></span>u własnego –<span class="ff2"> w <span class="_ _b"></span>pozycj<span class="_ _1"></span>i </span></div><div class="t m0 x2 h3 y220 ff3 fs1 fc0 sc0 ls0 ws0">zysk/strata <span class="_ _16"></span>z <span class="_ _e"></span>lat <span class="_ _16"></span>ubiegłych. <span class="_ _16"></span>Dla <span class="_ _e"></span>zapewnienia <span class="_ _16"></span>porównywalnoś<span class="_ _8"></span>ci <span class="_ _16"></span>danych <span class="_ _e"></span>należy<span class="_ _1"></span> <span class="_ _e"></span>do<span class="_ _1"></span>konać <span class="_ _e"></span>odp<span class="_ _1"></span>owiednich </div><div class="t m0 x2 h3 y320 ff3 fs1 fc0 sc0 ls0 ws0">zmian <span class="_ _1a"> </span>spraw<span class="_ _1"></span>ozdań <span class="_ _1a"> </span>finans<span class="_ _1"></span>owych <span class="_ _1a"> </span>(danyc<span class="_ _1"></span>h <span class="_ _1a"> </span>porównyw<span class="_ _1"></span>alnych) <span class="_ _1a"> </span>za <span class="_ _19"> </span>lata <span class="_ _19"> </span>poprzednie <span class="_ _19"> </span>w <span class="_ _1a"> </span>taki <span class="_ _19"> </span>sposób, <span class="_ _1a"> </span>a<span class="_ _1"></span>by </div><div class="t m0 x2 h3 y321 ff3 fs1 fc0 sc0 ls0 ws0">sprawozdania te rów<span class="_ _1"></span>nież uwzględniały d<span class="_ _1"></span>okonane zmiany<span class="_ _1"></span> zasad rachunkowości.<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y322 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y323 ff3 fs1 fc0 sc0 ls0 ws0">Pozycje <span class="_ _1"></span>sprawoz<span class="_ _1"></span>dania <span class="_ _1"></span>f<span class="_ _1"></span>inansowego <span class="_ _1"></span>ust<span class="_ _1"></span>alone <span class="_ _1"></span>na <span class="_ _8"></span>podstawie <span class="_ _1"></span>s<span class="_ _1"></span>zacunku <span class="_ _1"></span>pod<span class="_ _1"></span>legają <span class="_ _8"></span>weryfikacji <span class="_ _1"></span>w <span class="_ _1"></span>s<span class="_ _1"></span>ytuacji,<span class="_ _1"></span> </div><div class="t m0 x2 h3 y324 ff3 fs1 fc0 sc0 ls0 ws0">gdy <span class="_ _1a"> </span>zm<span class="_ _1"></span>ienią <span class="_ _1a"> </span>s<span class="_ _1"></span>ię <span class="_ _1a"> </span>oko<span class="_ _1"></span>liczności <span class="_ _19"> </span>będące <span class="_ _19"> </span>podstawą<span class="_ _1"></span> <span class="_ _1a"> </span>dok<span class="_ _1"></span>onanych <span class="_ _19"> </span>szacunków  l<span class="_ _0"></span>ub <span class="_ _19"> </span>w <span class="_ _1a"> </span>wy<span class="_ _1"></span>niku <span class="_ _1a"> </span>p<span class="_ _1"></span>ozyskania </div><div class="t m0 x2 h3 y325 ff3 fs1 fc0 sc0 ls0 ws0">nowych informacj<span class="_ _1"></span>i czy zdobycia większego dośw<span class="_ _1"></span>iadczenia.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y326 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y327 ff3 fs1 fc0 sc0 ls0 ws0">Korekty spowodowane usunięciem istotnyc<span class="_ _1"></span>h błędów poprzednich okresów odnosi się na <span class="_ _0"></span>kapitał własny<span class="_ _1"></span> </div><div class="t m0 x2 h3 y328 ff3 fs1 fc0 sc0 ls0 ws0">–<span class="ff2"> <span class="_ _8"></span></span>w <span class="_ _e"></span>pozycj<span class="_ _1"></span>i <span class="_ _8"></span>zys<span class="_ _1"></span>ki/straty <span class="_ _8"></span>z<span class="_ _1"></span> <span class="_ _8"></span>lat <span class="_ _8"></span>u<span class="_ _1"></span>biegłych. <span class="_ _e"></span>Przy <span class="_ _8"></span>s<span class="_ _1"></span>porządzaniu <span class="_ _e"></span>sprawozdania <span class="_ _e"></span>finans<span class="_ _1"></span>owego <span class="_ _8"></span>n<span class="_ _1"></span>ależy <span class="_ _e"></span>przyjąć </div><div class="t m0 x2 h3 y329 ff3 fs1 fc0 sc0 ls0 ws0">założenie, <span class="_ _17"> </span>że <span class="_ _1a"> </span>błąd <span class="_ _17"> </span>skorygowan<span class="_ _1"></span>o <span class="_ _17"> </span>już <span class="_ _1a"> </span>w <span class="_ _17"> </span>okresie, <span class="_ _17"> </span>w <span class="_ _17"> </span>k<span class="_ _1"></span>tórym <span class="_ _17"> </span>zost<span class="_ _8"></span>ał <span class="_ _17"> </span>popełniony. <span class="_ _1a"> </span>Oznacza <span class="_ _17"> </span>to, <span class="_ _17"> </span>że <span class="_ _1a"> </span>kwota </div><div class="t m0 x2 h3 y32a ff3 fs1 fc0 sc0 ls0 ws0">korekty  odnoszącej <span class="_ _19"> </span>się  do <span class="_ _19"> </span>poprzedniego  okresu <span class="_ _19"> </span>sprawozdawc<span class="_ _1"></span>zego  powinna <span class="_ _19"> </span>by<span class="_ _1"></span>ć  uwzględ<span class="_ _0"></span>niona  w </div><div class="t m0 x2 h3 y32b ff3 fs1 fc0 sc0 ls0 ws0">rachunku zysków i strat t<span class="_ _1"></span>ego okresu.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 hb yc3 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y38e ff6 fs1 fc0 sc0 ls0 ws0">Pozycje wyjątkowe<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x2 h3 y38f ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y49a ff3 fs1 fc0 sc0 ls0 ws0">Pozycje wy<span class="_ _1"></span>jątkowe są <span class="_ _1"></span>ujaw<span class="_ _1"></span>niane w <span class="_ _1"></span>sprawozdan<span class="_ _1"></span>iu fina<span class="_ _1"></span>nsowym <span class="_ _1"></span>o<span class="_ _1"></span>ddzielnie <span class="_ _1"></span>wtedy, <span class="_ _1"></span>gdy jes<span class="_ _1"></span>t to ni<span class="_ _1"></span>ezbędne </div><div class="t m0 x2 h3 y3d7 ff3 fs1 fc0 sc0 ls0 ws0">dla <span class="_ _15"> </span>zrozum<span class="_ _1"></span>ienia <span class="_ _15"> </span>s<span class="_ _1"></span>ytuacji <span class="_ _15"> </span>f<span class="_ _1"></span>inansowej <span class="_ _18"> </span>i <span class="_ _15"> </span>wyn<span class="_ _1"></span>ików <span class="_ _15"> </span>sp<span class="_ _1"></span>orządzającego <span class="_ _18"> </span>sprawozdani<span class="_ _1"></span>e <span class="_ _15"> </span>finansow<span class="_ _1"></span>e. <span class="_ _15"> </span>Są <span class="_ _18"> </span>to </div><div class="t m0 x2 h3 y49b ff3 fs1 fc0 sc0 ls0 ws0">znaczące <span class="_ _16"></span>pozycje <span class="_ _16"></span>przychodów <span class="_ _16"></span>lub <span class="_ _16"></span>kosztów, <span class="_ _16"></span>które <span class="_ _16"></span>zostały <span class="_ _16"></span>wykazane <span class="_ _16"></span>oddzielnie <span class="_ _16"> </span>z <span class="_ _16"> </span>uwagi <span class="_ _16"></span>na <span class="_ _16"></span>istotność </div><div class="t m0 x2 h3 y49c ff2 fs1 fc0 sc0 ls0 ws0">kwot lub charakteru zdarz<span class="_ _1"></span>eni<span class="ls3">a.<span class="_ _1"></span></span> </div><div class="t m0 x2 h3 y49d ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y49e ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _13"> </span> </div></div></div><div class="pi" ></div></div><div id="pf2c" class="pf w0 h0" ><div class="pc pc2c w0 h0"><img class="bi x0 y0 w3 h28" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y23 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y23 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">44<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y25 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y309 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y443 ff6 fs1 fc0 sc0 ls0 ws0">Segmenty z działalnoś<span class="_ _1"></span>ci<span class="ff4"> </span></div><div class="t m0 x2 h3 y444 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y445 ff2 fs1 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _1a"> </span>z <span class="_ _1a"> </span>wy<span class="_ _1"></span>mogami <span class="_ _1a"> </span>MS<span class="_ _1"></span>SF <span class="_ _1a"> </span>8, <span class="_ _19"> </span>Grupa <span class="_ _1a"> </span><span class="ff3">id<span class="_ _1"></span>entyfikuje <span class="_ _19"> </span>segmenty <span class="_ _1a"> </span>operac<span class="_ _1"></span>yjne <span class="_ _1a"> </span>w <span class="_ _19"> </span>oparciu <span class="_ _1a"> </span>o <span class="_ _1a"> </span>w<span class="_ _1"></span>ewnętrzne </span></div><div class="t m0 x2 h3 y446 ff3 fs1 fc0 sc0 ls0 ws0">raporty, <span class="_ _e"></span>k<span class="_ _1"></span>tóre <span class="_ _e"></span>s<span class="_ _1"></span>ą <span class="_ _e"></span>regularnie<span class="_ _1"></span> <span class="_ _16"></span>weryfikowane <span class="_ _e"></span>przez<span class="_ _1"></span> <span class="_ _e"></span>Zarz<span class="_ _1"></span>ąd <span class="_ _e"></span>w <span class="_ _16"></span>celu <span class="_ _e"></span>alokacj<span class="_ _1"></span>i <span class="_ _e"></span>zasobów<span class="_ _1"></span> <span class="_ _e"></span>do <span class="_ _16"></span>poszczególnych </div><div class="t m0 x2 h3 y398 ff3 fs1 fc0 sc0 ls0 ws0">segmentów oraz oceny wy<span class="_ _1"></span>ników ich dzi<span class="_ _1"></span>ałalności.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y399 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y39a ff3 fs1 fc0 sc0 ls0 ws0">Ocena <span class="_ _8"></span>dzia<span class="_ _1"></span>łalności <span class="_ _8"></span>segme<span class="_ _1"></span>ntów <span class="_ _8"></span>doko<span class="_ _1"></span>nywana <span class="_ _8"></span>jest<span class="_ _1"></span> <span class="_ _8"></span>głównie <span class="_ _e"></span>na <span class="_ _8"></span>podst<span class="_ _1"></span>awie <span class="_ _8"></span>prz<span class="_ _1"></span>ychodów <span class="_ _8"></span>oraz <span class="_ _e"></span>wyników <span class="_ _8"></span>n<span class="_ _1"></span>a </div><div class="t m0 x2 h3 y39b ff2 fs1 fc0 sc0 ls0 ws0">poziomie EBIT<span class="_ _1"></span> </div><div class="t m0 x2 h3 y39c ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y2d ff2 fs1 fc0 sc0 ls11 ws0">W <span class="ls0">grupie, <span class="ff3">w ra<span class="_ _1"></span>mach której prowadz<span class="_ _1"></span>i działalność<span class="_ _1"></span> jednostka identyfikuje si<span class="_ _1"></span>ę następujące segm<span class="_ _1"></span>enty:<span class="_ _8"></span></span> </span></div><div class="t m0 x2 h3 y39d ff2 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x28 y49f w75 h81"><div class="t m0 x5c h38 y4a0 ff3 fs5 fc1 sc0 ls0 ws0">Działalność </div><div class="t m0 x57 h38 y4a1 ff2 fs5 fc1 sc0 ls0 ws0">budowlano </div><div class="t m0 x5c h38 y2ee ff3 fs5 fc1 sc0 ls0 ws0">montażowa<span class="ff2"> </span></div></div><div class="c xa5 y49f w76 h81"><div class="t m0 x57 h38 y4a2 ff3 fs5 fc1 sc0 ls0 ws0">Działalność </div><div class="t m0 x71 h38 y4a3 ff2 fs5 fc1 sc0 ls0 ws0">deweloperska </div></div><div class="c xa6 y49f w77 h81"><div class="t m0 x57 h38 y4a4 ff3 fs5 fc1 sc0 ls0 ws0">Działalność </div><div class="t m0 x8f h38 y4a2 ff3 fs5 fc1 sc0 ls0 ws0">związane z najmem </div><div class="t m0 x81 h38 y4a3 ff3 fs5 fc1 sc0 ls0 ws0">nieruchomości </div><div class="t m0 x59 h38 y4a5 ff2 fs5 fc1 sc0 ls0 ws0">inwestycyjnej </div></div><div class="c xa7 y49f w78 h81"><div class="t m0 x57 h38 y4a2 ff3 fs5 fc1 sc0 ls0 ws0">Działalność </div><div class="t m0 x4b h38 y4a3 ff2 fs5 fc1 sc0 ls0 ws0">wystawowo targowa </div></div><div class="c xa8 y49f w79 h81"><div class="t m0 x0 h38 y4a1 ff3 fs5 fc1 sc0 ls0 ws0">Pozostałe<span class="ff2"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h3 y198 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y415 ff3 fs1 fc0 sc0 ls0 ws0">Do <span class="_ _17"> </span>grupy <span class="_ _16"> </span>p<span class="_ _1"></span>ozostał<span class="ff2">e <span class="_ _17"> </span></span>przypisuj<span class="_ _1"></span>e <span class="_ _17"> </span>się <span class="_ _16"> </span>pozostałą <span class="_ _17"> </span>działaln<span class="_ _1"></span>ość <span class="_ _17"> </span>poboczną, <span class="_ _16"> </span>k<span class="_ _1"></span>tóra <span class="_ _17"> </span>nie <span class="_ _17"> </span>ma <span class="_ _17"> </span>wpływu <span class="_ _16"> </span>n<span class="_ _1"></span>a <span class="_ _17"> </span>ocenę </div><div class="t m0 x2 h3 y416 ff3 fs1 fc0 sc0 ls0 ws0">sytuacji <span class="_ _16"></span>finansowej <span class="_ _16"></span>jednostki. <span class="_ _16"></span>Wszystk<span class="_ _1"></span>ie <span class="_ _e"></span>ak<span class="_ _1"></span>tywa <span class="_ _16"></span>i <span class="_ _e"></span>p<span class="_ _1"></span>asywa <span class="_ _16"></span>przypisywane <span class="_ _16"></span>są <span class="_ _16"></span>do <span class="_ _16"></span>głównych <span class="_ _16"></span>segmentów<span class="_ _1"></span> </div><div class="t m0 x2 h3 y4a6 ff3 fs1 fc0 sc0 ls0 ws0">działalności.<span class="ff2"> </span></div><div class="t m0 x2 h3 y418 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y419 ff6 fs1 fc0 sc0 ls0 ws0">Transakcje z podmio<span class="_ _1"></span>tami powiązanymi<span class="_ _8"></span><span class="ff4"> </span></div><div class="t m0 x2 hb y365 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y10d ff2 fs1 fc0 sc0 ls0 ws0">Zasady <span class="_ _b"></span><span class="ff3">rachunkowoś<span class="_ _1"></span>ci <span class="_ _b"></span>oraz<span class="_ _1"></span> <span class="_ _b"></span>ważne <span class="_ _b"></span>oszacowa<span class="_ _1"></span>nia <span class="_ _b"></span>i<span class="_ _1"></span><span class="ff2"> </span>założenia <span class="_ _b"></span>z<span class="_ _1"></span>aprezentowane <span class="_ _b"></span>w<span class="_ _1"></span><span class="ff2"> </span>p<span class="_ _1"></span>olityce <span class="_ _b"></span>rachunk<span class="_ _1"></span>owości </span></div><div class="t m0 x2 h3 y458 ff2 fs1 fc0 sc0 ls0 ws0">m<span class="ff3">ają zastosowanie<span class="_ _1"></span></span> <span class="ff3">również</span> <span class="ls3">do<span class="_ _1"></span></span> transakcji prz<span class="_ _1"></span>eprowadzanych z<span class="_ _1"></span> <span class="ff3">podmiotami <span class="_ _1"></span>powiązanymi.</span> <span class="_ _1"></span> </div><div class="t m0 x2 h3 y4a7 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y4a8 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y4a9 ff6 fs1 fc0 sc0 ls0 ws0">Pozycje oparte na sza<span class="_ _1"></span>cunkach i profesjona<span class="_ _1"></span>lnym osądzie<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x2 h3 y4aa ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y4ab ff3 fs1 fc0 sc0 ls0 ws0">Klasyfikacja <span class="_ _b"></span>umów l<span class="_ _0"></span>easingo<span class="_ _1"></span>wych <span class="_ _b"></span>sporządzając<span class="_ _1"></span>y <span class="_ _b"></span>sprawozdan<span class="_ _1"></span>ie <span class="_ _b"></span>finansowe <span class="_ _0"></span>dokonuje <span class="_ _b"></span>klasyfikacji<span class="_ _1"></span> <span class="_ _b"></span>leasingu </div><div class="t m0 x2 h3 y4ac ff3 fs1 fc0 sc0 ls0 ws0">jako <span class="_ _1a"> </span>operacyjnego <span class="_ _1a"> </span>lub <span class="_ _17"> </span>f<span class="_ _1"></span>inansowego <span class="_ _1a"> </span>w <span class="_ _1a"> </span>oparciu <span class="_ _1a"> </span>o <span class="_ _17"> </span>oce<span class="_ _1"></span>nę, <span class="_ _1a"> </span>w <span class="_ _17"> </span>jaki<span class="_ _1"></span>m <span class="_ _17"> </span>z<span class="_ _1"></span>akresie <span class="_ _1a"> </span>ryzyko <span class="_ _1a"> </span>i <span class="_ _17"> </span>poży<span class="_ _1"></span>tki <span class="_ _1a"> </span>z <span class="_ _17"> </span>tytu<span class="_ _1"></span>łu </div><div class="t m0 x2 h3 y4ad ff3 fs1 fc0 sc0 ls0 ws0">posiadania przedmiotu leas<span class="_ _1"></span>ingu przypadają w udz<span class="_ _1"></span>iale leasingodawcy, a w jakim le<span class="_ _8"></span><span class="ff2">asingobiorcy. Oc<span class="_ _1"></span>ena </span></div><div class="t m0 x2 h3 y4ae ff3 fs1 fc0 sc0 ls0 ws0">ta opiera się na treści <span class="_ _1"></span>ekonomicznej każdej<span class="_ _1"></span> transakcj<span class="_ _1"></span>i.<span class="ff2"> </span></div><div class="t m0 x2 h3 y4af ff3 fs1 fc0 sc0 ls0 ws0">Sporządzający <span class="_ _1f"> </span>sprawozdanie <span class="_ _21"> </span>f<span class="_ _1"></span>inansowe <span class="_ _1f"> </span>dokonuje <span class="_ _1f"> </span>osądu <span class="_ _21"> </span>w <span class="_ _21"> </span>z<span class="_ _1"></span>akresie <span class="_ _1f"> </span>możliwości <span class="_ _21"> </span>wiarygo<span class="_ _1"></span>dnego<span class="_ _1"></span> </div><div class="t m0 x2 h3 y4b0 ff3 fs1 fc0 sc0 ls0 ws0">oszacowania <span class="_ _e"></span>wyniku <span class="_ _8"></span>umow<span class="_ _1"></span>y <span class="_ _8"></span>o <span class="_ _8"></span>us<span class="_ _1"></span>ługę <span class="_ _8"></span>budow<span class="_ _1"></span>laną. <span class="_ _8"></span>Oc<span class="_ _1"></span>ena <span class="_ _8"></span>opiera <span class="_ _e"></span>się <span class="_ _8"></span>na <span class="_ _e"></span>analizie <span class="_ _e"></span>prawdopodobieństwa </div><div class="t m0 x2 h3 y4b1 ff3 fs1 fc0 sc0 ls0 ws0">osiągnięcia <span class="_ _e"></span>korz<span class="_ _1"></span>yści <span class="_ _e"></span>ekonomicz<span class="_ _1"></span>nych <span class="_ _e"></span>związanych <span class="_ _16"></span>z <span class="_ _e"></span>daną <span class="_ _e"></span>u<span class="_ _1"></span>mową. <span class="_ _e"></span>Przyc<span class="_ _1"></span>hody <span class="_ _e"></span>z <span class="_ _e"></span>w<span class="_ _1"></span>yko<span class="_ _8"></span>nania <span class="_ _e"></span>kontraktó<span class="_ _1"></span>w </div><div class="t m0 x2 h3 y8d ff3 fs1 fc0 sc0 ls0 ws0">budowlanych <span class="_ _1a"> </span>ustala <span class="_ _17"> </span>się <span class="_ _1a"> </span>proporcjonalnie <span class="_ _1a"> </span>do <span class="_ _17"> </span>stopnia <span class="_ _1a"> </span>zaawansowania<span class="_ _1"></span>, <span class="_ _17"> </span>mierzo<span class="_ _1"></span>nego <span class="_ _17"> </span>u<span class="_ _1"></span>działem <span class="_ _17"> </span>kos<span class="_ _1"></span>ztów </div><div class="t m0 x2 h3 y4b2 ff3 fs1 fc0 sc0 ls0 ws0">poniesionych od dnia zawa<span class="_ _1"></span>rcia umowy do dnia ustalen<span class="_ _1"></span>ia przychodu w całkowitych k<span class="_ _1"></span>osztach wykonania </div><div class="t m0 x2 h3 y4b3 ff3 fs1 fc0 sc0 ls0 ws0">usługi. <span class="_ _27"> </span>Budżety <span class="_ _27"> </span>kontraktów <span class="_ _27"> </span>podlegają <span class="_ _27"> </span>formal<span class="_ _1"></span>nemu <span class="_ _27"> </span>proces<span class="_ _1"></span>owi <span class="_ _27"> </span>aktualizacj<span class="_ _1"></span>i. <span class="_ _27"> </span>Jeżeli <span class="_ _28"> </span>stopień </div><div class="t m0 x2 h3 y4b4 ff3 fs1 fc0 sc0 ls0 ws0">zaawansowania <span class="_ _8"></span>usł<span class="_ _1"></span>ugi <span class="_ _8"></span>nie <span class="_ _8"></span>może <span class="_ _8"></span>być <span class="_ _e"></span>na <span class="_ _1"></span>dzie<span class="_ _1"></span>ń <span class="_ _8"></span>bilansowy<span class="_ _1"></span> <span class="_ _8"></span>wiarygodnie <span class="_ _8"></span>ustal<span class="_ _1"></span>ony, <span class="_ _8"></span>przy<span class="_ _1"></span>chód <span class="_ _8"></span>ustala <span class="_ _8"></span>się <span class="_ _8"></span>w </div><div class="t m0 x2 h3 y4b5 ff3 fs1 fc0 sc0 ls0 ws0">wysokości poniesiony<span class="_ _1"></span>ch kosz<span class="_ _1"></span>tów umowy, dla których i<span class="_ _1"></span>stnieje prawdopodob<span class="_ _1"></span>ieństwo ich odzys<span class="_ _1"></span>kania.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y4b6 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y469 ff3 fs1 fc0 sc0 ls0 ws0">Sporządzający <span class="_ _c"> </span>sprawoz<span class="_ _1"></span>danie <span class="_ _c"> </span>f<span class="_ _1"></span>inansowe <span class="_ _c"> </span>dokon<span class="_ _1"></span>uje <span class="_ _c"> </span>oceny <span class="_ _c"> </span>wys<span class="_ _1"></span>tąpienia <span class="_ _c"> </span>przesł<span class="_ _1"></span>anek <span class="_ _c"> </span>utraty <span class="_ _c"> </span>wart<span class="_ _1"></span>ości </div><div class="t m0 x2 h3 y4b7 ff3 fs1 fc0 sc0 ls0 ws0">aktywów. Utrata <span class="_ _0"></span>wartości aktywów ma miejsce <span class="_ _0"></span>wówczas, gdy <span class="_ _b"></span>w<span class="_ _1"></span>artość bilansowa składnika <span class="_ _0"></span>aktywów lub </div><div class="t m0 x2 h3 y4b8 ff3 fs1 fc0 sc0 ls0 ws0">ośrodka <span class="_ _1f"> </span>wypracowującego<span class="_ _1"></span> <span class="_ _1f"> </span>środki <span class="_ _1f"> </span>pieniężne <span class="_ _21"> </span>prz<span class="_ _1"></span>ekracza <span class="_ _1f"> </span>jego <span class="_ _1f"> </span>wartość <span class="_ _1f"> </span>moż<span class="_ _1"></span>liwą <span class="_ _1f"> </span>do <span class="_ _1f"> </span>odzysk<span class="_ _1"></span>ania, </div><div class="t m0 x2 h3 y4b9 ff3 fs1 fc0 sc0 ls0 ws0">rozumianą <span class="_ _17"> </span>jako <span class="_ _1a"> </span>wartość <span class="_ _17"> </span>godziwą <span class="_ _1a"> </span>pomniejszoną <span class="_ _17"> </span>o <span class="_ _1a"> </span>koszt <span class="_ _17"> </span>sprz<span class="_ _1"></span>edaży <span class="_ _17"> </span>lub <span class="_ _17"> </span>wartoś<span class="_ _1"></span>ć <span class="_ _17"> </span>użytk<span class="_ _1"></span>ową <span class="_ _17"> </span>składnika<span class="_ _1"></span> </div><div class="t m0 x2 h3 y4ba ff3 fs1 fc0 sc0 ls0 ws0">majątku <span class="_ _16"></span>lub <span class="_ _16"></span>ośrodka <span class="_ _16"></span>wypracowującego <span class="_ _16"></span>środki <span class="_ _16"></span>pieniężne, <span class="_ _16"></span>zależnie <span class="_ _16"> </span>od <span class="_ _16"></span>tego, <span class="_ _16"></span>która <span class="_ _16"></span>z <span class="_ _16"></span>nich <span class="_ _16"></span>jest <span class="_ _16"></span>wyższa. </div><div class="t m0 x2 h3 y4bb ff3 fs1 fc0 sc0 ls0 ws0">Ocena  opiera  się <span class="_ _1a"> </span>na  osz<span class="_ _1"></span>acowaniu  przyszłych  wpływów  i  wypływów  pieniężnych  pochodzących  z </div><div class="t m0 x2 h3 y4bc ff3 fs1 fc0 sc0 ls0 ws0">dalszego  użytkowania  skł<span class="_ _1"></span>adnika  aktywów  i  z  tytułu  jego  ostatecznego  zbyc<span class="_ _1"></span>ia  oraz  zastosowania<span class="_ _1"></span> </div><div class="t m0 x2 h3 y4bd ff3 fs1 fc0 sc0 ls0 ws0">odpowiedniej stopy dys<span class="_ _1"></span>kontowej do tyc<span class="_ _1"></span>h przyszłych przepływów p<span class="_ _1"></span>ieniężnych<span class="_ _8"></span><span class="ff2"> </span></div></div></div><div class="pi" ></div></div><div id="pf2d" class="pf w0 h0" ><div class="pc pc2d w0 h0"><img class="bi x0 y0 w3 h28" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y23 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y23 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">45<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y25 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y309 ff3 fs1 fc0 sc0 ls0 ws0">Sporządzający <span class="_ _e"></span>sprawozdanie<span class="_ _1"></span> <span class="_ _8"></span>finansow<span class="_ _1"></span>e <span class="_ _e"></span>dokonuje <span class="_ _8"></span>oc<span class="_ _1"></span>eny <span class="_ _8"></span>wy<span class="_ _1"></span>stąpienia <span class="_ _e"></span>przesłanek<span class="_ _1"></span> <span class="_ _8"></span>utraty <span class="_ _e"></span>wartości <span class="_ _e"></span>akcji </div><div class="t m0 x2 h3 y30a ff3 fs1 fc0 sc0 ls0 ws0">(udziałów) <span class="_ _18"> </span>w<span class="_ _1"></span> <span class="_ _18"> </span>jednostk<span class="_ _1"></span>ach <span class="_ _18"> </span>zależnyc<span class="_ _1"></span>h. <span class="_ _18"> </span>Test <span class="_ _c"> </span>na <span class="_ _18"> </span>u<span class="_ _1"></span>tratę <span class="_ _18"> </span>wart<span class="_ _1"></span>ości, <span class="_ _18"> </span>ośro<span class="_ _1"></span>dka <span class="_ _18"> </span>wyp<span class="_ _1"></span>racowującego <span class="_ _c"> </span>środki </div><div class="t m0 x2 h3 y30b ff3 fs1 fc0 sc0 ls0 ws0">pieniężne, <span class="_ _16"></span>opiera <span class="_ _16"> </span>s<span class="_ _1"></span>ię <span class="_ _16"></span>o <span class="_ _16"> </span>oszacowani<span class="_ _1"></span>e <span class="_ _16"></span>przyszłyc<span class="_ _1"></span>h <span class="_ _16"></span>zdyskontowanych <span class="_ _16"> </span>prz<span class="_ _1"></span>e<span class="_ _1"></span>pływów <span class="_ _17"> </span>pieniężnych <span class="_ _16"></span>(metoda<span class="_ _1"></span> </div><div class="t m0 x2 h3 y30c ff3 fs1 fc0 sc0 ls0 ws0">DCF), <span class="_ _19"> </span>generowanyc<span class="_ _1"></span>h <span class="_ _19"> </span>przez  spółkę. <span class="_ _1a"> </span>Anal<span class="_ _1"></span>ogicznie  test <span class="_ _1a"> </span>na  utratę <span class="_ _1a"> </span>w<span class="_ _1"></span>artości  przeprowadzany <span class="_ _19"> </span>jest  dla </div><div class="t m0 x2 h3 y30d ff3 fs1 fc0 sc0 ls0 ws0">wartości firmy.<span class="ff2"> </span></div><div class="t m0 x2 h3 y30e ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y30f ff3 fs1 fc0 sc0 ls0 ws0">Sporządzający  sprawozda<span class="_ _1"></span>nie <span class="_ _19"> </span>fin<span class="_ _1"></span>ansowe  dokonuje  oceny  prawdopodobieństwa<span class="_ _1"></span>  zapłaty <span class="_ _19"> </span>należnoś<span class="_ _1"></span>ci, </div><div class="t m0 x2 h3 y310 ff3 fs1 fc0 sc0 ls0 ws0">poprzez <span class="_ _1a"> </span>uwz<span class="_ _1"></span>ględnienie <span class="_ _19"> </span>ich <span class="_ _19"> </span>przeterm<span class="_ _1"></span>inowania, <span class="_ _19"> </span>ustanowionych <span class="_ _19"> </span>za<span class="_ _1"></span>bezpieczeń <span class="_ _19"> </span>oraz <span class="_ _19"> </span>sytuacj<span class="_ _1"></span>i <span class="_ _1a"> </span>dłużnika, </div><div class="t m0 x2 h3 y311 ff3 fs1 fc0 sc0 ls0 ws0">osobno dla każdej tra<span class="_ _1"></span>nsakcji<span class="_ _1"></span><span class="ff2">. </span></div><div class="t m0 x2 h3 y312 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y313 ff3 fs1 fc0 sc0 ls0 ws0">Sporządzający <span class="_ _1c"> </span>sprawozda<span class="_ _1"></span>nie <span class="_ _c"> </span>finansow<span class="_ _1"></span>e <span class="_ _c"> </span>doko<span class="_ _1"></span>nuje <span class="_ _1c"> </span>osądu <span class="_ _c"> </span>w <span class="_ _1c"> </span>zakresi<span class="_ _1"></span>e <span class="_ _c"> </span>nak<span class="_ _1"></span>ładów <span class="_ _c"> </span>niez<span class="_ _1"></span>będnych <span class="_ _1c"> </span>do </div><div class="t m0 x2 h3 y314 ff3 fs1 fc0 sc0 ls0 ws0">wypełnienia <span class="_ _19"> </span>danego <span class="_ _19"> </span>obow<span class="_ _1"></span>iązku <span class="_ _19"> </span>na <span class="_ _1a"> </span>dz<span class="_ _1"></span>ień <span class="_ _19"> </span>bilansowy,<span class="_ _1"></span> <span class="_ _1a"> </span>związa<span class="_ _1"></span>nego <span class="_ _1a"> </span>z<span class="_ _1"></span> <span class="_ _1a"> </span>trwaj<span class="_ _1"></span>ącymi <span class="_ _19"> </span>sporami <span class="_ _19"> </span>sądowymi.<span class="_ _1"></span> </div><div class="t m0 x2 h3 y315 ff3 fs1 fc0 sc0 ls0 ws0">Ocena  opiera  się  na <span class="_ _19"> </span>oszac<span class="_ _1"></span>owaniu  kwoty,  jaką  Jednostka  powinna  by <span class="_ _19"> </span>zapłacić  wype<span class="_ _8"></span>łniając  dany </div><div class="t m0 x2 h3 y316 ff3 fs1 fc0 sc0 ls0 ws0">obowiązek na dzień <span class="_ _1"></span>bilansowy.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y104 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y317 ff3 fs1 fc0 sc0 ls0 ws0">Sporządzający <span class="_ _16"></span>sprawozda<span class="_ _1"></span>nie <span class="_ _16"></span>finansowe <span class="_ _16"></span>rozpoznaje <span class="_ _16"> </span>składnik <span class="_ _16"></span>aktywów <span class="_ _16"> </span>z <span class="_ _16"></span>tytułu <span class="_ _16"></span>podatku <span class="_ _16"></span>odroczonego<span class="_ _1"></span> </div><div class="t m0 x2 h3 y318 ff3 fs1 fc0 sc0 ls0 ws0">bazując <span class="_ _16"> </span>na <span class="_ _16"> </span>założen<span class="_ _1"></span>iu, <span class="_ _16"></span>że <span class="_ _16"> </span>w <span class="_ _16"> </span>prz<span class="_ _1"></span>yszłości <span class="_ _16"> </span>z<span class="_ _1"></span>ostanie <span class="_ _16"></span>osiągnięty <span class="_ _16"> </span>doch<span class="_ _1"></span>ód <span class="_ _16"></span>podatkowy<span class="_ _1"></span> <span class="_ _16"> </span>pozwalając<span class="_ _1"></span>y <span class="_ _16"></span>na <span class="_ _16"></span>jego </div><div class="t m0 x2 h3 y319 ff3 fs1 fc0 sc0 ls0 ws0">wykorzys<span class="_ _1"></span>tanie. <span class="_ _7"> </span>Pogorszenie <span class="_ _7"> </span>uzys<span class="_ _1"></span>kiwanych <span class="_ _7"> </span>d<span class="_ _1"></span>ochodów <span class="_ _7"> </span>poda<span class="_ _1"></span>tkowych <span class="_ _7"> </span>w <span class="_ _29"> </span>prz<span class="_ _1"></span>ys<span class="_ _1"></span>złości <span class="_ _7"> </span>mogłoby </div><div class="t m0 x2 h3 y31a ff3 fs1 fc0 sc0 ls0 ws0">spowodować, że założe<span class="_ _1"></span>nie to stałoby s<span class="_ _1"></span>ię nieuzasadnio<span class="_ _1"></span>ne.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y31b ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y31c ff3 fs1 fc0 sc0 ls0 ws0">Sporządzający  sprawozda<span class="_ _1"></span>nie  finansowe  stosuje  metodę  proce<span class="_ _1"></span>ntowego  zaawansowan<span class="_ _1"></span>ia  prac  przy </div><div class="t m0 x2 h3 y31d ff3 fs1 fc0 sc0 ls0 ws0">rozliczaniu <span class="_ _16"></span>kontrakt<span class="_ _1"></span>ów <span class="_ _16"></span>długoterminowych. <span class="_ _17"> </span>Stosowanie <span class="_ _16"> </span>tej <span class="_ _16"> </span>meto<span class="_ _1"></span>dy <span class="_ _16"></span>wymaga <span class="_ _16"> </span>od <span class="_ _16"> </span>J<span class="_ _1"></span>ednostki <span class="_ _16"></span>szacowa<span class="_ _1"></span>nia </div><div class="t m0 x2 h3 y31e ff3 fs1 fc0 sc0 ls0 ws0">proporcji <span class="_ _16"> </span>dotychczas<span class="_ _1"></span> <span class="_ _16"></span>poniesionych <span class="_ _16"> </span>k<span class="_ _1"></span>osztów <span class="_ _16"></span>umowy <span class="_ _16"> </span>w <span class="_ _17"> </span>stosunku <span class="_ _16"></span>do <span class="_ _16"></span>szacunkowyc<span class="_ _8"></span>h <span class="_ _16"></span>łącznych <span class="_ _16"> </span>k<span class="_ _1"></span>osztów </div><div class="t m0 x2 h3 y31f ff3 fs1 fc0 sc0 ls0 ws0">umowy.  W  uzasad<span class="_ _1"></span>nionych  przypadkach, <span class="_ _15"> </span>gdy  metoda  ta  nie  o<span class="_ _1"></span>dzwierciedla<span class="_ _1"></span>łaby  wiarygodnie  stanu<span class="_ _1"></span> </div><div class="t m0 x2 h3 y220 ff3 fs1 fc0 sc0 ls0 ws0">zaawansowania <span class="_ _b"></span>wy<span class="_ _1"></span>konania <span class="_ _b"></span>umowy, <span class="_ _0"></span>może <span class="_ _b"></span>być <span class="_ _b"></span>s<span class="_ _1"></span>tosowana <span class="_ _0"></span>inna <span class="_ _b"></span>metoda, <span class="_ _b"></span>rz<span class="_ _1"></span>etelnie <span class="_ _b"></span>odz<span class="_ _1"></span>wierciedlająca <span class="_ _b"></span>sta<span class="_ _1"></span>n </div><div class="t m0 x2 h3 y320 ff2 fs1 fc0 sc0 ls0 ws0">zaawansowania re<span class="_ _1"></span>alizacji umowy.<span class="_ _1"></span> </div><div class="t m0 x2 h3 y321 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y322 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y323 ff3 fs1 fc0 sc0 ls0 ws0">Wysokość <span class="_ _1"></span>stawek <span class="_ _1"></span>amorty<span class="_ _1"></span>zacyjnyc<span class="_ _1"></span>h ustalana <span class="_ _1"></span>jest <span class="_ _1"></span>na <span class="_ _1"></span>p<span class="_ _1"></span>odstawie <span class="_ _1"></span>przewidywane<span class="_ _1"></span>go <span class="_ _1"></span>okresu <span class="_ _1"></span>ekonomicznej<span class="_ _1"></span> </div><div class="t m0 x2 h3 y324 ff3 fs1 fc0 sc0 ls0 ws0">użyteczności <span class="_ _15"> </span>s<span class="_ _1"></span>kładników  r<span class="_ _1"></span>zeczowego <span class="_ _15"> </span>maj<span class="_ _1"></span>ątku <span class="_ _15"> </span>trwałego <span class="_ _15"> </span>oraz<span class="_ _1"></span> <span class="_ _15"> </span>wartości <span class="_ _15"> </span>nie<span class="_ _1"></span>materialnych. <span class="_ _15"> </span>Jednostk<span class="_ _1"></span>a </div><div class="t m0 x2 h3 y325 ff3 fs1 fc0 sc0 ls0 ws0">corocznie dokonuje <span class="_ _0"></span>weryfik<span class="_ _1"></span>acji przyjętych okresów <span class="_ _b"></span>ekonom<span class="_ _1"></span>icznej użytec<span class="_ _1"></span>zności na <span class="_ _b"></span>podstaw<span class="_ _1"></span>ie bieżących </div><div class="t m0 x2 h3 y326 ff3 fs1 fc0 sc0 ls0 ws0">szacunków<span class="ff2"> </span></div><div class="t m0 x2 h3 y327 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y328 ff3 fs1 fc0 sc0 ls0 ws0">Jednostka wycenia nieruchomośc<span class="_ _1"></span>i inwestycyjne w wartości godziwej w <span class="_ _0"></span>oparciu o metodę DCF opartą o </div><div class="t m0 x2 h3 y329 ff3 fs1 fc0 sc0 ls0 ws0">oszacowanie przys<span class="_ _1"></span>złych zdyskontowanych prz<span class="_ _1"></span>epływów pienięż<span class="_ _1"></span>nych<span class="_ _1"></span><span class="ff2">. </span></div><div class="t m0 x2 h3 y32a ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y32b ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 yc3 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y32c ff4 fs1 fc0 sc0 ls0 ws0">IX. <span class="_ _9"> </span><span class="ff6">ZMIANY ZASAD RAC<span class="_ _1"></span>HUNKOWOŚCI<span class="_ _1"></span> I PREZENTAC<span class="_ _1"></span>JI SPRAWOZDAŃ FI<span class="_ _1"></span>NANSOWYCH<span class="_ _8"></span></span> </div><div class="t m0 x1c hb y32d ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y32e ff3 fs1 fc0 sc0 ls0 ws0">Sporządzający <span class="_ _1a"> </span>sprawozdanie <span class="_ _1a"> </span>finansowe <span class="_ _1a"> </span>nie <span class="_ _17"> </span>zmien<span class="_ _1"></span>ił <span class="_ _17"> </span>w <span class="_ _1a"> </span>bieżącym <span class="_ _1a"> </span>roku <span class="_ _17"> </span>obrotow<span class="_ _1"></span>ym <span class="_ _1a"> </span>zmian <span class="_ _17"> </span>w <span class="_ _1a"> </span>polityce </div><div class="t m0 x2 h3 y32f ff3 fs1 fc0 sc0 ls0 ws0">rachunkowości <span class="_ _1"></span>innych niż <span class="_ _1"></span>wymagany<span class="_ _1"></span>ch przepisami <span class="_ _1"></span>prawa (<span class="_ _1"></span>o ile wys<span class="_ _1"></span>tąpiły, op<span class="_ _1"></span>isane w od<span class="_ _1"></span>dzielnej cz<span class="_ _1"></span>ęści </div><div class="t m0 x2 h3 y330 ff3 fs1 fc0 sc0 ls0 ws0">sprawozdania), <span class="_ _8"></span>w <span class="_ _8"></span>głównej <span class="_ _8"></span>mierze <span class="_ _8"></span>wynikaj<span class="_ _1"></span>ące <span class="_ _1"></span>ze <span class="_ _8"></span>zm<span class="_ _1"></span>ian <span class="_ _1"></span>w <span class="_ _8"></span>MSSF <span class="_ _8"></span>zatwier<span class="_ _1"></span>dzonych <span class="_ _8"></span>do <span class="_ _8"></span>stosowania <span class="_ _8"></span>prze<span class="_ _8"></span><span class="ff2 lsc">z </span></div><div class="t m0 x2 h3 y331 ff3 fs1 fc0 sc0 ls0 ws0">Unię Europejską.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 xa4 h3 y332 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y333 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _13"> </span> </div></div></div><div class="pi" ></div></div><div id="pf2e" class="pf w0 h0" ><div class="pc pc2e w0 h0"><img class="bi x0 y0 w3 h28" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y23 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y23 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">46<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y25 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y309 ff4 fs1 fc0 sc0 ls4 ws0">X.<span class="ls0"> <span class="_ _a"> </span><span class="ff6">WPŁYW NA SPRAWO<span class="_ _1"></span>ZDANIE FINANSO<span class="_ _1"></span>WE BIEŻĄ<span class="_ _1"></span>CYCH I PRZYSZŁ<span class="_ _1"></span>YCH ZMIAN <span class="_ _8"></span></span> </span></div><div class="t m0 x69 hb y30a ff6 fs1 fc0 sc0 ls0 ws0">W PRZEPISACH O RA<span class="_ _1"></span>CHUNKOWOŚ<span class="_ _1"></span>CI.<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x2 h6 y4be ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y4bf ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y4c0 w7a h48"><div class="t m0 x62 hd y4c1 ff3 fs4 fc1 sc0 ls0 ws0">Następujące now<span class="_ _0"></span>e standardy, <span class="_ _0"></span>zmiany do standardó<span class="_ _0"></span>w oraz nowe in<span class="_ _0"></span>terpretacje </div><div class="t m0 x58 hd y4c2 ff3 fs4 fc1 sc0 ls0 ws0">zostały wydane<span class="_ _0"></span> przez RMSR,<span class="_ _0"></span> zatwierdzon<span class="_ _0"></span>e do stosowania p<span class="_ _0"></span>o 1 stycznia 202<span class="_ _0"></span>3r.<span class="ff2"> </span></div></div><div class="c xa9 y4c0 w7b h48"><div class="t m0 x60 hd y4c1 ff3 fs4 fc1 sc0 ls0 ws0">Wpływ na sprawo<span class="_ _0"></span>zdanie finan<span class="_ _0"></span>sowe / </div><div class="t m0 x2a hd y4c2 ff2 fs4 fc1 sc0 ls0 ws0">odniesienie </div></div><div class="c x27 y4c3 w7c h82"><div class="t m0 x4b hd y4c4 ff2 fs4 fc0 sc0 ls0 ws0">MSSF 17 &quot;Umow<span class="_ _0"></span>y ubezpieczenio<span class="_ _b"></span>we&quot; oraz zmiany do MSSF 17 </div></div><div class="c xaa y4c3 w7d h82"><div class="t m0 xab hd y4c1 ff3 fs4 fc0 sc0 ls0 ws0">nie będą miały<span class="_ _0"></span> istotnego wpływu n<span class="_ _0"></span>a </div><div class="t m0 x25 hd y4c2 ff2 fs4 fc0 sc0 ls0 ws0">sprawozdanie <span class="_ _0"></span>finansowe  </div></div><div class="c x27 y238 w7c h48"><div class="t m0 x4b hd y4c1 ff3 fs4 fc0 sc0 ls0 ws0">Zmiany do MSR<span class="_ _0"></span> 1 &quot;Prezentacja<span class="_ _0"></span> sprawozdań<span class="_ _0"></span> finansowych&quot; <span class="ff2">- klasyfika<span class="_ _0"></span>cja </span></div><div class="t m0 x4b hd y228 ff3 fs4 fc0 sc0 ls0 ws0">zobowiązań jako<span class="_ _0"></span> krótko<span class="ff2">- </span>lub długot<span class="_ _0"></span>erminowe <span class="ff2"> </span></div></div><div class="c xaa y238 w7d h48"><div class="t m0 xab hd y4c1 ff3 fs4 fc0 sc0 ls0 ws0">nie będą miały<span class="_ _0"></span> istotnego wpływu n<span class="_ _0"></span>a </div><div class="t m0 x25 hd y228 ff2 fs4 fc0 sc0 ls0 ws0">sprawozdanie <span class="_ _0"></span>finansowe  </div></div><div class="c x27 y4c5 w7c h58"><div class="t m0 x4b hd y217 ff3 fs4 fc0 sc0 ls0 ws0">Zmiany do MSR<span class="_ _0"></span> 1 &quot;Prezentacja<span class="_ _0"></span> sprawozdań<span class="_ _0"></span> finansowych&quot; ora<span class="_ _0"></span>z Wytyczne<span class="_ _0"></span> Rady </div><div class="t m0 x4b hd y288 ff3 fs4 fc0 sc0 ls0 ws0">MSSF w zakresie<span class="_ _0"></span> ujawnień doty<span class="_ _0"></span>czących polityk ra<span class="_ _0"></span>chunkowości w<span class="_ _0"></span> praktyce <span class="ff2">- </span></div><div class="t m0 x4b hd y63 ff3 fs4 fc0 sc0 ls0 ws0">kwestia istotnoś<span class="_ _0"></span>ci w odniesieniu d<span class="_ _b"></span>o polityk rachunkowości <span class="ff2"> </span></div></div><div class="c xaa y4c5 w7d h58"><div class="t m0 xab hd y286 ff3 fs4 fc0 sc0 ls0 ws0">nie będą miały<span class="_ _0"></span> istotnego wpływu n<span class="_ _0"></span>a </div><div class="t m0 x25 hd y287 ff2 fs4 fc0 sc0 ls0 ws0">sprawozdanie <span class="_ _0"></span>finansowe  </div></div><div class="c x27 y4c6 w7c h48"><div class="t m0 x4b hd y4c1 ff3 fs4 fc0 sc0 ls0 ws0">Zmiany do MSR<span class="_ _0"></span> 8 &quot;Zasady (poli<span class="_ _0"></span>tyka) rachunkow<span class="_ _0"></span>ości, zmiany war<span class="_ _0"></span>tości </div><div class="t m0 x4b hd y4c2 ff3 fs4 fc0 sc0 ls0 ws0">szacunkowy<span class="_ _0"></span>ch i korygowan<span class="_ _0"></span>ie błędów&quot; <span class="ff2">- </span>definicja wa<span class="_ _0"></span>rtości szacunko<span class="_ _0"></span>wych<span class="ff2"> </span></div></div><div class="c xaa y4c6 w7d h48"><div class="t m0 xab hd y4c1 ff3 fs4 fc0 sc0 ls0 ws0">nie będą miały<span class="_ _0"></span> istotnego wpływu n<span class="_ _0"></span>a </div><div class="t m0 x25 hd y4c2 ff2 fs4 fc0 sc0 ls0 ws0">sprawozdanie <span class="_ _0"></span>finansowe  </div></div><div class="c x27 y47e w7c h48"><div class="t m0 x4b hd y4c1 ff2 fs4 fc0 sc0 ls0 ws0">Zmiany do MSR<span class="_ _0"></span> 12 &quot;Podate<span class="_ _0"></span>k dochodowy&quot; - <span class="ff3">obowiązek ujmow<span class="_ _0"></span>ania poda<span class="_ _0"></span>tku </span></div><div class="t m0 x4b hd y4c2 ff2 fs4 fc0 sc0 ls0 ws0">odroczonego od <span class="_ _0"></span>transakcji, tj<span class="_ _0"></span>. leasing </div></div><div class="c xaa y47e w7d h48"><div class="t m0 xab hd y4c1 ff3 fs4 fc0 sc0 ls0 ws0">nie będą miały<span class="_ _0"></span> istotnego wpływu n<span class="_ _0"></span>a </div><div class="t m0 x25 hd y4c2 ff2 fs4 fc0 sc0 ls0 ws0">sprawozdanie <span class="_ _0"></span>finansowe  </div></div><div class="c x27 y4c7 w7c h48"><div class="t m0 x4b hd y4c1 ff2 fs4 fc0 sc0 ls0 ws0">MSSF 17 &quot;Umow<span class="_ _0"></span>y ubezpieczenio<span class="_ _b"></span>we&quot; <span class="_ _1"></span>- pierwsze za<span class="_ _0"></span>stosowanie MSS<span class="_ _0"></span>F 17 i MSSF </div><div class="t m0 x4b hd y228 ff2 fs4 fc0 sc0 ls5 ws0">9 <span class="ls0">- <span class="ff3">informacje poró<span class="_ _0"></span>wnawcze<span class="ff2"> </span></span></span></div></div><div class="c xaa y4c7 w7d h48"><div class="t m0 xab hd y4c1 ff3 fs4 fc0 sc0 ls0 ws0">nie będą miały<span class="_ _0"></span> istotnego wpływu n<span class="_ _0"></span>a </div><div class="t m0 x25 hd y228 ff2 fs4 fc0 sc0 ls0 ws0">sprawozdanie <span class="_ _0"></span>finansowe  </div></div><div class="c x9 y4c8 w7a h48"><div class="t m0 x62 hd y4c1 ff3 fs4 fc1 sc0 ls0 ws0">Następujące now<span class="_ _0"></span>e standardy, zmia<span class="_ _0"></span>ny do standardów or<span class="_ _0"></span>az nowe in<span class="_ _0"></span>terpretacje </div><div class="t m0 x58 hd y228 ff3 fs4 fc1 sc0 ls0 ws0">zostały wydane<span class="_ _0"></span> przez RMSR,<span class="_ _0"></span> zatwierdzon<span class="_ _0"></span>e do stosowania p<span class="_ _0"></span>o 1 stycznia 202<span class="_ _0"></span>4r.<span class="ff2"> </span></div></div><div class="c xa9 y4c8 w7b h48"><div class="t m0 x60 hd y4c1 ff3 fs4 fc1 sc0 ls0 ws0">Wpływ na sprawo<span class="_ _0"></span>zdanie finan<span class="_ _0"></span>sowe / </div><div class="t m0 x2a hd y228 ff2 fs4 fc1 sc0 ls0 ws0">odniesienie </div></div><div class="c x27 y4c9 w7c h48"><div class="t m0 x4b hd y4c1 ff2 fs4 fc0 sc0 ls0 ws0">Zmiany do MSSF 16<span class="_ _0"></span> &quot;Leasing&quot; - <span class="ff3">zo<span class="_ _0"></span>bowiązania lea<span class="_ _0"></span>singowe w transa<span class="_ _0"></span>kcjach </span></div><div class="t m0 x4b hd y4c2 ff3 fs4 fc0 sc0 ls0 ws0">sprzedaży i <span class="ff2">leasingu<span class="_ _0"></span> zwrotnego<span class="_ _0"></span> </span></div></div><div class="c xaa y4c9 w7d h48"><div class="t m0 xab hd y4c1 ff3 fs4 fc0 sc0 ls0 ws0">nie będą miały<span class="_ _0"></span> istotnego wpływu n<span class="_ _0"></span>a </div><div class="t m0 x25 hd y4c2 ff2 fs4 fc0 sc0 ls0 ws0">sprawozdanie <span class="_ _0"></span>finansowe  </div></div><div class="c x27 y4ca w7c h48"><div class="t m0 x4b hd y4c1 ff3 fs4 fc0 sc0 ls0 ws0">Zmiany do MSR<span class="_ _0"></span> 1 &quot;Prezentacja<span class="_ _0"></span> sprawozdań<span class="_ _0"></span> finansowych&quot; <span class="ff2">- klasyfika<span class="_ _0"></span>cja </span></div><div class="t m0 x4b hd y4c2 ff3 fs4 fc0 sc0 ls0 ws0">zobowiązań jako<span class="_ _0"></span> krótkoterminow<span class="_ _0"></span>e lub długotermino<span class="_ _0"></span>we <span class="ff2"> </span></div></div><div class="c xaa y4ca w7d h48"><div class="t m0 xab hd y4c1 ff3 fs4 fc0 sc0 ls0 ws0">nie będą miały<span class="_ _0"></span> istotnego wpływu n<span class="_ _0"></span>a </div><div class="t m0 x25 hd y4c2 ff2 fs4 fc0 sc0 ls0 ws0">sprawozdanie <span class="_ _0"></span>finansowe  </div></div><div class="c x27 y4cb w7c h83"><div class="t m0 x4b hd y217 ff3 fs4 fc0 sc0 ls0 ws0">Zmiany do MSR<span class="_ _0"></span> 7 &quot;Rachunek<span class="_ _0"></span> przepływów pienię<span class="_ _b"></span>ż<span class="_ _1"></span>nych&quot; oraz <span class="_ _0"></span>MSSF 7 </div><div class="t m0 x4b hd y20f ff2 fs4 fc0 sc0 ls0 ws0">&quot;Instrumenty finan<span class="_ _b"></span>s<span class="_ _1"></span>owe - ujawnien<span class="_ _0"></span>ie informacji&quot; - umowy<span class="_ _0"></span> finansowani<span class="_ _0"></span>a </div><div class="t m0 x4b hd y63 ff3 fs4 fc0 sc0 ls0 ws0">zobowiązań wobe<span class="_ _0"></span>c dostaw<span class="_ _0"></span>ców <span class="ff2"> </span></div></div><div class="c xaa y4cb w7d h83"><div class="t m0 xab hd y286 ff3 fs4 fc0 sc0 ls0 ws0">nie będą miały<span class="_ _0"></span> istotnego wpływu n<span class="_ _0"></span>a </div><div class="t m0 x25 hd y287 ff2 fs4 fc0 sc0 ls0 ws0">sprawozdanie <span class="_ _0"></span>finansowe  </div></div><div class="c x9 y4cc w7a h48"><div class="t m0 x62 hd y4c1 ff3 fs4 fc1 sc0 ls0 ws0">Następujące now<span class="_ _0"></span>e standardy, zmia<span class="_ _0"></span>ny do standardów or<span class="_ _0"></span>az nowe in<span class="_ _0"></span>terpretacje </div><div class="t m0 x58 hd y228 ff3 fs4 fc1 sc0 ls0 ws0">zostały wydane<span class="_ _0"></span> przez RMSR,<span class="_ _0"></span> zatwierdzon<span class="_ _0"></span>e do stosowania p<span class="_ _0"></span>o 1 stycznia 202<span class="_ _0"></span>5r.<span class="ff2"> </span></div></div><div class="c xa9 y4cc w7b h48"><div class="t m0 x60 hd y4c1 ff3 fs4 fc1 sc0 ls0 ws0">Wpływ na sprawo<span class="_ _0"></span>zdanie finan<span class="_ _0"></span>sowe / </div><div class="t m0 x2a hd y228 ff2 fs4 fc1 sc0 ls0 ws0">odniesienie </div></div><div class="c x27 y3b w7c h84"><div class="t m0 x4b hd y4c1 ff3 fs4 fc0 sc0 ls0 ws0">Zmiany do MSR<span class="_ _0"></span> 21 &quot;Skutki zmian<span class="_ _0"></span> kursów w<span class="_ _0"></span>ymiany walut ob<span class="_ _0"></span>cych&quot; <span class="ff2">- brak </span></div><div class="t m0 x4b hd y4c2 ff3 fs4 fc0 sc0 ls0 ws0">wymienialności<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c xaa y3b w7d h84"><div class="t m0 xab hd y4c1 ff3 fs4 fc0 sc0 ls0 ws0">nie będą miały<span class="_ _0"></span> istotnego wpływu n<span class="_ _0"></span>a </div><div class="t m0 x25 hd y4c2 ff2 fs4 fc0 sc0 ls0 ws0">sprawozdanie <span class="_ _0"></span>finansowe  </div></div><div class="c x9 y4cd w7a h48"><div class="t m0 x62 hd y4c1 ff3 fs4 fc1 sc0 ls0 ws0">Następujące now<span class="_ _0"></span>e standardy, <span class="_ _0"></span>zmiany do standardó<span class="_ _0"></span>w oraz nowe in<span class="_ _0"></span>terpretacje </div><div class="t m0 x58 hd y4c2 ff3 fs4 fc1 sc0 ls0 ws0">zostały wydane<span class="_ _0"></span> przez RMSR,<span class="_ _0"></span> zatwierdzon<span class="_ _0"></span>e do stosowania p<span class="_ _0"></span>o 1 stycznia 202<span class="_ _0"></span>6r.<span class="ff2"> </span></div></div><div class="c xa9 y4cd w7b h48"><div class="t m0 x60 hd y4c1 ff3 fs4 fc1 sc0 ls0 ws0">Wpływ na sprawo<span class="_ _0"></span>zdanie finan<span class="_ _0"></span>sowe / </div><div class="t m0 x2a hd y4c2 ff2 fs4 fc1 sc0 ls0 ws0">odniesienie </div></div><div class="c x27 y4ce w7c h73"><div class="t m0 x4b hd y4cf ff2 fs4 fc0 sc0 ls0 ws0">Zmiany do MSSF 9<span class="_ _0"></span> &quot;Instrument<span class="_ _0"></span>y finansowe&quot; i<span class="_ _0"></span> MSSF 7 &quot;Instrumen<span class="_ _b"></span>t<span class="_ _1"></span>y finansowe - </div><div class="t m0 x4b hd y4d0 ff2 fs4 fc0 sc0 ls0 ws0">ujawnienia informa<span class="_ _0"></span>cji&quot; - <span class="ff3">zmiana w <span class="_ _0"></span>klasyfikacji i wy<span class="_ _0"></span>cenie instrumen<span class="_ _0"></span>tów </span></div><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">finansowych </div></div><div class="c xaa y4ce w7d h73"><div class="t m0 xab hd y4d1 ff3 fs4 fc0 sc0 ls0 ws0">nie będą miały<span class="_ _0"></span> istotnego wpływu n<span class="_ _0"></span>a </div><div class="t m0 x25 hd y4d2 ff2 fs4 fc0 sc0 ls0 ws0">sprawozdanie <span class="_ _0"></span>finansowe  </div></div><div class="c x9 y36f w7a h48"><div class="t m0 x62 hd y4c1 ff3 fs4 fc1 sc0 ls0 ws0">Następujące now<span class="_ _0"></span>e standardy, <span class="_ _0"></span>zmiany do standardó<span class="_ _0"></span>w oraz nowe in<span class="_ _0"></span>terpretacje </div><div class="t m0 x58 hd y228 ff3 fs4 fc1 sc0 ls0 ws0">zostały wydane<span class="_ _0"></span> przez RMSR,<span class="_ _0"></span> zatwierdzon<span class="_ _0"></span>e do stosowania p<span class="_ _0"></span>o 1 stycznia 202<span class="_ _0"></span>7r.<span class="ff2"> </span></div></div><div class="c xa9 y36f w7b h48"><div class="t m0 x60 hd y4c1 ff3 fs4 fc1 sc0 ls0 ws0">Wpływ na sprawo<span class="_ _0"></span>zdanie finan<span class="_ _0"></span>sowe / </div><div class="t m0 x2a hd y228 ff2 fs4 fc1 sc0 ls0 ws0">odniesienie </div></div><div class="c x27 y4d3 w7c h48"><div class="t m0 x4b hd y229 ff2 fs4 fc0 sc0 ls0 ws0">MSSF 18 &quot;Pre<span class="_ _0"></span>zentacja i ujawnien<span class="_ _0"></span>ia w sprawozdania<span class="_ _b"></span>c<span class="_ _1"></span>h finansow<span class="_ _0"></span>ych&quot; </div></div><div class="c xaa y4d3 w7d h48"><div class="t m0 xab hd y4c1 ff3 fs4 fc0 sc0 ls0 ws0">nie będą miały<span class="_ _0"></span> istotnego wpływu n<span class="_ _0"></span>a </div><div class="t m0 x25 hd y4c2 ff2 fs4 fc0 sc0 ls0 ws0">sprawozdanie <span class="_ _0"></span>finansowe  </div></div><div class="c x27 y4b3 w7c h48"><div class="t m0 x4b hd y4c1 ff3 fs4 fc0 sc0 ls0 ws0">MSSF 19 &quot;Spółki<span class="_ _0"></span> zależne bez odp<span class="_ _b"></span>owiedzialności publicznej: ujawn<span class="_ _0"></span>ianie </div><div class="t m0 x4b hd y4c2 ff2 fs4 fc0 sc0 ls0 ws0">informacji&quot; </div></div><div class="c xaa y4b3 w7d h48"><div class="t m0 xab hd y4c1 ff3 fs4 fc0 sc0 ls0 ws0">nie będą miały<span class="_ _0"></span> istotnego wpływu n<span class="_ _0"></span>a </div><div class="t m0 x25 hd y4c2 ff2 fs4 fc0 sc0 ls0 ws0">sprawozdanie <span class="_ _0"></span>finansowe  </div></div><div class="c x9 y3fd w7a h82"><div class="t m0 x8d hd y4c1 ff2 fs4 fc1 sc0 ls0 ws0">Zmiany odrzucon<span class="_ _0"></span>e lub odroczone<span class="_ _0"></span> przez U<span class="_ _0"></span>E (zatwierdzon<span class="_ _0"></span>e przez RMSR do </div><div class="t m0 x1c hd y4c2 ff2 fs4 fc1 sc0 ls0 ws0">stosowania po 1<span class="_ _0"></span> stycznia 2016r.) </div></div><div class="c xa9 y3fd w7b h82"><div class="t m0 x60 hd y4c1 ff3 fs4 fc1 sc0 ls0 ws0">Wpływ na sprawo<span class="_ _0"></span>zdanie finan<span class="_ _0"></span>sowe / </div><div class="t m0 x2a hd y4c2 ff2 fs4 fc1 sc0 ls0 ws0">odniesienie </div></div><div class="c x27 y4d4 w7c h84"><div class="t m0 x4b hd y229 ff2 fs4 fc0 sc0 ls0 ws0">MSSF 14 &quot;Regulac<span class="_ _0"></span>yjne rozlic<span class="_ _0"></span>zenia <span class="ff3">międzyokresowe<span class="_ _0"></span>&quot;<span class="ff2"> </span></span></div></div><div class="c xaa y4d4 w7d h84"><div class="t m0 xab hd y4d5 ff3 fs4 fc0 sc0 ls0 ws0">nie będą miały<span class="_ _0"></span> istotnego wpływu n<span class="_ _0"></span>a </div><div class="t m0 x25 hd y228 ff2 fs4 fc0 sc0 ls0 ws0">sprawozdanie <span class="_ _0"></span>finansowe  </div></div><div class="c x27 y4d6 w7c h85"><div class="t m0 x4b hd y4d7 ff2 fs4 fc0 sc0 ls0 ws0">Zmiany do MSSF 10<span class="_ _0"></span> :Skonsolidow<span class="_ _b"></span>ane sprawozdania finansowe&quot;<span class="_ _0"></span> i do MSR 28 </div><div class="t m0 x4b hd y4d8 ff3 fs4 fc0 sc0 ls0 ws0">&quot;Inwestycje w jedn<span class="_ _0"></span>ostkach stow<span class="_ _0"></span>arzyszonych&quot;<span class="_ _0"></span> w zakresie sprzeda<span class="_ _b"></span>ży lub </div><div class="t m0 x4b hd y4d9 ff3 fs4 fc0 sc0 ls0 ws0">przeniesienia ak<span class="_ _0"></span>tywów pomiędz<span class="_ _0"></span>y <span class="ff2">inwestorem a jego<span class="_ _0"></span> jednostkami<span class="_ _0"></span> </span></div><div class="t m0 x4b hd y85 ff3 fs4 fc0 sc0 ls0 ws0">stowarzyszon<span class="_ _0"></span>ymi lub wspóln<span class="_ _0"></span>ymi przedsięwzię<span class="_ _0"></span>ciami&quot;<span class="ff2"> </span></div></div><div class="c xaa y4d6 w7d h85"><div class="t m0 xab hd y4d8 ff3 fs4 fc0 sc0 ls0 ws0">nie będą miały<span class="_ _0"></span> istotnego wpływu n<span class="_ _0"></span>a </div><div class="t m0 x25 hd y4d9 ff2 fs4 fc0 sc0 ls0 ws0">sprawozdanie <span class="_ _0"></span>finansowe  </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h6 y4da ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y46e ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y428 ff2 fs1 fc0 sc0 ls2 ws0">  <span class="ls0">  </span></div><div class="t m0 x2 h3 y4db ff2 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf2f" class="pf w0 h0" ><div class="pc pc2f w0 h0"><img class="bi x0 y0 w3 h53" alt="" 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class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y22 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">47<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x69 hb y4dc ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x69 hb y4dd ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y4de ff4 fs1 fc0 sc0 ls0 ws0">XI. <span class="_ _9"> </span>NOTY DO SKONSOLIDO<span class="_ _1"></span>WANEGO S<span class="_ _1"></span>PRAWOZDAN<span class="_ _1"></span>IA FINANSOWEGO<span class="_ _1"></span> </div><div class="t m0 x1c hb y4df ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c hb y4e0 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y4e1 ff4 fs1 fc0 sc0 ls0 ws0">Nota 1. <span class="ff6">Rzeczow<span class="_ _1"></span>e aktywa trwałe<span class="_ _1"></span></span> </div><div class="t m0 x1c hd y4e2 ff2 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h6 y4e3 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h6 y4e4 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y4e5 w7e h86"><div class="t m0 x28 hd y4e6 ff3 fs4 fc1 sc0 ls0 ws0">Struktura wła<span class="_ _0"></span>snościowa środków <span class="_ _0"></span>trwałych<span class="ff2"> </span></div></div><div class="c xac y4e7 w7f h57"><div class="t m0 x37 hd y213 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c xac y4e8 w80 h63"><div class="t m0 x65 hd y1d0 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c xad y4e8 w81 h63"><div class="t m0 x65 hd y1d0 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c xac y4e5 w80 h23"><div class="t m0 x71 hd y61 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xad y4e5 w81 h23"><div class="t m0 x71 hd y61 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x27 y4e9 w82 h4e"><div class="t m0 x14 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">Rzeczowe a<span class="_ _0"></span>ktywa <span class="ff3">trwałe własne<span class="_ _0"></span><span class="ff2"> </span></span></div></div><div class="c xac y4e9 w80 h4e"><div class="t m0 x3e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">186 965 </div></div><div class="c xad y4e9 w81 h4e"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">185 507 </div></div><div class="c x27 y1e8 w82 h87"><div class="t m0 x14 hd y4ea ff3 fs4 fc0 sc0 ls0 ws0">Rzeczowe a<span class="_ _0"></span>ktywa trwałe użyt<span class="_ _0"></span>kowane na po<span class="_ _0"></span>dstawie lea<span class="_ _0"></span>singu operacyjnego, na<span class="_ _0"></span>jmu, </div><div class="t m0 x14 hd y189 ff3 fs4 fc0 sc0 ls0 ws0">dzierżawy i pod<span class="_ _0"></span>obnym chara<span class="_ _0"></span>kterze<span class="ff2"> </span></div></div><div class="c xac y1e8 w80 h87"><div class="t m0 x5e hd y4eb ff2 fs4 fc0 sc0 ls0 ws0">71 886 </div></div><div class="c xad y1e8 w81 h87"><div class="t m0 x7d hd y4eb ff2 fs4 fc0 sc0 ls0 ws0">83 205 </div></div><div class="c x27 y4ec w82 h46"><div class="t m0 x14 h31 y24 ff4 fs4 fc0 sc0 ls0 ws0">Razem </div></div><div class="c xac y4ec w80 h46"><div class="t m0 x3e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">258 851 </div></div><div class="c xad y4ec w81 h46"><div class="t m0 x33 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">268 712 </div></div><div class="c x27 y4ed w7e h88"><div class="t m0 x14 hd y4ee ff3 fs4 fc0 sc0 ls0 ws0">Środki trwałe stano<span class="_ _0"></span>wiące zabezpie<span class="_ _b"></span>c<span class="_ _1"></span>zenie zobowią<span class="_ _0"></span>zań<span class="ff2"> </span></div></div><div class="c xac y4ed w83 h88"><div class="t m0 x5e hd y4ee ff2 fs4 fc0 sc0 ls0 ws0">59 146 </div></div><div class="c xad y4ed w84 h88"><div class="t m0 x7d hd y4ee ff2 fs4 fc0 sc0 ls0 ws0">49 389 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x1c h6 y4ef ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h6 ydf ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h6 y4f0 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y4f1 w85 h85"><div class="t m0 x94 hd y4f2 ff3 fs4 fc1 sc0 ls0 ws0">Koszty finansowania<span class="_ _b"></span> <span class="_ _1"></span>zewnętrzneg<span class="_ _b"></span>o skapitalizowane w war<span class="_ _0"></span>tości aktywów<span class="_ _0"></span> trwałych<span class="ff2"> </span></div></div><div class="c xae y4f3 w86 he"><div class="t m0 x2a hd y61 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c xae y135 w87 h89"><div class="t m0 x65 hd y172 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c xaf y135 w88 h89"><div class="t m0 x65 hd y172 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c xae y4f1 w87 h89"><div class="t m0 x71 hd y189 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xaf y4f1 w88 h89"><div class="t m0 x71 hd y189 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x27 y4f4 w89 h89"><div class="t m0 x14 hd y189 ff2 fs4 fc0 sc0 ls0 ws0">Odsetki </div></div><div class="c xae y4f4 w87 h89"><div class="t m0 x17 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xaf y4f4 w88 h89"><div class="t m0 x17 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y2b8 w89 h89"><div class="t m0 x14 hd y189 ff3 fs4 fc0 sc0 ls0 ws0">Różnice kur<span class="_ _0"></span>sowe<span class="ff2"> </span></div></div><div class="c xae y2b8 w87 h89"><div class="t m0 x17 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xaf y2b8 w88 h89"><div class="t m0 x17 hd y189 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y18 w89 h4e"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Pozostałe kos<span class="_ _0"></span>zty finansowania <span class="_ _0"></span>zewnętrznego<span class="ff2"> </span></div></div><div class="c xae y18 w87 h4e"><div class="t m0 x17 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xaf y18 w88 h4e"><div class="t m0 x17 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y19 w89 h63"><div class="t m0 x14 h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">Razem </div></div><div class="c xae y19 w87 h63"><div class="t m0 x17 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xaf y19 w88 h63"><div class="t m0 x17 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x1c h14 y4f5 ff5 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y4f6 ff3 fs1 fc0 sc0 ls0 ws0">Dane nie występują<span class="_ _1"></span>.<span class="ff2"> </span></div><div class="t m0 x1c h6 y4f7 ff5 fs3 fc0 sc0 ls0 ws0">  <span class="ff1 fs1"> </span></div><div class="t m0 x1c h6 y4f8 ff1 fs1 fc0 sc0 ls0 ws0">   </div><div class="t m0 x2 h6 y2bc ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y4f9 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y4fa w8a h8a"><div class="t m0 xb0 hd y4fb ff3 fs4 fc1 sc0 ls0 ws0">Środki trwałe u<span class="_ _0"></span>żytkowane na pod<span class="_ _0"></span>stawie umow<span class="_ _0"></span>y leasingu finansoweg<span class="_ _b"></span>o<span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c xb1 y4fc w8b h68"><div class="t m0 xb2 hd y1a1 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c xb1 y4fd w63 h1c"><div class="t m0 x65 hd y97 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c xb3 y4fd w8c h1c"><div class="t m0 x65 hd y97 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c xb1 y4fa w63 h1c"><div class="t m0 x71 hd y97 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xb3 y4fa w8c h1c"><div class="t m0 x71 hd y97 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x27 y4fe w8d h1c"><div class="t m0 x14 hd y97 ff2 fs4 fc0 sc0 ls0 ws0">Koszty </div></div><div class="c xb1 y4fe w63 h1c"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">119 463 </div></div><div class="c xb3 y4fe w8c h1c"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">126 078 </div></div><div class="c x27 y298 w8d h3e"><div class="t m0 x14 hd y4c2 ff2 fs4 fc0 sc0 ls0 ws0">Umorzenie </div></div><div class="c xb1 y298 w63 h3e"><div class="t m0 x5b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-47 576 </div></div><div class="c xb3 y298 w8c h3e"><div class="t m0 x5b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-42 873 </div></div><div class="c x27 y374 w8d h3e"><div class="t m0 x14 h31 y4c2 ff4 fs4 fc0 sc0 ls0 ws0">Razem </div></div><div class="c xb1 y374 w63 h3e"><div class="t m0 x7d h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">71 886 </div></div><div class="c xb3 y374 w8c h3e"><div class="t m0 x7d h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">83 205 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h6 y4ff ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y500 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h6 y29c ff5 fs3 fc0 sc0 ls0 ws0">  <span class="ff1 fs1"> </span></div><div class="t m0 x1c h6 y501 ff1 fs1 fc0 sc0 ls0 ws0">   </div><div class="t m0 x1c h6 y502 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf30" class="pf w0 h0" ><div class="pc pc30 w0 h0"><img class="bi x0 y0 w3 h8b" alt="" 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class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">48<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h6 y503 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y504 w8e h8c"><div class="t m0 x89 hd y505 ff3 fs4 fc1 sc0 ls0 ws0">Środki trwałe </div><div class="t m0 x7b hd y506 ff3 fs4 fc1 sc0 ls0 ws0">wg rodzajów<span class="ff2"> </span></div></div><div class="c xb4 y504 w8f h8c"><div class="t m0 x7b hd y507 ff2 fs4 fc1 sc0 ls0 ws0">grunty </div></div><div class="c xb5 y504 w90 h8c"><div class="t m0 x94 hd y505 ff2 fs4 fc1 sc0 ls0 ws0">budynki i </div><div class="t m0 x89 hd y506 ff2 fs4 fc1 sc0 ls0 ws0">budowle </div></div><div class="c xb6 y504 w91 h8c"><div class="t m0 x4b hd y508 ff3 fs4 fc1 sc0 ls0 ws0">urządzenia </div><div class="t m0 x4b hd y507 ff2 fs4 fc1 sc0 ls0 ws0">techniczne </div><div class="t m0 x5 hd yd9 ff2 fs4 fc1 sc0 ls0 ws0">i maszyny </div></div><div class="c xb7 y504 w92 h8c"><div class="t m0 x62 hd y505 ff3 fs4 fc1 sc0 ls0 ws0">środki </div><div class="t m0 x4b hd y506 ff2 fs4 fc1 sc0 ls0 ws0">transportu </div></div><div class="c xb8 y504 w93 h8c"><div class="t m0 x4b hd y505 ff3 fs4 fc1 sc0 ls0 ws0">inne środki </div><div class="t m0 x56 hd y506 ff3 fs4 fc1 sc0 ls0 ws0">trwałe<span class="ff2"> </span></div></div><div class="c xb9 y504 w94 h8c"><div class="t m0 xab hd y508 ff3 fs4 fc1 sc0 ls0 ws0">Środki </div><div class="t m0 x7b hd y507 ff3 fs4 fc1 sc0 ls0 ws0">trwałe w </div><div class="t m0 x89 hd yd9 ff2 fs4 fc1 sc0 ls0 ws0">budowie </div></div><div class="c xba y504 w8f h8c"><div class="t m0 x58 hd y509 ff2 fs4 fc1 sc0 ls0 ws0">Zaliczki </div><div class="t m0 x8f hd y505 ff3 fs4 fc1 sc0 ls0 ws0">na środki </div><div class="t m0 x5 hd y506 ff3 fs4 fc1 sc0 ls0 ws0">trwałe w </div><div class="t m0 x5 hd y218 ff2 fs4 fc1 sc0 ls0 ws0">budowie </div></div><div class="c xbb y504 w95 h8c"><div class="t m0 x8f hd y508 ff3 fs4 fc1 sc0 ls0 ws0">Środki trwałe </div><div class="t m0 x4b hd y507 ff2 fs4 fc1 sc0 ls0 ws0">przeznaczone<span class="_ _0"></span> </div><div class="t m0 x8f hd yd9 ff3 fs4 fc1 sc0 ls0 ws0">do sprzedaży<span class="ff2"> </span></div></div><div class="c xbc y504 w96 h8c"><div class="t m0 x7b hd y507 ff2 fs4 fc1 sc0 ls0 ws0">RAZEM </div></div><div class="c x9 y50a w8e h8d"><div class="t m0 x14 h31 y1ce ff4 fs4 fc9 sc0 ls0 ws0">Stan na 01-<span class="ls5">01</span>-</div><div class="t m0 x14 h31 y24b ff4 fs4 fc9 sc0 ls5 ws0">2023<span class="ls0"> </span></div></div><div class="c xb4 y50a w8f h8d"><div class="t m0 xbd hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb5 y50a w90 h8d"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y50a w91 h8d"><div class="t m0 x3e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb7 y50a w92 h8d"><div class="t m0 x22 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb8 y50a w93 h8d"><div class="t m0 xbe hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 y50a w94 h8d"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xba y50a w8f h8d"><div class="t m0 xbd hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xbb y50a w95 h8d"><div class="t m0 xbf hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xbc y50a w96 h8d"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y50b w8e h8e"><div class="t m0 x14 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">Koszty </div></div><div class="c xb4 y50b w8f h8e"><div class="t m0 x66 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">22 466 </div></div><div class="c xb5 y50b w90 h8e"><div class="t m0 x5c hd y24b ff2 fs4 fc0 sc0 ls0 ws0">46 444 </div></div><div class="c xb6 y50b w91 h8e"><div class="t m0 x59 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">62 091 </div></div><div class="c xb7 y50b w92 h8e"><div class="t m0 x8d hd y24b ff2 fs4 fc0 sc0 ls0 ws0">37 028 </div></div><div class="c xb8 y50b w93 h8e"><div class="t m0 x65 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">1 860 </div></div><div class="c xb9 y50b w94 h8e"><div class="t m0 xc0 hd y24b ff2 fs4 fc0 sc0 ls5 ws0">577<span class="ls0"> </span></div></div><div class="c xba y50b w8f h8e"><div class="t m0 xbd hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xbb y50b w95 h8e"><div class="t m0 xbf hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xbc y50b w96 h8e"><div class="t m0 x8d hd y24b ff2 fs4 fc0 sc0 ls0 ws0">170 467 </div></div><div class="c x9 y50c w8e h73"><div class="t m0 x14 hd y4cf ff2 fs4 fc0 sc0 ls0 ws0">Umorzenie i </div><div class="t m0 x14 hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">odpisy </div><div class="t m0 x14 hd y24b ff3 fs4 fc0 sc0 ls0 ws0">aktualizujące<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c xb4 y50c w8f h73"><div class="t m0 xbd hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb5 y50c w90 h73"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y50c w91 h73"><div class="t m0 xbe hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb7 y50c w92 h73"><div class="t m0 x22 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb8 y50c w93 h73"><div class="t m0 xbe hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 y50c w94 h73"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xba y50c w8f h73"><div class="t m0 xbd hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xbb y50c w95 h73"><div class="t m0 xbf hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xbc y50c w96 h73"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y50d w8e h8f"><div class="t m0 x14 h31 y1ce ff6 fs4 fc0 sc0 ls0 ws0">Wartość </div><div class="t m0 x14 h31 y24b ff6 fs4 fc0 sc0 ls0 ws0">księgowa nett<span class="_ _0"></span>o<span class="ff4"> </span></div></div><div class="c xb4 y50d w8f h8f"><div class="t m0 x66 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">22 466 </div></div><div class="c xb5 y50d w90 h8f"><div class="t m0 x5c h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">46 444 </div></div><div class="c xb6 y50d w91 h8f"><div class="t m0 x59 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">62 091 </div></div><div class="c xb7 y50d w92 h8f"><div class="t m0 x8d h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">37 028 </div></div><div class="c xb8 y50d w93 h8f"><div class="t m0 x65 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">1 860 </div></div><div class="c xb9 y50d w94 h8f"><div class="t m0 xc0 h31 y24b ff4 fs4 fc0 sc0 ls5 ws0">577<span class="ls0"> </span></div></div><div class="c xba y50d w8f h8f"><div class="t m0 xbd h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xbb y50d w95 h8f"><div class="t m0 xbf h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xbc y50d w96 h8f"><div class="t m0 x8d h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">170 467 </div></div><div class="c x9 y50e w8e h8e"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Zwiększenia<span class="ff2"> </span></div></div><div class="c xb4 y50e w8f h8e"><div class="t m0 x66 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">10 583 </div></div><div class="c xb5 y50e w90 h8e"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y50e w91 h8e"><div class="t m0 x59 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">15 143 </div></div><div class="c xb7 y50e w92 h8e"><div class="t m0 x8d hd y24b ff2 fs4 fc0 sc0 ls0 ws0">12 262 </div></div><div class="c xb8 y50e w93 h8e"><div class="t m0 x9f hd y24b ff2 fs4 fc0 sc0 ls5 ws0">802<span class="ls0"> </span></div></div><div class="c xb9 y50e w94 h8e"><div class="t m0 x5c hd y24b ff2 fs4 fc0 sc0 ls0 ws0">83 256 </div></div><div class="c xba y50e w8f h8e"><div class="t m0 xbd hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xbb y50e w95 h8e"><div class="t m0 xbf hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xbc y50e w96 h8e"><div class="t m0 x8d hd y24b ff2 fs4 fc0 sc0 ls0 ws0">122 046 </div></div><div class="c x9 y50f w8e h73"><div class="t m0 x14 hd y4cf ff2 fs4 fc0 sc0 ls12 ws0">w <span class="ff3 ls0">tym nadwyżki </span></div><div class="t m0 x14 hd y4d0 ff2 fs4 fc0 sc0 lsc ws0">z </div><div class="t m0 x14 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">przeszacowania<span class="_ _0"></span> </div></div><div class="c xb4 y50f w8f h73"><div class="t m0 xbd hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb5 y50f w90 h73"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y50f w91 h73"><div class="t m0 xbe hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb7 y50f w92 h73"><div class="t m0 x22 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb8 y50f w93 h73"><div class="t m0 xbe hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 y50f w94 h73"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xba y50f w8f h73"><div class="t m0 xbd hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xbb y50f w95 h73"><div class="t m0 xbf hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xbc y50f w96 h73"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y510 w8e h90"><div class="t m0 x14 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">Zmniejszenia </div></div><div class="c xb4 y510 w8f h90"><div class="t m0 x64 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">48</span> </div></div><div class="c xb5 y510 w90 h90"><div class="t m0 x65 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-1 784 </div></div><div class="c xb6 y510 w91 h90"><div class="t m0 x8d hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-10 088 </div></div><div class="c xb7 y510 w92 h90"><div class="t m0 x71 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-5 946 </div></div><div class="c xb8 y510 w93 h90"><div class="t m0 x64 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">463</span> </div></div><div class="c xb9 y510 w94 h90"><div class="t m0 x57 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-5 472 </div></div><div class="c xba y510 w8f h90"><div class="t m0 xbd hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xbb y510 w95 h90"><div class="t m0 xbf hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xbc y510 w96 h90"><div class="t m0 x71 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-23 801 </div></div><div class="c x9 y1ec w8e h73"><div class="t m0 x14 hd y4cf ff2 fs4 fc0 sc0 ls0 ws0">w tym zmiany w </div><div class="t m0 x14 hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">skumulowanej </div><div class="t m0 x14 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">amortyzacji </div></div><div class="c xb4 y1ec w8f h73"><div class="t m0 xbd hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb5 y1ec w90 h73"><div class="t m0 x65 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-1 223 </div></div><div class="c xb6 y1ec w91 h73"><div class="t m0 x5c hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-8 945 </div></div><div class="c xb7 y1ec w92 h73"><div class="t m0 x71 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-3 953 </div></div><div class="c xb8 y1ec w93 h73"><div class="t m0 x64 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">463</span> </div></div><div class="c xb9 y1ec w94 h73"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xba y1ec w8f h73"><div class="t m0 xbd hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xbb y1ec w95 h73"><div class="t m0 xbf hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xbc y1ec w96 h73"><div class="t m0 x71 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-14 584 </div></div><div class="c x9 y511 w8e h8d"><div class="t m0 x14 hd y1ce ff3 fs4 fc0 sc0 ls0 ws0">Różnice </div><div class="t m0 x14 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">kursowe </div></div><div class="c xb4 y511 w8f h8d"><div class="t m0 xbd hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb5 y511 w90 h8d"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y511 w91 h8d"><div class="t m0 xbe hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb7 y511 w92 h8d"><div class="t m0 x22 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb8 y511 w93 h8d"><div class="t m0 xbe hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 y511 w94 h8d"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xba y511 w8f h8d"><div class="t m0 xbd hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xbb y511 w95 h8d"><div class="t m0 xbf hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xbc y511 w96 h8d"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y512 w8e h8d"><div class="t m0 x14 h31 y1ce ff4 fs4 fc9 sc0 ls0 ws0">Stan na <span class="ls5">31</span>-<span class="ls5">12</span>-</div><div class="t m0 x14 h31 y24b ff4 fs4 fc9 sc0 ls5 ws0">2023<span class="ls0"> </span></div></div><div class="c xb4 y512 w8f h8d"><div class="t m0 xbd hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb5 y512 w90 h8d"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y512 w91 h8d"><div class="t m0 xbe hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb7 y512 w92 h8d"><div class="t m0 x22 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb8 y512 w93 h8d"><div class="t m0 xbe hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 y512 w94 h8d"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xba y512 w8f h8d"><div class="t m0 xbd hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xbb y512 w95 h8d"><div class="t m0 xbf hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xbc y512 w96 h8d"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y21e w8e h8f"><div class="t m0 x14 h31 y4d0 ff6 fs4 fc0 sc0 ls0 ws0">Wartość </div><div class="t m0 x14 h31 y24b ff6 fs4 fc0 sc0 ls0 ws0">księgowa nett<span class="_ _0"></span>o<span class="ff4"> </span></div></div><div class="c xb4 y21e w8f h8f"><div class="t m0 x66 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">33 001 </div></div><div class="c xb5 y21e w90 h8f"><div class="t m0 x5c h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">44 660 </div></div><div class="c xb6 y21e w91 h8f"><div class="t m0 x59 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">67 146 </div></div><div class="c xb7 y21e w92 h8f"><div class="t m0 x8d h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">43 344 </div></div><div class="c xb8 y21e w93 h8f"><div class="t m0 x65 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">2 199 </div></div><div class="c xb9 y21e w94 h8f"><div class="t m0 x5c h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">78 361 </div></div><div class="c xba y21e w8f h8f"><div class="t m0 xbd h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xbb y21e w95 h8f"><div class="t m0 xbf h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xbc y21e w96 h8f"><div class="t m0 x8d h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">268 712 </div></div><div class="c x9 y513 w8e h8f"><div class="t m0 x14 h31 y4d0 ff4 fs4 fc9 sc0 ls0 ws0">Stan na 01-<span class="ls5">01</span>-</div><div class="t m0 x14 h31 y24b ff4 fs4 fc9 sc0 ls5 ws0">2024<span class="ls0"> </span></div></div><div class="c xb4 y513 w8f h8f"><div class="t m0 xbd hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xb5 y513 w90 h8f"><div class="t m0 x33 hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xb6 y513 w91 h8f"><div class="t m0 xbe hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb7 y513 w92 h8f"><div class="t m0 x22 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb8 y513 w93 h8f"><div class="t m0 xbe hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 y513 w94 h8f"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xba y513 w8f h8f"><div class="t m0 xbd hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbb y513 w95 h8f"><div class="t m0 xbf hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbc y513 w96 h8f"><div class="t m0 x33 hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c x9 y514 w8e h4e"><div class="t m0 x14 h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">Koszty </div></div><div class="c xb4 y514 w8f h4e"><div class="t m0 x66 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">32 900 </div></div><div class="c xb5 y514 w90 h4e"><div class="t m0 x5c hd y24b ff2 fs4 fc0 sc0 ls0 ws0">56 254 </div></div><div class="c xb6 y514 w91 h4e"><div class="t m0 x66 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">112 979 </div></div><div class="c xb7 y514 w92 h4e"><div class="t m0 x8d hd y24b ff2 fs4 fc0 sc0 ls0 ws0">48 870 </div></div><div class="c xb8 y514 w93 h4e"><div class="t m0 x65 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">2 678 </div></div><div class="c xb9 y514 w94 h4e"><div class="t m0 x8d hd y24b ff2 fs4 fc0 sc0 ls0 ws0">137 300 </div></div><div class="c xba y514 w8f h4e"><div class="t m0 xbd hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbb y514 w95 h4e"><div class="t m0 xbf hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbc y514 w96 h4e"><div class="t m0 x8d hd y24b ff2 fs4 fc0 sc0 ls0 ws0">390 981 </div></div><div class="c x9 y515 w8e h4e"><div class="t m0 x14 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">Umorzenie  </div></div><div class="c xb4 y515 w8f h4e"><div class="t m0 xbd hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb5 y515 w90 h4e"><div class="t m0 x65 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-2 304 </div></div><div class="c xb6 y515 w91 h4e"><div class="t m0 x8d hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-12 561 </div></div><div class="c xb7 y515 w92 h4e"><div class="t m0 x71 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-5 216 </div></div><div class="c xb8 y515 w93 h4e"><div class="t m0 xbe hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 y515 w94 h4e"><div class="t m0 xab hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-111 248 </div></div><div class="c xba y515 w8f h4e"><div class="t m0 xbd hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbb y515 w95 h4e"><div class="t m0 xbf hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbc y515 w96 h4e"><div class="t m0 x56 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-131 328 </div></div><div class="c x9 y516 w8e h8f"><div class="t m0 x14 hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">Odpisy </div><div class="t m0 x14 hd y24b ff3 fs4 fc0 sc0 ls0 ws0">aktualizujące<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c xb4 y516 w8f h8f"><div class="t m0 xbd hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb5 y516 w90 h8f"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y516 w91 h8f"><div class="t m0 xbe hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb7 y516 w92 h8f"><div class="t m0 x22 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb8 y516 w93 h8f"><div class="t m0 xbe hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 y516 w94 h8f"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xba y516 w8f h8f"><div class="t m0 xbd hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbb y516 w95 h8f"><div class="t m0 xbf hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbc y516 w96 h8f"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y517 w8e h8d"><div class="t m0 x14 hd y1ce ff3 fs4 fc0 sc0 ls0 ws0">Wartość </div><div class="t m0 x14 hd y24b ff3 fs4 fc0 sc0 ls0 ws0">księgowa netto<span class="ff2"> </span></div></div><div class="c xb4 y517 w8f h8d"><div class="t m0 x66 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">32 900 </div></div><div class="c xb5 y517 w90 h8d"><div class="t m0 x5c h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">53 950 </div></div><div class="c xb6 y517 w91 h8d"><div class="t m0 x66 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">100 418 </div></div><div class="c xb7 y517 w92 h8d"><div class="t m0 x8d h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">43 654 </div></div><div class="c xb8 y517 w93 h8d"><div class="t m0 x65 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">2 678 </div></div><div class="c xb9 y517 w94 h8d"><div class="t m0 x5c h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">26 052 </div></div><div class="c xba y517 w8f h8d"><div class="t m0 xbd h31 y24b ff4 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbb y517 w95 h8d"><div class="t m0 xbf h31 y24b ff4 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbc y517 w96 h8d"><div class="t m0 x8d h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">259 652 </div></div><div class="c x9 y518 w8e h91"><div class="t m0 x14 h31 y1ce ff4 fs4 fc9 sc0 ls0 ws0">Stan na 31-<span class="ls5">12</span>-</div><div class="t m0 x14 h31 y24b ff4 fs4 fc9 sc0 ls5 ws0">2024<span class="ls0"> </span></div></div><div class="c xb4 y518 w8f h91"><div class="t m0 xbd h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb5 y518 w90 h91"><div class="t m0 x33 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y518 w91 h91"><div class="t m0 xbe h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb7 y518 w92 h91"><div class="t m0 x22 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb8 y518 w93 h91"><div class="t m0 xbe h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 y518 w94 h91"><div class="t m0 x33 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xba y518 w8f h91"><div class="t m0 xbd h31 y24b ff4 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbb y518 w95 h91"><div class="t m0 xbf h31 y24b ff4 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbc y518 w96 h91"><div class="t m0 x33 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y519 w8e h8e"><div class="t m0 x14 h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">Koszty </div></div><div class="c xb4 y519 w8f h8e"><div class="t m0 x65 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">101</span> </div></div><div class="c xb5 y519 w90 h8e"><div class="t m0 x5c h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">11 594 </div></div><div class="c xb6 y519 w91 h8e"><div class="t m0 x59 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">45 833 </div></div><div class="c xb7 y519 w92 h8e"><div class="t m0 x12 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">5 526 </div></div><div class="c xb8 y519 w93 h8e"><div class="t m0 x9f h31 y24b ff4 fs4 fc0 sc0 ls5 ws0">479<span class="ls0"> </span></div></div><div class="c xb9 y519 w94 h8e"><div class="t m0 x5c h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">58 939 </div></div><div class="c xba y519 w8f h8e"><div class="t m0 xbd h31 y24b ff4 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbb y519 w95 h8e"><div class="t m0 xbf h31 y24b ff4 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbc y519 w96 h8e"><div class="t m0 x8d h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">122 269 </div></div><div class="c x9 y51a w8e h8f"><div class="t m0 x14 hd y4d0 ff3 fs4 fc0 sc0 ls0 ws0">Zwiększenia w </div><div class="t m0 x14 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">tym: </div></div><div class="c xb4 y51a w8f h8f"><div class="t m0 x66 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">10 482 </div></div><div class="c xb5 y51a w90 h8f"><div class="t m0 x5c hd y24b ff2 fs4 fc0 sc0 ls5 ws0">12 403<span class="ls0"> </span></div></div><div class="c xb6 y51a w91 h8f"><div class="t m0 x59 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">46 342 </div></div><div class="c xb7 y51a w92 h8f"><div class="t m0 x12 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">8 218 </div></div><div class="c xb8 y51a w93 h8f"><div class="t m0 x9f hd y24b ff2 fs4 fc0 sc0 ls5 ws0">484<span class="ls0"> </span></div></div><div class="c xb9 y51a w94 h8f"><div class="t m0 x5c hd y24b ff2 fs4 fc0 sc0 ls0 ws0">97 589 </div></div><div class="c xba y51a w8f h8f"><div class="t m0 xbd hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbb y51a w95 h8f"><div class="t m0 xbf hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbc y51a w96 h8f"><div class="t m0 x8d hd y24b ff2 fs4 fc0 sc0 ls0 ws0">175 519 </div></div><div class="c x9 y51b w8e h4e"><div class="t m0 x14 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-nabycia </div></div><div class="c xb4 y51b w8f h4e"><div class="t m0 xbd hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb5 y51b w90 h4e"><div class="t m0 xc0 hd y24b ff2 fs4 fc0 sc0 ls5 ws0">132<span class="ls0"> </span></div></div><div class="c xb6 y51b w91 h4e"><div class="t m0 x59 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">28 367 </div></div><div class="c xb7 y51b w92 h4e"><div class="t m0 x12 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">7 747 </div></div><div class="c xb8 y51b w93 h4e"><div class="t m0 x9f hd y24b ff2 fs4 fc0 sc0 ls5 ws0">484<span class="ls0"> </span></div></div><div class="c xb9 y51b w94 h4e"><div class="t m0 x5c hd y24b ff2 fs4 fc0 sc0 ls0 ws0">58 853 </div></div><div class="c xba y51b w8f h4e"><div class="t m0 xbd hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbb y51b w95 h4e"><div class="t m0 xbf hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbc y51b w96 h4e"><div class="t m0 x12 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">95 584 </div></div><div class="c x9 y51c w8e h73"><div class="t m0 x14 hd y4cf ff2 fs4 fc0 sc0 ls0 ws0">-nabycia </div><div class="t m0 x14 hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">jednostki </div><div class="t m0 x14 hd y24b ff3 fs4 fc0 sc0 ls0 ws0">zależne<span class="ff2"> </span></div></div><div class="c xb4 y51c w8f h73"><div class="t m0 xbd hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb5 y51c w90 h73"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y51c w91 h73"><div class="t m0 xbe hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb7 y51c w92 h73"><div class="t m0 x22 hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xb8 y51c w93 h73"><div class="t m0 xbe hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xb9 y51c w94 h73"><div class="t m0 x33 hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xba y51c w8f h73"><div class="t m0 xbd hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbb y51c w95 h73"><div class="t m0 xbf hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbc y51c w96 h73"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y51d w8e h8d"><div class="t m0 x14 hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ff3">nadwyżki z </span></div><div class="t m0 x14 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">przeszacowania<span class="_ _0"></span> </div></div><div class="c xb4 y51d w8f h8d"><div class="t m0 x59 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">9 572 </div></div><div class="c xb5 y51d w90 h8d"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y51d w91 h8d"><div class="t m0 x59 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">17 750 </div></div><div class="c xb7 y51d w92 h8d"><div class="t m0 x22 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb8 y51d w93 h8d"><div class="t m0 xbe hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xb9 y51d w94 h8d"><div class="t m0 x33 hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xba y51d w8f h8d"><div class="t m0 xbd hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbb y51d w95 h8d"><div class="t m0 xbf hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbc y51d w96 h8d"><div class="t m0 x12 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">27 322 </div></div><div class="c x9 y3fb w8e h8e"><div class="t m0 x14 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">-przeniesienia </div></div><div class="c xb4 y3fb w8f h8e"><div class="t m0 xbd hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb5 y3fb w90 h8e"><div class="t m0 x5c hd y24b ff2 fs4 fc0 sc0 ls0 ws0">12 264 </div></div><div class="c xb6 y3fb w91 h8e"><div class="t m0 x9f hd y24b ff2 fs4 fc0 sc0 ls5 ws0">173<span class="ls0"> </span></div></div><div class="c xb7 y3fb w92 h8e"><div class="t m0 x22 hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xb8 y3fb w93 h8e"><div class="t m0 xbe hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xb9 y3fb w94 h8e"><div class="t m0 x33 hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xba y3fb w8f h8e"><div class="t m0 xbd hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbb y3fb w95 h8e"><div class="t m0 xbf hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbc y3fb w96 h8e"><div class="t m0 x12 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">12 437 </div></div><div class="c x9 y51e w8e h8e"><div class="t m0 x14 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">-inne </div></div><div class="c xb4 y51e w8f h8e"><div class="t m0 x0 hd y24b ff2 fs4 fc0 sc0 ls5 ws0">910<span class="ls0"> </span></div></div><div class="c xb5 y51e w90 h8e"><div class="t m0 x26 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">7 </div></div><div class="c xb6 y51e w91 h8e"><div class="t m0 xf hd y24b ff2 fs4 fc0 sc0 ls5 ws0">53<span class="ls0"> </span></div></div><div class="c xb7 y51e w92 h8e"><div class="t m0 x64 hd y24b ff2 fs4 fc0 sc0 ls5 ws0">471<span class="ls0"> </span></div></div><div class="c xb8 y51e w93 h8e"><div class="t m0 xbe hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 y51e w94 h8e"><div class="t m0 x5c hd y24b ff2 fs4 fc0 sc0 ls0 ws0">38 736 </div></div><div class="c xba y51e w8f h8e"><div class="t m0 xbd hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbb y51e w95 h8e"><div class="t m0 xbf hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbc y51e w96 h8e"><div class="t m0 x12 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">40 176 </div></div><div class="c x9 y51f w8e h8d"><div class="t m0 x14 hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">Zmniejszenia w </div><div class="t m0 x14 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">tym: </div></div><div class="c xb4 y51f w8f h8d"><div class="t m0 x62 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-10 583 </div></div><div class="c xb5 y51f w90 h8d"><div class="t m0 x6e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">809</span> </div></div><div class="c xb6 y51f w91 h8d"><div class="t m0 x64 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">510</span> </div></div><div class="c xb7 y51f w92 h8d"><div class="t m0 x71 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-2 692 </div></div><div class="c xb8 y51f w93 h8d"><div class="t m0 xbd hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-5 </div></div><div class="c xb9 y51f w94 h8d"><div class="t m0 x71 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-38 651 </div></div><div class="c xba y51f w8f h8d"><div class="t m0 xbd hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbb y51f w95 h8d"><div class="t m0 xbf hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbc y51f w96 h8d"><div class="t m0 x71 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-53 249 </div></div><div class="c x9 y4ff w8e h8e"><div class="t m0 x14 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">-zbycie </div></div><div class="c xb4 y4ff w8f h8e"><div class="t m0 xbd hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb5 y4ff w90 h8e"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y4ff w91 h8e"><div class="t m0 xc0 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">24</span> </div></div><div class="c xb7 y4ff w92 h8e"><div class="t m0 x71 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-2 692 </div></div><div class="c xb8 y4ff w93 h8e"><div class="t m0 xbe hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xb9 y4ff w94 h8e"><div class="t m0 x33 hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xba y4ff w8f h8e"><div class="t m0 xbd hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbb y4ff w95 h8e"><div class="t m0 xbf hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbc y4ff w96 h8e"><div class="t m0 x57 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-2 716 </div></div><div class="c x9 y520 w8e h61"><div class="t m0 x14 hd y521 ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ff3">przesunięcia </span></div><div class="t m0 x14 hd y2ee ff2 fs4 fc0 sc0 ls0 ws0">do grupy </div><div class="t m0 x14 hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">przeznaczon<span class="_ _0"></span>ych </div><div class="t m0 x14 hd y24b ff3 fs4 fc0 sc0 ls0 ws0">do sprzedaży<span class="ff2"> </span></div></div><div class="c xb4 y520 w8f h61"><div class="t m0 xbd hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb5 y520 w90 h61"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y520 w91 h61"><div class="t m0 xbe hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb7 y520 w92 h61"><div class="t m0 x22 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb8 y520 w93 h61"><div class="t m0 xbe hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 y520 w94 h61"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xba y520 w8f h61"><div class="t m0 xbd hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbb y520 w95 h61"><div class="t m0 xbf hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbc y520 w96 h61"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y522 w8e h8e"><div class="t m0 x14 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">-inne </div></div><div class="c xb4 y522 w8f h8e"><div class="t m0 x62 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-10 583 </div></div><div class="c xb5 y522 w90 h8e"><div class="t m0 x6e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">809</span> </div></div><div class="c xb6 y522 w91 h8e"><div class="t m0 x64 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">486</span> </div></div><div class="c xb7 y522 w92 h8e"><div class="t m0 x22 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb8 y522 w93 h8e"><div class="t m0 xbd hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-5 </div></div><div class="c xb9 y522 w94 h8e"><div class="t m0 x71 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-38 651 </div></div><div class="c xba y522 w8f h8e"><div class="t m0 xbd hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbb y522 w95 h8e"><div class="t m0 xbf hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbc y522 w96 h8e"><div class="t m0 x71 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">50 533</span> </div></div><div class="c x9 y523 w8e h8e"><div class="t m0 x14 h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">Umorzenie </div></div><div class="c xb4 y523 w8f h8e"><div class="t m0 xbd h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb5 y523 w90 h8e"><div class="t m0 x65 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-2 304 </div></div><div class="c xb6 y523 w91 h8e"><div class="t m0 x8d h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-12 561 </div></div><div class="c xb7 y523 w92 h8e"><div class="t m0 x71 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-5 216 </div></div><div class="c xb8 y523 w93 h8e"><div class="t m0 x64 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">801</span> </div></div><div class="c xb9 y523 w94 h8e"><div class="t m0 xab h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-111 248 </div></div><div class="c xba y523 w8f h8e"><div class="t m0 xbd h31 y24b ff4 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbb y523 w95 h8e"><div class="t m0 xbf h31 y24b ff4 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbc y523 w96 h8e"><div class="t m0 x56 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-132 129 </div></div><div class="c x9 y524 w8e h8d"><div class="t m0 x14 hd y1ce ff3 fs4 fc0 sc0 ls0 ws0">Zwiększenia w </div><div class="t m0 x14 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">tym: </div></div><div class="c xb4 y524 w8f h8d"><div class="t m0 xbd hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb5 y524 w90 h8d"><div class="t m0 x65 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-2 643 </div></div><div class="c xb6 y524 w91 h8d"><div class="t m0 x8d hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-12 561 </div></div><div class="c xb7 y524 w92 h8d"><div class="t m0 x71 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-5 216 </div></div><div class="c xb8 y524 w93 h8d"><div class="t m0 x64 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">801</span> </div></div><div class="c xb9 y524 w94 h8d"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xba y524 w8f h8d"><div class="t m0 xbd hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbb y524 w95 h8d"><div class="t m0 xbf hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbc y524 w96 h8d"><div class="t m0 x71 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-21 220 </div></div><div class="c x9 y525 w8e h8e"><div class="t m0 x14 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">-amortyzacja </div></div><div class="c xb4 y525 w8f h8e"><div class="t m0 xbd hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb5 y525 w90 h8e"><div class="t m0 x65 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-2 643 </div></div><div class="c xb6 y525 w91 h8e"><div class="t m0 x8d hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-12 561 </div></div><div class="c xb7 y525 w92 h8e"><div class="t m0 x71 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-5 216 </div></div><div class="c xb8 y525 w93 h8e"><div class="t m0 x64 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">801</span> </div></div><div class="c xb9 y525 w94 h8e"><div class="t m0 x33 hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xba y525 w8f h8e"><div class="t m0 xbd hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbb y525 w95 h8e"><div class="t m0 xbf hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbc y525 w96 h8e"><div class="t m0 x71 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-21 220 </div></div></div><div class="pi" ></div></div><div id="pf31" class="pf w0 h0" ><div class="pc pc31 w0 h0"><img class="bi x0 y0 w3 h8b" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">49<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y526 w8e h92"><div class="t m0 x14 hd y527 ff2 fs4 fc0 sc0 ls0 ws0">-nabycia </div><div class="t m0 x14 hd y528 ff2 fs4 fc0 sc0 ls0 ws0">jednostki </div><div class="t m0 x14 hd y24b ff3 fs4 fc0 sc0 ls0 ws0">zależne<span class="ff2"> </span></div></div><div class="c xb4 y526 w8f h92"><div class="t m0 xbd hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb5 y526 w90 h92"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y526 w91 h92"><div class="t m0 xbe hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb7 y526 w92 h92"><div class="t m0 x22 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb8 y526 w93 h92"><div class="t m0 xbe hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 y526 w94 h92"><div class="t m0 x33 hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xba y526 w8f h92"><div class="t m0 xbd hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbb y526 w95 h92"><div class="t m0 xbf hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbc y526 w96 h92"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y529 w8e h8e"><div class="t m0 x14 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">-inne </div></div><div class="c xb4 y529 w8f h8e"><div class="t m0 xbd hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb5 y529 w90 h8e"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y529 w91 h8e"><div class="t m0 xbe hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb7 y529 w92 h8e"><div class="t m0 x22 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb8 y529 w93 h8e"><div class="t m0 xbe hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 y529 w94 h8e"><div class="t m0 x33 hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xba y529 w8f h8e"><div class="t m0 xbd hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbb y529 w95 h8e"><div class="t m0 xbf hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbc y529 w96 h8e"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y52a w8e h8e"><div class="t m0 x14 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">Zmniejszenia </div></div><div class="c xb4 y52a w8f h8e"><div class="t m0 xbd hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb5 y52a w90 h8e"><div class="t m0 xc0 hd y24b ff2 fs4 fc0 sc0 ls5 ws0">339<span class="ls0"> </span></div></div><div class="c xb6 y52a w91 h8e"><div class="t m0 xbe hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb7 y52a w92 h8e"><div class="t m0 x22 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb8 y52a w93 h8e"><div class="t m0 xbe hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 y52a w94 h8e"><div class="t m0 xab hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-111 248 </div></div><div class="c xba y52a w8f h8e"><div class="t m0 xbd hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbb y52a w95 h8e"><div class="t m0 xbf hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbc y52a w96 h8e"><div class="t m0 x56 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-110 909 </div></div><div class="c x9 y52b w8e h8e"><div class="t m0 x14 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">-zbycie </div></div><div class="c xb4 y52b w8f h8e"><div class="t m0 xbd hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb5 y52b w90 h8e"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y52b w91 h8e"><div class="t m0 xbe hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb7 y52b w92 h8e"><div class="t m0 x22 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb8 y52b w93 h8e"><div class="t m0 xbe hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 y52b w94 h8e"><div class="t m0 x33 hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xba y52b w8f h8e"><div class="t m0 xbd hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbb y52b w95 h8e"><div class="t m0 xbf hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbc y52b w96 h8e"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y52c w8e h93"><div class="t m0 x14 hd y52d ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ff3">przesunięcia </span></div><div class="t m0 x14 hd y4cf ff2 fs4 fc0 sc0 ls0 ws0">do grupy </div><div class="t m0 x14 hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">przeznaczon<span class="_ _0"></span>ych </div><div class="t m0 x14 hd y24b ff3 fs4 fc0 sc0 ls0 ws0">do sprzedaży<span class="ff2"> </span></div></div><div class="c xb4 y52c w8f h93"><div class="t m0 xbd hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xb5 y52c w90 h93"><div class="t m0 x33 hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xb6 y52c w91 h93"><div class="t m0 xbe hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xb7 y52c w92 h93"><div class="t m0 x22 hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xb8 y52c w93 h93"><div class="t m0 xbe hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xb9 y52c w94 h93"><div class="t m0 x33 hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xba y52c w8f h93"><div class="t m0 xbd hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbb y52c w95 h93"><div class="t m0 xbf hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbc y52c w96 h93"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y52e w8e h8e"><div class="t m0 x14 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-przeniesienia </div></div><div class="c xb4 y52e w8f h8e"><div class="t m0 xbd hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xb5 y52e w90 h8e"><div class="t m0 x33 hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xb6 y52e w91 h8e"><div class="t m0 xbe hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xb7 y52e w92 h8e"><div class="t m0 x22 hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xb8 y52e w93 h8e"><div class="t m0 xbe hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xb9 y52e w94 h8e"><div class="t m0 x33 hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xba y52e w8f h8e"><div class="t m0 xbd hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbb y52e w95 h8e"><div class="t m0 xbf hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbc y52e w96 h8e"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y4e8 w8e h8e"><div class="t m0 x14 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-inne </div></div><div class="c xb4 y4e8 w8f h8e"><div class="t m0 xbd hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb5 y4e8 w90 h8e"><div class="t m0 xc0 hd y24b ff2 fs4 fc0 sc0 ls5 ws0">339<span class="ls0"> </span></div></div><div class="c xb6 y4e8 w91 h8e"><div class="t m0 xbe hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb7 y4e8 w92 h8e"><div class="t m0 x22 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb8 y4e8 w93 h8e"><div class="t m0 xbe hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 y4e8 w94 h8e"><div class="t m0 xab hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-111 248 </div></div><div class="c xba y4e8 w8f h8e"><div class="t m0 xbd hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbb y4e8 w95 h8e"><div class="t m0 xbf hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbc y4e8 w96 h8e"><div class="t m0 x56 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-110 909 </div></div><div class="c x9 y52f w8e h8d"><div class="t m0 x14 hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">Odpisy </div><div class="t m0 x14 hd y24b ff3 fs4 fc0 sc0 ls0 ws0">aktualizujące<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c xb4 y52f w8f h8d"><div class="t m0 xbd hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xb5 y52f w90 h8d"><div class="t m0 x33 hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xb6 y52f w91 h8d"><div class="t m0 xbe hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb7 y52f w92 h8d"><div class="t m0 x22 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb8 y52f w93 h8d"><div class="t m0 xbe hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 y52f w94 h8d"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xba y52f w8f h8d"><div class="t m0 xbd hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbb y52f w95 h8d"><div class="t m0 xbf hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbc y52f w96 h8d"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y530 w8e h8d"><div class="t m0 x14 hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">-odpisy </div><div class="t m0 x14 hd y24b ff3 fs4 fc0 sc0 ls0 ws0">aktualizujące<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c xb4 y530 w8f h8d"><div class="t m0 xbd hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xb5 y530 w90 h8d"><div class="t m0 x33 hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xb6 y530 w91 h8d"><div class="t m0 xbe hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb7 y530 w92 h8d"><div class="t m0 x22 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb8 y530 w93 h8d"><div class="t m0 xbe hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xb9 y530 w94 h8d"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xba y530 w8f h8d"><div class="t m0 xbd hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbb y530 w95 h8d"><div class="t m0 xbf hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbc y530 w96 h8d"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y23b w8e h73"><div class="t m0 x14 hd y4cf ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ff3">cofnięcia </span></div><div class="t m0 x14 hd y1ce ff3 fs4 fc0 sc0 ls0 ws0">odpisów </div><div class="t m0 x14 hd y24b ff3 fs4 fc0 sc0 ls0 ws0">aktualizujących<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c xb4 y23b w8f h73"><div class="t m0 xbd hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xb5 y23b w90 h73"><div class="t m0 x33 hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xb6 y23b w91 h73"><div class="t m0 xbe hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb7 y23b w92 h73"><div class="t m0 x22 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb8 y23b w93 h73"><div class="t m0 xbe hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 y23b w94 h73"><div class="t m0 x33 hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xba y23b w8f h73"><div class="t m0 xbd hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbb y23b w95 h73"><div class="t m0 xbf hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbc y23b w96 h73"><div class="t m0 x33 hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c x9 y12f w8e h94"><div class="t m0 x14 hd y1ce ff3 fs4 fc0 sc0 ls0 ws0">Różnice </div><div class="t m0 x14 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">kursowe </div></div><div class="c xb4 y12f w8f h94"><div class="t m0 xbd hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb5 y12f w90 h94"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y12f w91 h94"><div class="t m0 xbe hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb7 y12f w92 h94"><div class="t m0 x22 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb8 y12f w93 h94"><div class="t m0 xbe hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 y12f w94 h94"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xba y12f w8f h94"><div class="t m0 xbd hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbb y12f w95 h94"><div class="t m0 xbf hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xbc y12f w96 h94"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y531 w8e h95"><div class="t m0 x14 h31 y1c1 ff6 fs4 fc0 sc0 ls0 ws0">Wartość netto<span class="ff4"> </span></div></div><div class="c xb4 y531 w8f h95"><div class="t m0 x66 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">32 900 </div></div><div class="c xb5 y531 w90 h95"><div class="t m0 x5c h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">53 950 </div></div><div class="c xb6 y531 w91 h95"><div class="t m0 x66 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">100 418 </div></div><div class="c xb7 y531 w92 h95"><div class="t m0 x8d h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">43 654 </div></div><div class="c xb8 y531 w93 h95"><div class="t m0 x65 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">1 877 </div></div><div class="c xb9 y531 w94 h95"><div class="t m0 x5c h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">26 052 </div></div><div class="c xba y531 w8f h95"><div class="t m0 xbd h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xbb y531 w95 h95"><div class="t m0 xbf h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xbc y531 w96 h95"><div class="t m0 x8d h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">258 851 </div></div><div class="c x9 y482 w8e h96"><div class="t m0 x89 hd y532 ff3 fs4 fc1 sc0 ls0 ws0">Środki trwałe </div><div class="t m0 x7b hd y533 ff3 fs4 fc1 sc0 ls0 ws0">wg rodzajów<span class="ff2"> </span></div></div><div class="c xb4 y482 w8f h96"><div class="t m0 x7b hd y534 ff2 fs4 fc1 sc0 ls0 ws0">grunty </div></div><div class="c xb5 y482 w90 h96"><div class="t m0 x94 hd y532 ff2 fs4 fc1 sc0 ls0 ws0">budynki i </div><div class="t m0 x89 hd y533 ff2 fs4 fc1 sc0 ls0 ws0">budowle </div></div><div class="c xb6 y482 w91 h96"><div class="t m0 x4b hd y535 ff3 fs4 fc1 sc0 ls0 ws0">urządzenia </div><div class="t m0 x4b hd y534 ff2 fs4 fc1 sc0 ls0 ws0">techniczne </div><div class="t m0 x5 hd y536 ff2 fs4 fc1 sc0 ls0 ws0">i maszyny </div></div><div class="c xb7 y482 w92 h96"><div class="t m0 x62 hd y532 ff3 fs4 fc1 sc0 ls0 ws0">środki </div><div class="t m0 x4b hd y533 ff2 fs4 fc1 sc0 ls0 ws0">transportu </div></div><div class="c xb8 y482 w93 h96"><div class="t m0 x4b hd y532 ff3 fs4 fc1 sc0 ls0 ws0">inne środki </div><div class="t m0 x56 hd y533 ff3 fs4 fc1 sc0 ls0 ws0">trwałe<span class="ff2"> </span></div></div><div class="c xb9 y482 w94 h96"><div class="t m0 xab hd y535 ff3 fs4 fc1 sc0 ls0 ws0">Środki </div><div class="t m0 x7b hd y534 ff3 fs4 fc1 sc0 ls0 ws0">trwałe w </div><div class="t m0 x89 hd y536 ff2 fs4 fc1 sc0 ls0 ws0">budowie </div></div><div class="c xba y482 w8f h96"><div class="t m0 x58 hd y537 ff2 fs4 fc1 sc0 ls0 ws0">Zaliczki </div><div class="t m0 x8f hd y532 ff3 fs4 fc1 sc0 ls0 ws0">na środki </div><div class="t m0 x5 hd y533 ff3 fs4 fc1 sc0 ls0 ws0">trwałe w </div><div class="t m0 x5 hd y538 ff2 fs4 fc1 sc0 ls0 ws0">budowie </div></div><div class="c xbb y482 w95 h96"><div class="t m0 x8f hd y535 ff3 fs4 fc1 sc0 ls0 ws0">Środki trwałe </div><div class="t m0 x4b hd y534 ff2 fs4 fc1 sc0 ls0 ws0">przeznaczone<span class="_ _0"></span> </div><div class="t m0 x8f hd y536 ff3 fs4 fc1 sc0 ls0 ws0">do sprzedaży<span class="ff2"> </span></div></div><div class="c xbc y482 w96 h96"><div class="t m0 x7b hd y534 ff2 fs4 fc1 sc0 ls0 ws0">RAZEM </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x1c h6 y539 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y285 ff3 fs1 fc0 sc0 ls0 ws0">Na <span class="_ _e"></span>najb<span class="_ _1"></span>liższe <span class="_ _e"></span>ok<span class="_ _1"></span>resy <span class="_ _16"></span>sprawozdawcze <span class="_ _e"></span>n<span class="_ _1"></span>ie <span class="_ _e"></span>są <span class="_ _16"></span>planowane <span class="_ _16"></span>żadne <span class="_ _e"></span>p<span class="_ _1"></span>onadnormatyw<span class="_ _1"></span>ne <span class="_ _e"></span>nak<span class="_ _1"></span>łady <span class="_ _e"></span>n<span class="_ _1"></span>a <span class="_ _e"></span>śr<span class="_ _1"></span>odki </div><div class="t m0 x2 h3 y53a ff3 fs1 fc0 sc0 ls0 ws0">trwałe w ramach zatw<span class="_ _1"></span>ierdzonych planó<span class="_ _1"></span>w inwestycyj<span class="_ _1"></span>nych. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y365 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y10d ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _8"></span>dniu <span class="_ _8"></span>29 <span class="_ _e"></span>listopada <span class="_ _e"></span>2023 <span class="_ _8"></span>roku <span class="_ _8"></span>S<span class="_ _1"></span>półka <span class="_ _8"></span>MIRB<span class="_ _1"></span>UD <span class="_ _8"></span>S.A. <span class="_ _e"></span>nabyła <span class="_ _8"></span>20.7<span class="_ _1"></span>00 <span class="_ _8"></span>udziałów <span class="_ _8"></span>w<span class="_ _1"></span> <span class="_ _8"></span>k<span class="_ _1"></span>apitale <span class="_ _8"></span>zakładowym<span class="_ _1"></span> </div><div class="t m0 x2 h3 y10e ff3 fs1 fc0 sc0 ls0 ws0">Spółki PDC Industr<span class="_ _1"></span>ial Center 217 <span class="_ _1"></span>Sp. z o.o. z siedz<span class="_ _1"></span>ibą w Warszawie. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y366 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y367 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="_ _b"></span>PDC<span class="_ _1"></span> <span class="_ _b"></span>Indus<span class="_ _1"></span>trial <span class="_ _b"></span>Cen<span class="_ _1"></span>ter <span class="_ _b"></span>21<span class="_ _1"></span>7 <span class="_ _0"></span>Sp. <span class="_ _b"></span>z <span class="_ _0"></span>o. <span class="_ _0"></span>o. <span class="_ _b"></span>jest właścicielem <span class="_ _b"></span>nieruchomoś<span class="_ _1"></span>ci <span class="_ _b"></span>położ<span class="_ _1"></span>onej <span class="_ _b"></span>w <span class="_ _0"></span>miejscowośc<span class="_ _1"></span>i </div><div class="t m0 x2 h3 y368 ff3 fs1 fc0 sc0 ls0 ws0">Chościszowice, <span class="_ _1f"> </span>gmina <span class="_ _21"> </span>Bolesławiec, <span class="_ _1f"> </span>obejmująca <span class="_ _21"> </span>d<span class="_ _1"></span>ziałkę <span class="_ _21"> </span>nr <span class="_ _1f"> </span>75 <span class="_ _21"> </span>z <span class="_ _21"> </span>obrę<span class="_ _1"></span>bu <span class="_ _21"> </span>0004 <span class="_ _1f"> </span>Chościszowice,   <span class="_ _1"></span>                     </div><div class="t m0 x2 h3 y369 ff2 fs1 fc0 sc0 ls0 ws0">o <span class="_ _21"> </span>powierz<span class="_ _1"></span>chni <span class="_ _21"> </span>10<span class="_ _1"></span>,37 <span class="_ _21"> </span>ha.<span class="_ _1"></span> <span class="_ _21"> </span>Na <span class="_ _1f"> </span>przedmiotowej <span class="_ _1f"> </span>ni<span class="ff3">eru<span class="_ _1"></span>chomości <span class="_ _1f"> </span>spółka <span class="_ _21"> </span>realizow<span class="_ _1"></span>ała <span class="_ _21"> </span>budow<span class="_ _1"></span>ę <span class="_ _21"> </span>ha<span class="_ _1"></span>li <span class="_ _21"> </span>z </span></div><div class="t m0 x2 h3 y36a ff2 fs1 fc0 sc0 ls0 ws0">przeznaczeniem <span class="_ _17"> </span>na <span class="_ _16"> </span>wy<span class="_ _1"></span>najem <span class="_ _17"> </span>na <span class="_ _16"></span>cele <span class="_ _17"> </span>logistyczno<span class="_ _1"></span>-<span class="ff3">magazynowe<span class="_ _1"></span> <span class="_ _16"> </span>o <span class="_ _17"> </span>powierzchni <span class="_ _17"> </span>około <span class="_ _17"> </span>50</span> 000 <span class="_ _17"> </span>m2. <span class="_ _16"> </span>Na<span class="_ _1"></span> </div><div class="t m0 x2 h3 y36b ff3 fs1 fc0 sc0 ls0 ws0">dzień <span class="_ _e"></span>31 <span class="_ _16"></span>grudnia <span class="_ _e"></span>2<span class="_ _1"></span>024 <span class="_ _e"></span>rok<span class="_ _1"></span>u <span class="_ _e"></span>z<span class="_ _1"></span>akończono <span class="_ _e"></span>r<span class="_ _1"></span>ealizację <span class="_ _16"></span>inwestycji. <span class="_ _e"></span>Łącz<span class="_ _1"></span>na <span class="_ _e"></span>wartość<span class="_ _1"></span> <span class="_ _e"></span>wyniosł<span class="_ _1"></span>a <span class="_ _e"></span>11<span class="_ _8"></span><span class="ff2">7.6<span class="ls1">90</span> <span class="_ _e"></span>ty<span class="_ _1"></span>s. </span></div><div class="t m0 x2 h3 y36c ff3 fs1 fc0 sc0 ls0 ws0">PLN i została zakwali<span class="_ _1"></span>fikowana do nieruch<span class="_ _1"></span>omości inwe<span class="_ _1"></span>stycyjnych.<span class="_ _1"></span><span class="ff2 fc5"> </span></div><div class="t m0 x2 h3 y53b ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="_ _18"> </span>KOBYLARNIA<span class="_ _1"></span> <span class="_ _15"> </span>S.A<span class="_ _1"></span>. <span class="_ _15"> </span>zakup<span class="_ _1"></span>iła <span class="_ _15"> </span>n<span class="_ _1"></span>ową <span class="_ _18"> </span>wytwórnię <span class="_ _18"> </span>mieszanek <span class="_ _18"> </span>mineralno <span class="_ _1c"> </span>–<span class="ff2"> <span class="_ _18"> </span></span>asfaltowych, <span class="_ _18"> </span>która </div><div class="t m0 x2 h3 y53c ff3 fs1 fc0 sc0 ls0 ws0">zlokalizowana <span class="_ _1"></span>jest <span class="_ _1"></span>w <span class="_ _1"></span>miejs<span class="_ _1"></span>cowości <span class="_ _1"></span>Kobylarnia <span class="_ _1"></span>or<span class="_ _1"></span>az <span class="_ _1"></span>rozbudowała <span class="_ _1"></span>infrastrukturę<span class="_ _1"></span> <span class="_ _1"></span>z <span class="_ _1"></span>nią z<span class="_ _1"></span>wiązaną. <span class="_ _1"></span>Łącz<span class="_ _1"></span>ny </div><div class="t m0 x2 h3 y53d ff2 fs1 fc0 sc0 ls0 ws0">koszt inwestycji wynies<span class="_ _1"></span>ie ok. 50 mln <span class="_ _1"></span>PLN. <span class="_ _1"></span> </div><div class="t m0 x2 h3 y53e ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y53f ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _1"></span>2023 <span class="_ _8"></span>roku <span class="_ _8"></span>Spółka <span class="_ _8"></span>MIR<span class="_ _1"></span>BUD <span class="_ _8"></span>S.A. <span class="_ _1"></span>r<span class="_ _1"></span>ozpoczęła <span class="_ _8"></span>rozbud<span class="_ _1"></span>owę <span class="_ _1"></span>siedz<span class="_ _1"></span>iby <span class="_ _1"></span>w <span class="_ _8"></span>miej<span class="_ _1"></span>scowości <span class="_ _8"></span>Skierniewice <span class="_ _8"></span>przy </div><div class="t m0 x2 h3 y540 ff3 fs1 fc0 sc0 ls0 ws0">ul. <span class="_ _17"> </span>Unii <span class="_ _17"> </span>Europejskiej <span class="_ _17"> </span>18<span class="_ _1"></span>. <span class="_ _17"> </span>W <span class="_ _17"> </span>dniu <span class="_ _17"> </span>13 <span class="_ _17"> </span>sierpn<span class="_ _1"></span>ia <span class="_ _17"> </span>2024 <span class="_ _17"> </span>roku <span class="_ _17"> </span>Spółka <span class="_ _1a"> </span>otrzymała <span class="_ _17"> </span>decyzję <span class="_ _17"> </span>o <span class="_ _17"> </span>pozwoleni<span class="_ _1"></span>u <span class="_ _17"> </span>na </div><div class="t m0 x2 h3 y541 ff3 fs1 fc0 sc0 ls0 ws0">użytkowanie dla wyżej <span class="_ _0"></span>wymienionej inwestycji. Koszty <span class="_ _0"></span>związane z i<span class="_ _0"></span>n<span class="_ _1"></span>westycją wyniosły <span class="ff2">10.518 tys. PLN. </span></div><div class="t m0 x2 h3 y542 ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _18"> </span>związk<span class="_ _1"></span>u <span class="_ _18"> </span>z <span class="_ _c"> </span>całkowitym<span class="_ _1"></span> <span class="_ _18"> </span>roz<span class="_ _1"></span>liczeniem <span class="_ _18"> </span>prac, <span class="_ _c"> </span>kos<span class="_ _1"></span>zty <span class="_ _c"> </span>związane <span class="_ _18"> </span>w <span class="_ _c"> </span>wyż<span class="_ _1"></span>ej <span class="_ _18"> </span>ws<span class="_ _1"></span>pomnianą <span class="_ _c"> </span>rozbudową </div><div class="t m0 x2 h3 y543 ff3 fs1 fc0 sc0 ls0 ws0">podwyższyły wartość<span class="_ _1"></span> środków trwałyc<span class="_ _1"></span>h w grupie budynki i bud<span class="_ _1"></span>owle.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y544 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y393 ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _16"></span>dniu <span class="_ _16"> </span>12 <span class="_ _17"> </span>maja <span class="_ _16"> </span>2024 <span class="_ _16"> </span>rok<span class="_ _1"></span>u <span class="_ _16"> </span>w <span class="_ _17"> </span>wyniku <span class="_ _16"></span>pożaru <span class="_ _16"> </span>z<span class="_ _1"></span>niszczeniu <span class="_ _16"> </span>u<span class="_ _1"></span>legło <span class="_ _16"></span>Centrum<span class="_ _1"></span> <span class="_ _16"></span>Handlowe <span class="_ _17"> </span>Marywilska <span class="_ _16"></span>44, </div><div class="t m0 x2 h3 y394 ff3 fs1 fc0 sc0 ls0 ws0">będące <span class="_ _1a"> </span>częścią <span class="_ _1a"> </span>Parku <span class="_ _17"> </span>Ha<span class="_ _1"></span>ndlowego <span class="_ _1a"> </span>Marywilska <span class="_ _1a"> </span>44. <span class="_ _1a"> </span>Zarząd <span class="_ _1a"> </span>Spółki <span class="_ _17"> </span>Mary<span class="_ _1"></span>wilska <span class="_ _1a"> </span>44 <span class="_ _17"> </span>s<span class="_ _1"></span>p. <span class="_ _1a"> </span>z <span class="_ _1a"> </span>o.o. <span class="_ _17"> </span>podją<span class="_ _1"></span>ł </div><div class="t m0 x2 h3 y545 ff2 fs1 fc0 sc0 ls0 ws0">decyzje o odbudowie<span class="_ _1"></span> hal handlowych Ce<span class="_ _1"></span>ntrum Handloweg<span class="_ _1"></span>o Marywilska 44.<span class="_ _8"></span> </div><div class="t m0 x2 h3 y546 ff3 fs1 fc0 sc0 ls0 ws0">Zarząd <span class="_ _16"></span>Spółki <span class="_ _16"></span>Marywilska <span class="_ _16"></span>44 <span class="_ _e"></span>Sp.<span class="_ _1"></span> <span class="_ _e"></span>z <span class="_ _16"></span>o.o. <span class="_ _16"></span>m.in. <span class="_ _e"></span>w<span class="_ _1"></span> <span class="_ _e"></span>o<span class="_ _1"></span>dpowiedzi <span class="_ _16"></span>na <span class="_ _16"></span>potrzeby <span class="_ _16"></span>najemców <span class="_ _e"></span>p<span class="_ _1"></span>odjął <span class="_ _16"></span>decyzję <span class="_ _16"></span>o </div><div class="t m0 x2 h3 y547 ff2 fs1 fc0 sc0 ls0 ws0">odbudowie <span class="_ _1"></span>spalo<span class="_ _1"></span>nego <span class="_ _1"></span>Cent<span class="_ _1"></span>rum <span class="_ _1"></span>Handlowego <span class="_ _8"></span>oraz <span class="_ _1"></span>o <span class="_ _8"></span>organizacj<span class="_ _1"></span>i <span class="_ _8"></span><span class="ls3">782<span class="_ _1"></span></span> <span class="_ _1"></span>sztuk <span class="_ _8"></span><span class="ff3">kontenerów <span class="_ _1"></span>hand<span class="_ _1"></span>lowych <span class="_ _1"></span>dla<span class="_ _1"></span> </span></div><div class="t m0 x2 h3 y548 ff3 fs1 fc0 sc0 ls0 ws0">najemców w tymczas<span class="_ _1"></span>owym miastecz<span class="_ _1"></span>ku handlowym zlok<span class="_ _1"></span>alizowanym na parkingu o<span class="_ _1"></span>bok spalonego<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y549 ff2 fs1 fc0 sc0 ls0 ws0">Centrum Handlowe<span class="_ _1"></span>go. </div></div></div><div class="pi" ></div></div><div id="pf32" class="pf w0 h0" ><div class="pc pc32 w0 h0"><img class="bi x0 y0 w3 h8b" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">50<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y54a ff2 fs1 fc5 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y5 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y6 ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _1a"> </span>związ<span class="_ _1"></span>ku <span class="_ _1a"> </span>z <span class="_ _19"> </span>zakupem <span class="_ _19"> </span>ud<span class="_ _1"></span>ziałów <span class="_ _1a"> </span>w  Przedsiębiorstwie <span class="_ _1a"> </span>B<span class="_ _1"></span>udownictwa <span class="_ _19"> </span>Specjalistyc<span class="_ _1"></span>znego <span class="_ _1a"> </span>TR<span class="_ _1"></span>ANSKOL </div><div class="t m0 x2 h3 y7 ff3 fs1 fc0 sc0 ls0 ws0">spółka z ogra<span class="_ _1"></span>niczoną od<span class="_ _1"></span>powiedzialności <span class="_ _1"></span>z siedz<span class="_ _1"></span>ibą w Kielcac<span class="_ _1"></span>h Spółka <span class="_ _1"></span>MIRBUD <span class="_ _1"></span>S.A. doko<span class="_ _1"></span>nała wyceny<span class="_ _1"></span> </div><div class="t m0 x2 h3 y54b ff3 fs1 fc0 sc0 ls0 ws0">aktywów <span class="_ _1a"> </span>będący<span class="_ _1"></span>ch <span class="_ _1a"> </span>w <span class="_ _1a"> </span>posi<span class="_ _1"></span>adaniu <span class="_ _1a"> </span>nabytego <span class="_ _19"> </span>Podmiotu. <span class="_ _1a"> </span>W <span class="_ _19"> </span>wyniku <span class="_ _1a"> </span>przeprow<span class="_ _1"></span>adzonej <span class="_ _1a"> </span>a<span class="_ _1"></span>nalizy <span class="_ _1a"> </span>wzros<span class="_ _1"></span>ła </div><div class="t m0 x2 h3 y54c ff3 fs1 fc0 sc0 ls0 ws0">wartość nieruchom<span class="_ _1"></span>ości<span class="ff2"> </span>o kwotę <span class="_ _1"></span><span class="ff2">9.572 </span>tys. PLN oraz <span class="_ _1"></span>posiadane<span class="_ _1"></span>go taboru kolejow<span class="_ _1"></span>ego o kwotę <span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 ya ff2 fs1 fc0 sc0 ls0 ws0">17.750 tys. PLN.<span class="fc5">.<span class="_ _1"></span></span> </div><div class="t m0 x2 hb yb ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb yc ff4 fs1 fc0 sc0 ls0 ws0">Nota 2. <span class="ff6">Nieruchomo<span class="_ _1"></span>ści inwestycyjne<span class="_ _1"></span></span> </div><div class="t m0 x2 h6 y54d ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y4c5 w97 h97"><div class="t m0 x83 hd y95 ff3 fs4 fc1 sc0 ls0 ws0">Nieruchomości<span class="_ _0"></span> inwestycyjne w<span class="_ _0"></span>yceniane wg modelu wa<span class="_ _0"></span>rtości </div><div class="t m0 xa4 hd y286 ff2 fs4 fc1 sc0 ls0 ws0">godziwej </div></div><div class="c xc1 y4c5 w98 h97"><div class="t m0 x86 hd y217 ff2 fs4 fc1 sc0 ls0 ws0">grunty </div></div><div class="c xc2 y4c5 w99 h97"><div class="t m0 xc3 hd y217 ff2 fs4 fc1 sc0 ls0 ws0">budynki i budowle<span class="_ _0"></span> </div></div><div class="c xc4 y4c5 w9a h97"><div class="t m0 x57 hd y217 ff2 fs4 fc1 sc0 ls0 ws0">RAZEM </div></div><div class="c x27 y54e w97 h98"><div class="t m0 x14 h31 y54f ff4 fs4 fc0 sc0 ls0 ws0">Stan na 01-<span class="ls5">01</span>-<span class="ls5">2023</span> </div></div><div class="c xc1 y54e w98 h98"><div class="t m0 x65 h31 y54f ff4 fs4 fc0 sc0 ls0 ws0">15 138 </div></div><div class="c xc2 y54e w99 h98"><div class="t m0 x26 h31 y54f ff4 fs4 fc0 sc0 ls0 ws0">473 876 </div></div><div class="c xc4 y54e w9a h98"><div class="t m0 x15 h31 y54f ff4 fs4 fc0 sc0 ls0 ws0">489 014 </div></div><div class="c x27 y1e9 w97 h98"><div class="t m0 x14 hd y54f ff3 fs4 fc0 sc0 ls0 ws0">Nabycia nowy<span class="_ _0"></span>ch nieruchomości<span class="ff2"> </span></div></div><div class="c xc1 y1e9 w98 h98"><div class="t m0 x97 hd y54f ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xc2 y1e9 w99 h98"><div class="t m0 x1a hd y54f ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xc4 y1e9 w9a h98"><div class="t m0 x68 hd y54f ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y550 w97 h99"><div class="t m0 x14 hd y22b ff3 fs4 fc0 sc0 ls0 ws0">Zwiększenia wyni<span class="_ _0"></span>kające z a<span class="_ _0"></span>ktywowania p<span class="_ _0"></span>óźniejszych na<span class="_ _0"></span>kładów<span class="ff2"> </span></div></div><div class="c xc1 y550 w98 h99"><div class="t m0 x97 hd y22b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xc2 y550 w99 h99"><div class="t m0 x1a hd y22b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xc4 y550 w9a h99"><div class="t m0 x68 hd y22b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y342 w97 h9a"><div class="t m0 x14 hd y1a5 ff3 fs4 fc0 sc0 ls0 ws0">Zwiększenia wyni<span class="_ _0"></span>kające z nab<span class="_ _0"></span>ycia w wyniku po<span class="_ _0"></span>łączenia jedno<span class="_ _0"></span>stek<span class="ff2"> </span></div></div><div class="c xc1 y342 w98 h9a"><div class="t m0 x97 hd y1a5 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xc2 y342 w99 h9a"><div class="t m0 x1a hd y1a5 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xc4 y342 w9a h9a"><div class="t m0 x68 hd y1a5 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y551 w97 h9a"><div class="t m0 x14 hd y552 ff2 fs4 fc0 sc0 ls0 ws0">Kwota <span class="ff3">netto zysków<span class="_ _0"></span> lub strat wyni<span class="_ _0"></span>kających z kore<span class="_ _0"></span>kt wyceny warto<span class="_ _0"></span>ści </span></div><div class="t m0 x14 hd y192 ff2 fs4 fc0 sc0 ls0 ws0">godziwej </div></div><div class="c xc1 y551 w98 h9a"><div class="t m0 x64 hd y1a5 ff2 fs4 fc0 sc0 ls0 ws0">6 806 </div></div><div class="c xc2 y551 w99 h9a"><div class="t m0 x5e hd y1a5 ff2 fs4 fc0 sc0 ls0 ws0">-9 058 </div></div><div class="c xc4 y551 w9a h9a"><div class="t m0 x97 hd y1a5 ff2 fs4 fc0 sc0 ls0 ws0">-2 252 </div></div><div class="c x27 y553 w97 h9b"><div class="t m0 x14 hd yd2 ff2 fs4 fc0 sc0 ls0 ws0">Przeniesienia na<span class="_ _0"></span> inwestycje pod<span class="_ _0"></span> wynajem </div></div><div class="c xc1 y553 w98 h9b"><div class="t m0 x97 hd yd2 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xc2 y553 w99 h9b"><div class="t m0 x1a hd yd2 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xc4 y553 w9a h9b"><div class="t m0 x68 hd yd2 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y554 w97 h98"><div class="t m0 x14 hd y54f ff3 fs4 fc0 sc0 ls0 ws0">Przeniesienia do<span class="_ _0"></span> i z zapasów<span class="ff2"> </span></div></div><div class="c xc1 y554 w98 h98"><div class="t m0 x97 hd y54f ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xc2 y554 w99 h98"><div class="t m0 x1a hd y54f ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xc4 y554 w9a h98"><div class="t m0 x68 hd y54f ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y555 w97 h9c"><div class="t m0 x14 hd y54f ff3 fs4 fc0 sc0 ls0 ws0">Sprzedaż<span class="ff2"> </span></div></div><div class="c xc1 y555 w98 h9c"><div class="t m0 x97 hd y54f ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xc2 y555 w99 h9c"><div class="t m0 x1a hd y54f ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xc4 y555 w9a h9c"><div class="t m0 x68 hd y54f ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y42f w97 h9a"><div class="t m0 x14 hd y1a5 ff3 fs4 fc0 sc0 ls0 ws0">Przeniesienia do<span class="_ _0"></span> i z nieruchomo<span class="_ _0"></span>ści zajmowany<span class="_ _0"></span>ch przez właściciela<span class="ff2"> </span></div></div><div class="c xc1 y42f w98 h9a"><div class="t m0 x97 hd y1a5 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xc2 y42f w99 h9a"><div class="t m0 x1a hd y1a5 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xc4 y42f w9a h9a"><div class="t m0 x68 hd y1a5 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y556 w97 h9d"><div class="t m0 x14 hd y552 ff3 fs4 fc0 sc0 ls0 ws0">Zmiana wartośc<span class="_ _0"></span>i nieruchomości<span class="_ _0"></span> użytkowanych na pod<span class="_ _b"></span>s<span class="_ _1"></span>tawie umow<span class="_ _b"></span>y<span class="_ _1"></span> </div><div class="t m0 x14 hd y192 ff2 fs4 fc0 sc0 ls0 ws0">leasingu </div></div><div class="c xc1 y556 w98 h9d"><div class="t m0 x97 hd y22b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xc2 y556 w99 h9d"><div class="t m0 x5d hd y22b ff2 fs4 fc0 sc0 ls0 ws0">4 079 </div></div><div class="c xc4 y556 w9a h9d"><div class="t m0 x78 hd y22b ff2 fs4 fc0 sc0 ls0 ws0">4 079 </div></div><div class="c x27 y557 w97 h9e"><div class="t m0 x14 hd y54f ff2 fs4 fc0 sc0 ls0 ws0">Inne zmiany<span class="_ _0"></span> </div></div><div class="c xc1 y557 w98 h9e"><div class="t m0 x97 hd y54f ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xc2 y557 w99 h9e"><div class="t m0 x1a hd y54f ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xc4 y557 w9a h9e"><div class="t m0 x68 hd y54f ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y558 w97 h98"><div class="t m0 x14 h31 y54f ff4 fs4 fc0 sc0 ls0 ws0">Stan na 31-<span class="ls5">12</span>-<span class="ls5">2023</span> </div></div><div class="c xc1 y558 w98 h98"><div class="t m0 x65 h31 y54f ff4 fs4 fc0 sc0 ls0 ws0">21 944 </div></div><div class="c xc2 y558 w99 h98"><div class="t m0 x26 h31 y54f ff4 fs4 fc0 sc0 ls0 ws0">468 897 </div></div><div class="c xc4 y558 w9a h98"><div class="t m0 x15 h31 y54f ff4 fs4 fc0 sc0 ls0 ws0">490 841 </div></div><div class="c x27 y559 w97 h9c"><div class="t m0 x14 hd y54f ff3 fs4 fc0 sc0 ls0 ws0">Nabycia nowy<span class="_ _0"></span>ch nieruchomości<span class="ff2"> </span></div></div><div class="c xc1 y559 w98 h9c"><div class="t m0 x65 hd y54f ff2 fs4 fc0 sc0 ls0 ws0">15 751 </div></div><div class="c xc2 y559 w99 h9c"><div class="t m0 x37 hd y54f ff2 fs4 fc0 sc0 ls5 ws0">764<span class="ls0"> </span></div></div><div class="c xc4 y559 w9a h9c"><div class="t m0 x96 hd y54f ff2 fs4 fc0 sc0 ls0 ws0">16 515 </div></div><div class="c x27 y55a w97 h9f"><div class="t m0 x14 hd y160 ff3 fs4 fc0 sc0 ls0 ws0">Przeniesienie nieru<span class="_ _b"></span>c<span class="_ _1"></span>homości inwe<span class="_ _0"></span>stycyjnej ze <span class="_ _0"></span>środków trwałych or<span class="_ _0"></span>az </div><div class="t m0 x14 hd y536 ff3 fs4 fc0 sc0 ls0 ws0">ze środków trw<span class="_ _0"></span>ałych w budow<span class="_ _0"></span>ie<span class="ff2"> </span></div></div><div class="c xc1 y55a w98 h9f"><div class="t m0 x97 hd y55b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xc2 y55a w99 h9f"><div class="t m0 x26 hd y55b ff2 fs4 fc0 sc0 ls0 ws0">118 273 </div></div><div class="c xc4 y55a w9a h9f"><div class="t m0 x15 hd y55b ff2 fs4 fc0 sc0 ls0 ws0">118 273 </div></div><div class="c x27 y55c w97 h9a"><div class="t m0 x14 hd y1a5 ff3 fs4 fc0 sc0 ls0 ws0">Zmiany wynikają<span class="_ _0"></span>ce z aktywowa<span class="_ _0"></span>nia później<span class="_ _0"></span>szych nakładów<span class="ff2"> </span></div></div><div class="c xc1 y55c w98 h9a"><div class="t m0 x97 hd y1a5 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xc2 y55c w99 h9a"><div class="t m0 xc5 hd y1a5 ff2 fs4 fc0 sc0 ls5 ws0">98<span class="ls0"> </span></div></div><div class="c xc4 y55c w9a h9a"><div class="t m0 x41 hd y1a5 ff2 fs4 fc0 sc0 ls5 ws0">98<span class="ls0"> </span></div></div><div class="c x27 y55d w97 h9b"><div class="t m0 x14 hd yd2 ff3 fs4 fc0 sc0 ls0 ws0">Zmiany wynikają<span class="_ _0"></span>ce z nabycia w w<span class="_ _0"></span>yniku połączenia<span class="_ _b"></span> <span class="_ _1"></span>jednostek<span class="ff2"> </span></div></div><div class="c xc1 y55d w98 h9b"><div class="t m0 x97 hd yd2 ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xc2 y55d w99 h9b"><div class="t m0 x1a hd yd2 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xc4 y55d w9a h9b"><div class="t m0 x68 hd yd2 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y465 w97 h9a"><div class="t m0 x14 hd y552 ff3 fs4 fc0 sc0 ls0 ws0">Kwota netto z<span class="_ _0"></span>ysków lub strat wyni<span class="_ _0"></span>kających z korek<span class="_ _0"></span>t wyceny warto<span class="_ _0"></span>ści </div><div class="t m0 x14 hd y192 ff2 fs4 fc0 sc0 ls0 ws0">godziwej </div></div><div class="c xc1 y465 w98 h9a"><div class="t m0 x0 hd y22b ff2 fs4 fc0 sc0 ls0 ws0">-3 881 </div></div><div class="c xc2 y465 w99 h9a"><div class="t m0 x22 hd y22b ff2 fs4 fc0 sc0 ls0 ws0">-111 253 </div></div><div class="c xc4 y465 w9a h9a"><div class="t m0 xbd hd y22b ff2 fs4 fc0 sc0 ls0 ws0">-115 134 </div></div><div class="c x27 y55e w97 h9b"><div class="t m0 x14 hd y9b ff2 fs4 fc0 sc0 ls0 ws0">Przeniesienia na<span class="_ _0"></span> inwestycje pod<span class="_ _0"></span> wynajem </div></div><div class="c xc1 y55e w98 h9b"><div class="t m0 x97 hd y9b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xc2 y55e w99 h9b"><div class="t m0 x1a hd y9b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xc4 y55e w9a h9b"><div class="t m0 x68 hd y9b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y55f w97 ha0"><div class="t m0 x14 hd ydc ff3 fs4 fc0 sc0 ls0 ws0">Przeniesienia do<span class="_ _0"></span> środków trwał<span class="_ _0"></span>ych<span class="ff2"> </span></div></div><div class="c xc1 y55f w98 ha0"><div class="t m0 x97 hd ydc ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xc2 y55f w99 ha0"><div class="t m0 x5e hd ydc ff2 fs4 fc0 sc0 ls0 ws0">-1 746 </div></div><div class="c xc4 y55f w9a ha0"><div class="t m0 x97 hd ydc ff2 fs4 fc0 sc0 ls0 ws0">-1 746 </div></div><div class="c x27 y560 w97 h9c"><div class="t m0 x14 hd y54f ff3 fs4 fc0 sc0 ls0 ws0">Sprzedaż<span class="ff2"> </span></div></div><div class="c xc1 y560 w98 h9c"><div class="t m0 x97 hd y54f ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xc2 y560 w99 h9c"><div class="t m0 x3e hd y54f ff2 fs4 fc0 sc0 ls0 ws0">-33 860 </div></div><div class="c xc4 y560 w9a h9c"><div class="t m0 xbe hd y54f ff2 fs4 fc0 sc0 ls0 ws0">-33 860 </div></div><div class="c x27 y561 w97 h9a"><div class="t m0 x14 hd y1a5 ff3 fs4 fc0 sc0 ls0 ws0">Przeniesienia do<span class="_ _0"></span> i z nieruchomo<span class="_ _0"></span>ści zajmowany<span class="_ _0"></span>ch przez właściciela<span class="ff2"> </span></div></div><div class="c xc1 y561 w98 h9a"><div class="t m0 x97 hd y1a5 ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xc2 y561 w99 h9a"><div class="t m0 x1a hd y1a5 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xc4 y561 w9a h9a"><div class="t m0 x68 hd y1a5 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y562 w97 h9a"><div class="t m0 x14 hd y552 ff3 fs4 fc0 sc0 ls0 ws0">Zmiana wartośc<span class="_ _0"></span>i nieruchomości<span class="_ _0"></span> użytkowanych na pod<span class="_ _b"></span>s<span class="_ _1"></span>tawie umow<span class="_ _b"></span>y<span class="_ _1"></span> </div><div class="t m0 x14 hd y192 ff2 fs4 fc0 sc0 ls0 ws0">leasingu </div></div><div class="c xc1 y562 w98 h9a"><div class="t m0 x97 hd y22b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xc2 y562 w99 h9a"><div class="t m0 x3e hd y22b ff2 fs4 fc0 sc0 ls0 ws0">-32 219 </div></div><div class="c xc4 y562 w9a h9a"><div class="t m0 xbe hd y22b ff2 fs4 fc0 sc0 ls0 ws0">-32 219 </div></div><div class="c x27 y563 w97 h98"><div class="t m0 x14 hd y564 ff2 fs4 fc0 sc0 ls0 ws0">Inne zmiany<span class="_ _0"></span> </div></div><div class="c xc1 y563 w98 h98"><div class="t m0 x97 hd y564 ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xc2 y563 w99 h98"><div class="t m0 x1a hd y564 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xc4 y563 w9a h98"><div class="t m0 x68 hd y564 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y565 w97 h98"><div class="t m0 x14 h31 y54f ff4 fs4 fc0 sc0 ls0 ws0">Stan na 31-<span class="ls5">12</span>-<span class="ls5">2024</span> </div></div><div class="c xc1 y565 w98 h98"><div class="t m0 x65 h31 y54f ff4 fs4 fc0 sc0 ls0 ws0">33 814 </div></div><div class="c xc2 y565 w99 h98"><div class="t m0 x26 h31 y54f ff4 fs4 fc0 sc0 ls0 ws0">408 954 </div></div><div class="c xc4 y565 w9a h98"><div class="t m0 x15 h31 y54f ff4 fs4 fc0 sc0 ls0 ws0">442 768 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h6 y566 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf33" class="pf w0 h0" ><div class="pc pc33 w0 h0"><img class="bi x0 y0 w3 h8b" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">51<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y503 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y567 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y568 ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _8"></span>dn<span class="_ _1"></span>iu <span class="_ _8"></span>1<span class="_ _1"></span>5 <span class="_ _e"></span>lipca <span class="_ _e"></span>2024 <span class="_ _e"></span>roku <span class="_ _e"></span>Spółka <span class="_ _e"></span>MIRBUD <span class="_ _e"></span>S.A. <span class="_ _e"></span>zgodnie <span class="_ _e"></span>z <span class="_ _e"></span>Aktem <span class="_ _e"></span>Notari<span class="_ _1"></span>alnym <span class="_ _e"></span>Rep. <span class="_ _8"></span>A <span class="_ _16"></span>nr <span class="_ _8"></span>6869/20<span class="_ _1"></span>24 </div><div class="t m0 x2 h3 y569 ff3 fs1 fc0 sc0 ls0 ws0">dokonała <span class="_ _b"></span>zakupu <span class="_ _b"></span>o<span class="_ _1"></span>d <span class="_ _b"></span>Spółki <span class="_ _0"></span>Marywilska <span class="_ _b"></span>44 <span class="_ _b"></span>S<span class="_ _1"></span>p. <span class="_ _b"></span>z <span class="_ _b"></span>o.o. <span class="_ _0"></span>nieruchomości<span class="_ _1"></span> <span class="_ _b"></span>inwestycyj<span class="_ _1"></span>nej <span class="_ _b"></span>położonej <span class="_ _b"></span>w<span class="_ _1"></span> <span class="_ _b"></span>Ostródzie </div><div class="t m0 x2 h3 y56a ff3 fs1 fc0 sc0 ls0 ws0">przy ul<span class="_ _0"></span>. <span class="_ _b"></span>G<span class="_ _1"></span>runwaldzkiej <span class="_ _0"></span>55 <span class="_ _b"></span>o<span class="_ _1"></span>bejmującej ha<span class="_ _0"></span>le <span class="_ _0"></span>o <span class="_ _b"></span>łącznej<span class="_ _1"></span> <span class="_ _b"></span>p<span class="_ _1"></span>ow. <span class="_ _b"></span>56.<span class="_ _1"></span>7<span class="_ _1"></span><span class="ff2">24 <span class="_ _b"></span>m</span></div><div class="t m0 xa9 ha1 y235 ffc fs7 fc0 sc0 ls0 ws0">2 <span class="_ _0"></span> </div><div class="t m0 xc2 h3 y56a ff3 fs1 fc0 sc0 ls0 ws0">z <span class="_ _0"></span>przeznaczeniem <span class="_ _0"></span>pod <span class="_ _b"></span>dz<span class="_ _1"></span>iałalność </div><div class="t m0 x2 h3 y56b ff2 fs1 fc0 sc0 ls0 ws0">magazynowo - <span class="_ _1"></span><span class="ff3">logistyczną. <span class="_ _1"></span></span> </div><div class="t m0 x2 h3 y56c ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y56d ff3 fs1 fc0 sc0 ls0 ws0">Następstwem <span class="_ _16"></span>pożaru, <span class="_ _16"></span>który <span class="_ _16"></span>wybuchł <span class="_ _16"></span>12 <span class="_ _e"></span>m<span class="_ _1"></span>aja <span class="_ _e"></span>2<span class="_ _1"></span>024 <span class="_ _e"></span>r<span class="_ _1"></span>oku <span class="_ _16"></span>w <span class="_ _e"></span>Cen<span class="_ _1"></span>trum <span class="_ _16"></span>Handlowym <span class="_ _16"></span>Marywilska <span class="_ _16"></span>44 <span class="_ _e"></span>by<span class="_ _1"></span>ła </div><div class="t m0 x2 h3 y56e ff3 fs1 fc0 sc0 ls0 ws0">konieczność reorgan<span class="_ _1"></span>izacji w Grupie Kapitałowej M<span class="_ _1"></span>IRBUD, czego nas<span class="_ _1"></span>tępstwem była sprzed<span class="_ _1"></span>aż <span class="_ _8"></span><span class="ff2">w dniu  </span></div><div class="t m0 x2 h3 y56f ff3 fs1 fc0 sc0 ls0 ws0">3 <span class="_ _1"></span>października <span class="_ _8"></span>2024 <span class="_ _1"></span>roku<span class="_ _1"></span> <span class="_ _1"></span>p<span class="_ _1"></span>arku <span class="_ _1"></span>handl<span class="_ _1"></span>owego <span class="_ _1"></span>wraz <span class="_ _1"></span>z<span class="_ _1"></span> <span class="_ _1"></span>niezbędn<span class="_ _1"></span>ą <span class="_ _1"></span>infrastrukturą<span class="_ _1"></span> <span class="_ _1"></span>i <span class="_ _1"></span>pa<span class="_ _1"></span>rkingiem <span class="_ _1"></span>poł<span class="_ _1"></span>ożonego </div><div class="t m0 x2 h3 y570 ff3 fs1 fc0 sc0 ls0 ws0">w Rumi <span class="_ _1"></span>przy <span class="_ _1"></span>ul. Dębogórs<span class="_ _1"></span>kiej 132 <span class="_ _1"></span>o p<span class="_ _1"></span>owierzchni <span class="_ _1"></span>najmu 2.98<span class="_ _1"></span>2 m² <span class="_ _1"></span>i łącz<span class="_ _1"></span>nej wartoś<span class="_ _1"></span>ci 15.0<span class="_ _1"></span>10 tys<span class="_ _1"></span>. PLN<span class="_ _8"></span><span class="ff2"> <span class="_ _1"></span>na </span></div><div class="t m0 x2 h3 y571 ff3 fs1 fc0 sc0 ls0 ws0">rzecz JERONIMO MART<span class="_ _1"></span>INS S.A. z siedz<span class="_ _1"></span>ibą w Kostrzynie za k<span class="_ _1"></span>wotę 18.142 tys<span class="_ _1"></span>. PLN<span class="_ _1"></span><span class="ff2">; </span></div><div class="t m0 x2 h3 y4e9 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y572 ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _b"></span>d<span class="_ _1"></span>niu <span class="_ _0"></span>15 <span class="_ _0"></span>lipca <span class="_ _b"></span>2<span class="_ _1"></span>024 <span class="_ _0"></span>roku Spółka <span class="_ _b"></span>JHM DEVELOPMENT <span class="_ _0"></span>S.A. <span class="_ _0"></span>nabyła od <span class="_ _b"></span>Spółki Marywilska <span class="_ _b"></span>4<span class="_ _1"></span>4 <span class="_ _b"></span>S<span class="_ _1"></span>p. <span class="_ _b"></span>z<span class="_ _1"></span> <span class="_ _b"></span>o.<span class="_ _1"></span>o. </div><div class="t m0 x2 h3 y573 ff3 fs1 fc0 sc0 ls0 ws0">nieruchomości <span class="_ _18"> </span>w <span class="_ _18"> </span>pos<span class="_ _1"></span>taci <span class="_ _18"> </span>działek <span class="_ _18"> </span>o<span class="_ _1"></span> <span class="_ _18"> </span>nr <span class="_ _18"> </span>1164/1, <span class="_ _18"> </span>116<span class="_ _1"></span>4/2, <span class="_ _18"> </span>1164/<span class="_ _1"></span><span class="ffc">3<span class="ff2"> <span class="_ _18"> </span>i<span class="_ _1"></span> <span class="_ _18"> </span>1164/4 <span class="_ _18"> </span>o <span class="_ _18"> </span>obsz<span class="_ _1"></span>arze <span class="_ _18"> </span>1,2089 <span class="_ _18"> </span>ha </span></span></div><div class="t m0 x2 h3 y574 ff2 fs1 fc0 sc0 ls0 ws0">zabudowane <span class="_ _16"></span>trzema <span class="_ _16"></span>budynkami <span class="_ _16"></span>handlowo<span class="_ _1"></span>-<span class="ff3">usługowy<span class="_ _1"></span>mi <span class="_ _16"></span>o <span class="_ _16"></span>łącznej <span class="_ _e"></span>pow<span class="_ _1"></span>ierzchni <span class="_ _16"></span>użytkowej <span class="_ _16"> </span>4.498,97 <span class="_ _16"></span>m</span></div><div class="t m0 xc6 ha2 y575 ff2 fs7 fc0 sc0 ls0 ws0">2</div><div class="t m0 xc7 ha3 y574 ffc fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y576 ff3 fs1 fc0 sc0 ls0 ws0">zlokalizowane <span class="_ _17"> </span>w <span class="_ _17"> </span>Starach<span class="_ _1"></span>owicach <span class="_ _17"> </span>przy<span class="_ _1"></span> <span class="_ _17"> </span>ul. <span class="_ _17"> </span>Radomskiej<span class="_ _1"></span> <span class="_ _17"> </span>oraz <span class="_ _17"> </span>prawo <span class="_ _17"> </span>własnoś<span class="_ _1"></span>ci <span class="_ _17"> </span>lokalu <span class="_ _17"> </span>mieszk<span class="_ _1"></span>alnego <span class="_ _17"> </span>o </div><div class="t m0 x2 h3 y577 ff3 fs1 fc0 sc0 ls0 ws0">łącznej powierzchn<span class="_ _1"></span>i użytkowej 141,99 <span class="_ _1"></span>m</div><div class="t m0 xc8 ha1 y578 ffc fs7 fc0 sc0 ls0 ws0">2</div><div class="t m0 xa6 h3 y577 ff2 fs1 fc0 sc0 ls0 ws0"> zlokalizowa<span class="_ _1"></span>nego w Skierniewicac<span class="_ _1"></span>h, przy ul. Reymo<span class="_ _1"></span>nta nr 3.<span class="_ _1"></span> </div><div class="t m0 x2 h3 y579 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y57a ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _b"></span>dn<span class="_ _1"></span>iu <span class="_ _b"></span>6 listopada <span class="_ _b"></span>2024 <span class="_ _0"></span>roku Spółka <span class="_ _b"></span>MIRBUD S.A. <span class="_ _b"></span>zgodni<span class="_ _1"></span>e <span class="_ _b"></span>z Aktem <span class="_ _b"></span>Notarialnym Rep. <span class="_ _b"></span>A <span class="_ _0"></span>nr <span class="_ _0"></span>10387/2024 </div><div class="t m0 x2 h3 y57b ff3 fs1 fc0 sc0 ls0 ws0">dokonała <span class="_ _1e"> </span>zakupu <span class="_ _1e"> </span>nieza<span class="_ _1"></span>budowanej <span class="_ _1e"> </span>nieruc<span class="_ _1"></span>homości <span class="_ _1e"> </span>gruntowej<span class="_ _1"></span> <span class="_ _1e"> </span>położonej <span class="_ _1e"> </span>w<span class="_ _1"></span> <span class="_ _1e"> </span>Ostródzie <span class="_ _1e"> </span>przy <span class="_ _1e"> </span>ul. </div><div class="t m0 x2 h3 y10a ff2 fs1 fc0 sc0 ls0 ws0">Grunwaldzkiej <span class="_ _e"></span><span class="ff3">–</span> <span class="_ _e"></span><span class="ff3">Partyzant<span class="_ _1"></span>ów <span class="_ _e"></span>o <span class="_ _8"></span>łącznej <span class="_ _e"></span>po<span class="_ _1"></span>wierzchni <span class="_ _e"></span>0,4003 <span class="_ _e"></span>ha <span class="_ _e"></span>za <span class="_ _e"></span>łączną <span class="_ _e"></span>kwo<span class="_ _1"></span>tę <span class="_ _e"></span>842 <span class="_ _e"></span>tys. <span class="_ _e"></span>PLN. <span class="_ _e"></span>Celem </span></div><div class="t m0 x2 h3 y57c ff3 fs1 fc0 sc0 ls0 ws0">zakupu <span class="_ _9"> </span>działki <span class="_ _1e"> </span>jest <span class="_ _9"> </span>poprawa <span class="_ _9"> </span>warunków <span class="_ _1e"> </span>z<span class="_ _1"></span>agospodarowani<span class="_ _1"></span>a <span class="_ _9"> </span>bę<span class="_ _0"></span>dącej <span class="_ _9"> </span>w <span class="_ _1e"> </span>p<span class="_ _1"></span>osiadaniu <span class="_ _9"> </span>Emitenta </div><div class="t m0 x2 h3 y57d ff3 fs1 fc0 sc0 ls0 ws0">nieruchomości inwes<span class="_ _1"></span>tycyjnej. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y57e ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y57f ff3 fs1 fc0 sc0 ls0 ws0">Na wartość nieruch<span class="_ _1"></span>omości inwestyc<span class="_ _1"></span>yjnych składają się:<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y580 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y581 ff2 fs1 fc0 sc0 ls3 ws0">a)<span class="ls0"> <span class="_ _9"> </span><span class="ff3">zakupiona <span class="_ _1"></span>przez <span class="_ _8"></span>MIRBUD <span class="_ _8"></span>S.A. <span class="_ _8"></span>od <span class="_ _8"></span>Marywilska <span class="_ _8"></span>44 <span class="_ _8"></span>sp. <span class="_ _8"></span>z <span class="_ _8"></span>o. <span class="_ _1"></span>o. <span class="_ _8"></span>nieruchom<span class="_ _1"></span>ość <span class="_ _8"></span>położona <span class="_ _1"></span>w <span class="_ _8"></span>Ostródzie<span class="_ _1"></span>, </span></span></div><div class="t m0 x1c h3 y582 ff3 fs1 fc0 sc0 ls0 ws0">przy <span class="_ _1"></span>ul. <span class="_ _8"></span>Grunwaldzkiej <span class="_ _8"></span>55 <span class="_ _1"></span>i<span class="_ _1"></span> <span class="_ _1"></span>55A <span class="_ _8"></span>obejmująca<span class="_ _1"></span> <span class="_ _1"></span>hale <span class="_ _1"></span>o<span class="_ _1"></span> <span class="_ _1"></span>łącz<span class="_ _1"></span>nej <span class="_ _1"></span>pow. <span class="_ _1"></span>5<span class="_ _1"></span>6.724 <span class="_ _1"></span>m² <span class="_ _8"></span>z <span class="_ _8"></span>przeznaczeniem <span class="_ _8"></span>pod </div><div class="t m0 x1c h3 y583 ff3 fs1 fc0 sc0 ls0 ws0">działalność <span class="_ _1a"> </span>magazynowo  –<span class="_ _0"></span><span class="ff2"> <span class="_ _1a"> </span><span class="ff3">logistyczną <span class="_ _1a"> </span>o <span class="_ _1a"> </span>wartości <span class="_ _1a"> </span>godziwej <span class="_ _1a"> </span>na <span class="_ _1a"> </span>dzień <span class="_ _1a"> </span>3<span class="_ _1"></span></span>1 <span class="_ _1a"> </span>grudnia <span class="_ _1a"> </span>202<span class="_ _1"></span>4 <span class="_ _1a"> </span>roku <span class="_ _1a"> </span><span class="ls10">w </span></span></div><div class="t m0 x1c h3 y557 ff3 fs1 fc0 sc0 ls0 ws0">wysokości 148.000 tys. <span class="_ _1"></span>PLN;<span class="ff2"> </span></div><div class="t m0 x2 h3 y584 ff2 fs1 fc0 sc0 ls3 ws0">b)<span class="ls0"> <span class="_ _9"> </span>zakupiona <span class="_ _e"></span><span class="ff3">przez <span class="_ _e"></span>MIRBUD <span class="_ _e"></span>S.A. <span class="_ _e"></span>niezab<span class="_ _1"></span>udowana <span class="_ _e"></span>nieruc<span class="_ _1"></span>homość <span class="_ _e"></span>gruntowa <span class="_ _e"></span>przy <span class="_ _e"></span>ul. <span class="_ _e"></span>Grunwaldz<span class="_ _1"></span>kiej <span class="_ _16"></span>–</span> </span></div><div class="t m0 x1c h3 y585 ff3 fs1 fc0 sc0 ls0 ws0">Partyzantów o łącznej p<span class="_ _1"></span>owierzchni 0,400<span class="_ _1"></span>3 ha  o wartośc<span class="_ _1"></span>i 842 tys. PLN;<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y586 ff2 fs1 fc0 sc0 lsc ws0">c)<span class="ls0"> <span class="_ _25"> </span> <span class="ff3">zakupiony <span class="_ _8"></span>przez<span class="_ _1"></span> <span class="_ _8"></span>JHM<span class="_ _1"></span> <span class="_ _8"></span>Dev<span class="_ _1"></span>elopment <span class="_ _e"></span>S.A. <span class="_ _e"></span>od <span class="_ _e"></span>Spółki <span class="_ _8"></span>M<span class="_ _1"></span>arywilska <span class="_ _8"></span>4<span class="_ _1"></span>4 <span class="_ _8"></span>sp.<span class="_ _1"></span> <span class="_ _8"></span>z<span class="_ _1"></span> <span class="_ _8"></span>o.o. <span class="_ _e"></span>pawilon <span class="_ _e"></span>handlowy<span class="_ _1"></span> <span class="_ _8"></span>o </span></span></div><div class="t m0 x1c h3 y587 ff3 fs1 fc0 sc0 ls0 ws0">powierzchni <span class="_ _1"></span>najmu <span class="_ _8"></span>wynoszącej <span class="_ _8"></span>4.071 m²<span class="_ _1"></span> <span class="_ _1"></span>położonego <span class="_ _8"></span>w S<span class="_ _1"></span>tarachowicach<span class="_ _1"></span> o <span class="_ _8"></span>łącznej<span class="_ _1"></span> wartoś<span class="_ _1"></span>ci <span class="_ _1"></span>14.909 </div><div class="t m0 x1c h3 y588 ff2 fs1 fc0 sc0 ls0 ws0">tys. PLN; </div><div class="t m0 x2 h3 y589 ff2 fs1 fc0 sc0 ls3 ws0">d)<span class="ls0"> <span class="_ _9"> </span><span class="ff3">nieruchomość,  bę<span class="_ _1"></span>dąca  w<span class="_ _1"></span>łasnością <span class="_ _15"> </span>Spółki <span class="_ _15"> </span>PDC <span class="_ _15"> </span>Industrial <span class="_ _15"> </span>Centre <span class="_ _15"> </span>217 <span class="_ _15"> </span>Sp. <span class="_ _15"> </span>z <span class="_ _15"> </span>o.o.  położo<span class="_ _1"></span>na  w<span class="_ _1"></span> </span></span></div><div class="t m0 x1c h3 y58a ff3 fs1 fc0 sc0 ls0 ws0">miejscowości <span class="_ _c"> </span>Chościsz<span class="_ _1"></span>owice, <span class="_ _c"> </span>gmi<span class="_ _1"></span>na <span class="_ _c"> </span>Bolesławiec, <span class="_ _1c"> </span>obejmująca <span class="_ _c"> </span>działkę <span class="_ _1c"> </span>nr <span class="_ _c"> </span>75 <span class="_ _c"> </span>z <span class="_ _1c"> </span>obrębu <span class="_ _18"> </span>00<span class="_ _1"></span>04 </div><div class="t m0 x1c h3 y58b ff3 fs1 fc0 sc0 ls0 ws0">Chościszowice,  o  powierzchni  10,37  ha.  Na  przedmiotowej  nieruchomości  spółka  realiz<span class="_ _1"></span>ow<span class="_ _1"></span>ała </div><div class="t m0 x1c h3 y58c ff3 fs1 fc0 sc0 ls0 ws0">budowę <span class="_ _1"></span>hali <span class="_ _1"></span>z <span class="_ _1"></span>przeznacz<span class="_ _1"></span>eniem <span class="_ _1"></span>na <span class="_ _1"></span>wynajem <span class="_ _1"></span>na <span class="_ _1"></span>cele <span class="_ _1"></span>logistyc<span class="_ _1"></span>zno<span class="_ _1"></span><span class="ff2">-</span>magaz<span class="_ _1"></span>ynowe <span class="_ _1"></span>o <span class="_ _1"></span>powierzchni <span class="_ _1"></span>około<span class="_ _1"></span> </div><div class="t m0 x1c h3 y58d ff2 fs1 fc0 sc0 ls3 ws0">50<span class="ls0"> <span class="ff3">000 m². Łączna <span class="_ _1"></span>wartość nieruch<span class="_ _1"></span>omości wynosi 1<span class="_ _1"></span></span>17<span class="_ _1"></span>.6</span>90<span class="ls0"> tys<span class="_ _1"></span>. PLN; </span></div><div class="t m0 x2 h3 y58e ff2 fs1 fc0 sc0 ls3 ws0">e)<span class="ls0"> <span class="_ _9"> </span><span class="ff3">budynek <span class="_ _1"></span>Wodny <span class="_ _1"></span>P<span class="_ _1"></span>ark <span class="_ _1"></span>Handlowy <span class="_ _1"></span>M<span class="_ _1"></span>arywilska <span class="_ _1"></span>4<span class="_ _1"></span>4 <span class="_ _1"></span>oddany <span class="_ _8"></span>do <span class="_ _1"></span>użytkowani<span class="_ _1"></span>a <span class="_ _1"></span>w <span class="_ _1"></span>dniu <span class="_ _8"></span>31 <span class="_ _1"></span>grudnia <span class="_ _1"></span>2<span class="_ _1"></span>017 <span class="_ _1"></span>r.<span class="_ _1"></span> </span></span></div><div class="t m0 x1c h3 y58f ff3 fs1 fc0 sc0 ls0 ws0">o wartości 39.606 tys<span class="_ _1"></span>. PLN;<span class="ff2"> </span></div><div class="t m0 x2 h3 y590 ff2 fs1 fc0 sc0 ls2 ws0">f)<span class="ls0"> <span class="_ _26"> </span><span class="ff3">uj<span class="_ _1"></span>ęcie <span class="_ _1"></span>aktywa <span class="_ _1"></span>z <span class="_ _8"></span>tytułu <span class="_ _1"></span>prawa <span class="_ _1"></span>do <span class="_ _1"></span>uży<span class="_ _1"></span>tkowania <span class="_ _1"></span>nierucho<span class="_ _1"></span>mości <span class="_ _1"></span>gruntowych <span class="_ _8"></span>położonych <span class="_ _8"></span>w <span class="_ _1"></span>Warszawie </span></span></div><div class="t m0 x1c h3 y591 ff3 fs1 fc0 sc0 ls0 ws0">przy <span class="_ _e"></span>ul. <span class="_ _8"></span>Marywi<span class="_ _1"></span>lskiej <span class="_ _8"></span>4<span class="_ _1"></span>4 <span class="_ _e"></span>użytkowanych <span class="_ _e"></span>na <span class="_ _8"></span>p<span class="_ _1"></span>odstawie <span class="_ _e"></span>długoterminowyc<span class="_ _1"></span>h <span class="_ _e"></span>umów <span class="_ _8"></span>d<span class="_ _1"></span>zierżawy <span class="_ _16"></span>–<span class="ff2"> <span class="_ _e"></span></span>ujęcie </div><div class="t m0 x1c h3 y592 ff3 fs1 fc0 sc0 ls0 ws0">zgodnie z MSSF 16 „<span class="_ _1"></span>leasing” na dz<span class="_ _1"></span>ień 3<span class="ff2">1 grud<span class="_ _1"></span>nia 2024 r<span class="_ _1"></span>oku </span>–<span class="ff2"> 99.<span class="ls1">01</span>3 tys. PLN; </span></div><div class="t m0 x2 h3 y382 ff2 fs1 fc0 sc0 ls3 ws0">g)<span class="ls0"> <span class="_ _9"> </span><span class="ff3">nieruchomość położona w <span class="_ _1"></span>Skierniewicach, przy<span class="_ _1"></span> ul. Reymonta o wart<span class="_ _1"></span>ości 764 tys. <span class="_ _1"></span>PLN;<span class="_ _1"></span></span> </span></div><div class="t m0 x2 h3 y593 ff2 fs1 fc0 sc0 ls3 ws0">h)<span class="ls0"> <span class="_ _9"> </span>kwota <span class="_ _21"> </span>21.944 <span class="_ _21"> </span>ty<span class="_ _1"></span>s. <span class="_ _21"> </span>PLN <span class="_ _1f"> </span>wykazana <span class="_ _21"> </span>w <span class="_ _1f"> </span>skonsolidow<span class="_ _1"></span>anym <span class="_ _21"> </span>spraw<span class="_ _1"></span>ozdaniu <span class="_ _21"> </span>fin<span class="_ _1"></span>ansowym <span class="_ _21"> </span>dotyc<span class="_ _1"></span>zy </span></div><div class="t m0 x1c h3 y594 ff3 fs1 fc0 sc0 ls0 ws0">niezabudowanyc<span class="_ _1"></span>h <span class="_ _16"></span>nieruchomości <span class="_ _16"></span>gruntowych <span class="_ _16"></span>położon<span class="_ _1"></span>ych <span class="_ _16"></span>w <span class="_ _16"></span>Woli <span class="_ _16"></span>Pękoszewskiej, <span class="_ _16"> </span>Skierniewicac<span class="_ _1"></span>h </div><div class="t m0 x1c h3 y595 ff3 fs1 fc0 sc0 ls0 ws0">przy ulicy Unii Euro<span class="_ _1"></span>pejskiej oraz w Raw<span class="_ _1"></span>ie Mazowieckiej<span class="_ _1"></span> przy ulicy Białej.<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y596 ff2 fs1 fc5 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y597 ff2 fs1 fc5 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf34" class="pf w0 h0" ><div class="pc pc34 w0 h0"><img class="bi x0 y0 w3 h8b" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">52<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y54a ff2 fs1 fc5 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y5 ff2 fs1 fc5 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y6 ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _16"> </span>wy<span class="_ _1"></span>niku <span class="_ _17"> </span>korekty <span class="_ _17"> </span>wyceny<span class="_ _1"></span> <span class="_ _17"> </span>wartości <span class="_ _17"> </span>godziwej <span class="_ _17"> </span>nieruchomośc<span class="_ _1"></span>i <span class="_ _17"> </span>inwestycyjny<span class="_ _1"></span>ch <span class="_ _17"> </span>na <span class="_ _16"> </span>podstaw<span class="_ _1"></span>ie <span class="_ _17"> </span>operatów </div><div class="t m0 x2 h3 y7 ff3 fs1 fc0 sc0 ls0 ws0">szacunkowych <span class="_ _8"></span>Spółka <span class="_ _8"></span>JHM <span class="_ _8"></span>Developm<span class="_ _1"></span>ent <span class="_ _1"></span>S.<span class="_ _1"></span>A. <span class="_ _1"></span>d<span class="_ _1"></span>okonała <span class="_ _8"></span>odpisu <span class="_ _1"></span>w <span class="_ _e"></span>pełnej <span class="_ _1"></span>wys<span class="_ _1"></span>okości <span class="_ _8"></span>tj. <span class="_ _8"></span>3.757 <span class="_ _8"></span>tys. <span class="_ _8"></span>PLN </div><div class="t m0 x2 h3 y54b ff3 fs1 fc0 sc0 ls0 ws0">wartości <span class="_ _8"></span>budynku <span class="_ _8"></span>po<span class="_ _1"></span>łożonego <span class="_ _8"></span>w <span class="_ _8"></span>Ski<span class="_ _1"></span>erniewicach <span class="_ _8"></span>przy <span class="_ _e"></span>ul. <span class="_ _1"></span>Sob<span class="_ _1"></span>ieskiego, <span class="_ _8"></span>j<span class="_ _8"></span>ak <span class="_ _8"></span>również<span class="_ _1"></span> <span class="_ _8"></span>przeszacowania <span class="_ _8"></span>d<span class="_ _1"></span>o </div><div class="t m0 x2 h3 y54c ff3 fs1 fc0 sc0 ls0 ws0">wartości godziwej grunt<span class="_ _1"></span>ów stanowiący<span class="_ _1"></span>ch własność Spółki <span class="_ _1"></span>o kwotę 6.806 tys. PLN<span class="_ _1"></span>.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 ya ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 yb ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _1a"> </span>dniu <span class="_ _1a"> </span>12 <span class="_ _1a"> </span>m<span class="_ _1"></span>aja <span class="_ _1a"> </span>2024 <span class="_ _19"> </span>roku <span class="_ _1a"> </span>w <span class="_ _1a"> </span>wy<span class="_ _1"></span>niku <span class="_ _1a"> </span>poż<span class="_ _1"></span>aru <span class="_ _1a"> </span>zniszc<span class="_ _1"></span>zeniu <span class="_ _1a"> </span>uległ <span class="_ _1a"> </span>budy<span class="_ _1"></span>nek <span class="_ _1a"> </span>Centrum <span class="_ _1a"> </span>H<span class="_ _1"></span>al <span class="_ _1a"> </span>Targowyc<span class="_ _1"></span>h </div><div class="t m0 x2 h3 yc ff3 fs1 fc0 sc0 ls0 ws0">MARYWILSKA <span class="_ _b"></span>44, <span class="_ _b"></span>p<span class="_ _1"></span>ołożony <span class="_ _b"></span>w <span class="_ _b"></span>Warsz<span class="_ _1"></span>awie <span class="_ _b"></span>przy <span class="_ _b"></span>ul. <span class="_ _b"></span>M<span class="_ _1"></span>arywilska <span class="_ _b"></span>44, <span class="_ _b"></span>będący <span class="_ _b"></span>w<span class="_ _1"></span>łasnością <span class="_ _b"></span>Spó<span class="_ _1"></span>łki <span class="_ _b"></span>Marywilska </div><div class="t m0 x2 h3 y598 ff3 fs1 fc0 sc0 ls0 ws0">44 <span class="_ _8"></span>Sp. <span class="_ _8"></span>z <span class="_ _e"></span>o.o. <span class="_ _8"></span>Na <span class="_ _8"></span>chw<span class="_ _1"></span>ilę <span class="_ _8"></span>ob<span class="_ _1"></span>ecną <span class="_ _8"></span>trwają <span class="_ _8"></span>c<span class="_ _1"></span>zynności <span class="_ _8"></span>zm<span class="_ _1"></span>ierzające <span class="_ _8"></span>do<span class="_ _1"></span> <span class="_ _8"></span>ustaleni<span class="_ _8"></span>a <span class="_ _8"></span>prz<span class="_ _1"></span>yczyn <span class="_ _8"></span>poż<span class="_ _1"></span>aru, <span class="_ _8"></span>które <span class="_ _8"></span>n<span class="_ _1"></span>a </div><div class="t m0 x2 h3 y599 ff3 fs1 fc0 sc0 ls0 ws0">dzień sporządzenia spra<span class="_ _1"></span>wozdania n<span class="_ _1"></span>ie zostały ustalone<span class="_ _1"></span>. <span class="ff2"> </span></div><div class="t m0 x2 h3 yf ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y10 ff3 fs1 fc0 sc0 ls0 ws0">Majątek <span class="_ _b"></span>zn<span class="_ _1"></span>iszczony <span class="_ _0"></span>w <span class="_ _b"></span>pożarz<span class="_ _1"></span>e <span class="_ _b"></span>obejmuje <span class="_ _0"></span>Centrum <span class="_ _0"></span>Handlowe Ma<span class="_ _0"></span>rywilska <span class="_ _0"></span>44 –<span class="ff2"> <span class="_ _b"></span><span class="ff3">wart<span class="_ _1"></span>ość <span class="_ _b"></span>tej <span class="_ _0"></span>nieruchomośc<span class="_ _1"></span>i </span></span></div><div class="t m0 x2 h3 y11 ff3 fs1 fc0 sc0 ls0 ws0">inwestycyjnej wed<span class="_ _1"></span>ług wartości godziwej wy<span class="_ _1"></span>nosiła 110.931 tys. <span class="_ _1"></span>PLN.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y59a ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y59b ff3 fs1 fc0 sc0 ls0 ws0">Majątek <span class="_ _1"></span>objęty <span class="_ _1"></span>jest <span class="_ _1"></span>polisą <span class="_ _1"></span>ubezpiecz<span class="_ _1"></span>eniową <span class="_ _1"></span>m.in. <span class="_ _1"></span>od <span class="_ _1"></span>ognia. <span class="_ _1"></span>Polisa <span class="_ _1"></span>wystaw<span class="_ _1"></span>iona j<span class="_ _1"></span>est prz<span class="_ _1"></span>ez <span class="_ _1"></span>Towarzystwo<span class="_ _1"></span> </div><div class="t m0 x2 h3 y1ea ff3 fs1 fc0 sc0 ls0 ws0">Ubezpieczeń <span class="_ _16"></span>i <span class="_ _e"></span>Reasekurac<span class="_ _1"></span>ji <span class="_ _e"></span>Allianz <span class="_ _16"></span>Polska <span class="_ _e"></span>S<span class="_ _1"></span>.A. <span class="_ _e"></span>(lid<span class="_ _1"></span>er <span class="_ _e"></span>konsorc<span class="_ _1"></span>jum) <span class="_ _16"></span>w <span class="_ _e"></span>koasekurac<span class="_ _1"></span>ji <span class="_ _e"></span>WIENER <span class="_ _16"></span>TU <span class="_ _e"></span>S.A.<span class="_ _1"></span> </div><div class="t m0 x2 h3 y1eb ff3 fs1 fc0 sc0 ls0 ws0">Vienna <span class="_ _1a"> </span>Insurance <span class="_ _1a"> </span>Group, <span class="_ _1a"> </span>InterRisk <span class="_ _1a"> </span>Towarz<span class="_ _1"></span>ystwo <span class="_ _1a"> </span>Ubezpieczeń <span class="_ _1a"> </span>S.<span class="_ _8"></span><span class="ff2">A., <span class="_ _1a"> </span>Vienna <span class="_ _1a"> </span>Insurance <span class="_ _1a"> </span>Group <span class="_ _1a"> </span>oraz<span class="_ _1"></span> </span></div><div class="t m0 x2 h3 y1ec ff3 fs1 fc0 sc0 ls0 ws0">Uniqa <span class="_ _e"></span>Towarzys<span class="_ _1"></span>two <span class="_ _e"></span>Ubezpieczeń <span class="_ _e"></span>S.A. <span class="_ _e"></span>Obecnie <span class="_ _e"></span>trwa <span class="_ _16"></span>proces <span class="_ _8"></span>likw<span class="_ _1"></span>idacji <span class="_ _e"></span>szkody <span class="_ _e"></span>przez<span class="_ _1"></span> <span class="_ _e"></span>Ubezpieczyciela. </div><div class="t m0 x2 h3 y59c ff3 fs1 fc0 sc0 ls0 ws0">Do dnia publikacji niniejszego sprawozdania wydane zostały trzy kolejne decyzje o wypłacie <span class="_ _0"></span>zaliczki na </div><div class="t m0 x2 h3 y59d ff2 fs1 fc0 sc0 ls0 ws0">poczet <span class="_ _16"></span>odszk<span class="_ _1"></span>odowania <span class="_ _16"></span>z <span class="_ _16"> </span>p<span class="_ _1"></span>r<span class="ff3">z<span class="_ _1"></span>edmiotowej <span class="_ _16"> </span>polisy <span class="_ _16"> </span>w <span class="_ _17"> </span>łącznej <span class="_ _16"> </span>wy<span class="_ _1"></span>sokości <span class="_ _16"> </span>38.00<span class="_ _1"></span>0 <span class="_ _16"></span>tys. <span class="_ _17"> </span>PLN. <span class="_ _16"></span>Zarząd <span class="_ _16"> </span>Spółki<span class="_ _1"></span> </span></div><div class="t m0 x2 h3 y1ef ff3 fs1 fc0 sc0 ls0 ws0">Marywilska <span class="_ _17"> </span>44 <span class="_ _17"> </span>Sp. <span class="_ _17"> </span>z <span class="_ _17"> </span>o.o. <span class="_ _17"> </span>szac<span class="_ _1"></span>uje, <span class="_ _17"> </span>że <span class="_ _17"> </span>wypłata <span class="_ _17"> </span>odszkodowania <span class="_ _17"> </span>z <span class="_ _17"> </span>polisy <span class="_ _17"> </span>ubezpie<span class="_ _1"></span>czeniowej <span class="_ _17"> </span>nastąpi <span class="_ _17"> </span>w </div><div class="t m0 x2 h3 y1f0 ff3 fs1 fc0 sc0 ls0 ws0">przyszłym rok<span class="_ _1"></span>u i wyniesie ok. 11<span class="_ _1"></span><span class="ff2">0<span class="ls13">.0<span class="ls3">28</span></span> tys. PLN. </span></div><div class="t m0 x2 h3 y1f1 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y59e ff3 fs1 fc0 sc0 ls0 ws0">Dla <span class="_ _8"></span>celów <span class="_ _8"></span>sporządze<span class="_ _1"></span>nia <span class="_ _1"></span>s<span class="_ _1"></span>prawozdania <span class="_ _8"></span>prz<span class="_ _1"></span>eprowadzo<span class="_ _1"></span>ny <span class="_ _8"></span>został <span class="_ _8"></span>test <span class="_ _8"></span>na <span class="_ _8"></span>u<span class="_ _1"></span>tratę <span class="_ _8"></span>wartości <span class="_ _8"></span>udzia<span class="_ _1"></span>łów <span class="_ _8"></span>Spółki </div><div class="t m0 x2 h3 y59f ff3 fs1 fc0 sc0 ls0 ws0">Marywilska 44 Sp. z <span class="_ _0"></span>o.o. poprzez porównanie wartości aktywów netto majątku Marywilska 44 S<span class="_ _0"></span>p. z o.o. </div><div class="t m0 x2 h3 y1f4 ff3 fs1 fc0 sc0 ls0 ws0">i <span class="_ _b"></span>wartości <span class="_ _b"></span>k<span class="_ _1"></span>sięgowej <span class="_ _b"></span>udz<span class="_ _1"></span>iałów <span class="_ _0"></span>w <span class="_ _b"></span>c<span class="_ _1"></span>enie <span class="_ _b"></span>nabycia. <span class="_ _0"></span>Wynik <span class="_ _b"></span>te<span class="_ _1"></span>stu <span class="_ _b"></span>wskaz<span class="_ _1"></span>uje, <span class="_ _b"></span>że <span class="_ _0"></span>brak <span class="_ _b"></span>jest <span class="_ _0"></span>podstaw <span class="_ _b"></span>do <span class="_ _0"></span>tworzenia </div><div class="t m0 x2 h3 y1f5 ff3 fs1 fc0 sc0 ls0 ws0">odpisów <span class="_ _c"> </span>ak<span class="_ _1"></span>tualizującyc<span class="_ _1"></span>h <span class="_ _c"> </span>w <span class="_ _1c"> </span>tym <span class="_ _c"> </span>z<span class="_ _1"></span>akresie. <span class="_ _1c"> </span>Dla <span class="_ _c"> </span>c<span class="_ _1"></span>elów <span class="_ _c"> </span>prz<span class="_ _1"></span>eprowadzenia <span class="_ _1c"> </span>testu <span class="_ _1c"> </span>porównana <span class="_ _1c"> </span>została </div><div class="t m0 x2 h3 y1f6 ff3 fs1 fc0 sc0 ls0 ws0">szacunkowa <span class="_ _9"> </span>wartość <span class="_ _1e"> </span>od<span class="_ _1"></span>szkodowania <span class="_ _9"> </span>oraz <span class="_ _1e"> </span>warto<span class="_ _1"></span>ść <span class="_ _9"> </span>zni<span class="_ _0"></span>szczonego <span class="_ _9"> </span>w <span class="_ _1e"> </span>pożarze <span class="_ _9"> </span>majątku. <span class="_ _1e"> </span>Prz<span class="_ _1"></span>y </div><div class="t m0 x2 h3 y5a0 ff3 fs1 fc0 sc0 ls0 ws0">sporządzaniu<span class="ff2"> <span class="_ _17"> </span></span>testu <span class="_ _17"> </span>wzięto <span class="_ _17"> </span>pod <span class="_ _17"> </span>uwagę <span class="_ _17"> </span>ryzyko <span class="_ _17"> </span>niewypłacenia <span class="_ _17"> </span>przez <span class="_ _17"> </span>ubezpieczy<span class="_ _1"></span>ciela <span class="_ _17"> </span>Marywilskiej <span class="_ _17"> </span>44, </div><div class="t m0 x2 h3 y5a1 ff3 fs1 fc0 sc0 ls0 ws0">szkody po pożarze w ca<span class="_ _1"></span>łości zgodnie z <span class="_ _1"></span>polisami. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y1f9 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y1fa ff3 fs1 fc0 sc0 ls0 ws0">Zarząd <span class="_ _16"></span>Spółki <span class="_ _16"></span>Marywilska <span class="_ _16"></span>44 <span class="_ _e"></span>Sp.<span class="_ _1"></span> <span class="_ _e"></span>z <span class="_ _16"></span>o.o. <span class="_ _16"></span>m.in. <span class="_ _e"></span>w<span class="_ _1"></span> <span class="_ _e"></span>o<span class="_ _1"></span>dpowiedzi <span class="_ _16"></span>na <span class="_ _16"></span>potrzeby <span class="_ _16"></span>najemców <span class="_ _e"></span>p<span class="_ _1"></span>odjął <span class="_ _16"></span>decyzję <span class="_ _16"></span>o </div><div class="t m0 x2 h3 y1fb ff2 fs1 fc0 sc0 ls0 ws0">odbudowie <span class="_ _1"></span>spalo<span class="_ _1"></span>nego <span class="_ _1"></span>Cent<span class="_ _1"></span>rum <span class="_ _1"></span>Handlowego <span class="_ _8"></span>oraz <span class="_ _1"></span>o <span class="_ _8"></span>organizacj<span class="_ _1"></span>i <span class="_ _8"></span>782 <span class="_ _1"></span>s<span class="_ _1"></span>ztuk <span class="_ _1"></span><span class="ff3">k<span class="_ _1"></span>ontenerów <span class="_ _1"></span>hand<span class="_ _1"></span>lowych <span class="_ _1"></span>dla </span></div><div class="t m0 x2 h3 y48d ff3 fs1 fc0 sc0 ls0 ws0">najemców  w  ty<span class="_ _1"></span>mczasowy<span class="_ _1"></span>m  miasteczku <span class="_ _15"> </span>handlowym<span class="_ _1"></span>  zlokalizowanym <span class="_ _15"> </span>na  park<span class="_ _1"></span>ingu  obok <span class="_ _15"> </span>spalonego </div><div class="t m0 x2 h3 y48e ff2 fs1 fc0 sc0 ls0 ws0">Centrum Handlowe<span class="_ _1"></span>go. </div><div class="t m0 x2 h3 y1fe ff2 fs1 fc0 sc0 ls0 ws0">  </div><div class="t m0 x2 h3 y1ff ff2 fs1 fc0 sc0 ls0 ws0">Organizacja <span class="_ _20"> </span>tymczasowy<span class="_ _1"></span>ch <span class="_ _20"> </span>miejsc <span class="_ _20"> </span>handlowych <span class="_ _20"> </span>po<span class="_ _1"></span>zwoli <span class="_ _20"> </span>na <span class="_ _20"> </span>utrzymanie <span class="_ _1e"> </span><span class="ff3">naj<span class="_ _1"></span>emców <span class="_ _20"> </span>w <span class="_ _20"> </span>miejs<span class="_ _1"></span>cu </span></div><div class="t m0 x2 h3 y200 ff3 fs1 fc0 sc0 ls0 ws0">dotychczasowego <span class="_ _b"></span>prowadz<span class="_ _1"></span>enia <span class="_ _b"></span>działalności <span class="_ _b"></span>co <span class="_ _b"></span>wpłynie<span class="_ _1"></span> <span class="_ _4"></span>na <span class="_ _b"></span>obłożeni<span class="_ _1"></span>e <span class="_ _b"></span>powierzchni <span class="_ _b"></span>najmu <span class="_ _b"></span>w <span class="_ _b"></span>odbudowanej<span class="_ _1"></span> </div><div class="t m0 x2 h6 y490 ff3 fs1 fc0 sc0 ls0 ws0">hali. Pozwoli to w prz<span class="_ _1"></span>yszłości na odtw<span class="_ _1"></span>orzenie hali i jej komerc<span class="_ _1"></span>jalizację. <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y5a2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y5a3 ff3 fs1 fc0 sc0 ls0 ws0">Więcej <span class="_ _17"> </span>informacji <span class="_ _1a"> </span>na <span class="_ _17"> </span>temat <span class="_ _17"> </span>obecnej <span class="_ _17"> </span>sytuac<span class="_ _1"></span>ji <span class="_ _17"> </span>Marywilsk<span class="_ _1"></span>a <span class="_ _17"> </span>44 <span class="_ _17"> </span>Sp. <span class="_ _17"> </span>z <span class="_ _17"> </span>o.o <span class="_ _17"> </span>zn<span class="_ _1"></span>ajduje <span class="_ _17"> </span>s<span class="_ _1"></span>ię <span class="_ _17"> </span>w <span class="_ _17"> </span>sprawozdaniu<span class="_ _1"></span> </div><div class="t m0 x2 h3 y5a4 ff3 fs1 fc0 sc0 ls0 ws0">Zarządu z działalnośc<span class="_ _1"></span>i Grupy Kapitałowej<span class="_ _1"></span> MIRBUD za rok<span class="_ _1"></span> 2024.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h6 y5a5 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y5a6 w9b ha4"><div class="t m0 x9d hd y4d9 ff3 fs4 fc1 sc0 ls0 ws0">Struktura wła<span class="_ _0"></span>snościowa warto<span class="_ _0"></span>ści nieruchomoś<span class="_ _0"></span>ci inwestycyjnych<span class="ff2"> </span></div></div><div class="c xc9 y3d9 w9c ha5"><div class="t m0 x3f hd y28d ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c xc9 y5a7 w9d ha6"><div class="t m0 x6e hd y1c1 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x10 y5a7 w9e ha6"><div class="t m0 xb0 hd y1c1 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c xc9 y5a6 w9d ha6"><div class="t m0 x32 hd y28d ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x10 y5a6 w9e ha6"><div class="t m0 x32 hd y28d ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x27 y5a8 w9b ha6"><div class="t m0 x14 hd y28d ff3 fs4 fc0 sc0 ls0 ws0">Własne<span class="ff2"> </span></div></div><div class="c xc9 y5a8 w9d ha6"><div class="t m0 x79 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">343 755 </div></div><div class="c x10 y5a8 w9e ha6"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">355 728 </div></div><div class="c x27 y562 w9b ha7"><div class="t m0 x14 hd y9e ff3 fs4 fc0 sc0 ls0 ws0">Użytkowane na<span class="_ _0"></span> podstawie lea<span class="_ _0"></span>singu opera<span class="_ _0"></span>cyjnego, najmu, d<span class="_ _0"></span>zierżawy i </div><div class="t m0 x14 hd y65 ff2 fs4 fc0 sc0 ls0 ws0">podobnym char<span class="_ _0"></span>akterze </div></div><div class="c xc9 y562 w9d ha7"><div class="t m0 x41 hd y5a9 ff2 fs4 fc0 sc0 ls0 ws0">99 013 </div></div><div class="c x10 y562 w9e ha7"><div class="t m0 x7e hd y5a9 ff2 fs4 fc0 sc0 ls0 ws0">135 114 </div></div><div class="c x27 y5aa w9b ha8"><div class="t m0 x14 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">Razem </div></div><div class="c xc9 y5aa w9d ha8"><div class="t m0 x79 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">442 768 </div></div><div class="c x10 y5aa w9e ha8"><div class="t m0 x7e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">490 841 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h6 y428 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf35" class="pf w0 h0" ><div class="pc pc35 w0 h0"><img class="bi x0 y0 w3 h8b" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">53<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y5ab ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y5ac ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y5ad w9f ha9"><div class="t m0 x8d hd y5ae ff3 fs4 fc1 sc0 ls0 ws0">Nieruchomości<span class="_ _0"></span> inwestycyjne u<span class="_ _0"></span>żytkowane na podstawie<span class="_ _b"></span> <span class="_ _1"></span>umowy lea<span class="_ _0"></span>singu </div><div class="t m0 x6b hd y9a ff2 fs4 fc1 sc0 ls0 ws0">finansowego </div></div><div class="c xc9 y5af wa0 h1c"><div class="t m0 x3f hd y97 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c xc9 y5b0 wa1 h1c"><div class="t m0 x6e hd y99 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c xca y5b0 wa2 h1c"><div class="t m0 xb0 hd y99 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c xc9 y5ad wa1 h1c"><div class="t m0 x32 hd y97 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xca y5ad wa2 h1c"><div class="t m0 x65 hd y97 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x27 yd0 w9f h1c"><div class="t m0 x14 hd y99 ff2 fs4 fc0 sc0 ls0 ws0">Aktywowane kos<span class="_ _0"></span>zty leasingu </div></div><div class="c xc9 yd0 wa1 h1c"><div class="t m0 xa hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-4 204 </div></div><div class="c xca yd0 wa2 h1c"><div class="t m0 xc5 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-5 301 </div></div><div class="c x27 y5b1 w9f h1c"><div class="t m0 x14 hd y97 ff3 fs4 fc0 sc0 ls0 ws0">Zmiany warto<span class="_ _0"></span>ści godziwej<span class="ff2"> </span></div></div><div class="c xc9 y5b1 wa1 h1c"><div class="t m0 x2a hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-32 219 </div></div><div class="c xca y5b1 wa2 h1c"><div class="t m0 x16 hd y97 ff2 fs4 fc0 sc0 ls0 ws0">4 079 </div></div><div class="c x27 y5b2 w9f h1c"><div class="t m0 x14 h31 y99 ff4 fs4 fc0 sc0 ls0 ws0">Razem </div></div><div class="c xc9 y5b2 wa1 h1c"><div class="t m0 x2a h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-36 423 </div></div><div class="c xca y5b2 wa2 h1c"><div class="t m0 xc5 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-1 222 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y5b3 ff1 fs0 fc0 sc0 ls0 ws0">  </div><div class="t m0 x2 h2 y5b4 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="fs1"> </span></div></div><div class="c x27 y103 wa3 haa"><div class="t m0 x58 hd y5b5 ff3 fs4 fc1 sc0 ls0 ws0">Dane dotyczące nier<span class="_ _0"></span>uchomo<span class="_ _0"></span>ści inwestycyjne w<span class="_ _0"></span>yceniane w warto<span class="_ _b"></span>ś<span class="_ _1"></span>ci godziwej </div><div class="t m0 x8 hd y15f ff3 fs4 fc1 sc0 ls0 ws0">przeprowad<span class="_ _0"></span>zonej przez jedno<span class="_ _0"></span>stkę<span class="ff2"> </span></div></div><div class="c xc9 y5b6 wa4 hab"><div class="t m0 x3f hd y24 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c xc9 y5b7 w9d hac"><div class="t m0 x64 hd y5b8 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x10 y5b7 w54 hac"><div class="t m0 x64 hd y5b8 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c xc9 y103 w9d h5d"><div class="t m0 x56 hd y18b ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2024 do </div><div class="t m0 x32 hd y158 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x10 y103 w54 h5d"><div class="t m0 x60 hd y18b ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2023 do </div><div class="t m0 x32 hd y158 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x27 y5b9 wa3 had"><div class="t m0 x14 hd y5b8 ff3 fs4 fc0 sc0 ls0 ws0">Wartość księgo<span class="_ _0"></span>wa<span class="ff2"> </span></div></div><div class="c xc9 y5b9 w9d had"><div class="t m0 x79 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">442 768 </div></div><div class="c x10 y5b9 w54 had"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">490 841 </div></div><div class="c x27 y5ba wa3 hac"><div class="t m0 x14 hd y24 ff3 fs4 fc0 sc0 ls0 ws0">Przychody z c<span class="_ _0"></span>zynszów<span class="ff2"> </span></div></div><div class="c xc9 y5ba w9d hac"><div class="t m0 x41 hd y24 ff2 fs4 fc0 sc0 ls0 ws0">34 546 </div></div><div class="c x10 y5ba w54 hac"><div class="t m0 x72 hd y24 ff2 fs4 fc0 sc0 ls0 ws0">61 522 </div></div><div class="c x27 y282 wa3 hae"><div class="t m0 x14 hd y4ea ff3 fs4 fc0 sc0 ls0 ws0">Bezpośrednie ko<span class="_ _0"></span>szty operacyjne<span class="_ _0"></span> dla nieruchomoś<span class="_ _0"></span>ci inwestycyjny<span class="_ _0"></span>ch, które </div><div class="t m0 x14 hd y189 ff3 fs4 fc0 sc0 ls0 ws0">przyniosły do<span class="_ _0"></span>chody z czynszów<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c xc9 y282 w9d hae"><div class="t m0 x2a hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-20 600 </div></div><div class="c x10 y282 w54 hae"><div class="t m0 x37 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-23 879 </div></div><div class="c x27 y5bb wa3 hae"><div class="t m0 x14 hd y4ea ff3 fs4 fc0 sc0 ls0 ws0">Bezpośrednie ko<span class="_ _0"></span>szty operacyjne<span class="_ _0"></span> dla nieru<span class="_ _0"></span>chomości inwe<span class="_ _0"></span>stycyjnych, <span class="_ _0"></span>które nie </div><div class="t m0 x14 hd y106 ff3 fs4 fc0 sc0 ls0 ws0">przyniosły do<span class="_ _0"></span>chodów z czyns<span class="_ _0"></span>zów<span class="ff2"> </span></div></div><div class="c xc9 y5bb w9d hae"><div class="t m0 x29 hd y4eb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x10 y5bb w54 hae"><div class="t m0 xa1 hd y4eb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y33 wa3 hac"><div class="t m0 x14 h31 y5b8 ff4 fs4 fc0 sc0 ls0 ws0">Razem: </div></div><div class="c xc9 y33 w9d hac"><div class="t m0 x41 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">13 946 </div></div><div class="c x10 y33 w54 hac"><div class="t m0 x72 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">37 643 </div></div><div class="c x27 y5bc wa3 hac"><div class="t m0 x14 hd y5b8 ff3 fs4 fc0 sc0 ls0 ws0">Kwoty ograniczeń<span class="_ _0"></span> realizacji korzy<span class="_ _0"></span>ści ekonomic<span class="_ _0"></span>znych<span class="ff2"> </span></div></div><div class="c xc9 y5bc w9d hac"><div class="t m0 x29 hd y5b8 ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c x10 y5bc w54 hac"><div class="t m0 xa1 hd y5b8 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y5bd wa3 hab"><div class="t m0 x14 hd y24 ff3 fs4 fc0 sc0 ls0 ws0">Wynikające z umów<span class="_ _0"></span> kwoty do<span class="_ _0"></span> zakupu, wybudow<span class="_ _0"></span>ania lub dos<span class="_ _0"></span>tosowania<span class="ff2"> </span></div></div><div class="c xc9 y5bd w9d hab"><div class="t m0 x29 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x10 y5bd w54 hab"><div class="t m0 xa1 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h6 y5be ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y5bf wa5 haf"><div class="t m0 x9d hd y5c0 ff3 fs4 fc1 sc0 ls0 ws0">Nieruchomości<span class="_ _0"></span> inwestycyjne wedł<span class="_ _0"></span>ug hierarchii war<span class="_ _0"></span>tości <span class="ff2">godziwej </span></div></div><div class="c x6d y514 wa6 h24"><div class="t m0 x3f hd yb7 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c x6d y5c1 wa7 h24"><div class="t m0 x6e hd yb7 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c xb3 y5c1 wa8 h24"><div class="t m0 x6e hd yb7 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x6d y5bf wa7 h23"><div class="t m0 x0 hd y61 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xb3 y5bf wa8 h23"><div class="t m0 x32 hd y61 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x27 y5c2 wa5 h24"><div class="t m0 x14 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">I </div></div><div class="c x6d y5c2 wa7 h24"><div class="t m0 xc hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xb3 y5c2 wa8 h24"><div class="t m0 x29 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y5c3 wa5 hb0"><div class="t m0 x14 hd yb7 ff2 fs4 fc0 sc0 ls6 ws0">II<span class="ls0"> </span></div></div><div class="c x6d y5c3 wa7 hb0"><div class="t m0 x37 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">442 768 </div></div><div class="c xb3 y5c3 wa8 hb0"><div class="t m0 x79 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">490 841 </div></div><div class="c x27 y5c4 wa5 h23"><div class="t m0 x14 hd y61 ff2 fs4 fc0 sc0 ls6 ws0">III<span class="ls0"> </span></div></div><div class="c x6d y5c4 wa7 h23"><div class="t m0 xc hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb3 y5c4 wa8 h23"><div class="t m0 x29 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y5c5 wa5 h24"><div class="t m0 x14 h31 yb7 ff4 fs4 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x6d y5c5 wa7 h24"><div class="t m0 x37 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">442 768 </div></div><div class="c xb3 y5c5 wa8 h24"><div class="t m0 x79 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">490 841 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h6 y5c6 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 yee ff3 fs1 fca sc0 ls0 ws0">MSSF <span class="_ _8"></span>13 <span class="_ _8"></span>wprowadza <span class="_ _e"></span>hierarchię <span class="_ _8"></span>ustal<span class="_ _1"></span>ania <span class="_ _8"></span>wartości <span class="_ _8"></span>go<span class="_ _1"></span>dziwej, <span class="_ _8"></span>opartą <span class="_ _8"></span>na <span class="_ _8"></span>trzec<span class="_ _1"></span>h <span class="_ _8"></span>poz<span class="_ _1"></span>iomach <span class="_ _1"></span>p<span class="_ _1"></span>ozyskania </div><div class="t m0 x2 h3 y5c7 ff3 fs1 fca sc0 ls0 ws0">informacji wejściowyc<span class="_ _1"></span>h.<span class="ff2"> Trzy<span class="_ _1"></span> </span>poziomy hierarc<span class="_ _1"></span>hii ustalania wartośc<span class="_ _1"></span>i godziwej<span class="_ _1"></span><span class="ff2">. </span></div><div class="t m0 x2 h3 y5c8 ff2 fs1 fca sc0 ls0 ws0">  </div><div class="t m0 x2 h3 y5c9 ff2 fs1 fca sc0 ls0 ws0">Poziom <span class="_ _16"> </span>pierws<span class="_ _1"></span>zy <span class="_ _16"> </span>(<span class="_ _1"></span>I) <span class="_ _16"></span><span class="ff3">zawie<span class="_ _1"></span>ra <span class="_ _16"></span>dane <span class="_ _16"> </span>wej<span class="_ _1"></span>ściowe <span class="_ _16"> </span>p<span class="_ _1"></span>ochodzące <span class="_ _17"> </span>z <span class="_ _16"></span>aktywnego <span class="_ _16"> </span>ry<span class="_ _1"></span>nku <span class="_ _16"> </span>i <span class="_ _17"> </span>jest <span class="_ _16"></span>traktowany <span class="_ _16"> </span>j<span class="_ _1"></span>ako </span></div><div class="t m0 x2 h3 y5ca ff3 fs1 fca sc0 ls0 ws0">źródło <span class="_ _e"></span>najbardziej <span class="_ _e"></span>wiarygodnyc<span class="_ _1"></span>h <span class="_ _e"></span>danych. <span class="_ _e"></span>Dane <span class="_ _e"></span>z <span class="_ _e"></span>tego <span class="_ _e"></span>poziomu <span class="_ _e"></span>powinny<span class="_ _1"></span> <span class="_ _e"></span>być <span class="_ _e"></span>stosowane <span class="_ _e"></span>zawsze, <span class="_ _e"></span>gdy<span class="_ _1"></span> </div><div class="t m0 x2 h3 yf3 ff3 fs1 fca sc0 ls0 ws0">tylko jest to możliwe. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y5cb ff2 fs1 fca sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y5cc ff2 fs1 fca sc0 ls0 ws0">Poziom <span class="_ _16"></span>drugi <span class="_ _16"></span>(II) <span class="_ _16"></span><span class="ff3">zawiera <span class="_ _16"> </span>dane <span class="_ _16"> </span>wejśc<span class="_ _1"></span>iowe <span class="_ _16"></span>inne <span class="_ _16"></span>niż <span class="_ _16"></span>pochodzące <span class="_ _16"></span>z <span class="_ _16"></span>aktywnego <span class="_ _16"></span>rynku, <span class="_ _16"></span>które <span class="_ _16"></span>jednak <span class="_ _16"></span>są </span></div><div class="t m0 x2 h3 y5cd ff3 fs1 fca sc0 ls0 ws0">obserwowalne <span class="_ _1"></span>(o<span class="_ _1"></span>biektywne, <span class="_ _8"></span>mierzalne). <span class="_ _1"></span>Te<span class="_ _1"></span>n <span class="_ _1"></span>pozi<span class="_ _1"></span>om <span class="_ _1"></span>o<span class="_ _1"></span>bejmuje <span class="_ _1"></span>nastę<span class="_ _1"></span>pujące <span class="_ _1"></span>moż<span class="_ _1"></span>liwe <span class="_ _1"></span>źród<span class="_ _1"></span>ła <span class="_ _1"></span>informacj<span class="_ _1"></span>i <span class="_ _1"></span>i </div><div class="t m0 x2 h3 y5ce ff3 fs1 fca sc0 ls0 ws0">dane: <span class="_ _e"></span>not<span class="_ _1"></span>owania <span class="_ _16"></span>dla <span class="_ _e"></span>podo<span class="_ _1"></span>bnych <span class="_ _e"></span>akty<span class="_ _1"></span>wów <span class="_ _16"></span>i <span class="_ _e"></span>pasywów <span class="_ _16"></span>pochodzące <span class="_ _16"></span>z <span class="_ _e"></span>akty<span class="_ _1"></span>wnego <span class="_ _16"></span>rynku; <span class="_ _e"></span>no<span class="_ _8"></span><span class="ff2">towan<span class="_ _1"></span>ia <span class="_ _e"></span>dla<span class="_ _1"></span> </span></div><div class="t m0 x2 h3 yf8 ff3 fs1 fca sc0 ls0 ws0">takich samych albo p<span class="_ _1"></span>odobnych akty<span class="_ _1"></span>wów i pasywów z r<span class="_ _1"></span>ynków, które nie są ak<span class="_ _1"></span>tywne; rynki inne<span class="_ _1"></span> niż rynki </div><div class="t m0 x2 h3 y5cf ff3 fs1 fca sc0 ls0 ws0">notowane, <span class="_ _e"></span>będące <span class="_ _8"></span>je<span class="_ _1"></span>dnak <span class="_ _8"></span>r<span class="_ _1"></span>ynkami <span class="_ _e"></span>obserwowalnymi <span class="_ _e"></span>(stopy <span class="_ _e"></span>procentowe, <span class="_ _e"></span>spready <span class="_ _e"></span>kredytowe <span class="_ _e"></span>itp.); <span class="_ _e"></span>inne </div><div class="t m0 x2 h3 y5d0 ff2 fs1 fca sc0 ls0 ws0">rynkowo potwierdz<span class="_ _1"></span>one informacj<span class="_ _1"></span><span class="ls3">e. </span> </div><div class="t m0 x2 h3 yad ff2 fs1 fca sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y5d1 ff2 fs1 fca sc0 ls0 ws0">Poziom <span class="_ _b"></span>tr<span class="_ _1"></span>zeci <span class="_ _0"></span>(III) <span class="_ _0"></span><span class="ff3">zawiera <span class="_ _b"></span>d<span class="_ _1"></span>ane <span class="_ _b"></span>o charakterze <span class="_ _b"></span>n<span class="_ _1"></span>ieobserwowa<span class="_ _1"></span>lnym, <span class="_ _b"></span>stosow<span class="_ _1"></span>ane <span class="_ _b"></span>w<span class="_ _1"></span>ówcz<span class="_ _1"></span>as, <span class="_ _0"></span>gdy <span class="_ _b"></span>nie <span class="_ _0"></span>można </span></div><div class="t m0 x2 h3 y5d2 ff3 fs1 fca sc0 ls0 ws0">uzyskać <span class="_ _1a"> </span>informacj<span class="_ _1"></span>i <span class="_ _1a"> </span>z <span class="_ _1a"> </span>pierwszy<span class="_ _1"></span>ch <span class="_ _1a"> </span>dwóch <span class="_ _1a"> </span>poziomów <span class="_ _1a"> </span>w<span class="_ _1"></span>yceny. <span class="_ _1a"> </span>Zalicza <span class="_ _1a"> </span>się <span class="_ _19"> </span>do <span class="_ _1a"> </span>niego <span class="_ _1a"> </span>wszelki<span class="_ _1"></span>e <span class="_ _1a"> </span>wyceny </div><div class="t m0 x2 h3 y5d3 ff3 fs1 fca sc0 ls0 ws0">nacechowane <span class="_ _17"> </span>subiektywny<span class="_ _1"></span>mi <span class="_ _17"> </span>danymi <span class="_ _17"> </span>wejściowymi. <span class="_ _17"> </span>M<span class="_ _1"></span>SSF <span class="_ _17"> </span>13 <span class="_ _17"> </span>wyróżnia <span class="_ _17"> </span>trzy <span class="_ _17"> </span>główne <span class="_ _17"> </span>metody <span class="_ _17"> </span>wyc<span class="_ _e"></span><span class="ff2">eny </span></div><div class="t m0 x2 h3 y5d4 ff3 fs1 fca sc0 ls0 ws0">wartości godziwej: pod<span class="_ _1"></span>ejście rynkowe; pod<span class="_ _1"></span>ejście kosztowe; <span class="_ _1"></span>podejście przepływow<span class="_ _1"></span>e.<span class="_ _8"></span><span class="ff2"> </span></div></div></div><div class="pi" ></div></div><div id="pf36" class="pf w0 h0" ><div class="pc pc36 w0 h0"><img class="bi x0 y0 w3 h8b" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">54<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y54a ff2 fs1 fca sc0 ls0 ws0"> </div><div class="t m0 x2 hb y5d5 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y5d6 ff4 fs1 fc0 sc0 ls0 ws0">Nota 3. <span class="ff6">Wartości ni<span class="_ _1"></span>ematerialne<span class="_ _1"></span></span> </div><div class="t m0 x2 h6 y5b0 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y5d7 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y5d8 wa9 hb1"><div class="t m0 x2 hd y5d9 ff3 fs4 fc1 sc0 ls0 ws0">Struktura wła<span class="_ _0"></span>snościowa warto<span class="_ _0"></span>ści niematerialn<span class="_ _0"></span>ych<span class="ff2"> </span></div></div><div class="c xcb y5da waa hb2"><div class="t m0 xcc hd yb7 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c xcb y5db wab hb2"><div class="t m0 x57 hd yb7 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c xcd y5db wac hb2"><div class="t m0 x57 hd yb7 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c xcb y5d8 wab h4b"><div class="t m0 x81 hd y1d0 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xcd y5d8 wac h4b"><div class="t m0 x81 hd y1d0 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 y5dc wa9 h4b"><div class="t m0 x14 hd y25c ff3 fs4 fc0 sc0 ls0 ws0">Wartości niemater<span class="_ _0"></span>ialne własne<span class="ff2"> </span></div></div><div class="c xcb y5dc wab h4b"><div class="t m0 x5d hd y24b ff2 fs4 fc0 sc0 ls0 ws0">9 165 </div></div><div class="c xcd y5dc wac h4b"><div class="t m0 x5d hd y24b ff2 fs4 fc0 sc0 ls0 ws0">9 025 </div></div><div class="c x9 y5dd wa9 h8d"><div class="t m0 x14 hd y1ce ff3 fs4 fc0 sc0 ls0 ws0">Wartości niemater<span class="_ _0"></span>ialne użytkow<span class="_ _0"></span>ane na podstawie lea<span class="_ _b"></span>s<span class="_ _1"></span>ingu operac<span class="_ _0"></span>yjnego, najmu<span class="_ _0"></span>, </div><div class="t m0 x14 hd y5de ff3 fs4 fc0 sc0 ls0 ws0">dzierżawy i pod<span class="_ _0"></span>obnym chara<span class="_ _0"></span>kterze<span class="ff2"> </span></div></div><div class="c xcb y5dd wab h8d"><div class="t m0 xc5 hd y82 ff2 fs4 fc0 sc0 ls5 ws0">25<span class="ls0"> </span></div></div><div class="c xcd y5dd wac h8d"><div class="t m0 x37 hd y82 ff2 fs4 fc0 sc0 ls5 ws0">174<span class="ls0"> </span></div></div><div class="c x9 y5df wa9 h4b"><div class="t m0 x14 h31 y25c ff4 fs4 fc0 sc0 ls0 ws0">Razem </div></div><div class="c xcb y5df wab h4b"><div class="t m0 x5d h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">9 190 </div></div><div class="c xcd y5df wac h4b"><div class="t m0 x5d h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">9 199 </div></div><div class="c x9 y5e0 wad h39"><div class="t m0 x14 hd y228 ff3 fs4 fc0 sc0 ls0 ws0">Wartości niemater<span class="_ _0"></span>ialne stanow<span class="_ _0"></span>iące zabezpieczenie <span class="_ _0"></span>zobowiązań<span class="ff2"> </span></div></div><div class="c xcb y5e0 wae h39"><div class="t m0 x4b hd y1 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xcd y5e0 waf h39"><div class="t m0 x4b h56 y1 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h6 y5e1 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h14 y5e2 ff5 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y5e3 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y42a wb0 hb3"><div class="t m0 x62 hd y5e4 ff3 fs4 fc1 sc0 ls0 ws0">Koszty finansowania<span class="_ _b"></span> <span class="_ _1"></span>zewnętrzneg<span class="_ _b"></span>o skapitalizowane w war<span class="_ _0"></span>tościach niemater<span class="_ _0"></span>ialnych<span class="ff2"> </span></div></div><div class="c xcb y5e5 wb1 h57"><div class="t m0 x54 hd y213 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c xcb y21d wab h54"><div class="t m0 x57 hd y20e ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c xcd y21d wb2 h54"><div class="t m0 x57 hd y20e ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c xcb y42a wab h1e"><div class="t m0 x81 hd y363 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xcd y42a wb2 h1e"><div class="t m0 x81 hd y363 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 y19d wb0 h54"><div class="t m0 x14 hd y20e ff2 fs4 fc0 sc0 ls0 ws0">Odsetki </div></div><div class="c xcb y19d wab h54"><div class="t m0 x1a hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xcd y19d wb2 h54"><div class="t m0 x1a hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y5e6 wb0 h54"><div class="t m0 x14 hd y20e ff3 fs4 fc0 sc0 ls0 ws0">Różnice kur<span class="_ _0"></span>sowe<span class="ff2"> </span></div></div><div class="c xcb y5e6 wab h54"><div class="t m0 x1a hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xcd y5e6 wb2 h54"><div class="t m0 x1a hd y20e ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y5e7 wb0 h2d"><div class="t m0 x14 hd y1c6 ff3 fs4 fc0 sc0 ls0 ws0">Pozostałe kos<span class="_ _0"></span>zty finansowania <span class="_ _0"></span>zewnętrznego<span class="ff2"> </span></div></div><div class="c xcb y5e7 wab h2d"><div class="t m0 x1a hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xcd y5e7 wb2 h2d"><div class="t m0 x1a hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y5e8 wb0 h77"><div class="t m0 x14 h31 y1c6 ff4 fs4 fc0 sc0 ls0 ws0">Razem </div></div><div class="c xcb y5e8 wab h77"><div class="t m0 x1a h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xcd y5e8 wb2 h77"><div class="t m0 x1a h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h6 y5e9 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h14 y431 ff5 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y557 ff3 fs1 fc0 sc0 ls0 ws0">Dane nie występują<span class="_ _1"></span>. <span class="ff2"> </span></div><div class="t m0 x2 h3 y5ea ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h6 y5eb ff5 fs3 fc0 sc0 ls0 ws0">  <span class="ff1 fs1"> </span></div><div class="t m0 x1c h6 y5ec ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y5ed wb3 hb4"><div class="t m0 x12 hd y5ee ff3 fs4 fc1 sc0 ls0 ws0">Wartości niemater<span class="_ _0"></span>ialne użytkow<span class="_ _0"></span>ane na podstawie umow<span class="_ _b"></span>y <span class="_ _1"></span>leasingu <span class="_ _0"></span>finansowego<span class="ff2"> </span></div></div><div class="c xce y5ef wb4 hb5"><div class="t m0 x7e hd y192 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c xce y5f0 w99 hb6"><div class="t m0 x57 hd y20e ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c xcf y5f0 wb5 hb6"><div class="t m0 x57 hd y20e ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c xce y5ed w99 hb6"><div class="t m0 x81 hd y20e ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xcf y5ed wb5 hb6"><div class="t m0 x81 hd y20e ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x27 y5f1 wb6 hb6"><div class="t m0 x14 hd y65 ff2 fs4 fc0 sc0 ls0 ws0">Koszty </div></div><div class="c xce y5f1 w99 hb6"><div class="t m0 x7c hd y24b ff2 fs4 fc0 sc0 ls0 ws0">4 281 </div></div><div class="c xcf y5f1 wb5 hb6"><div class="t m0 x7c hd y24b ff2 fs4 fc0 sc0 ls0 ws0">4 281 </div></div><div class="c x27 y354 wb6 h2d"><div class="t m0 x14 hd y1c6 ff2 fs4 fc0 sc0 ls0 ws0">Umorzenie </div></div><div class="c xce y354 w99 h2d"><div class="t m0 x7d hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-4 256 </div></div><div class="c xcf y354 wb5 h2d"><div class="t m0 x7d hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-4 107 </div></div><div class="c x27 y5f2 wb6 h2d"><div class="t m0 x14 h31 y1c6 ff4 fs4 fc0 sc0 ls0 ws0">Razem </div></div><div class="c xce y5f2 w99 h2d"><div class="t m0 xa h31 y24b ff4 fs4 fc0 sc0 ls5 ws0">25<span class="ls0"> </span></div></div><div class="c xcf y5f2 wb5 h2d"><div class="t m0 x2a h31 y24b ff4 fs4 fc0 sc0 ls5 ws0">174<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x1c h6 y5f3 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h6 y5f4 ff1 fs1 fc0 sc0 ls0 ws0">   </div><div class="t m0 x2 hb y5f5 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y5f6 ff3 fs1 fc0 sc0 ls0 ws0">Dane nie występują<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y5f7 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _13"> </span> </div></div></div><div class="pi" ></div></div><div id="pf37" class="pf w0 h0" ><div class="pc pc37 w0 h0"><img class="bi x0 y0 w3 h8b" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">55<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y54a ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y5f8 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y5f9 wb7 hb7"><div class="t m0 x14 hd y5fa ff3 fs4 fc1 sc0 ls0 ws0">Wartości niemater<span class="_ _0"></span>ialne i prawne<span class="ff2"> </span></div></div><div class="c x44 y5f9 wb8 hb7"><div class="t m0 x59 hd y5fb ff2 fs4 fc1 sc0 ls0 ws0">Koszty </div><div class="t m0 x8f hd y5fc ff3 fs4 fc1 sc0 ls0 ws0">zakończony<span class="_ _0"></span>ch </div><div class="t m0 x65 hd y9d ff2 fs4 fc1 sc0 ls0 ws0">prac </div><div class="t m0 x58 hd y4a5 ff2 fs4 fc1 sc0 ls0 ws0">rozwojowych </div></div><div class="c xd0 y5f9 wb9 hb7"><div class="t m0 x7b hd y5fc ff3 fs4 fc1 sc0 ls0 ws0">Wartość </div><div class="t m0 x81 hd y9d ff2 fs4 fc1 sc0 ls0 ws0">firmy </div></div><div class="c x98 y5f9 wba hb7"><div class="t m0 x89 hd y5fc ff2 fs4 fc1 sc0 ls0 ws0">Programy i </div><div class="t m0 x8d hd y9d ff2 fs4 fc1 sc0 ls0 ws0">licencje </div></div><div class="c xd1 y5f9 wbb hb7"><div class="t m0 x8f hd y5fd ff3 fs4 fc1 sc0 ls0 ws0">Inne wartości </div><div class="t m0 xc3 hd y5fa ff2 fs4 fc1 sc0 ls0 ws0">niematerialne </div><div class="t m0 x66 hd y5fe ff2 fs4 fc1 sc0 ls0 ws0">i prawne </div></div><div class="c xd2 y5f9 wbc hb7"><div class="t m0 x67 hd y5fb ff2 fs4 fc1 sc0 ls0 ws0">Zaliczki na </div><div class="t m0 x86 hd y5fc ff3 fs4 fc1 sc0 ls0 ws0">wartości </div><div class="t m0 x8f hd y9d ff2 fs4 fc1 sc0 ls0 ws0">niematerialne </div><div class="t m0 x86 hd y4a5 ff2 fs4 fc1 sc0 ls0 ws0">i prawne </div></div><div class="c xd3 y5f9 wb9 hb7"><div class="t m0 x62 hd y5fa ff2 fs4 fc1 sc0 ls0 ws0">RAZEM </div></div><div class="c x9 yfc wb7 h8e"><div class="t m0 x14 h31 yfb ff4 fs4 fc9 sc0 ls0 ws0">Stan na 01-<span class="ls5">01</span>-<span class="ls5">2023</span> </div></div><div class="c x44 yfc wb8 h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 yfc wb9 h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 yfc wba h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd1 yfc wbb h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 yfc wbc h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 yfc wb9 h8e"><div class="t m0 x96 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y211 wb7 h8e"><div class="t m0 x14 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">Koszty </div></div><div class="c x44 y211 wb8 h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y211 wb9 h8e"><div class="t m0 x52 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">4 509 </div></div><div class="c x98 y211 wba h8e"><div class="t m0 x3d hd yfb ff2 fs4 fc0 sc0 ls0 ws0">5 962 </div></div><div class="c xd1 y211 wbb h8e"><div class="t m0 xb0 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y211 wbc h8e"><div class="t m0 xcc hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y211 wb9 h8e"><div class="t m0 x57 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">10 471 </div></div><div class="c x9 y2aa wb7 h8e"><div class="t m0 x14 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">Umorzenie i odpis<span class="_ _0"></span>y <span class="ff3">aktualizujące</span> </div></div><div class="c x44 y2aa wb8 h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y2aa wb9 h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y2aa wba h8e"><div class="t m0 x13 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-5 639 </div></div><div class="c xd1 y2aa wbb h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y2aa wbc h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y2aa wb9 h8e"><div class="t m0 x65 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-5 639 </div></div><div class="c x9 y5ff wb7 h8e"><div class="t m0 x14 hd yfb ff3 fs4 fc0 sc0 ls0 ws0">Wartość księgo<span class="_ _0"></span>wa netto<span class="ff2"> </span></div></div><div class="c x44 y5ff wb8 h8e"><div class="t m0 x37 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y5ff wb9 h8e"><div class="t m0 x52 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">4 509 </div></div><div class="c x98 y5ff wba h8e"><div class="t m0 x26 hd yfb ff2 fs4 fc0 sc0 ls5 ws0">323<span class="ls0"> </span></div></div><div class="c xd1 y5ff wbb h8e"><div class="t m0 x7f hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y5ff wbc h8e"><div class="t m0 xcc hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y5ff wb9 h8e"><div class="t m0 x52 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">4 832 </div></div><div class="c x9 y600 wb7 h8e"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Zwiększenia<span class="ff2"> </span></div></div><div class="c x44 y600 wb8 h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y600 wb9 h8e"><div class="t m0 x52 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">4 414 </div></div><div class="c x98 y600 wba h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd1 y600 wbb h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y600 wbc h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y600 wb9 h8e"><div class="t m0 x52 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">4 414 </div></div><div class="c x9 y601 wb7 h8e"><div class="t m0 x14 hd yfb ff3 fs4 fc0 sc0 ls0 ws0">w tym nadwyżki<span class="_ _0"></span> z przeszacowa<span class="_ _0"></span>nia<span class="ff2"> </span></div></div><div class="c x44 y601 wb8 h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y601 wb9 h8e"><div class="t m0 x32 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y601 wba h8e"><div class="t m0 x7f hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd1 y601 wbb h8e"><div class="t m0 xb0 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y601 wbc h8e"><div class="t m0 x6e hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y601 wb9 h8e"><div class="t m0 x96 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y602 wb7 h8e"><div class="t m0 x14 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">Zmniejszenia </div></div><div class="c x44 y602 wb8 h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y602 wb9 h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y602 wba h8e"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">47</span> </div></div><div class="c xd1 y602 wbb h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y602 wbc h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y602 wb9 h8e"><div class="t m0 xf hd yfb ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">47</span> </div></div><div class="c x9 y603 wb7 hb8"><div class="t m0 x14 hd y604 ff2 fs4 fc0 sc0 ls0 ws0">w tym zmiany w <span class="_ _0"></span>skumulowanej </div><div class="t m0 x14 hd y605 ff2 fs4 fc0 sc0 ls0 ws0">amortyzacji </div></div><div class="c x44 y603 wb8 hb8"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y603 wb9 hb8"><div class="t m0 x32 hd y606 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y603 wba hb8"><div class="t m0 x7f hd y606 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd1 y603 wbb hb8"><div class="t m0 xb0 hd y606 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y603 wbc hb8"><div class="t m0 x6e hd y606 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y603 wb9 hb8"><div class="t m0 x96 hd y606 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y607 wb7 h8e"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Różnice kur<span class="_ _0"></span>sowe<span class="ff2"> </span></div></div><div class="c x44 y607 wb8 h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y607 wb9 h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y607 wba h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd1 y607 wbb h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y607 wbc h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y607 wb9 h8e"><div class="t m0 x96 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y608 wb7 h8e"><div class="t m0 x14 h31 yfb ff4 fs4 fc9 sc0 ls0 ws0">Stan na 31-<span class="ls5">12</span>-<span class="ls5">2023</span> </div></div><div class="c x44 y608 wb8 h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y608 wb9 h8e"><div class="t m0 x32 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y608 wba h8e"><div class="t m0 x7f hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd1 y608 wbb h8e"><div class="t m0 xb0 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y608 wbc h8e"><div class="t m0 x6e hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y608 wb9 h8e"><div class="t m0 x96 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y609 wb7 h8e"><div class="t m0 x14 h31 y1d0 ff6 fs4 fc0 sc0 ls0 ws0">Wartość księgowa<span class="_ _0"></span> netto<span class="ff4"> </span></div></div><div class="c x44 y609 wb8 h8e"><div class="t m0 x4b h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y609 wb9 h8e"><div class="t m0 x52 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">8 923 </div></div><div class="c x98 y609 wba h8e"><div class="t m0 x26 h31 y24b ff4 fs4 fc0 sc0 ls5 ws0">276<span class="ls0"> </span></div></div><div class="c xd1 y609 wbb h8e"><div class="t m0 x4b h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y609 wbc h8e"><div class="t m0 x4b h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y609 wb9 h8e"><div class="t m0 x52 h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">9 199 </div></div><div class="c x9 y1ee wb7 h8e"><div class="t m0 x14 h31 yfb ff4 fs4 fc9 sc0 ls0 ws0">stan na 2024-<span class="ls5">01</span>-<span class="ls5">01</span> </div></div><div class="c x44 y1ee wb8 h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y1ee wb9 h8e"><div class="t m0 x32 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y1ee wba h8e"><div class="t m0 x7f hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd1 y1ee wbb h8e"><div class="t m0 xb0 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y1ee wbc h8e"><div class="t m0 x6e hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y1ee wb9 h8e"><div class="t m0 x96 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y60a wb7 h8e"><div class="t m0 x14 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">Koszty </div></div><div class="c x44 y60a wb8 h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y60a wb9 h8e"><div class="t m0 x25 hd y24b ff2 fs4 fc0 sc0 ls5 ws0">115<span class="ls0"> </span></div></div><div class="c x98 y60a wba h8e"><div class="t m0 x97 hd y24b ff2 fs4 fc0 sc0 ls5 ws0">92<span class="ls0"> </span></div></div><div class="c xd1 y60a wbb h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y60a wbc h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y60a wb9 h8e"><div class="t m0 x25 hd yfb ff2 fs4 fc0 sc0 ls5 ws0">206<span class="ls0"> </span></div></div><div class="c x9 y60b wb7 h8e"><div class="t m0 x14 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">Umorzenie  </div></div><div class="c x44 y60b wb8 h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y60b wb9 h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y60b wba h8e"><div class="t m0 x22 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">215</span> </div></div><div class="c xd1 y60b wbb h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y60b wbc h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y60b wb9 h8e"><div class="t m0 x9f hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">215</span> </div></div><div class="c x9 y60c wb7 h8e"><div class="t m0 x14 hd yfb ff3 fs4 fc0 sc0 ls0 ws0">Odpisy aktualizują<span class="_ _b"></span>c<span class="_ _1"></span>e<span class="ff2"> </span></div></div><div class="c x44 y60c wb8 h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y60c wb9 h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y60c wba h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd1 y60c wbb h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y60c wbc h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y60c wb9 h8e"><div class="t m0 x96 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y60d wb7 h8e"><div class="t m0 x14 h31 y1d0 ff6 fs4 fc0 sc0 ls0 ws0">Wartość księgowa<span class="_ _0"></span> netto<span class="ff4"> </span></div></div><div class="c x44 y60d wb8 h8e"><div class="t m0 x4b h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y60d wb9 h8e"><div class="t m0 x52 h31 y24b ff4 fs4 fc0 sc0 ls5 ws0">9 038<span class="ls0"> </span></div></div><div class="c x98 y60d wba h8e"><div class="t m0 x26 h31 y24b ff4 fs4 fc0 sc0 ls5 ws0">153<span class="ls0"> </span></div></div><div class="c xd1 y60d wbb h8e"><div class="t m0 x4b h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y60d wbc h8e"><div class="t m0 x4b h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y60d wb9 h8e"><div class="t m0 x52 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">9 190 </div></div><div class="c x9 y60e wb7 h8e"><div class="t m0 x14 h31 yfb ff4 fs4 fc9 sc0 ls0 ws0">stan na 2024-<span class="ls5">12</span>-<span class="ls5">31</span> </div></div><div class="c x44 y60e wb8 h8e"><div class="t m0 x4b h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y60e wb9 h8e"><div class="t m0 x32 h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y60e wba h8e"><div class="t m0 x7f h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd1 y60e wbb h8e"><div class="t m0 xb0 h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y60e wbc h8e"><div class="t m0 x6e h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y60e wb9 h8e"><div class="t m0 x96 h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y60f wb7 h8e"><div class="t m0 x14 h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">Koszty </div></div><div class="c x44 y60f wb8 h8e"><div class="t m0 x4b h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y60f wb9 h8e"><div class="t m0 x25 h31 y24b ff4 fs4 fc0 sc0 ls5 ws0">115<span class="ls0"> </span></div></div><div class="c x98 y60f wba h8e"><div class="t m0 x97 h31 y24b ff4 fs4 fc0 sc0 ls5 ws0">92<span class="ls0"> </span></div></div><div class="c xd1 y60f wbb h8e"><div class="t m0 x4b h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y60f wbc h8e"><div class="t m0 x4b h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y60f wb9 h8e"><div class="t m0 x25 h31 yfb ff4 fs4 fc0 sc0 ls5 ws0">206<span class="ls0"> </span></div></div><div class="c x9 ye7 wb7 h4e"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Zwiększenia w t<span class="_ _0"></span>ym:<span class="ff2"> </span></div></div><div class="c x44 ye7 wb8 h4e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 ye7 wb9 h4e"><div class="t m0 x25 hd y24b ff2 fs4 fc0 sc0 ls5 ws0">124<span class="ls0"> </span></div></div><div class="c x98 ye7 wba h4e"><div class="t m0 x97 hd y24b ff2 fs4 fc0 sc0 ls5 ws0">92<span class="ls0"> </span></div></div><div class="c xd1 ye7 wbb h4e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 ye7 wbc h4e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 ye7 wb9 h4e"><div class="t m0 x25 hd y1d0 ff2 fs4 fc0 sc0 ls5 ws0">216<span class="ls0"> </span></div></div><div class="c x9 y610 wb7 h8e"><div class="t m0 x14 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">-nabycia </div></div><div class="c x44 y610 wb8 h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y610 wb9 h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y610 wba h8e"><div class="t m0 x97 hd y24b ff2 fs4 fc0 sc0 ls5 ws0">92<span class="ls0"> </span></div></div><div class="c xd1 y610 wbb h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y610 wbc h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y610 wb9 h8e"><div class="t m0 x22 hd yfb ff2 fs4 fc0 sc0 ls5 ws0">92<span class="ls0"> </span></div></div><div class="c x9 y611 wb7 hb9"><div class="t m0 x14 hd y612 ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ff3">nabycia jednost<span class="_ _0"></span>ki zależne<span class="ff2"> </span></span></div></div><div class="c x44 y611 wb8 hb9"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y611 wb9 hb9"><div class="t m0 x32 hd y612 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y611 wba hb9"><div class="t m0 x7f hd y612 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd1 y611 wbb hb9"><div class="t m0 xb0 hd y612 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y611 wbc hb9"><div class="t m0 x6e hd y612 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y611 wb9 hb9"><div class="t m0 x96 hd y612 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y613 wb7 h8e"><div class="t m0 x14 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ff3">nadwyżki z pr<span class="_ _0"></span>zeszacowania<span class="ff2"> </span></span></div></div><div class="c x44 y613 wb8 h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y613 wb9 h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y613 wba h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd1 y613 wbb h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y613 wbc h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y613 wb9 h8e"><div class="t m0 x96 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y48b wb7 h8e"><div class="t m0 x14 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-przeniesienia </div></div><div class="c x44 y48b wb8 h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y48b wb9 h8e"><div class="t m0 x32 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y48b wba h8e"><div class="t m0 x7f hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd1 y48b wbb h8e"><div class="t m0 xb0 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y48b wbc h8e"><div class="t m0 x6e hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y48b wb9 h8e"><div class="t m0 x96 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y614 wb7 h8e"><div class="t m0 x14 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">-inne </div></div><div class="c x44 y614 wb8 h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y614 wb9 h8e"><div class="t m0 x25 hd y24b ff2 fs4 fc0 sc0 ls5 ws0">124<span class="ls0"> </span></div></div><div class="c x98 y614 wba h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd1 y614 wbb h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y614 wbc h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y614 wb9 h8e"><div class="t m0 x25 hd yfb ff2 fs4 fc0 sc0 ls5 ws0">124<span class="ls0"> </span></div></div><div class="c x9 y436 wb7 h8e"><div class="t m0 x14 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">Zmniejszenia w <span class="_ _0"></span>tym: </div></div><div class="c x44 y436 wb8 h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y436 wb9 h8e"><div class="t m0 xf hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">10</span> </div></div><div class="c x98 y436 wba h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd1 y436 wbb h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y436 wbc h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y436 wb9 h8e"><div class="t m0 xf hd yfb ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">10</span> </div></div><div class="c x9 y615 wb7 h8e"><div class="t m0 x14 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-zbycie </div></div><div class="c x44 y615 wb8 h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y615 wb9 h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y615 wba h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd1 y615 wbb h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y615 wbc h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y615 wb9 h8e"><div class="t m0 x96 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y616 wb7 h20"><div class="t m0 x14 hd y617 ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ff3">przesunięcia do gr<span class="_ _0"></span>upy </span></div><div class="t m0 x14 hd y210 ff3 fs4 fc0 sc0 ls0 ws0">przeznaczon<span class="_ _0"></span>ych do sprzedaży<span class="ff2"> </span></div></div><div class="c x44 y616 wb8 h20"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y616 wb9 h20"><div class="t m0 x32 hd ya1 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y616 wba h20"><div class="t m0 x7f hd ya1 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd1 y616 wbb h20"><div class="t m0 xb0 hd ya1 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y616 wbc h20"><div class="t m0 x6e hd ya1 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y616 wb9 h20"><div class="t m0 x96 hd ya1 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y618 wb7 h8e"><div class="t m0 x14 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">-inne </div></div><div class="c x44 y618 wb8 h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y618 wb9 h8e"><div class="t m0 xf hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">10</span> </div></div><div class="c x98 y618 wba h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd1 y618 wbb h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y618 wbc h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y618 wb9 h8e"><div class="t m0 xf hd yfb ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">10</span> </div></div><div class="c x9 y619 wb7 h8e"><div class="t m0 x14 h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">Umorzenie </div></div><div class="c x44 y619 wb8 h8e"><div class="t m0 x37 h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y619 wb9 h8e"><div class="t m0 x96 h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y619 wba h8e"><div class="t m0 x22 h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">215</span> </div></div><div class="c xd1 y619 wbb h8e"><div class="t m0 x7f h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y619 wbc h8e"><div class="t m0 xcc h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y619 wb9 h8e"><div class="t m0 x9f h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">215</span> </div></div><div class="c x9 y61a wb7 h8e"><div class="t m0 x14 hd yfb ff3 fs4 fc0 sc0 ls0 ws0">Zwiększenia w t<span class="_ _0"></span>ym:<span class="ff2"> </span></div></div><div class="c x44 y61a wb8 h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y61a wb9 h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y61a wba h8e"><div class="t m0 x22 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">215</span> </div></div><div class="c xd1 y61a wbb h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y61a wbc h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y61a wb9 h8e"><div class="t m0 x9f hd yfb ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">215</span> </div></div><div class="c x9 y61b wb7 h8e"><div class="t m0 x14 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-amortyzacja </div></div><div class="c x44 y61b wb8 h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y61b wb9 h8e"><div class="t m0 x32 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y61b wba h8e"><div class="t m0 x22 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">215</span> </div></div><div class="c xd1 y61b wbb h8e"><div class="t m0 xb0 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y61b wbc h8e"><div class="t m0 x6e hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y61b wb9 h8e"><div class="t m0 x9f hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">215</span> </div></div><div class="c x9 y375 wb7 h8e"><div class="t m0 x14 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ff3">nabycia jednost<span class="_ _0"></span>ki zależne<span class="ff2"> </span></span></div></div><div class="c x44 y375 wb8 h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y375 wb9 h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y375 wba h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd1 y375 wbb h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y375 wbc h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y375 wb9 h8e"><div class="t m0 x96 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y61c wb7 hb9"><div class="t m0 x14 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">-inne </div></div><div class="c x44 y61c wb8 hb9"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y61c wb9 hb9"><div class="t m0 x32 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y61c wba hb9"><div class="t m0 x7f hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd1 y61c wbb hb9"><div class="t m0 xb0 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y61c wbc hb9"><div class="t m0 xcc hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y61c wb9 hb9"><div class="t m0 x96 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y61d wb7 h4e"><div class="t m0 x14 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">Zmniejszenia </div></div><div class="c x44 y61d wb8 h4e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y61d wb9 h4e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y61d wba h4e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd1 y61d wbb h4e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y61d wbc h4e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y61d wb9 h4e"><div class="t m0 x96 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y61e wb7 h8e"><div class="t m0 x14 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">-zbycie </div></div><div class="c x44 y61e wb8 h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y61e wb9 h8e"><div class="t m0 x32 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y61e wba h8e"><div class="t m0 x7f hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd1 y61e wbb h8e"><div class="t m0 xb0 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y61e wbc h8e"><div class="t m0 x6e hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y61e wb9 h8e"><div class="t m0 x96 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y61f wb7 hba"><div class="t m0 x14 hd y9f ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ff3">przesunięcia do gr<span class="_ _0"></span>upy </span></div><div class="t m0 x14 hd y5a9 ff3 fs4 fc0 sc0 ls0 ws0">przeznaczon<span class="_ _0"></span>ych do sprzedaży<span class="ff2"> </span></div></div><div class="c x44 y61f wb8 hba"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y61f wb9 hba"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y61f wba hba"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd1 y61f wbb hba"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y61f wbc hba"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y61f wb9 hba"><div class="t m0 x96 hd y9e ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y620 wb7 h8e"><div class="t m0 x14 hd y621 ff2 fs4 fc0 sc0 ls0 ws0">-przeniesienia </div></div><div class="c x44 y620 wb8 h8e"><div class="t m0 x4b hd y622 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y620 wb9 h8e"><div class="t m0 x32 hd y621 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y620 wba h8e"><div class="t m0 x7f hd y621 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd1 y620 wbb h8e"><div class="t m0 xb0 hd y621 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y620 wbc h8e"><div class="t m0 xcc hd y621 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y620 wb9 h8e"><div class="t m0 x96 hd y621 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y623 wb7 h4e"><div class="t m0 x14 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-inne </div></div><div class="c x44 y623 wb8 h4e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y623 wb9 h4e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y623 wba h4e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd1 y623 wbb h4e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y623 wbc h4e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y623 wb9 h4e"><div class="t m0 x96 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div></div><div class="pi" ></div></div><div id="pf38" class="pf w0 h0" ><div class="pc pc38 w0 h0"><img class="bi x0 y0 w3 h8b" alt="" 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6X4eCje/rBEqzPMXXJMO1nf1JefnfBx1ZxQJNE3ON7c3j9lmTer4OBAr+99dde29WkURSVEBxME+eKfj8PtBwAAAAAAINU8LHel21N7Vm1Zm6qQScOCvPuHxnsGx/sHx+Yu6euj2rd95Tee2yqVipLjwwxG288XSDU8xggjgkDoofOCSChQR/hHh/mLxSKr1R4V7s/xi9UC5WXFJ8SEuCvdCIKQiIWrVi4rq26bN9WYTJbOnuHJSTNJflztEomhEd2IZmLeui6ZVJKxXF2Qk+AmFSOEfLyU6/KTfv/XEywHw6ABAAAAAABINQ9HKZeGhfiqFG4kScrlEh8vlZtU5BqsbCZvT0VastrTQ04QhEIu9fVWUBTF3avy5GF4qGSP7ch9au8qb08FSZI8x7u5iVh2se49KqWbWCRwDr5GkmR4iE+AvwdFknOzEMfjSaN1TGf4WCaNIQhkczAjmgm9YWres6dQSJPiw7ynR10jSVIuE9M0zXIM3IQAAAAAAABSzUM9jVMUJaApZ30FQRAURZLE/HUXIqFAqZBOTzJDkCRJksTfL9RIxMLstJivfWFzVLg/Td+epgZjrNObFk0Xd9UQKRRShUxCkgQ3XwWPzWbX6o0fy6QxBEHY7YzJbJ2ass27gJtUHBbsS7nm21lkCiEAAAAAAAAg1dzv8/gSFyQJgqI+uUHkVAq3rNTomZHmAYiFAqGAXig+MCy7UAh5gLPIsKzRZLZa7fMOFSARC708FXC7gYdR29j9tw9LOrqHEUJREQGP785NS45CCBVeqb187daGgpR1+ckIoe7e0bcOF00Ypr7+7JbYqCCEkGnKeujE9ZOFla5VrcpJ/Nqzm8ViofN/3ztacq7oJkmS//ZPjybEBDv/WH6z7fDJ0vyshF2bMxFCI2MTH525UVhc6/x4blqz/MAjBa4VjoxNvPjKcde4gjRNfvnpTevyk6npFp7f/+933RXSL+xf5+OldL2ru2/0zYOXgwO9dm3K8vFSXiypO3yyVDN+Z4SPxNiQLx5YFxnmPyJe4n4AACAASURBVPM8TBim/vJuYWnlnRmf9mzP2b8rVygQIITeOlRUWFz7H//6eFREgPPVcZ3h5TfPWWz2Jx4pSIoPu73p3pEjp8oomvrC/rWe7nKEkMVqv1re9PKb58KDfb7/rT3+Pu7TXxRcdX3n//z+Q4TQD7+1Jy1Z7fxSGh7V/+dvD2enR29fn+6ukr9zpPjClTqj6c7I8knxoY/tyHVt0clisRWXNb36znmEEE1TSfFh//7P+51bP3Ti+rGz5a4lvTwVL/77F9yVMoRQc8fAS6+fGRzWuV5dl5/8yJasoACvmSu/dLX+zYOXA/08n9yTnxQf7vxjc/vAf/3vkc1rUp/cs8r5FwfDHDx+/cNTZT/6zt4VSZH0dGnLH147rRmffOHJDaHBPs6//PpPx65VNLvWv3V92r4dK1VKGUKosLj2T2+enXWL+vm4f+tL2/18VL/840etnYMzX/q3f9qdsTxaIJj9K/wfvz1UXdf5yNbsbevTXHOIDY/qD58qLbp2Ky1F/fTe1WHBPs5TdK2i+aOz5V/YtyZrRYx+wvTa+5c045Mv/vsXeJ7vH9J++yev83dXy3//nx5JTVaLRQLXX3oGNG8dKqq91T3zPD+6NXvrurRLV+uPn6/Yu2NlQVaCbsJ46kLVR2fK/f08/t939wX4eSCEWI67Wd/1X/975Mff2bsiKdJVSjWi0f/8d0cGhrXffH7byoxYiVjk/HtTW/8Hx67eau7btj7tsR25KqWb8248daGqo3vk+Sdu39gtHYP/9p9vO9/i6S5/8/ffnHkIR06WHjlVarPfrtVPS1F/8fF1gf6eCKGr5U2HT5bmZcZvWbtCLpO4lj9XVLNrc+aOjRnOv0wazBdK6q5VNH392S2+3sqDJ66fu1wzcxPL4kJ/+r19IqFg7nfOzfqOdw5f6Rm40yj9ucfX7tqchRDq7h/98FTZ9YoW10tREQFffnpDdEQgQkirM7x+8LJOb/rVT56ZucJDJ69/eKr0lV98xctTiRD6zk9e7+obdb26cVXKrs1Zgf6e7x+7WnS9YdemjG3r050vdXQPHzpZyrLc15/d7D3jO2RoRPdfv/8wNSny+QPrEEIcx/3xjbNXShv/5Wu7MpZHue63n//uSG1D9+Z1qTs3ZLjerp8wvXWo6EpZo2tt6SlRTz22KizIByHU0jHwtw9LwoN9tm5If/29i5W1HXPPj5en8g8/f17mJnb+77//5tCt5p7tG9K2b8iYOSHen98+P6zRP7YjNzE2ZNYaRscmThZWnr5YffuhRSTITov9zpd3IIRYlqu+1fk///vhV57ZtK4gRTD9LPT7v54qrWr92b88HhcV5FrP7149aTJb9+3IRQgdOnG9ur7zzoOQSLg2P+nLT21ECOkmTKcvVFXWdvz4O3v9fT1m7cxX/u3PI6P6WHXgD775qPNj7jKmNfzx9dP1Tb0Zy6P27cyNigho6xo6dOK6p7vswCMF7krZ1fKmV98tNE2PgeQmFRVkJ37lmU0IIYbhWjoGfvyL92aucPeWrH07c6USEUKorKrlzYNFj+/Oy06LlUz/KvUOjL1zpNjTXf7I1mx/H/eSG43vf3R1RDMx8377ytMbXd/zkGrAp5qbm0gd8VCRBiFEURRFUcQC/Xt4Hi3eS+e+cg3HcRarY4GJepCAptymf+oAeAB1TT1/fO0MSRLb1qd5qOTN7QM3qts83eXhIX6Dw7rym+3x0cEIIc345PHzFYVXandvzvL2VDh/NX/8y/cbWnqf2F3gfDhDCP3kV++3dQ//6sfPKBVShFBHz/Dla7dMZltKQrivl9KZwDXjhrKq1pBAb+dK3jtaUlbVmpEaFRsZNDo+0d49cq2iOS8z3mZnahq6fvWnjwxGy9ef3eJ8+Ktv7v3pr97v7Bn50hMbhEIaIVRR0+7rpdxvc8w8KOOUtbK2Y8pi27jKgRAaHNY1tfUnxYety0tGCA2P6Stutv/01x8c2J2/dV2a8y39Q9pv/fiv/UPjP/jGHoQQj/HwqO63fz7Z2T3yr994RCYVOxzM1fKm6vpOfz8PmVTsPHXni2u0elNmaowrY/QMjF+rbIlVB0qnf0THdYbSytbm9oHWjsFVuct2b85y/h1jrBmfPFdUgxDy93VfFhfq/F5ypiBPD5m9gEUItXcNt3cNbV67YllsqPON3l4Kv+lo5Io0F6/Wv/b+pbBg74KsxCmztb17+INjVx/fnc9xfGvn0KVr9e/84dvOhX/220Nf/O5Lr/ziK77eqkmD+Wp5c+qyiFU5iQqZ9EZ16/FzFVar/YlHC1zBZkw7eaWs8UpZY0xkYESoryvV2OxMc/sAQuhOqnFwb3xwubSyZdXKxJSEcFeqOXauPMDXwzlaTF1j98Hj12+19OakxcaqgxBC9c295y7f1IxNPL47PyoiICrC/+m9q12H1js49sb7l4xTVh8vpd3OVNd3Wmz2f/7KLuerV8oafvrrD7atS/viE+sVMunMoH7jZltdY49cJkmKD3U9CFqs9oaWvnNFNX2D4xEhvs5Uw3H84LD26o2mrWtTEUJ2B1vX1NPTr3G+xTRlPV9c89SegtW5SUL69m99SJA3fXdhnGnKWl3XiTHetj7Nx1OFEJJIhDGRgc7n42sVzbmZ8Qghu51p6xw6V1Tj461csSzihac2IoQwRmNaw7mimhee2jCzjr+sqrWta6iytiNGHRgTGRAc6O2K35W1HcWljQ6GjY0Kys9KcF6O1s6h6rrOx3asdCafn/7qA4lEtHdbjt3BtHYOvvjK8e999fZ5++7/e6O4tGHv9pyIUD/nZXrpzTNtXUM/+c5jty9KYw9JEOnL1c5U0903eqGk7sPTZb4+Kleq0U9OldxorG/s8fZU2B1sU9tAdX3nH37+Jdf+e3sq5i2y/P1fT5+5WJWUELZne45ULEIItXUNXrxaL5WIN6xKMU1Z6xp7JgxTT+1Z7aGSdfePni+q+c3Lx//l67ujwgNsdqausWdoRD9rnV29oxeu1LlCWmlVq0IueWRLlo+X6lZL76mL1WM649N7V0vEwraOwTM0GR8VHBHm5/wUnzhfsXlNqrNvqovZar9a3ux8OGZZruj6rZdeP7M2LynAz8PVaba1c/DUhcpJo5kgUXqy2pVq7A7mVnOvVm/cvTkzPMSvrWuovKZdP2l6/on1CTEhkwZzZW2HzebYvztv9cplseogluPauoZ+/adjz+5fuyo7ESEkkYiE08GptXPwZGGlxWKlKDIjJWpmqmlqG+jsHVmfnzLrbDS29r381rn+wfHcrAR1qB9CSKOdeOtgcVff6Ev//QJJEr5eqrNFNeoI/9W5y5ypZmRMf/hkac2trm3r04L9PWUyiTMAXClr9PFSYoQMRnN1faeDYfdsy1Ep3BBCFE2GTZdT2O1MW9fQtYpmi9U+94pfLW+amJyqrO1Ym5+cnxUvFgnvfFQbusuq2spr2iiK3LQ6FSFkMJpv1ncF+LnbHSxCaEQz0dDSl5Uas6EgxWZ31DR0v/pOIUmRLzy5AWOsnzQVXb/lOm9Xyhr+8NoZlUK6ac0KiVioGZ+8UtaYn53AzWhXM2W23qzvCvDz2Lwm1bn+xtb+GHXgljUrnF93N6rbfvLL9/fvzt21KQtSDfi0E9C0Qu720FUoBEWSC9XVEB9f7RNBEByPGYabNyYRBCJJgqRguiTwEBU1Dd2Nbf1ffmrj/l25blJxd5/GaLIo5NK7KjEmp84V1Zy5VL0qJ/GJRws8PRSTBvPRMzcuXq3/3gvbn9m3WqlwcxWD/eaV41mp0Y/tWOl8SlAq3IICvY6dK89MjZ5br9g/pC2tbHFXyb705AZfL5V+cqp/cFwulzgLqt86eLl/SPuLHz61YdVyhBDP81mp0ZrxyZdeP5Oeok5dFrn04gk3qXhFUuSe7TkIIYPJEhro/ebBy298cDkowDM5PnxcZ3zr0OWK2o4//Pz5PdtynJHDYLRoxiff/fBKWop6w6qU5IRwqURU19RTkJPoTDUNLf0Wq0M3YWpu68/Pinc+bQyOaC1We2SYn0Qimi701bd0DGxak9rU2n+hpM6Valyf4i1r084V1ezcmLE2P3negm2lwi0/K2FtXtJCR6ebnCq/2abVGX787T2ZqTE2m6O7X2ObkfRoinIeu7Ms/H/+cLS4tGH7hvTpyp+wHRszvDwUacmR3/zx6yXlTXlZ8a5U09EzqtFO5mbGIYQqatv37ljprINSyCXRkQHt3cOa8UlfbxXH8YMj2rrGbk8P+dnLNS88udF5LG1dQ8Ma/ZrcJOfz8XtHSyprO/btynt0a7avtwohlJ0e+9ahy4XFtZ4eiqiIgIhQv4hQP1eZ96GT18Vi4eO787w9FcOjeooiA/08XceSkhj2u1dPvvHB5dAgn41rUt2mz3lxaYOPp3JdXnJX72h3nyZ1WeTM0xUe4itzE58vrlmRHBkXFbyU+2d5YsQjW7JmPo3NKzLMb8vaFWHBvosvppRLk+PDPjh2LT87wZki5nW+uDYxLkQiFtY29IyMTbhSjVNcVJDJbCssro2KCPC/O+Uap6wVNe23mnv/50dP7dmWw7Lc4IjOmdN4nj9RWPnukStf+8LmZ/et9fVROas9p8zW37xy4ujpG188sC4hJsTHW9ndN6oZn4wI8XNmhqFRHUES7V1DbZ1DMepA59fCwJBWHe7v6aEYHZtwfspcl2Yhpwor3zlctGHV8mf2rY4I9XM+u49pJ1s6Bn297xxFcIDX1vVpgX4eg8PaCYP5xPmKTatTo8Lvo/g8LNhn89oV4SG+OemxmvHJy9duZSyPWpkeV1LWWFrVeuNmW0SYX1fvaHFpo8xNsnlNqlQ6f/kgy7K1jT0//92RZXGh33x+W0igt+v3/UpZo4+3KmN5VHlNe1vXUHREgOtTjxAK8vdcl5+8fFnkmNbA8fypC1UJsSEJMXcqVWRukpUZcQghB8OWVbX+7tWT6SnquSew6PqtAD/3iJDYsqrWtu7hiDB/V7XDvEbHJk5dqKpt6H5qz6rHduY6v5cMRjPm0X/+7nBOeuyB3fn+Pu4xkQE3bra7HvebWvuHR/VubuLymvb8rHhnqmnrHBzTGXIz44L8PQ1GM0IoMtRv+4Z05yf3viQnhDe29l28WrciKWLm5+j0pWqZTOy36AplbpLlyyL2bM9hGDY02Ke0quXo6RsvPLlhugKfcp23lMSwwit1xWWNBTmJi5+lmaQSUUpCuHMNpilrWIjv6+9ffO29iyEB3qlJkZ/PBwN4rPyH4QwkD7kSjNAiY0wLaEoqEX+M+7zQljBGHMcvVI0DwFIYTBazxYYxdqb0iFDflMRwT3fFrPqcg8evRYb7P/f4uuAAL4SQbsJ47GyFOszv6cfuRBqE0HMH1oUGeX9w7Jpp6naDAYlEtGtTlmnKeqGkbnhGLb+r7NxssfM85jmMEPJQyVISwyND/Wx2prVjsLSydX1+sjPSIIRIkgwJ8v7ul3f0DoydvXTT/qB3vlIuXZWzbPPaFR3dw0XXGhBCGu3kh6fK8jLjnJHG+UWhUrp97dktBEkcO1dusdhi1YExkQGd3SOuQ2vtGAwP8fHzdm/tGBwe1Tt/EXv6NVKJyFnB5Ty9DS19JrPtwO68zNSomvquzt6RWd9IOzdlqBRur71/yWyxP9gR2e2Ms4mas6RfLBbGRwcv9Hu8Ni9ZLBLWN/Va767gQgiFhfh6uMtMZpvVfme4kdaOwSmzdf/O3JSE8Pau4YaWPuff3ZWyzNRo/YTJWWPDsmx9U4/V5nhkS1ZdQ/eIRu98YLpZ3yWg6fTlUQq5W2Nr343qttiooHX5ya4Ho0A/j7V5Se5KWVl1a/eMVkMIoc7e0cMnS52ha95jUYcHfPP57QzLHT9fYZpupKebMJZVtsZEBuzdniMS0bUN3aN333iRYX5pyZHdfWMXr9b/n3zoPD0U29anD4zojp6+sdAynT3DN291FWQl7NuZO2EwNbT2z2yFiBBKS1ZHRwZU1LTfnNEoyHU/6CZM6PZ02IimqbBgn9Urlzkrpv763kVvL8Vzj6/1m440CKHdW7MTY0MuXavvHxz3dJcviwubNFlGx26P89k/rEWISIwJ0U2Ymtpu3wB6g0kzPpmdFrP0Ax/XGd4+Uuyuku3dkROrDnJVR/h4qQqyE2PVgXPfopBLQ4O8GYabNJof7GwH+HnERgXpJ6fGdUYfL+XG1cuVCrdrlc29A5rq+s6mtv6Nq1KWxYUu9Hazxf6fvz1MEMT3v/FobFTQzCLL88W1qcsiDuzOFwnpytrOsfmGRUUI+Xgp46KCMMauCsD7cvZyTXqK+sAj+TRFVta0a/XGWQuYpqynLlRdLKm7XWzRN1pa2RIa7LNn+0pXxY5S4bZjY3pEmN+r7xQ6v0u3rEtr6xwa0Uw4P6d1Tb0+Xsqk+LDmtn795NTtEo3uEYVMGh0R6GoL98B8vZT5mfEXS+q6+zTM9LSEja39tQ3dKzPinM0L710qLaC9PZW+3irn7T3vF4JCLtVPTvH8A3ZslsskeZnxOzdldvdpLkyfUkg14DOOYVgHw/J4/mZmIpHAQyVbepd9juMWGlkAY0wSJE2TC81+Y7MzE4YpuCLggSXGhrhJxO8fu/rqO4VdvaNzF6hv6nnvoxKlXPrlpzY6W9Q4f+k7eobTU6JmNZL2UMniooMaWvrsMx6LM1LUWStiLl2tr6hpm/UkHRHqGxXuX36z7dcvH5vZDN1ms/cNjtkdTPaKu56ZSJKMjw52V8lqG7tZ9sHzvFIhTYgJkcslVXWdDoYdGdVrdca8jLhZiwUHeoUEetc39dodrFLhtiJZ3dk76pzldnBY2z80nhgbkp4SqZswjYxNIIR6+jWtnUOBfh4J083cR0b1t1p6g/w8li+LzEiNHtFMzDxMZ6rx81Ht35VbfrPtYkndvO037v2U7C6Piw4e15v+8Nrpvx0tuccXDsthhCmKnFvZXFbd2jswFuTv6eUud/5laERX39QjFYvyshJiIgPtdqa06na/I4VM4qwuq2vqQQgxLFfb0K0O99+9OdNstdc397AshxC6cqMx0M8jIthHLBI0tw9MGM0rkiID7m55H+jnEejnMTw60dN/p6PF0KjuxPmKSYP5y09vnFUXMVOMOjA5IfzGzXbz9KmrbegeHZ+MjgzMSY8NC/apa+zp6Bme+RY3qXhFsjok0OvS1fr6pp5P/kMnFgkSYoIzl0cdP19R09A17zJFpQ1CAR0VEbAmL0kiFpVVtY6O3TX1s5eHIictBhHowpW63oGxuw9QFBUeIBQKXn//0ot/PjGrLKyypj0zNcbLQzFz+gGlXBoV4d8/pHWGh6S4UIRQ3+CY2WKbzurClRlxFEV19o4ihPQTpobmXozxiuT7KMxu7Rxqbh9MS1HP7AW3uGGNvry6TeYmjgzze+ATznM8QRDOOz4zNTo3I65vYOzYuYprFU0eKtmjW7NlbpJ532icsvz2Lyf7Bsd++O09GcujZhaJ1jf3tLQPrEiKXL4sQh3mX9PQNbdd3J0d4DHG6AFKVOsau1vaB9NT1CmJ4epw/8q6zmHNXVtp7x7+29Erja39rtKlcb1RNzkVFx006ySLxcKEmJD2ruEx7SRFEevykswWm+tzWtPQFaMOzEmLGdcZB4d1dgczaZiqa+7x9VYGBXh+LLf9c4+vG9carlc0T1ludzw+UVghEFDpyWpPD/lS1mC22JrbBwaGtHHR89dwVtV1aPXG2KhAwUP0MpDLJAkxIR7u8vKbbZ/bBwNogfYZx3E8PyN5TBqmDEYzN98IaCRJKBVSb0/FIgUFLMcxHOtaYGRswlV0MTfX0DTpJhELhYK5BasIIZPZNnMWIMxjh4NlWA4uGVii9GT1N5/f9s7hojc+uHSrpXdlemxBduLMDvFnL9+UiIUvPLVxxXTZv4NhtXqj3cH4+ajmKxn1tFjtM8cAVCrcnn5s9Xd/+sbFK3WzerWGBHofeCTfbLVfLKlvah+oru9ckRy5OmeZzc6M6YxCocB7vqefkCDvB67WcJFKhDI3ybjOYLM5Bkd0AgE1b7OK4ACvyroO59HkpMd+cOxaQ2tvTGRAY1u/1eZQhwdEhPq9d7TE2dm0s3dUqzclx4d7TVd29Q+Pt3cPP7o1WyIWqsP8vb2U54tqnj+wftZW9m5fWXil7pW3z+Vnxc/dB8345LtHiq9XNiOEJGLh6pXL0lOiZi7grpJtWp06rJm4WFL3q5c+6h3QhAf7PvFowbwH/tahIoqistNiXFXKF6/Wj+sMUomouX0wISZ4x8YMV3P5xta+oVFd9ooYLw9FYIBnUIBnza2u4VF9gJ+HQEAH+XtGRQSU3Gj6zgs7HAxbfatrZXpsckJ4eLBPza3uTatTTWZrdV3nyoxY51PjuM5oszl8vFSzin49VHJ3dxnDsHYH4yp+vlredKWsceu6tFnJdr5bzqOwuJad/t4rKm309lKGBft4eSiS4sPeP3q1qX1gRbJaOqN1UFREwNo85o0PLh07V/696V46izh7uWZkbMLZ4jEtSZ2fneDqRn/3Q1Xn7/962tl9P9jfKy8rfqE+x57u8gO78//152+/ebDotz97bp4tXrqZFB+qVLgF+HokxoZU1XUMjeqiI+9aW8byqL6BsWvlzdcqmlflJM64t0VZK6K/9MS6k4WVv3n52JTZqpBJvvPlnTzPj+sMRpNlZucQFx8vJc/xLMsjhJYvi/D2UDS3DQyO6BBCfQNjvl6qtXlJgyO6rt5Ro8kyopmoa+r19/VQh93ZpQnD1M9ePOiK6y88tcHHUzlzQ1qdgWHY0CBvmVTifAa9Ud3mLJjzUMkKchKT4sKcSza19f/u1RNymUSrM1msjm98cdus4TGWrqGlr6q+MzTQKyTIy3mz5WXGNbT0vnO4WKV0274+faFrZLc7Kmrax7WGXZszN07XGLucvlDt662KDPMTi4UZy6NqG3ua2vuXxYXIZdJZS3b2jJRWtUilouSE+z6Ek4WVAX7ukWH+YpEwc0X0X9690Nw2EB8VLJdJ+gbGxnUGmiI93OWrVy7LWH77O2Fqymax2md2v7n9nEpT/j4qjLF+csrbU+n8nBaXNmwsWG4yW1vaB/dszynISjhz6WZb12B2WszAkLarZzRjedTMdFRd3/niK8fd3MQIoYgQ3/UFKX4LlzjMkrE8KiUxouh6w+4t2e5K2eCw9lp584oktevbZiH6SdPZSzfHtJMWq31EM7EqJ3HnpkzXqw4He+J8pTPY1zX2iEWCDfkpMz/sD1TuIFQp3DRaw+f2wQDqaj7jJgxTDsedsueBYa1m3MDP19dFKhGHBHp5qOQLj+yMdROm7j6N8+29/WOllS1my/xjpmGMRELa010uc5PMO/mowWiua+rRT96ujWUYtr17GKbgBEunVLg9uafg+9989PFdeVq96ZW3C986XOQq28YYK+RSlVLW3TfaO918gmW5ScOCrUHm7W+WkxZbkJNQ29h9o7rN1YLLaWVG3A+/teerz24K9PU4dOL67/9y+mp5E8fxi9RafFyjl9MUKZWKOJ43L7atO/9OS1L7+agqatp1emNb55CPlzI8xDctOVIiFrV1Do5pDQND4zRFuhrS6CdNt5r7LBa7szGYp7siLyu+vrm3tWNw1lYiQv2eeWx1Q3Nf4ZXaKbNtzvcAdjCszcbYbIzNzsxbnqIO9//OC9v/+au7VuUkXiyp+8VLHx06cd31KsNyv375mPO/m7e6nn9iXU76nUGBWIaz25m+gfHG1j5/X/fk+DBnua/ZYrvV3McwXFx0MEIoIsQvPUXd3TdaWdcxffNIVyRFNrb09Q6MjWuNbZ3Da/OTvT2VOemxxaUNDgfb3D6g1Rtz0uOUcilCyGK1z7vzCBGzBl/p6h05VVjl46VcKJvNIpOJnSXxQ6O6qtqOqHB/55gWmanRcpmktqFnaER3120vl+ZmxsXHBBeVNty81XnP9bMsa7MzzkvAsNxCX+8cx9kdtxezMyy3cDMYiViUkRq9NjfpXFHN3CLhlvaB+qbe1GWRCpkEIbQqJ9Fqc9xq7p28u2Y+wNdjTV6yXCa5dLW+s+eulo1+Pu5fPLD++9949MAj+VV1nT//3ZGX3jiDEZrbfmnmVXD9KzzENyrcf2BY2z84PjCsZVguRh2YnhIVHeHf069p6xzSTZg0WkNyQrgzwrl+sG7fpTbGZmPwgodPuAr4nKfr5q2utw4V3azvmlmSaLMzo5qJW809JEmsyk5wv7ta+N5hprXvL3+78OuXj/3ipY9IkjjwSL6rXWhyQviyuNCBYa27UrZpTepiz3YEqQ73HxjWNbT0zrzo+klTUWlDSkK4c1iUNXlJSoW0/Ga7syWqU3v38DtHrvz65WO//NNHg8O6L+xbk5MWe1+HoJ8wXb7esCLp9m2wLi9ZLpPcqG4bHZvoHxovLmvoHRiLCPXbtyM3a0X0nQ87w1oX+kKb/jojCML5OS261uBg2Ob2AZudWbEsMi1FHRHq29jar9Ob2ruHCYKIiwrydJfPui7O6+tgWP4+Z7DYvj69rWu4rrHbYrWXVbdZrfaV6bH+vvfIRRgjhmVtNmZoRF9d3xUe4jszwzsP2blLseogD3f5+eLaB6v0nomiSDfp53coJqir+YxraO0fHNb5+bgLBbRWb6yo6egZGMMLlMDFRwdLpaJFmnXqJ6be/+iq3cHQNHWltPFaefNC30EYY7FIqFLIPFSyWb/Kt0tlzNbK2o7C4tqNq5bTNNXcPnDsXMXCPXEAmN+a3KQ1uUkVNe2vvH2+sLg2MtTP2THXx0u1viCJZfnTF6u8PBRf+8IWhUxCU6RK6SYRC+dN48OjOh8v5dwBM/ZuW1nX2HOxpG5uyWh0REB0RMDAsPb9j0oOnyx7+3Dxj761x0Ml4zhu3h+n/sHx/OyEh8w2VpvDYrVHhQeIhAI/bxXH8/PW/wwM63y8RllwDwAAIABJREFUbpc3e3rIY9SB3X2aSZOluX0gNMg7wNfd20sZ5O/Z1jVUXd/R269RKd1iplNNT7/mekWLfnKqsLi2qrbDanWMjk0YjZYThZWxUbNbUGxZt+LIqdK//O3CD77x6KxHf+cT6iKjBTh5eyr37czdvCb1fHHNH147/ZtXTuRmxjlHBsMYu4Zv/uqzmx/bsXJmWebmtanP7ltjtTn+48VDl67WpyWrN/m4I4T6Bsfrm3t7+jXO5yeEUHefZnBEd628edemTISQzE2SmhTx2nsXrlU2u4lFBIEKshIQQhmp0QdPXO8dHKuu71QqpMsTw52Fux4qmVBIm8xWu4OZOS6CftKknzRJpSJnBYhWZ7x07VZX7+g3nt8WFxV0z0s5Mjbh661yDrZbWtnaNzju5iY6ePy6zE08aTRPGs21DV0d3SOzbrzQIJ8NBSlNbYPvfXQ1Oe4eheg7NmY8d2DdPUcLyFoR872v7LznaAFOCrlkz/ackhuNv3315HP718586fi5cpPZWtfUY7MzAgHVPzhuszFXbzQV5CSm3P1wvywuNC8r/vi5SudgejPJZZINq5YXZCdU1XX+/H+P/OzFg2tyl7mrZHKZZMpsnRvMxnUGmUwimh6uOioioKKmfVijZ1leIhbFqgM9VLLwEL+LJfXV9Z1KpZvFYk9frp65Bg+V7H9+9NQih+zpIRcIqP6hcbPVplK6Za+IzV4RixD629GS1967aJvRbDUpPuwH39wjFFDvHS1572jJqYtV3/rS9kXWPGW2SqXimd8JFot9VDNhsdi93OU7N2VkrYhx3fNeHor46JCwIJ+oiABX1JlLJBLmpMfmZcb98L//9uIrx1/89+c83OXOTVTXdbV3DUvFwveOXnVWPBqM5rKq1v4hbcz08A9Wq0MzPsnzWCoWbdidsnf7yvv9jqqq6+joHlbKpe9+WOJ8wjaarNcrm/fvyg0O8PJQyZXzDX0klYjkbhKr1TEnmXNj45NymcQZRAkCZaRGHzpxvX9ovLquMyTIO0YdKBYJk+LDzl66Oa4ztHYNeXkoIsP9Z35XZKZG/+jbex9gtACntflJL7917syl6qiIgAsltSFB3upw/3t+rDzd5Ts3ZX71mU0NrX0//sX7H50t37o+LXJ6TBGhkN6zPeeZx9Y4//cbP/rrr/90PHtFTH52wrxrs9kdDMMKBfTc4eBnLmOasgbMGaIaUg34jKht6D52rtw4ZZFJxfVNvacuVM0skrkT7kkiJNArdVkERd7uDMPNV22CETp69kZzxwCBiI6eEdOUdaGSP4yRgKbCQ3yCAjwbW/vnLsbzuLNX88o7hSOjerFEeKO6veTuVvsALF1manR3n6a5fWBcd6dANzjAOz1FPTCkPXauPEYduHtzllAoCArwCvTzaGjum7WGoVFda/vgzLk17lR0pKjX5iUfO1s+ZbbNm1WCA7w2r1lR29AzMKwVi4Sx6iCMcUv74MxxS3mer23s1k2YCrITFvlNuieL1d7dp9HpTdvWBUgloqiIAJlU3NDaP2ux9u7hvsGx/TtzxeLbj3qZy6Oq6jpaOwbbu0d2bcrw9lSqFG6RYX4dvSPXK1p0k/+fvfuOj+ssEP19ZjTSqPdmS7IsW65y73Hi2Int9EoCCb2zXGBpd/du3+V34f4+7GUX2AWW3peSACEhkO7EsZM47t2Wuy13uahYXVPuH5MIx3GSCWSXzfI8f/Ax8Xg05x3NzPs9c857usY0DEtd9KN/YHD3vuMtR1sbRlQeOnLq0JFTQRBkhMM1w8qWrdj8wXdec8ESPdUVJR97/43v+fiXnlq9s6vnd7/gVWFB7hXzJ+/cffh7dy8/euJsYWNuEARZmZF/+cz7Xv4f1g0vv/maOZ/+/N2r1jbPmDy6srxoW3PLsZNtVRXF7R09GzsOBEHQ1z84oqZiw9b9h4+drhtenpOdNaGxtrK8ePX63eUlBePH1FZXliSTyfmzx0cywqvW7XpmbfPsqWOGTlqYMKa2uDBv196jp890pkYp5dCR1mMn2kbVV40eWd3fP7h64+5Hlm+aOXV0aqXXl3fs5Nkt2w/OmDwqNR1/bOXm4sLcaGbmnue/u6ipLt29/9i2XYcWvPDovtyc6PzZEzZsPfDAY+vCf4hrF0ezMqc1Ndx2w/z/++VfDh0+lJofP7pi8/jGmp7e/m27nvudrK+r3HPg+N79xy/IvIrSwisvm7Jm496nVu+46JE80WjWjCmj3/7GRas37N6+6/DN18ydMLZu49b9F5Rz6+mOXfuOThhTO7RQ4YSxdZmZkd37j/f29kcywqllQoZVlRTm56zZuLtx1PDCgpxJ40a8qk0e31g3oqZizcY9rac7aqpf+WyNirKiKy6d/My6XY8s33TrdfNS64+VFOU17zna0dl9/jolR4+fHdMwLJKZccH8u2HExQszJzurtKTgFXfG52Rn3XTVnH0Hj3/+6/dPnzz6Q+++LnXCxgPL1pWV5Bfk5wz9mo2qr169Yfe25kNDT+XUppF//qFbpk/+3RfRuv/RdeVlhQX5Obv3H3s+NYc9u3739l0ts6Y2jhk1/NEnN1+w+kgQBJUVxVWVJQdaTnZ19w699GLxeOvpzua9R2dMGV39/Fpzl86ZUFiQ+8y6XU+va24aV5dawK1p3Iif/nLl7v3Htu04VFdb8YpfpLwqYxqGL5g3cdW6XY88uWnjtgPvetMVNdWvohxG1lbecdP8z375np/f/8xffOQNF73NLdfOvevepzZs3Td7+piS4vxIJKOtvWtgYDB4/qjX9vbuWDxeXVFcXJj3Uju8DracPNHatuSVdiSpGl6v2tq7fnD3E6vWNWdlZR441HriVFvsYueulJYUzJsxdvKE+ngiWV5SmB3NfKmj/3t7Bzacd722cDiceIlL3MQTyYb66skTRjy9prnz3EUO++nrG3h23a6tOw5GsyJn27uTSV/U8CqsfHZHcXFe48jqnOxox7nuw8dO5edlX3BydtO4ER9859Wf+ue7vvHDR8Y31k4YU1tanL/k8mnf+OHDv3pkzU1XzUl9G9DZ1fuNHz5y4lTbn3/4lryLrZlz7ZUz1mzcs2XHgaED2HbvO3a2/Vxjw7Dy0sKBgcETrW1n2s6NrKscXl06pnPYuDG1DyxbP3fG2LkzxgZBEI8n9uw/9tkv3TNu9PArL5ucul7N7+BcV++z63c9tmLzqPqqKy+bnNrHfPklTY+t2Lxs5ZbUVyLJZPLEqfZ//eb9WZmRq6+Ykft8pF0+r+mr33/4J/eubGvvGjNqWGqv5/gxNY+s2PTEM9vqhpc3jRuROtqq9XTHxm37S4ryP/s37xg6JaD1dMe/fOv+H979xM7dh1+8Rtk1V8yYO2Psw8s3vswBfhd18lT7voMnaoaV1tdWBkHQ1dO3a9+x6oqiumGv7jTfS2aOmzyh/um1zQvmNc2ZPmbzjoM52Zkfe/8NVy2cPvRO+L27H//mDx95avWON996eRAEBQW582ePf3rNzsryonkzxgZBEAqFJo0b0VBX9diKzRu3Hfjrj942dApKY8PwSRPq12/Zt2L1jmsWTS8pzg+CoOXoqQeWbeg41/2GGy4ZXlW6Z/+xh57YEE8k3vqGheWvdA7xgZaTP/jZE+Fw6Oar5xTm5xw5dnrtxj1XXzH9I++5vvb5bd+wZd/f/eOPtjW3HDpy6vzrZqZC7uqF0x5fueWxFVt+51+n30duTvTW6+b9/P5nfnzeGg/rt+zbsfvIP/3Du265dt7QCUj3PbzmU5/7yfZdLaklts83rrFm8WVTvvbDh55eszN1/c32zu7d+47l52Wnvojo6x/c2nyoID9nfGNtRjj8ttsWfuLvvvPzXz9z5y0LUmnd1d17131P7d537N13Lh6aZU4cWzeqvuqZNTv7+geuuHTysOrSIAhqh5VVV5WsWrert39w4ti6l2qGl1JZXnTHTZd+5os/+8WvV+Xn5YysrUjtmxgYGHypk0vr6yqvvHTSl7/74KNPbnrvW5YW5OXMnzX+gcfW3/fwmtR1jZLJ5LrNe3fuPnzDVbNzolmv/XOUG/3kn9y8a//xz375nhlTRl8yc9yZtnNPrtqx6NLJf/WRN1Q9/1a5/9CJP/lfX127ae/iBVMrXotLY5881f7kqu1LL5/6Vx+9fegO9x068f5PfmX1xj1XXDrlxVfefG7Eaismjq1duXrng49vuG7xzNQK+23tXT/+5YrDR08PXbMo9TqdMLZ22crN6zbvu2bRtNQltqY2jaysKP7Vw2v2Hjhx9RXTh6V32szAYOxcV29ebvYFl/15sbffvujh5Zt+fM+KooK8S2dPKC0pSH9MCvJzZkwe3Thy2IOPr3/Pmxdf9KuqTdsODA7G6oaXZ0YyxjfWNY6sfmbtzvmzxhfk52RmRlpPt2/Yuj83J3vC2LqLnhrX1d23btOeBx7fUF9bsXThNFXDfyuZkYx4IpnqjbPtXas37AmC0Esd35UdzZo5tfG6JTOLCvP6+wcbRlRVlhens5JjUWFedjTzbNu5i57ln0wmy0sLLpk1/slVO9Zu3HPR+Ekmk13dfV3dQRAE4VAonBGOWTCA9Dz4+Pqu7r7Z0xpLivNbjp5au3HPlAn10yePuuBmTePq33Pn4s995Zdf+vav/+Ijt9XXVrz3LUueXb/rz/+/76X2cyeTwZFjpx9ctv5NN122ZOG0i14rYPKE+puvnrNr39G2jueWuNi178gDj29orK8e11jT1d337PrdWZmRG6+enZpxfuCtS7/6vYf+9rM/+tj7bwiCYDAWf3zllrPtXX/+oVsb6qqGFhQ60dq2bOWWyvLnPvhnTW188Y/u6e3fsvPQrx9dGwTB0RNnn1nbHI8n3n3nktSe1Mryove+ZenhY2f+4jPf/9Sf3Zl6TW3cdmDT9oPve+vS2VMbh6a8Y0fXNNRVPfTE+hlTRg+tfz1lYkNVedHyp7eVFheMeP6iIgdaTm7f1TJ+TO35Zznn52bPnDI6tYvkoisvf/JPbvrTv/lW6oKVQzrP9Ty7fldv33O7SIoK8saMGnb+SbonWtvueWBVNJp1ycyxQRAcPHxq554j77zjymFVpRecxfTyykoLZ08fs2nHwR27D0ciGc17DjfUVU4c+9vJU0lx/sQxtaFwaOO2A6mqyc+Nzpo6+hs/fKSwIOfD775u6JbXLZ35pW/9OpkMJo6tG/plqCwvevvti77940d/+suVp053jKqvCoJg9cY923e1XL9k1pWXTh4YiK3dtOfRJzePHV3T1tGVer5Su8xTE/R4PHGitW3ovy9buWXbrpZ3vHHR1VdMz8vN/uHPl8fi8fkzx51/JkB9XeXIuqqde460HD019kVHP04cX3f7jZf845d/+fIH1Wxrbnlg2fqhlYgnja+vqS79fb4tfG7qEMloHDnso++/4ZN//52h//irR9YWFeVdOmfC+WsqNI2tHVZV0rzv6MkXroQWBEFhfu7iy6dsbT70/bsff65qOrofXr6x9XTH1YumBUFwpq3r0Sc3337j/NT6xR98xzWPr9z6t5/9UVZmJHVayInW9l8/uuaSWeOuXzxz6Czz0uL88Y21Dz2xMRQKGuqrUzu264aXTZk48q77ng6FgqteNOfr6e0femqCIMjJji6c3zR0MdaUd795yd6DJx56YkP/wODsac8t4bBx2/6qiuL62ooXD1FxYd7UpoaigtwVq7bfecuC/PycJQunPrpi89e+/1BpcX7qnec7P102rLr09hvm/57niL+UrKzMf/ifd2zbeeh/f/6uz/3dO7c2t5xt67xi/qSC867rNaq+enR99ebtB463tr0mVfPYys1t7V1XLphy/q/B6PrqhvqqHbsPnzjVNmn8iMzMjLb2rmfWNXc8v8ezvrZy8oT6N9546Z79x7/2g4fOdfWmzvU/drLtocc3vOnmy256/ipVKQvnT/qnr9ybTCYnjh2Rep2OaRg+cWzdXfc9VV5WOLKu8oJKOXSk9dEnNw2dTDW8qnRYden6zXsPHzuz58Dx+bPHv+LiAfNmjhtdX7Vy9Y6PvOf6yoqiVzssleVFi+Y3feEb969cveOGJbODIIjF4pu3Hxj6xfveXY/Pnz1+8YKpqcR62+0Lv/7DR37xm1UHDp/Myc7auvPQ+s375s0cO31yw2/3Mvf1b9/VkrqHk6fan1q9s7d/4L1vWXLBoiyqhtf5k5oRnj55dGpRy77+oUNUL540WZmRSRPq33Tj/JlTG4MgiEYzRzdUz5kx9vDRM7H4y60/mx3NWnzZ5I7OntUb9wzGXnL+MXvq6BuWzDx67MyR46df5t7C4XBVeVFuTva+Q8c9g6TjYx+48fNf/dUPf/7cruKFl0y885YFqbnRsKqSGZNHpT6l8nKjC+ZOaD3d8cza5m3Nh+prK+qGl//oK5/49Bfu/tdv/Wbo3v7m42+89sqZQw3QMKJq9rTGwvN2iV175fT9LSeeXtOcOqDlxqvmdPf0f+cnyx5evikIgpF1lX/2oVtSF9bIz8+58ao5E8eO+B9/8bWhH5EZyfj25z9SX1sxdAD99Emjdu4+/NN7Vw79iE/92Z2VFUXTmhrq6ypS++aHVZWMqq/etfforr1Hn3tBTWv82PtvHFrbJ5qVOXfG2O9+8U8/+Q/fPX9zPvf375w9fcwF07I3XD8vEglNmdgw9PldX1sxf9b41tOdl8+bOKLmuYtXxuOJUfXVSy+fesF+37nTxy6+bEpXd38oFCovLVw0f9L5eysXzGt6yxsWPLV656j6qtQcelR91YiaiidXbX9y1fbnv/EY9tbbFp4/e5ja1NA/EPvcV+9du3FPEASFBTkfe/+N77rjyiAIMjLCo0dWv9Qh5kUFuXOnjxlRUz60EOq8GWOb9x4JguB4a9vIuqr5s8bXvvALn1Ejqm9YOnvoRPCC/Nyll0+74tLJBfnZ0yb9dqKw8JKmbTsP5eXmNDYMyzpv9n/FpZNrh5d9/fsP//rRdc+VXl72u+9YfMu1c1P9Fo8nR9RU9PUNnP9EVJQV/snbr544rm7KxPodu4+c/1f/8un3jRs9PCMjIwiCnp7+a66YMWnCyPOjuqyk4MoFU2LxeDyeyMnOGt9Y293TNzT9ra4ouWHpnAMtrX39g6kJfVZmpGlcXWrGHARBXm72ovmT9h48sfe8dc8//O5ry0sLzq+avNzsqRNHDqsqueDroCAIqitLhhaSysqKjK6vnjN9zNAjzMnOevMtC5Y/s631VEdZSUEoFAwMxN7xxhdcBioIgsaG4VctnL734PHBWLyoMHdaU8PokdVDz9q40TVvvHH+qTMd9bWV+XnZI+sq33zLgs9/7VepgcrKitx6zdy//cSbhu7t7m/++d/944///Z4n47HndpO9+ZYFN18z94Id55fMGn/gcGsinmh6/uSTgvzc6ZNGXbd4ZlV50ZSJ9ed/Ao4dNbxp3Ijzn5rKiqJL54y/4OUTBMH/+au3LZo/6cf3rPjWjx57/m6z3/fWpdctnpkq/6ZxdUEQRJ9/G6kdXn7jVbNbjpzqONeTl5tdXVHyhf/93k//80+HflZlRdE3P/fhnJzfPumzpjaOqq968XMxpLy0YFpTw8usvpWTnTV3+pjGhurUi2hkbeVn/vItX/r2A2s37e3s6ll8+dQ508dcEFHXXDmju7c/mQyyMiMTxtT2DwxedMHowoLcaZMaRp33NVfq6liXz2s6/0V9tr1r6cJpc6aNuWAP0fVLZg6tXTRl4sh9h04sW7ll2cotqf9yw9JZkyfUz50x9nN//65v//jRn9773JIhxUV5f/eJN9163bwLHsz1i2dt2LwvNye7sWHY0O/zwksmtXd21w4rq3v+Urypd5UpE+vXbNz7g58tPy+KmhZeMin1RIyoKX/PmxdfdDDnzhg7btTwoZMt77xlQUFezlULpw3tGJo4tq6vfyD15Ulhfs6UCfVlpQWp943K8qKZU0YPfYVYWlKw5PJpy1dtb+/oTo3b/NkTtjUf3tZ8+Pkxqf/y//+BobUl7rh5QWFB3k9+uWL9lufWonjHm6646erZhc8vVVdZXtQ4ctiBltahX6cpE+r//MO3nH9N2D9CoT/Cw36SyWTz3qM3vu0zLcfOJC+8cktoVH3VN//5w0OrlP7oFyv+77/du2NXy4urYPa0MZ/9m7enPnTbO7rvum/lx//+uxe7EkVo8vi6h376qa6unrd8+Iubth2Ix+MvKoTMv/7YG9/31iU///Wqz/3bfYePnnrxj5s4tu6fP/XuJS+caiSTydNnOqcv+eTJ0x1D/2RYZcm/ffZP2jq7v/vTZVt2HDrX1fNSCwDkZGc1jRvxzjuuePPNC4qe34fR3dO3/Oltf/ePP27ee3TwJS6sUZifO2va6L/+2O3f/cnjv3p03bkXHWBWXVnytx+//e1vvCI3J7pr79Fv/OiRu+99qvVM50W/sckIh4dXl91y7ZzOc73fv3t5EFx4m1A49O9f+sT1S2e+4nfEAAD8Efoj/a4mHA4VFuQWF/Ulky9cdjgZFOTnRs5bBCkrM1KQl1NclH/BzYIgKMjLGdqXEwoFmZmR4qK8WCxx4TrGySAvLzsUCoXCofz8nOKi/Hg8ccG9ZUcj2dHMUCgUzYwUFrzox6UeWEFuRsZFLs8UCgUFBbn9g/EgSB1llpw9vXHapIbh1aUNdZXfv/uJZ9btbj3d3tvbH4snkolkEArC4XBWZqSwIGfG5Ia3v/GKqxZNKzxvofq83OwFcyf+rw/f+q/f/s2+Qye7u/vi8XhqnDIywtnZ0ZKi3Msvmfin77l+3Oian9+/qrAgLyMcfuEWJYsKcrMyn9vbNK6x5oPvuKYgN/ueB1Yfa23r6xuIx+LJIAiHQpFIRm5utKaq5Lbr573jTVd++bsPFhXlh0IXNlgoCDIzM7xcAQBQNb9VUpx/562XnT3bFbzwqg7xRLKirPD8k8xGN1Tfes3sk6fHZoRD503agyAI6mrKhxbZyMqKTBw34r13XhmLJS5YkyYeT9QML8/OzgqHQrdePWfO5NGJZPL82ySSQVZmxrSmhuxo1oRxdXfedGlbR9cFK9skk8FLXSg3Gs16+20LO851h4JQKBTEE4kF8yYWFeWFw+HL5k5sGjdizcbdj63YvHVnS+vp9v7+wXBGKD8/t6GuatH8piULptTXVb14KdvCwtxbr5s7bkzNfQ+tXrNxz9m2rlgslpERKSnOaxpXe80VM+fNHJeflx2PJxZe0lRclDc4EHvhFiWLCnInjKsbqr4xDcM++cGbF8xteuDx9duaW9rbu+LJRHZ2VmVZ0fTJDVcvmj61qSGZSMyZ1hgbjF302rqj66sjEWEDAMBFhCw89ccgmUy2tXe1nmrv6u2NZGSUlhSWlxamc3piMpns7R04dbajv28gMyuzoqww74Ur679a8Xiiq7vvTFtnLBbPzc0uLc7/DzpLEgAAVQMAAPD6EDYEAACAqgEAAFA1AAAAqgYAAFA1AAAAqgYAAOA/UcQQnOvqPdve1dfXH4lESosLCvKzI5GM7u6+vLzs1A0OHTmVlxctyMuNZkWSyWR3T39bR1coFCopys/LjQZBMDAQO9N2bmBgsLgoLy83+0zbuZ7e/tRFXTIywqXFBbk5Wedf46Wjs7u9syeSES4ryY9Gsy64/Et3T39HZ1ciGRQX5ubn5QRB0Nc/cKata3Aglp+fXV5aGARBLBZv6+jq6urNzc2pLC8cuodTp9t7evuTySAIhTLCoaKCvNy8aCQjY2Agdrbt3MBgrKgwN5FIdnX3xuOJ868/GgqF8vOyS4sLQqEgFot3dfe1d3RFo1nlpQWZmZEgCJLJZF/fQOuZziAIaqpLMzLCFzzsru7eM21d/f39WZmZpcX5eXk5GRnhwcFYe2dPT29/Xl60uDAvkpGRTCZ7egfaO7tzs7NKivODIIjH4+e6+9rbu6LRrNRVTZPJZHtHd3tHd1Y0UlVe7OKbAACompc0MBh7ctX2+x9es3PP0e6+gYxweFRdxZLLp1x9xYxde48smNeUutm7P/6vFWWFc6aPvW7xzMaG6rWb9nznp8uimZnvfcuSS2aNC4Lg2MmzX/jGr/YdOvnO2xcuvnza579277Mb9oRDoVg8np2d1Tiy+uar5y66dFJ2NCsIgv7+gR/8bPlDT2zIysz8xAdumDtzfDTrBc/Cxq37vnfXssHB+NtuW7h00fS29nMPLd/443tWFBfmfeBtVy2Y15RMJk+3dX7m83dva24ZP6b2U392R3VlaerffvX7D69csz02mIjH49FoVn1txVVXTF982ZRzXb1f/Mav9recfOttCzvP9f7m0XVn289lZITD4YxkMh6LJbKzs665YvpH33tDJJLRerrjuz9d9uiTm+rrKj/5gZumTmoIgiCeSGzZeegf/ukn4VDw7S98tKq8aKhqBgZiK9dsf+Cx9Vt2tvT0DESzImNHVV+3eNZlcyeEQqGf//qZXz20ZkpT/TvfdOXEsXUdnT0PPr7hrvtWzp7W+PEP3JSXm32mreur339wxbM7ll4+7S//9A1BECQSyX/+6r1PrdlZVVH895+8Y1xjjbABAEDVXNw9v1n1le8+uGf/iaLCnIqyws7O7kdXHGs90zlpfP2Zs+eGbhaLxddv3rdhy/4zZ8+95y2L29q7Nm07lJMTPdv+3G26e/q27Di0a9+JKy+dNDgY27Lj0LMb9tYNKxk7etjJUx2/2H5wy45D0Whk/qwJ0Wjm4WNnfv3YuqdW7wyFQtMnNTSOGj68qvT8R3XqbMem7YcGBuNLF3b0Dwxu3Lr/2z9+vHnvkZuvmj16ZHUQBP0Dg9uaW375wOpTZ8/tOXji5mvmXnvlc/ewY/fhZ9fvLSvJb6yvOtfV89ATmzZtPxgOQiNHVO7cc2zzjgOL5k/KjmbFE4me3v7W0x2nznQWFeQMry7LjGQkE8lkMhmLxQ8akvVIAAAgAElEQVQdab33odWbt7fsO9Q6c8roVNUEyeBse9fTa5pDQXJgYHDo0SYSifseXv2tHz22tbmlsCC7tDD/xMnO3QeOb9nZ8u7Ti69fMnNwMLZt1+HTbedmTm2cOLbu2Mmzjy7f9NjKbe2dPdctnjVlYv3J1vYHlm3cd+jkzdfMTeXT/kMnf/ngmj0HjudkZ11x6eT62or8/ByvVQAAVM2F9uw/+tXvPbR2096rr5h+582X1gwr6+7u27T9YFFRXnlZ4cHDrUO3/PRfvuU3j6y761er1mzat3D+pGQymUwmg+AFx18lEskgCJLJIPW/GeHIZXMnfOhd154+2/npz/9s047Dy1Zumz5pdDSauXrDnv0HT9QOKzt1pmPV+uZrrpxRXVEcDv/2BKdkMnU/oSAIDra0/uKB1dubD8+c0vDW2xZWV5YEQXCuq/eJlVs7unonT6jbte/4bx5bd80V04MgCIVCyWQimQzNmtL4/rctCYLgK9998Km1u1es3pGfFw1CQTKRDJLBgrkTZk4Zfezk2Z/f/8yvHl4zaXz9+966tK6mvKq8OCMj3NbRtX7zvsNHT4+ur+zo7H5sxea337aopCR/qGFCQTA4GN+5+3BhQW51VcnuvUe/f/fy1Rt2X3nplNtumFc3vPxs27l7Hlz9+NPb7rrvqZF1lWMahtXXVbYcOb3/0Mnunr7jJ89u33O4fyB29ETbxm37x44evvfg8YNHThbmZ8+e2pj6EY8/teXQ0dMTx9YcPHzqkSc3Xb90Vm5u9PwhAgAAVRMEQfDE09u27DxcUVb4J29fevm8SXm50Xg8MWPK6IyMcGFB7vnNcunsCS2HTz3w+Ob+/sH+/oEX5kxKKPTCc1TC4XBNddnsaWMGY/G77n16c/PRY61nY/F4X1//409v6ejsefubFm3edmDP/uPbdx2aMKamID/3t/88CIIgiMVih460Hj/Z9uiTm2uHlb7ltsunTx4VDodjsdjR42dWPLujvKTgLW+4/F+/9etlK7a0HD1VN7wiFApCoVAQClVVFE+bNKq4MPeJp7eu2Xzg1JnOnt7+IPnc/dcMKystLjh+sm31+t2RjHBFWeGc6WNG1VcHQZBMJltPdTy9tjkazbrxqtlrNu3evvvoxu0Hrrxscmq7UtH1zX9/ZN+hE++5c0lZaeHTa5u37TpSM6zsbbddvnTRtPy87MHBWF5edsvR01t3Hlq/Ze/iy6aMHTVs646DBw+dPHLszL6DJ062tldXFMbj8S3bD161aNru/cf6+mIzJw1vHFmdSCQ7O3t+/ei6IJl8xxsX/eieJ1dv2L1n/7HKssJoNMvLFQCAi/rj3f+9vflwfywxvrFmalNDbk709NlzG7cd2Hfw+P5DJ7u6+4YaIAiCX/5m1bKntpw71z1qROWImvILzpK/qEQycbK1fVtzy/Knt+3ZfywRj1VXFGdkhHfsPrxp24Hy0oKrF067fF5TPB6s37z/5KmOF91BsvVU+z0PPPuDnz95rqvnklljrrxsck52VhAEvb0DW3Ye2nvoZNO4ETcunT1n+tjDx88uW7klkUg8/0+Tp852NO858tTqnTt3H+3t7S8rKcjNiabxqIP+gcF9B0+s37Kvvqb8xqtmL5jX1Nbe/eiTm5LJZP/AwP5DJ+LxeDwe/9mvn+ns6ikpzg+FQs17j3b39I8ZNXz8mNr8vOxQKJSVlTlxbF3DiIqe3v6Dh09mZkXGj67Jzs48fPzs1uZDzXuO5uZElyyYUlKUt625Zfe+Yzv3HMmMRGZNbSwuzosnErv2HV2zcW99bdnN18xdMLfpXHf/8lXbunv6vVYBAHgpf7zf1fQNDAZBUJCXEwmHQ6Fg+66W7961/PSZ9rzc6Mfef0M8nhi65T999VdHT5wZO2rYTVfPGllXuefA8RdHyAX/Px6LPb12V2d3/+kznc17j05vql+yYGp2NOvJZ7afaO2YPXVUWWnhmFHD8vOz127cc6Dl5MgRlZGMF5wQPxiPd/f0J5NBLBZva+9q7+iurigJgqD9XM+KVTv6+2MTxtQWF+VPnTjyvofXPbBs/S3XzCsuyksl1YYt+z//9ft7evt37GpprK9cdElTeVlhMvnKY3K27dzazXvPtHXNmdZYM6xs1IiqIEg+tXpHy9HTx06c/ck9T8XjyYyM0E1Xzb528YymcXUZGeG+/oFEIpGdlZkR+e2qaJmZkWhmJJlM9vUNZkYyRo+srqkuP36ybcWz23fuPlJXU37jVXN6egc2bjuw/JltW3ceKszPnj1tTGYk0tPb//CTm852dF9+yfiC/LypTaMys1Yuf3rbHTddVliYe8EQAQDAH3vV1NaUh0PJg0daz7Z3lZUV5uZEC/KyH11+oH9g4I6bL0ucFwGZmZGenoGy0qIRtRV5udmRjIzUmsU9Pf1BECQSib7+wb6+gVAolB3NfL5ykolkYmAwVlKcd+ctly65fNqc6Y2d53pWPLujs6v32Mn27931+Lmu3vaOriNdvZt3HJw+eVRqyebnhcpLi268anZRYd6//2z502t3/+rhNcOqSnOysw4daX16zc7BwcFtuw598Rv379h9OJlIPLt+9659R2ZPG5P6x4lEcmAgVliQe/3SWQvmTlh4SdOps52vGDWJROLI8TPPrNs1MBjf33Lyaz946PCx0/F47EBL61NrduZlR9s7u8OhUEY4/J43L5k4ti4SyYjHE9WVJVmZkWMnz55t74rF4qnFyk6f7Tx9tisjklFaUlCYn1NfVzFqZNXTq3c8/tTWgf7Ba66cMXPq6Oa9R5c9teWBZetbjpwaP6Z2+uRRiUSi9XT7I8s3hYLg2ImzX/j6fUdPnh3oH9ix68iW7QfraytS61wDAICqec6iS5p++LPl+w+33vfw2luunVNfW3HHTfNXrd1x8MipC275jjcu/Mp3H9q6s+XZDbsbRw4rLc6vKC1s3nds7aY9Uyc1hEOhNRt2HztxNi8nWl9bEQRBMpmMRCKXzBr3oXddmzpxZVhVaUZG+Ok1zdt3H8mORsLh0LbmllAoVFyUd66rb+2mvUsun/rCqgnyc6NTJ46cO2PsqTOdP77nqfsfXT+tqWHGlNFrNuw5euJsaXFef//gqvW7giBZO7zsyLEzy57aOn3yqCAIgiA8fXLD+9+6tKK8qLQ4v7qyODuadeps5ysOSFd3345dh3fuPpyfGw2HQ+s2743HE8Ory44eP/PI8o1/9j9uufOWS//PF38WCoUGBmOtpzuCUJCXG501pbG6Ys2+gycfWb4xJzurqry4s6vngWXrd+49Ory6bNL4EWWlBVnRzAmNNcue3LTvwImGusopE0dWlRc1jauNZkV27DqSnZ01ecKIYVUlAwOx9Zv37dp7rLQ4LyMceXbD7nA4NLyqtOXo6SdXbbt8XlNebnY6h/8BwB+PeCIxOBhP88YDA4PJdO4zFo+dd9DKy0km+wdj6dxwcDD+26PlX1YimRxM7z4HBmLJNEcpHo/FfvvTU1fmCIJg1bpdL9ya5EB6PzoIglgsHk9vi5KJ5GAsrbvtH4glk8n0tijxmj9HscEXbNGH3nVtEAT/9r0HL7hZXm50yoSRz087Vc1/ATOnjL7jpkt/dM/K7939xOHjp8c0DOs819PW2ZOVFUl9CzF0yysvm7J5x6Gf3b/qgWUbJ46paxhROX/2uJ17j9z/6Ppz3X1ZmZlrNu7p6um7bO6EKRNHpl6N4XDGsMqSOdPHnPdijj365KbT7d1zpzW++dbLykoKQqHwzj2Hv/fT5Vt2tDTvOTJudE3qzJnUEmvJIEgmkyNqKm5YOmvLjoPbmg//5JcrY7H4ytU7s7Ki1y+ddf2SWUEQJJOJJ1dt/+I3f/Obx9a/981LEolkEApXlBdNm9SQWjBt6FX63H0Gzx0ulwySqcXWksnU3yZPtLav2rCnrz9+xfwJb719UVZmJBaL79h9+P9+5d5V63eHgmDuzHHhcDgWT3z/rscLC3ITicTUSQ1zpo29bvGMn9z71F33PX3w8Knh1SVnznY9s7a5q6v31uvmzps5LjcnOyszc9zomvKy4pajp4dVl00cW5uVFakbXj5+TN2KZ3dW5OdcMmtcOBw619378PJN3b2DixdMefvtCzMywuFweOOWff/6nQefXLX97W9srSgvyspy3VjgD2BwMJZIb6qRSCQGY2lNNQbTm1+mpi/xNKYvySA5MJDu7DYWS2uLEolE7JU2Z/KE+tQftu48NDCY1pwszS1KfWSlOcEdjMWSiXS2KDkYS7sBBmNBGk9SLJ727DaZTLNA3nXHlak/fP2HD7/CFsUT/WlPxPv6BtJ53mOD8Vh6o5RIJvv6B9IazP5YmqMUTyT6B2Jpbk6aDTAYe8EW3ff9v0794bNf+sUF+dF33uUrXqlABtPcokQ87S3qH0jn1zi1Ren+JieTvf1pbdTAwOD5L8xU1fzlZ35wwc2qK4s/+I5rVM1/Ibk50Q+87apoVmT5qh0rVm1f/tTWRCJRXJg3f874uuFlJ1t/ewZ/fV3FNVdOP3L8zMlTnVt3Hpo2qeGWa+a2d3Q/s6754eWbgmRQUJB7/ZKZ737z4rrhFWfOdlZXFtcNL3v+LJfntHd2txw9XVNdeuu1c29YOru0OD8Igglja/YeOLFqXfPR42c7z/WkqiY3N3t4dUkslsjPy4lGM6dPanjzrZd9/QeP7tl//JEnN53r6p0+ueFNN126aP6k1L6HEcPLH1u5pbu778jx05VlRSNqykqL8zNeuA5yZiSjqqKwvraiuDAvHA4FQZARDpcU59fXVVaWF0UiGYlEsq2j60zbuSkTR95y7bxbrpmb+jCbNH7Eimd3HD5+Ztuulrrh5SNHVA0Oxh5bsTkIBbHBWHdv/8J5k95155WRjNDKNc2r1u0aGBzMzIiUlhQsXTj1zlsua2wYFgRBJJIxZtSwuTPHRqNZ0yc31NdVhsPhqoriBXMnHjl+trG+avqk0YlEoqOz59CR1gljat540/wbls5KLeXcNLZuzaZ9O/e0tBxtnTKhXtX8N5ZIJGOxdD+YB2PxZFoTsmQsnu70ZXAwlt4uzEQivY+cZPJVTJ5isXj6k+aXmWVObRqZ+sO6zXvT/NHxeCL9CVksvQlZ2k9Q2vsaU/PLtLco8dJ3+6abL0v94e77nkomgzR3oPYNDCbSe6ixeKI/vVlRX+9AMkimue3pTDETyWRfb7oTsr70JmTxWPwVR/4HX/p46g+f+7df9vamNctMf0KWTCZ7+9KaNPen9xzF4vE055ep5yiRxnM0OBhP8xcpmUz29aa1OUNV85G/+oYPiP84DyxbbxBe3otfgL19A/1pt5+q+U9SV1P+sQ/cuPDSSTt3HW490xnJCNfXVEyd1NAworKwIPe8JIjMnzUumhnZs/94fW1FkExOnlD/Pz9488LNE/YdOhmPJ0YML58xpXHC2NogCHJzo7ddP3/W1NEzp4154ZQlccOSmUsXxpYunFb4/DUlh1eVvu32hdOa6kfWVWVGnjsVfkzD8Lfcelk8npgwti4IgvLSwhuXzikqyDt1uiMzkjGhsbayvGho4hIOh8c11vzFR249daozO5p1w9JZ4xprmsaPyM2Nnv/Ty0oLbr12ztm2czOnjMrOzgqCID83e8HcCaXFeanUSSaTxUX5114xLS8v+7I5E4fuvLqy5GPvu2H3/qPVFSUjaio+8u5r4vFE6no98Xh87Oia/LzsYVUlH3v/jYsunbRj95H2jq783Jyxo4dPbRpZVVGc8fz5/Y0Nw95224LL5oybMnFkRVlhEASlxfk3Lp1ZWV5YU1WaOnIvOzvzpqtm5+fnLJzXNHSk2Yjaig++46p9h47XDC8P/Wddsubg4ZO9aXzqJBLJNOeCr2pClkikNWlOJJOxVzFjTqS5NyuRTMbTy4D0D3iIxxO3XDs39ed7frPqZcazN70dfqn9c+kMfiyWGEj7nbentz+dMRoYiKW7CzORSHM2FgRBX/9gmsdmxOLx/v6X/HX6ydf+Z+oPn/783en/cqY5IUskkn3pbVFf/0A8nkxrW9KeX/b09qX3WxwMDsZe5vdzqGre/2f/lv6MmXSq5ie/XGk0gD+UUJpznf/ekslkIpEIglA4HHqZMzeev/5mkPoaIfm8cDj8iud7pOapz11S5mJ/+1J/dcEDCIKXvNnL/206g/D7/POhYUxdruc1fwC//8NL3//+57v2XmSluxfPmOPpf+nf3dOX5i37BwbTmTTHE4k0d/gFQdDT96pmzIOv7RYNDMR6Dj43w86svc0bzn+owSO/MNSGyJAaVQzvazVKLx6i6sriD73r2r/66O3/1R6w43mC1Fw5I41Vg0OhC6+2mf4kO3Xc1+/2t+f/xN/5b3/PO38Nh/EPsnWvyqMrNj+7fpfXBQDA64WqAQB4HctI+xCJcEZau1FD4VA47Z2JGRlp/fRwOM1duEEQCqW5ReFw+g8zCIUuslHDzlta6bdbFEl7PNPbwZ3+YSwZGaFQkO6e7rQHNP3n6CKbM3TWw5Cy0oKK8iJVA68DYetHAy+aQKT5xhAK0p1qpH+wbigcSvMb/fRnOeFwWpOnUCgUSvs+S4rz05xkpn+wQygIwulNyELpzi9fxZt8+pPm9Lco41UepD1+TO0rzOTC4dycaJr3lpsbTWc8szIjQ5fge8UnKM2ryWXnZGZGImkO0QWnB7+UvNzs9J/NzMhFNuov//QiR6AVFKR7fbzsrMzMzFfeqHBGOC8nzS2KplkgWZkZ0aysNB9nQX56z1H2RTbn8V98+vf/NVY18IeRlxuNZITTX5qJ13DimP6E7LWdZ6Rfs+mcAjf0aZ/+x+1r/lBLXrgM42v1o9Oc4KY9mKHX/ElPv0Bqh5cFQRAOpfXZnJudFclM6wjbSEZGTnoTsoLc7DQXQYlmRaJprAAZDoXy056N5USz0pmNRTJexYz5o++9Pjc3ms50Jysrkh3NSvMVl+akOSc7OrTuzsttUSQjNyfduWB+Xnaa8ZmZXgaEQqE055dDtj7xLz4d/uN86N3XGoSXV5if+3p5qKoGLvJxm5OdlcYSW6FX9cX3a3vL0Ku9z9f6of5u32hdcLXZF85Zg4K8dN86c3OjGWlMXzIjGelPyAry0trnF83Oiqa3wng4HEpzNhYEQW5OWhOy5+Zk2a+8UZ/5y7cG6T1H2VmRrPR2+IXTnpDl5malPb9M9wnKz8tJM2yiWZnZ2a88v9y07AuhUOh19IH9X9/ffuJNBgH4Q7EGGlzoOz957MixM68cP5mRNL8iD4KgsCA3zVrIiWZF09jhlxEOpf8VeX5udiS9GXNmJCM3NzudWxYVprtF2dHMNHfKAgCoGgAA4I9R2BAAAACqBgAA4A/GagGv7Ny5cwYBfh8FBQVeTYbaEBlSjKrhfT2O0uuF72oAAIDXN1UDAACoGgAAAFUDAACgagAAAFUDAACgagAAAFQNAACAqgEAAFQNAACAqgEAAFA1AAAAqgYAAFA1AAAAqgYAAEDVAAAAqBoAAEDVAAAAqBoAAABVAwAAqBoAAABVAwAAoGoAAABUDQAAoGoAAABeX0LJZNIoAAAAr1++qwEAAFQNAACAqgEAAFA1AACAqgEAAFA1AAAAqgYAAEDVAAAAqgYAAEDVAAAAqBoAAABVAwAAqBoAAABVAwAAoGoAAABUDQAAoGoAAABUDQAAgKoBAABUDQAAgKoBAABQNQAAAKoGAABQNQAAAKoGAABA1QAAAKgaAABA1QAAAKgaAAAAVQMAAKBqAACA/54ihuAVnTt3ziDA76OgoMCryVAbIkOKUTW8r8dRer3wXQ0AAPD6pmoAAABVAwAAoGoAAABUDQAAoGoAAABUDQAAgKoBAABQNQAAgKoBAABQNQAAAKoGAABA1QAAAKoGAABA1QAAAKgaAAAAVQMAAKgaAAAAVQMAAKBqAAAAVQMAAKBqAAAAVA0AAMDvIpRMJo3CK4xRKGQQ4Pcx9D7j1WSoDZEhxaga3tfXKKkaAACA/wyOQAMAAFQNAACAqgEAAFA1AACAqgEAAFA1AAAAqgYAAEDVAAAAqgYAAEDVAAAAqBoAAABVAwAAqBoAAABVAwAAoGoAAABUDQAAoGoAAABUDQAAgKoBAAD+2EUMwasVCoUMwu8jmUwaBHhN3oJeX6+mP9Sbp/ec13zwDekf+WvZ8Hqr/C86dF5IAADA65oj0AAAAFUDAADwh+O8mpfk/BkAAP6YvY7OVfFdDQAA8PpmtQAAAOD1zXc1AACAqgEAAFA1AAAAqgYAAFA1AAAAqgYAAEDVAAAAqBoAAEDVAAAAqBoAAABVAwAAoGoAAABVAwAAoGoAAABUDQAAgKoBAABUDQAAgKoBAABQNQAAgKoBAABQNQAAAKoGAABA1QAAAKoGAABA1QAAAKgaAAAAVQMAAKgaAAAAVQMAAKBqAAAAVA0AAKBqAAAAVA0AAICqAQAAUDUAAICqAQAAUDUAAACqBgAAUDUAAACqBgAAQNUAAACoGgAAQNUAAACoGgAAAFUDAACgagAAAFUDAACgagAAAFQNAACAqgEAAFQNAACAqgEAAFA1AAAAqgYAAFA1AAAAqgYAAEDVAAAAqgYAAEDVAAAAqBoAAABVAwAAqBoAAABVAwAAoGoAAABUDQAAoGoAAABUDQAAgKoBAABQNQAAgKoBAABQNQAAAKoGAABA1QAAAKoGAABA1QAAAKgaAABA1QAAAKgaAAAAVQMAAKBqAAAAVQMAAKBqAAAAVA0AAICqAQAAVA0AAICqAQAAUDUAAACqBgAAUDUAAACqBgAAQNUAAACoGgAAQNUAAACoGgAAAFUDAACoGgAAAFUDAACgagAAAFQNAACgagAAAFQNAACAqgEAAFA1AACAqgEAAFA1AAAAqgYAAEDVAAAAqgYAAEDVAAAAqBoAAABVAwAAqBoAAABVAwAAoGoAAABVAwAAoGoAAABUDQAAgKoBAABUDQAAgKoBAABQNQAAAKoGAABQNQAAAKoGAABA1QAAAKgaAABA1QAAAKgaAAAAVQMAAKBqAAAAVQMAAKBqAAAAVA0AAKBqAAAAVA0AAICqAQAAUDUAAICqAQAAUDUAAACqBgAAQNUAAACqBgAAQNUAAACoGgAAAFUDAACoGgAAAFUDAACgagAAAFUDAACgagAAAFQNAACAqgEAAFQNAACAqgEAAFA1AAAAqgYAAFA1AAAAqgYAAEDVAAAAqBoAAEDVAAAAqBoAAABVAwAAoGoAAABVAwAAoGoAAABUDQAAoGoAAABUDQAAgKoBAABQNQAAgKoBAABQNQAAAKoGAABA1QAAAKoGAABA1QAAAKgaAAAAVQMAAKgaAAAAVQMAAKBqAAAAVA0AAKBqAAAAVA0AAICqAQAAVA0AAICqAQAAUDUAAACqBgAAUDUAAACqBgAAQNUAAACoGgAAQNUAAACoGgAAAFUDAACgagAAAFUDAACgagAAAFQNAACAqgEAAFQNAACAqgEAAFA1AACAqgEAAFA1AAAAqgYAAEDVAAAAqgYAAEDVAAAAqBoAAABVAwAAqBoAAABVAwAAoGoAAABUDQAAoGoAAABUDQAAgKoBAABQNQAAgKoBAABQNQAAAKoGAABQNQAAAKoGAABA1QAAAKgaAABA1QAAAKgaAAAAVQMAAKBqAAAAVQMAAKBqAAAAVA0AAICqAQAAVA0AAICqAQAAUDUAAACqBgAAUDUAAACqBgAAQNUAAACqBgAAQNUAAACoGgAAAFUDAACoGgAAAFUDAACgagAAAFQNAACgagAAAFQNAACAqgEAAFA1AACAqgEAAFA1AAAAqgYAAEDVAAAAqgYAAEDVAAAAqBoAAEDVAAAAqBoAAABVAwAAoGoAAABVAwAAoGoAAABUDQAAgKoBAABUDQAAgKoBAABQNQAAAKoGAABQNQAAAKoGAABA1QAAAKoGAABA1QAAAKgaAAAAVQMAAKgaAAAAVQMAAKBqAAAAVA0AAKBqAAAAVA0AAICqAQAAUDUAAICqAQAAUDUAAACqBgAAQNUAAACqBgAAQNUAAACoGgAAQNUAAACoGgAAAFUDAACgagAAAFUDAACgagAAAFQNAACAqgEAAFQNAACAqgEAAFA1AAAAqgYAAFA1AAAAqgYAAEDVAAAAqBoAAEDVAAAAqBoAAABVAwAAqBoAAABVAwAAoGoAAABUDQAAoGoAAABUDQAAgKoBAABQNQAAgKoBAABQNQAAAKoGAABA1QAAAKoGAABA1QAAAKgaAAAAVQMAAKgaAAAAVQMAAKBqAAAAVQMAAKBqAAAAVA0AAICqAQAAVA0AAICqAQAAUDUAAACqBgAAUDUAAACqBgAAQNUAAACoGgAAQNUAAACoGgAAAFUDAACgagAAAFUDAACgagAAAFQNAACgagAAAFQNAACAqgEA4P+1cwenDQNRFEX5MFsjyNpNBNyHKsomHamPkCqyjcFyAT87oYAkDDYZTXxOCW8wymWGAKoGAABQNQAAAKoGAABA1QAAAKgaAABA1QAAAKgaAAAAVQMAAKBqAAAAVQMAAKBqAAAAVA0AAICqAQAAVA0AAICqAQAAUDUAAICqAQAAUDUAAACqBgAAQNUAAACqBgAAQNUAAACoGgAAAFUDAACoGgAAAFUDAACgagAAAFQNAACgagAAAFQNAACAqgEAAFA1AACAqgEAAFA1AAAAqgYAAFA1AAAAqgYAAEDVAAAAqBoAAEDVAAAAqBoAAABVAwAAoGoAAABVAwAAoGoAAABUDQAAgKoBAABUDQAAgKoBAABQNQAAgKoBAABQNQAAAKoGAABA1QAAAKoGAABA1QAAAKgaAAAAVQMAAKgaAAAAVQMAAKBqAAAAVA0AAKBqAAAAVA0AAICqAQAAUDUAAICqAQAAUDUAAACqBgAAUDUAAACqBgAAQNUAAACoGgAAQNUAAACoGgAAAIse6v0AABE0SURBVFUDAACgagAAAFUDAACgagAAAFQNAACAqgEAAFQNAACAqgEAAFA1AAAAqgYAAFA1AAAAqgYAAEDVAAAAqgYAAEDVAAAAqBoAAABVAwAAqBoAAABVAwAAoGoAAABUDQAAoGoAAABUDQAAgKoBAABQNQAAgKoBAABQNQAAAKoGAABA1QAAAKoGAABA1QAAAKgaAABA1QAAAKgaAAAAVQMAAKBqAAAAVQMAAKBqAAAAVA0AAICqAQAAVA0AAICqAQAAUDUAAACqBgAAUDUAAACqBgAAQNUAAACoGgAAQNUAAACoGgAAAFUDAACoGgAAAFUDAACgagAAAFQNAACgagAAAFQNAACAqgEAAFA1AACAqgEAAFA1AAAAqgYAAEDVAAAAqgYAAEDVAAAAqBoAAABVAwAAqBoAAABVAwAAoGoAAABVAwAAoGoAAABUDQAAgKoBAABUDQAAgKoBAABQNQAAAKoGAABQNQAAAKoGAABA1QAAAKgaAABA1QAAAKgaAAAAVQMAAKBqAAAAVQMAAKBqAAAAVA0AAKBqAAAAVA0AAICqAQAAUDUAAICqAQAAUDUAAACqBgAAQNUAAACqBgAAQNUAAACoGgAAAFUDAACoGgAAAFUDAACgagAAAFUDAACgagAAAFQNAACAqgEAAFQNAACAqgEAAFA1AAAAqgYAAFA1AAAAqgYAAEDVAAAAqBoAAEDVAAAAqBoAAABVAwAAoGoAAABVAwAAoGoAAABUDQAAoGoAAABUDQAAgKoBAABQNQAAgKoBAABQNQAAAKoGAABA1QAAAKoGAABA1QAAAKgaAAAAVQMAAKgaAAAAVQMAAKBqAAAAVA0AAKBqAAAAVA0AAICqAQAAVA0AAICqAQAAUDUAAACqBgAAUDUAAACqBgAAQNUAAACoGgAAQNUAAACoGgAAAFUDAACgagAAAFUDAACgagAAAFQNAACAqgEAAFQNAACAqgEAAFA1AACAqgEAAFA1AAAAqgYAAEDVAAAAqgYAAEDVAAAAqBoAAABVAwAAqBoAAABVAwAAoGoAAABUDQAAoGoAAABUDQAAgKoBAABQNQAAgKoBAABQNQAAAKoGAABQNQAAAKoGAABA1QAAAKgaAABA1QAAAKgaAAAAVQMAAKBqAAAAVQMAAKBqAAAAVA0AAICqAQAAVA0AAICqAQAAUDUAAACqBgAAUDUAAACqBgAAQNUAAACqBgAAQNUAAACoGgAAAFUDAACoGgAAAFUDAACgagAAAFQNAACgagAAAFQNAACAqgEAAFA1AACAqgEAAFA1AAAAqgYAAEDVAAAAqgYAAEDVAAAAqBoAAEDVAAAAqBoAAABVAwAAoGoAAABVAwAAoGoAAABUDQAAgKoBAABUDQAAgKoBAABQNQAAAKoGAABQNQAAAKoGAABA1QAAAKoGAABA1QAAAKgaAAAAVQMAAKgaAAAAVQMAAKBqAAAAVA0AAKBqAAAAVA0AAICqAQAAUDUAAICqAQAAUDUAAACqBgAAQNUAAACqBgAAQNUAAACoGgAAQNUAAACoGgAAAFUDAACgagAAAFUDAACgagAAAFQNAACAqgEAAFQNAACAqgEAAFA1AAAAqgYAAFA1AAAAqgYAAEDVAAAAqBoAAEDVAAAAqBoAAABVAwAAqBoAAABVAwAAoGoAAABUDQAAoGoAAABUDQAAgKoBAABQNQAAgKoBAABQNQAAAKoGAABA1QAAAKoGAABA1QAAAKgaAAAAVQMAAKgaAAAAVQMAAKBqAAAAVQMAAKBqAAAAVA0AAICqAQAAVA0AAICqAQAAUDUAAACqBgAAUDUAAACqBgAAQNUAAACoGgAAQNUAAACoGgAAAFUDAACgagAAAFUDAACgagAAAFQNAACgagAAAFQNAACAqgEAAFA1AACAqgEAAFA1AAAAqgYAAEDVAAAAqgYAAEDVAAAAqBoAAABVAwAAqBoAAABVAwAAoGoAAABUDQAAoGoAAABUDQAAgKoBAABUDQAAgKoBAABQNQAAAKoGAABQNQAAAKoGAABA1QAAAKgaAABA1QAAAKgaAAAAVQMAAKBqAAAAVQMAAKBqAAAAVA0AAICqAQAAVA0AAICqAQAAUDUAAICqAQAAUDUAAACqBgAAQNUAAACqBgAAQNUAAACoGgAAAFUDAACoGgAAAFUDAACgagAAAFQNAACgagAAAFQNAACAqgEAAFQNAACAqgEAAFA1AAAAqgYAAFA1AAAAqgYAAEDVAAAAqBoAAEDVAAAAqBoAAABVAwAAoGoAAABVAwAAoGoAAABUDQAAgKoBAABUDQAAgKoBAABQNQAAgKoBAABQNQAAAKoGAABA1QAAAKoGAABA1QAAAKgaAAAAVQMAAKgaAAAAVQMAAKBqAAAAVA0AAKBqAAAAVA0AAICqAQAAUDUAAICqAQAAUDUAAACqBgAAUDUAAACqBgAAQNUAAACoGgAAQNUAAACoGgAAAFUDAACgagAAAFUDAACgagAAAFQNAACAqgEAAFQNAACAqgEAAFA1AAAAqgYAAFA1AAAAqgYAAEDVAAAAqgYAAEDVAAAAqBoAAABVAwAAqBoAAABVAwAAoGoAAABUDQAAoGoAAABUDQAAgKoBAABQNQAAgKoBAABQNQAAAKoGAABA1QAAAKoGAABA1QAAAKgaAABA1QAAAKgaAAAAVQMAAKBqAAAAVQMAAKBqAAAAVA0AAICqAQAAVA0AAICqAQAAUDUAAACqBgAAUDUAAACqBgAAQNUAAACoGgAAQNUAAACoGgAAAFUDAACoGgAAAFUDAACgagAAAFQNAACgagAAAFQNAACAqgEAAFA1AACAqgEAAFA1AAAAqgYAAEDVAAAAqgYAAEDVAAAAqBoAAABVAwAAqBoAAABVAwAAoGoAAABVAwAAoGoAAABUDQAAgKoBAABUDQAAgKoBAABQNQAAAKoGAABQNQAAAKoGAABA1QAAAKgaAABA1QAAAKgaAAAAVQMAAKgaAAAAVQMAAKBqAAAAVA0AAKBqAAAAVA0AAICqAQAAUDUAAICqAQAAUDUAAACqBgAAQNUAAACqBgAAQNUAAACoGgAAAFUDAACoGgAAgD0oJlgTw8UIALAt+853E2r97pi4qwEAAFQNAACAqgEAAFA1AACAqgEAAFA1AAAAqgYAAEDVAAAAqgYAAEDVAAAAqBoAAABVAwAAqBoAAABVAwAAoGoAAABUDQAAoGoAAABUDQAAgKoBAABUDQAAgKoBAABQNQAAAKoGAABQNQAAAKoGAABA1QAAAKgaAABA1QAAAKgaAAAAVQMAAKBqAACA/6mYAAC4X/adEYBa3NUAAACqBgAAoB4v0ACAB4jhYoQWTU8HnWBzR8acuxoAAEDVAAAAqBoAAABVAwAAqBoAAABVAwAAoGoAAABUDQAAoGoAAABUDQAAgKoBAABQNQAAgKoBAABQNQAAAKoGAABA1QAAAKoGAABA1QAAAKgaAABA1QAAAKgaAAAAVQMAAKBqAAAAVQMAAKBqAAAAVA0AAMBtigkAgPtl3xnBCUIt7moAAABVAwAAUI8XaADAA8RwMUKLpodnTrC5I2POXQ0AAKBqAAAAVA0AAICqAQAAVA0AAICqAQAAUDUAAACqBgAAUDUAAACqBgAAQNUAAACoGgAAQNUAAACoGgAAAFUDAACgagAAAFUDAACgagAAAFQNAACgagAAAFQNAACAqgEAAFA1AACAqgEAAFA1AAAAfycy0wprrterEQBgw+FwMAJQnbsaAABA1QAAANRTTAAA3M+z7UZNbwidYHNHxpy7GgAAQNUAAACoGgAAAFUDAACoGgAAAFUDAACgagAAAFQNAACgagAAAFQNAACAqgEAAFA1AACAqgEAAFA1AAAAqgYAAEDVAAAAqgYAAEDVAAAAqBoAAEDVAAAAqBoAAABVAwAAoGoAAABVAwAAoGoAAABUDQAAwG0iM60AAAC0y10NAACgagAAAFQNAACAqgEAAFQNAACAqgEAAFA1AAAAqgYAAFA1AAAAqgYAAEDVAAAAqBoAAEDVAAAAqBoAAABVAwAAoGoAAABVAwAAoGoAAABUDQAAoGoAAABUDQAAgKoBAABQNQAAgKoBAABQNQAAAKoGAABA1QAAAM+gmGBDRBgBADZkpo+mE6TKkaFqbjWOoxEAwEfTCcLOeYEGAACoGgAAAFUDAACgagAAAFUDAACgagAAAFQNAACAqgEAAFQNAACAqgEAAFA1AAAAqgYAAFA1AAAAqgYAAEDVAAAAqBoAAEDVAAAAqBoAAABVAwAAqBoAAABVAwAAoGoAAABUDQAA8HwiM60AAAC0q5hgIfUijAAAwJ65nJjzAg0AAGibF2gAAEDb3NUAAACqBgAAQNUAAACoGgAAQNUAAACoGgAAAFUDAACgagAAAFUDAACgagAAAFQNAACAqgEAAFQNAACAqgEAAFA1AAAAqgYAAFA1AAAAqgYAAEDVAAAAqgYAAEDVAAAAqBoAAABVAwAAqBoAAABVAwAAoGoAAABUDQAAoGoAAABUDQAAgKoBAABQNQAAgKoBAABQNQAAAKoGAABA1QAAAKoGAABA1QAAAKgaAABA1QAAAKgaAAAAVQMAAKBqAAAAVQMAAKBqAAAAVA0AAICqAQAAVA0AAICqAQAAUDUAAACqBgAAUDUAAACqBgAAQNUAAACoGgAAQNUAAACoGgAAAFUDAACoGgAAAFUDAACgagAAAFQNAACgagAAAFQNAACAqgEAAFA1AACAqgEAAFA1AAAAqgYAAEDVAAAAqgYAAEDVAAAAqBoAAABVAwAAqBoAAABVAwAAoGoAAABVAwAAoGoAAABUDQAAgKoBAABUDQAAgKoBAABQNQAAAKoGAABQNQAAAKoGAABA1QAAAKgaAABA1QAAAKgaAAAAVQMAAKBqAAAAVQMAAKBqAAAAVA0AAKBqAAAAVA0AAICqAQAAUDUAAICqAQAAUDUAAACqBgAAQNUAAACqBgAAQNUAAACoGgAAAFUDAACoGgAAAFUDAACgagAAAFQNAACgagAAAFQNAACAqgEAAFQNAACAqgEAAFA1AAAAqgYAAFA1AAAAqgYAAEDVAAAAqBoAAEDVAAAAqBoAAABVAwAAoGoAAABVAwAAoGoAAABUDQAAgKoBAABUDQAAgKoBAABQNQAAgKoBAABQNQAAAKoGAABA1QAAAKoGAABA1QAAAKgaAAAAVQMAAKgaAAAAVQMAAKBqAAAAVA0AAKBqAAAA9qGYYE1EGAEAoKLvt1cjzL28fxph+U/3zLQCAAA7dD6ejPCrar4+jLDICzQAAEDVAAAAqBoAAABVAwAAqBoAAABVAwAAoGoAAMA/MkbVAAAAqgYAAEDVAAAAqBoAAABVAwAAqBoAAABVAwAAoGoAAABUDQAAoGoAAABUDQAAgKoBAABUDQAAgKoBAABQNQAAAKoGAABQNQAAAKoGAABA1QAAAKgaAABA1QAAAKgaAAAAVQMAAKBqAAAAVQMAAKBqAAAAVA0AAE/hfDwZAVUDAACoGgAAAFUDAACgagAAAFQNAACgagAAAPYmMtMKAABAu9zVAAAAqgYAAEDVAAAAqBoAAEDVAAAAqBoAAABVAwAAoGoAAABVAwAAoGoAAABUDQAAgKoBAABUDQAAgKoBAABQNQAAAKoGAABQNQAAAKoGAABA1QAAAKoGAABA1QAAAKgaAAAAVQMAAKgaAAAAVQMAAKBqAAAAVA0AAKBqAAAAVA0AAICqAQAAUDUAAICqAQAAUDUAAACqBgAAQNUAAACqBgAAQNUAAACoGgAAQNUAAACoGgAAAFUDAACgagAAAFUDAACgagAAAFQNAACAqgEAAFQNAACAqgEAAFA1AAAAy34A7UnomGsYkZoAAAAASUVORK5CYII="/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">56<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y624 wb7 h8e"><div class="t m0 x14 h31 yfb ff6 fs4 fc0 sc0 ls0 ws0">Odpisy aktuali<span class="_ _0"></span>zujące<span class="ff4"> </span></div></div><div class="c x44 y624 wb8 h8e"><div class="t m0 x4b h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y624 wb9 h8e"><div class="t m0 x4b h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y624 wba h8e"><div class="t m0 x4b h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd1 y624 wbb h8e"><div class="t m0 x4b h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y624 wbc h8e"><div class="t m0 x4b h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y624 wb9 h8e"><div class="t m0 x96 h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y625 wb7 hb9"><div class="t m0 x14 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ff3">odpisy aktualizu<span class="_ _0"></span>jące<span class="ff2"> </span></span></div></div><div class="c x44 y625 wb8 hb9"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y625 wb9 hb9"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y625 wba hb9"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd1 y625 wbb hb9"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y625 wbc hb9"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y625 wb9 hb9"><div class="t m0 x96 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y626 wb7 h8e"><div class="t m0 x14 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ff3">cofnięcia odpi<span class="_ _0"></span>sów aktualizują<span class="_ _0"></span>cych<span class="ff2"> </span></span></div></div><div class="c x44 y626 wb8 h8e"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y626 wb9 h8e"><div class="t m0 x32 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y626 wba h8e"><div class="t m0 x7f hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd1 y626 wbb h8e"><div class="t m0 xb0 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y626 wbc h8e"><div class="t m0 x6e hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y626 wb9 h8e"><div class="t m0 x96 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y627 wb7 ha6"><div class="t m0 x14 hd y28d ff3 fs4 fc0 sc0 ls0 ws0">Różnice kur<span class="_ _0"></span>sowe<span class="ff2"> </span></div></div><div class="c x44 y627 wb8 ha6"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y627 wb9 ha6"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y627 wba ha6"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd1 y627 wbb ha6"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y627 wbc ha6"><div class="t m0 x4b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y627 wb9 ha6"><div class="t m0 x96 hd y28d ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y188 wb7 ha6"><div class="t m0 x14 h31 y28d ff6 fs4 fc0 sc0 ls0 ws0">Wartość netto<span class="ff4"> </span></div></div><div class="c x44 y188 wb8 ha6"><div class="t m0 x37 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y188 wb9 ha6"><div class="t m0 x52 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">9 038 </div></div><div class="c x98 y188 wba ha6"><div class="t m0 x26 h31 y28d ff4 fs4 fc0 sc0 ls5 ws0">153<span class="ls0"> </span></div></div><div class="c xd1 y188 wbb ha6"><div class="t m0 x7f h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y188 wbc ha6"><div class="t m0 xcc h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y188 wb9 ha6"><div class="t m0 x52 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">9 190 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h6 y628 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y125 ff5 fs3 fc0 sc0 ls0 ws0">   <span class="ff4 fs1"> </span></div><div class="t m0 x2 h3 y629 ff3 fs1 fc0 sc0 ls0 ws0">Głównym <span class="_ _e"></span>elementem <span class="_ _8"></span>w<span class="_ _1"></span>artośc<span class="_ _1"></span>i <span class="_ _8"></span>niemateria<span class="_ _1"></span>lnych <span class="_ _8"></span>jes<span class="_ _1"></span>t <span class="_ _8"></span>sys<span class="_ _1"></span>tem <span class="_ _8"></span>SA<span class="_ _1"></span>P. <span class="_ _8"></span>Okres<span class="_ _1"></span> <span class="_ _8"></span>użytk<span class="_ _1"></span>owania <span class="_ _e"></span>programu <span class="_ _e"></span>został </div><div class="t m0 x2 h3 y62a ff2 fs1 fc0 sc0 ls0 ws0">ustalony na 20 lat,<span class="_ _1"></span> <span class="ff3">a jego wartość<span class="_ _1"></span> rezydualna na kwot<span class="_ _1"></span>ę 0,00 PLN<span class="_ _1"></span></span> </div><div class="t m0 x1c hb y62b ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y62c ff2 fs1 fc0 sc0 ls14 ws0">Z <span class="_ _18"> </span><span class="ls0">kolei <span class="_ _18"> </span>w<span class="ff3">artość <span class="_ _18"> </span>firmy<span class="_ _1"></span> <span class="_ _18"> </span>została <span class="_ _18"> </span>przy<span class="_ _1"></span>porządkowana <span class="_ _18"> </span>do <span class="_ _18"> </span>odp<span class="_ _1"></span>owiednich <span class="_ _18"> </span>segmen<span class="_ _1"></span>tów <span class="_ _18"> </span>działalności <span class="_ _18"> </span>jako<span class="_ _1"></span> </span></span></div><div class="t m0 x2 h3 y62d ff3 fs1 fc0 sc0 ls0 ws0">ośrodków <span class="_ _15"> </span>wypracowując<span class="_ _1"></span>ych <span class="_ _15"> </span>przepływy <span class="_ _15"> </span>finanso<span class="_ _1"></span>we. <span class="_ _15"> </span>Przeprowadzone <span class="_ _15"> </span>t<span class="_ _1"></span>esty <span class="_ _15"> </span>na <span class="_ _15"> </span>utratę <span class="_ _15"> </span>wartości<span class="_ _1"></span>  tyc<span class="_ _1"></span>h </div><div class="t m0 x2 h3 y62e ff3 fs1 fc0 sc0 ls0 ws0">ośrodków <span class="_ _17"> </span>oparte <span class="_ _16"> </span>n<span class="_ _1"></span>a <span class="_ _16"> </span>zdysk<span class="_ _1"></span>ontowanych <span class="_ _17"> </span>przepływach <span class="_ _17"> </span>pieniężnych <span class="_ _17"> </span>wskazały, <span class="_ _16"> </span>że<span class="_ _1"></span> <span class="_ _17"> </span>wartość <span class="_ _16"> </span>odz<span class="_ _8"></span><span class="ff2">ys<span class="_ _1"></span>kiwana </span></div><div class="t m0 x2 h3 y62f ff3 fs1 fc0 sc0 ls0 ws0">tych aktywów jest wi<span class="_ _1"></span>ększa od wartośc<span class="_ _1"></span>i księgowej.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y630 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y631 ff3 fs1 fc0 sc0 ls0 ws0">Przepływy <span class="_ _1a"> </span>pieniężne <span class="_ _1a"> </span>zostały <span class="_ _1a"> </span>zaprojektowa<span class="_ _1"></span>ne <span class="_ _1a"> </span>na <span class="_ _1a"> </span>podstawie <span class="_ _1a"> </span>danych <span class="_ _1a"> </span>historyczny<span class="_ _1"></span>ch <span class="_ _1a"> </span>oraz <span class="_ _1a"> </span>najlepszych </div><div class="t m0 x2 h3 y632 ff3 fs1 fc0 sc0 ls0 ws0">przewidywań <span class="_ _1"></span><span class="ff2">Z<span class="_ _1"></span></span>arządu. <span class="_ _1"></span>Współczy<span class="_ _1"></span>nniki <span class="_ _1"></span>dyskontowe <span class="_ _1"></span>zo<span class="_ _1"></span>stały <span class="_ _1"></span>dobrane <span class="_ _1"></span>na <span class="_ _8"></span>podstawie <span class="_ _8"></span>źródeł <span class="_ _1"></span>zewnętrz<span class="_ _1"></span>nych </div><div class="t m0 x2 h3 y633 ff2 fs1 fc0 sc0 ls0 ws0">i <span class="ff3">przedstawione w noci<span class="_ _1"></span>e odpowiadającej<span class="_ _1"></span> sprawozdan<span class="_ _1"></span>iu z segmentów dzia<span class="_ _1"></span>łalności.<span class="_ _1"></span></span> </div><div class="t m0 xc7 h3 y1ca ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y511 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y634 ff4 fs1 fc0 sc0 ls0 ws0">Nota <span class="_ _17"> </span>4. <span class="_ _16"> </span><span class="ff6">A<span class="_ _1"></span>ktywa <span class="_ _17"> </span>finansowe <span class="_ _17"> </span>długoterminowe<span class="_ _1"></span></span> <span class="_ _17"> </span><span class="lsf">(z</span> <span class="_ _17"> </span><span class="ff6">wyłączeniem <span class="_ _17"> </span>należności <span class="_ _17"> </span>handlow<span class="_ _1"></span>ych, <span class="_ _16"> </span>akt<span class="_ _1"></span>ywów </span></div><div class="t m0 x2 hb y635 ff6 fs1 fc0 sc0 ls0 ws0">wycenianych <span class="_ _1"></span>metod<span class="_ _1"></span>ą <span class="_ _1"></span>praw<span class="_ _1"></span> <span class="_ _1"></span>własności <span class="_ _1"></span>oraz <span class="_ _8"></span>środkó<span class="_ _1"></span>w <span class="_ _1"></span>pieniężnych <span class="_ _1"></span>i<span class="_ _1"></span> <span class="_ _1"></span>ich <span class="_ _8"></span>ekwiwalentów)<span class="_ _e"></span><span class="ff4"> <span class="_ _1"></span>oraz <span class="_ _1"></span>dane<span class="_ _1"></span> </span></div><div class="t m0 x2 hb y636 ff6 fs1 fc0 sc0 ls0 ws0">finansowe jednoste<span class="_ _1"></span>k zależnych<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x1c hb y637 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y638 ff3 fs1 fc0 sc0 ls0 ws0">Udziały <span class="_ _16"></span>w <span class="_ _e"></span>innych <span class="_ _16"></span>jednostkach <span class="_ _16"></span>są <span class="_ _e"></span>początkowo <span class="_ _16"></span>ujmowane <span class="_ _e"></span>w <span class="_ _16"></span>wartości <span class="_ _e"></span>g<span class="_ _1"></span>odziwej <span class="_ _16"></span>powiększonej <span class="_ _e"></span>o <span class="_ _16"></span>koszty </div><div class="t m0 x2 h3 y639 ff3 fs1 fc0 sc0 ls0 ws0">transakcyjne. W późni<span class="_ _1"></span>ejszych okresach są uj<span class="_ _1"></span>mowane w wartoś<span class="_ _1"></span>ci godziwej. <span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y63a ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y63b ff3 fs1 fc0 sc0 ls0 ws0">Po <span class="_ _1a"> </span>początkowym <span class="_ _1a"> </span>ujęciu <span class="_ _17"> </span><span class="ff2">G<span class="_ _1"></span>rupa <span class="_ _1a"> </span></span>wycenia <span class="_ _1a"> </span>wszystkie <span class="_ _1a"> </span>inwestycje <span class="_ _1a"> </span>w <span class="_ _17"> </span>instrumenty <span class="_ _1a"> </span>kapitałowe <span class="_ _1a"> </span>w <span class="_ _1a"> </span>wartości </div><div class="t m0 x2 h3 y63c ff2 fs1 fc0 sc0 ls0 ws0">godziwej.  Dla ws<span class="_ _1"></span>zystkich p<span class="_ _1"></span>osadzanych inwesty<span class="_ _1"></span>cji <span class="_ _1"></span>Grupa <span class="ff3">wybr<span class="_ _1"></span>ała opcję preze<span class="_ _1"></span>ntowania zys<span class="_ _1"></span>ków i strat z<span class="_ _1"></span> </span></div><div class="t m0 x2 h3 y63d ff3 fs1 fc0 sc0 ls0 ws0">tytułu <span class="_ _8"></span>zmiany <span class="_ _8"></span>wartoś<span class="_ _1"></span>ci <span class="_ _8"></span>godziwej <span class="_ _8"></span>instrument<span class="_ _1"></span>ów <span class="_ _8"></span>kapitałowych <span class="_ _e"></span>w <span class="_ _8"></span>pozostałych <span class="_ _8"></span>całko<span class="_ _1"></span>witych <span class="_ _8"></span>dochodach. <span class="_ _e"></span>W </div><div class="t m0 x2 h3 y63e ff3 fs1 fc0 sc0 ls0 ws0">przypadku <span class="_ _e"></span>doko<span class="_ _1"></span>nania <span class="_ _e"></span> <span class="_ _e"></span>tak<span class="_ _1"></span>iego <span class="_ _e"></span>wyboru, <span class="_ _16"></span>zyski <span class="_ _e"></span>i <span class="_ _e"></span>straty <span class="_ _16"></span>z <span class="_ _e"></span>tytułu <span class="_ _e"></span>zm<span class="_ _1"></span>iany <span class="_ _e"></span>wartości <span class="_ _e"></span>g<span class="_ _1"></span>odziwej <span class="_ _e"></span>nie <span class="_ _16"></span>podlegają </div><div class="t m0 x2 h3 y63f ff3 fs1 fc0 sc0 ls0 ws0">późniejszej  r<span class="ff2">eklasyfikacji <span class="_ _19"> </span>do <span class="_ _19"> </span>wyniku<span class="_ _1"></span> <span class="_ _19"> </span>finansowego  w <span class="_ _1a"> </span>mom<span class="_ _1"></span>encie <span class="_ _19"> </span>zaprzestania<span class="_ _1"></span> <span class="_ _19"> </span>ujawniania  inwestycji. </span></div><div class="t m0 x2 h3 y640 ff3 fs1 fc0 sc0 ls0 ws0">Odpisy  z  tytułu  utraty  wartośc<span class="_ _1"></span>i  (i  odwrócenie  odpisów<span class="_ _1"></span>)  w  odnies<span class="_ _1"></span>ieniu  do  inwestyc<span class="_ _1"></span>ji  kapitałowych </div><div class="t m0 x2 h3 y641 ff3 fs1 fc0 sc0 ls0 ws0">wycenianych <span class="_ _1"></span>w <span class="_ _8"></span>wartości <span class="_ _1"></span>go<span class="_ _1"></span>dziwej <span class="_ _1"></span> <span class="_ _1"></span>prz<span class="_ _1"></span>ez <span class="_ _1"></span>pozostałe <span class="_ _1"></span>c<span class="_ _1"></span>ałkowite <span class="_ _8"></span>dochody <span class="_ _1"></span>nie <span class="_ _8"></span>są <span class="_ _1"></span>prez<span class="_ _1"></span>entowane <span class="_ _1"></span>od <span class="_ _8"></span>innych </div><div class="t m0 x2 h3 y642 ff3 fs1 fc0 sc0 ls0 ws0">zmian wartości godziwej<span class="_ _1"></span>.<span class="ff2"> </span></div><div class="t m0 x2 h3 y643 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y644 ff3 fs1 fc0 sc0 ls0 ws0">Dywidendy <span class="_ _8"></span>z <span class="_ _1"></span>tak<span class="_ _1"></span>ich <span class="_ _8"></span>inwestycji <span class="_ _8"></span>ujmuje <span class="_ _8"></span>się <span class="_ _8"></span>w <span class="_ _1"></span>wy<span class="_ _1"></span>niku <span class="_ _1"></span>fi<span class="_ _1"></span>nansowym <span class="_ _8"></span>momencie<span class="_ _1"></span> <span class="_ _1"></span>ustan<span class="_ _1"></span>owienia <span class="_ _1"></span>praw<span class="_ _1"></span>a <span class="_ _8"></span>Spółki </div><div class="t m0 x2 h3 y645 ff3 fs1 fc0 sc0 ls0 ws0">do otrzymania płatnoś<span class="_ _1"></span>ci.<span class="ff2"> </span></div><div class="t m0 x1c h14 yf2 ff5 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h6 y4fe ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y646 wbd hbb"><div class="t m0 x94 hd y2df ff2 fs4 fc1 sc0 ls0 ws0">Aktywa finan<span class="_ _0"></span>sowe ( z <span class="ff3">wyłączenie<span class="_ _0"></span>m należności handlow<span class="_ _b"></span>yc<span class="_ _1"></span>h, aktywó<span class="_ _b"></span>w wycenianych </span></div><div class="t m0 x9d hd y2e6 ff3 fs4 fc1 sc0 ls0 ws0">metodą praw wła<span class="_ _0"></span>sności oraz śro<span class="_ _0"></span>dków pieniężn<span class="_ _0"></span>ych i ich ekwiwalen<span class="_ _0"></span>tów)<span class="ff2"> </span></div></div><div class="c xd1 y647 w7f h69"><div class="t m0 x37 hd y65 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c xd1 y648 wbe h35"><div class="t m0 x32 hd y106 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c xd4 y648 wbf h35"><div class="t m0 x57 hd y106 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c xd1 y646 wbe h35"><div class="t m0 x59 hd yfb ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xd4 y646 wbf h35"><div class="t m0 x81 hd yfb ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x27 y649 wc0 hbc"><div class="t m0 x14 hd y106 ff3 fs4 fc0 sc0 ls0 ws0">Inwestycje kapitałowe<span class="_ _b"></span> w jednostkach zależn<span class="_ _0"></span>ych<span class="ff2"> </span></div></div><div class="c xd1 y649 wbe hbc"><div class="t m0 x41 hd y24b ff2 fs4 fc0 sc0 ls5 ws0">331<span class="ls0"> </span></div></div><div class="c xd4 y649 wbf hbc"><div class="t m0 xb2 hd y24b ff2 fs4 fc0 sc0 ls5 ws0">316<span class="ls0"> </span></div></div><div class="c x27 y46a wc0 h49"><div class="t m0 x14 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">Inne  </div></div><div class="c xd1 y46a wbe h49"><div class="t m0 x5d hd y24b ff2 fs4 fc0 sc0 ls0 ws0">76 760 </div></div><div class="c xd4 y46a wbf h49"><div class="t m0 x97 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">75 289 </div></div><div class="c x27 y64a wc0 ha8"><div class="t m0 x14 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">Razem </div></div><div class="c xd1 y64a wbe ha8"><div class="t m0 x5d h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">77 091 </div></div><div class="c xd4 y64a wbf ha8"><div class="t m0 x97 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">75 605 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x1c h6 y64b ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h6 y546 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hbd y64c ff9 fs1 fc0 sc0 ls0 ws0"> <span class="_ _2a"> </span> </div></div></div><div class="pi" ></div></div><div id="pf39" class="pf w0 h0" ><div class="pc pc39 w0 h0"><img class="bi x0 y0 w3 h8b" alt="" 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class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">57<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y503 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y64d ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y64e w70 hbe"><div class="t m0 x58 hd y64f ff3 fs4 fc1 sc0 ls0 ws0">Inne aktywa finan<span class="_ _0"></span>sowe ( z w<span class="_ _0"></span>yłączeniem nale<span class="_ _0"></span>żności handlow<span class="_ _0"></span>ych, </div><div class="t m0 x66 hd y650 ff3 fs4 fc1 sc0 ls0 ws0">aktywów wycenian<span class="_ _b"></span>y<span class="_ _1"></span>ch metodą<span class="_ _0"></span> praw własności or<span class="_ _0"></span>az środków </div><div class="t m0 x6a hd y5c0 ff3 fs4 fc1 sc0 ls0 ws0">pieniężnych i ich e<span class="_ _0"></span>kwiwalentów)<span class="ff2"> </span></div></div><div class="c xd5 y651 wc1 hb6"><div class="t m0 xd6 hd y20e ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c xd5 y652 wc2 h8e"><div class="t m0 x86 hd yfb ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c xd7 y652 wc3 h8e"><div class="t m0 x5 hd yfb ff3 fs4 fc1 sc0 ls0 ws0">Zwiększenia<span class="ff2"> </span></div></div><div class="c xd8 y652 wc2 h8e"><div class="t m0 x5 hd yfb ff2 fs4 fc1 sc0 ls0 ws0">Zmniejszenia </div></div><div class="c x85 y652 wc4 h8e"><div class="t m0 xab hd yfb ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c xd5 y64e wc2 h2e"><div class="t m0 x7b hd y4d1 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c xd7 y64e wc3 h2e"><div class="t m0 x0 hd y52d ff2 fs4 fc1 sc0 ls5 ws0">od </div><div class="t m0 x94 hd y4cf ff2 fs4 fc1 sc0 ls0 ws0">01.01.2024 </div><div class="t m0 x0 hd y4d0 ff2 fs4 fc1 sc0 ls5 ws0">do </div><div class="t m0 x94 hd y24b ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xd8 y64e wc2 h2e"><div class="t m0 x4b hd y4cf ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2024 </div><div class="t m0 x4b hd y4d0 ff2 fs4 fc1 sc0 ls0 ws0">do 31.12.2024<span class="_ _0"></span> </div></div><div class="c x85 y64e wc4 h2e"><div class="t m0 x94 hd y4d1 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x27 y653 wc5 hbf"><div class="t m0 x14 h31 y654 ff6 fs4 fc0 sc0 ls0 ws0">Długoterminowe ak<span class="_ _0"></span>tywa <span class="ff4">finanso<span class="_ _0"></span>we </span></div></div><div class="c xd5 y653 wc2 hbf"><div class="t m0 xc0 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">40 383 </div></div><div class="c xd7 y653 wc3 hbf"><div class="t m0 x6e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">38 201 </div></div><div class="c xd8 y653 wc2 hbf"><div class="t m0 x3d h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-3 683 </div></div><div class="c x85 y653 wc4 hbf"><div class="t m0 xb0 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">74 901 </div></div><div class="c x27 y655 wc5 h7f"><div class="t m0 x14 h31 y656 ff6 fs4 fc0 sc0 ls0 ws0">w jednostkach p<span class="_ _0"></span>owiązanych<span class="ff4"> </span></div></div><div class="c xd5 y655 wc2 h7f"><div class="t m0 x33 h31 y24b ff4 fs4 fc0 sc0 ls5 ws0">316<span class="ls0"> </span></div></div><div class="c xd7 y655 wc3 h7f"><div class="t m0 x5b h31 y24b ff4 fs4 fc0 sc0 ls5 ws0">15<span class="ls0"> </span></div></div><div class="c xd8 y655 wc2 h7f"><div class="t m0 x7e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x85 y655 wc4 h7f"><div class="t m0 x15 h31 y24b ff4 fs4 fc0 sc0 ls5 ws0">331<span class="ls0"> </span></div></div><div class="c x27 y657 wc5 h7f"><div class="t m0 x14 hd y656 ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">udziały lub ak<span class="_ _0"></span>cje<span class="ff2"> </span></span></div></div><div class="c xd5 y657 wc2 h7f"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls5 ws0">316<span class="ls0"> </span></div></div><div class="c xd7 y657 wc3 h7f"><div class="t m0 x5b hd y24b ff2 fs4 fc0 sc0 ls5 ws0">15<span class="ls0"> </span></div></div><div class="c xd8 y657 wc2 h7f"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x85 y657 wc4 h7f"><div class="t m0 x15 hd y24b ff2 fs4 fc0 sc0 ls5 ws0">331<span class="ls0"> </span></div></div><div class="c x27 y658 wc5 hc0"><div class="t m0 x14 hd y1bc ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">udzielone poży<span class="_ _0"></span>czki<span class="ff2"> </span></span></div></div><div class="c xd5 y658 wc2 hc0"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd7 y658 wc3 hc0"><div class="t m0 x7f hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd8 y658 wc2 hc0"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x85 y658 wc4 hc0"><div class="t m0 x8b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y659 wc5 hc1"><div class="t m0 x14 hd y65a ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">inne długoterminow<span class="_ _0"></span>e aktywa fina<span class="_ _b"></span>ns<span class="_ _1"></span>owe<span class="ff2"> </span></span></div></div><div class="c xd5 y659 wc2 hc1"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd7 y659 wc3 hc1"><div class="t m0 x7f hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd8 y659 wc2 hc1"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x85 y659 wc4 hc1"><div class="t m0 x8b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y65b wc5 h7f"><div class="t m0 x14 h31 y656 ff6 fs4 fc0 sc0 ls0 ws0">w pozostałych<span class="_ _0"></span> jednostkach<span class="ff4"> </span></div></div><div class="c xd5 y65b wc2 h7f"><div class="t m0 xc0 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">40 067 </div></div><div class="c xd7 y65b wc3 h7f"><div class="t m0 x6e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">38 186 </div></div><div class="c xd8 y65b wc2 h7f"><div class="t m0 x3d h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-3 683 </div></div><div class="c x85 y65b wc4 h7f"><div class="t m0 xb0 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">74 571 </div></div><div class="c x27 y132 wc5 h7f"><div class="t m0 x14 hd y656 ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">udziały lub ak<span class="_ _0"></span>cje<span class="ff2"> </span></span></div></div><div class="c xd5 y132 wc2 h7f"><div class="t m0 xc0 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">39 820 </div></div><div class="c xd7 y132 wc3 h7f"><div class="t m0 x6e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">38 186 </div></div><div class="c xd8 y132 wc2 h7f"><div class="t m0 x3d hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-3 622 </div></div><div class="c x85 y132 wc4 h7f"><div class="t m0 xb0 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">74 384 </div></div><div class="c x27 y65c wc5 h1c"><div class="t m0 x14 hd y99 ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">aktywa finansowe<span class="_ _b"></span> <span class="_ _1"></span>dostępne do<span class="_ _0"></span> sprzedaży<span class="ff2"> </span></span></div></div><div class="c xd5 y65c wc2 h1c"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd7 y65c wc3 h1c"><div class="t m0 x7f hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd8 y65c wc2 h1c"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x85 y65c wc4 h1c"><div class="t m0 x8b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y65d wc5 h1c"><div class="t m0 x14 hd y99 ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">aktywa finansowe<span class="_ _b"></span> <span class="_ _1"></span>utrzymywane <span class="_ _0"></span>do terminu wymaga<span class="_ _0"></span>lności<span class="ff2"> </span></span></div></div><div class="c xd5 y65d wc2 h1c"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd7 y65d wc3 h1c"><div class="t m0 x7f hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd8 y65d wc2 h1c"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x85 y65d wc4 h1c"><div class="t m0 x8b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y65e wc5 h1c"><div class="t m0 x14 hd y99 ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">aktywa z tytułu<span class="_ _0"></span> instrumentów<span class="_ _0"></span> pochodnych<span class="ff2"> </span></span></div></div><div class="c xd5 y65e wc2 h1c"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd7 y65e wc3 h1c"><div class="t m0 x7f hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd8 y65e wc2 h1c"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x85 y65e wc4 h1c"><div class="t m0 x8b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y65f wc5 h30"><div class="t m0 x14 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">udzielone poży<span class="_ _0"></span>czki<span class="ff2"> </span></span></div></div><div class="c xd5 y65f wc2 h30"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd7 y65f wc3 h30"><div class="t m0 x7f hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd8 y65f wc2 h30"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x85 y65f wc4 h30"><div class="t m0 x8b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y3c7 wc5 h1c"><div class="t m0 x14 hd y97 ff2 fs4 fc0 sc0 ls0 ws0">- inne <span class="ff3">długoterminowe<span class="_ _b"></span> aktywa finansowe<span class="ff2"> </span></span></div></div><div class="c xd5 y3c7 wc2 h1c"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls5 ws0">247<span class="ls0"> </span></div></div><div class="c xd7 y3c7 wc3 h1c"><div class="t m0 x7f hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd8 y3c7 wc2 h1c"><div class="t m0 x5b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">61</span> </div></div><div class="c x85 y3c7 wc4 h1c"><div class="t m0 x15 hd y24b ff2 fs4 fc0 sc0 ls5 ws0">186<span class="ls0"> </span></div></div><div class="c x27 y28b wc5 h1d"><div class="t m0 x14 h31 y99 ff6 fs4 fc0 sc0 ls0 ws0">Krótkoterminowe<span class="_ _0"></span> aktywa finans<span class="_ _b"></span>owe<span class="_ _1"></span><span class="ff4"> </span></div></div><div class="c xd5 y28b wc2 h1d"><div class="t m0 xc0 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">35 222 </div></div><div class="c xd7 y28b wc3 h1d"><div class="t m0 x3d h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">2 141 </div></div><div class="c xd8 y28b wc2 h1d"><div class="t m0 x6e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-35 173 </div></div><div class="c x85 y28b wc4 h1d"><div class="t m0 x25 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">2 189 </div></div><div class="c x27 y660 wc5 h1d"><div class="t m0 x14 h31 y99 ff6 fs4 fc0 sc0 ls0 ws0">w jednostkach <span class="_ _0"></span>zależnych i ws<span class="_ _0"></span>półzależnych<span class="ff4"> </span></div></div><div class="c xd5 y660 wc2 h1d"><div class="t m0 xc0 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">35 173 </div></div><div class="c xd7 y660 wc3 h1d"><div class="t m0 x7f h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd8 y660 wc2 h1d"><div class="t m0 x6e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-35 173 </div></div><div class="c x85 y660 wc4 h1d"><div class="t m0 x8b h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y661 wc5 hf"><div class="t m0 x14 hd y63 ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">udziały lub ak<span class="_ _0"></span>cje dostępne do ob<span class="_ _b"></span>rotu<span class="_ _1"></span><span class="ff2"> </span></span></div></div><div class="c xd5 y661 wc2 hf"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd7 y661 wc3 hf"><div class="t m0 x7f hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd8 y661 wc2 hf"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x85 y661 wc4 hf"><div class="t m0 x8b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y247 wc5 h34"><div class="t m0 x14 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">inne papiery wa<span class="_ _0"></span>rtościowe<span class="ff2"> </span></span></div></div><div class="c xd5 y247 wc2 h34"><div class="t m0 xc0 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">35 173 </div></div><div class="c xd7 y247 wc3 h34"><div class="t m0 x7f hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd8 y247 wc2 h34"><div class="t m0 x6e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-35 173 </div></div><div class="c x85 y247 wc4 h34"><div class="t m0 x8b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y3cc wc5 h8e"><div class="t m0 x14 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">udzielone poży<span class="_ _0"></span>czki<span class="ff2"> </span></span></div></div><div class="c xd5 y3cc wc2 h8e"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd7 y3cc wc3 h8e"><div class="t m0 x7f hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd8 y3cc wc2 h8e"><div class="t m0 x7e hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c x85 y3cc wc4 h8e"><div class="t m0 x8b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y112 wc5 h1d"><div class="t m0 x14 hd y99 ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">inne krótkoter<span class="_ _0"></span>minowe aktywa<span class="_ _0"></span> finansowe<span class="ff2"> </span></span></div></div><div class="c xd5 y112 wc2 h1d"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd7 y112 wc3 h1d"><div class="t m0 x7f hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd8 y112 wc2 h1d"><div class="t m0 x7e hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c x85 y112 wc4 h1d"><div class="t m0 x8b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y3f5 wc5 h8e"><div class="t m0 x14 h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">w jednostkach st<span class="_ _0"></span>owarzyszonyc<span class="_ _b"></span>h<span class="_ _1"></span> </div></div><div class="c xd5 y3f5 wc2 h8e"><div class="t m0 x7e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd7 y3f5 wc3 h8e"><div class="t m0 x7f h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd8 y3f5 wc2 h8e"><div class="t m0 x7e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x85 y3f5 wc4 h8e"><div class="t m0 x8b h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y662 wc5 hf"><div class="t m0 x14 hd y63 ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">udziały lub ak<span class="_ _0"></span>cje dostępne do ob<span class="_ _b"></span>rotu<span class="_ _1"></span><span class="ff2"> </span></span></div></div><div class="c xd5 y662 wc2 hf"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd7 y662 wc3 hf"><div class="t m0 x7f hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd8 y662 wc2 hf"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x85 y662 wc4 hf"><div class="t m0 x8b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y663 wc5 h30"><div class="t m0 x14 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">inne papiery wa<span class="_ _0"></span>rtościowe<span class="ff2"> </span></span></div></div><div class="c xd5 y663 wc2 h30"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd7 y663 wc3 h30"><div class="t m0 x7f hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd8 y663 wc2 h30"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x85 y663 wc4 h30"><div class="t m0 x8b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y351 wc5 h8e"><div class="t m0 x14 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">udzielone poży<span class="_ _0"></span>czki<span class="ff2"> </span></span></div></div><div class="c xd5 y351 wc2 h8e"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd7 y351 wc3 h8e"><div class="t m0 x7f hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd8 y351 wc2 h8e"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x85 y351 wc4 h8e"><div class="t m0 x8b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y307 wc5 h1d"><div class="t m0 x14 hd y99 ff2 fs4 fc0 sc0 ls0 ws0">- inne <span class="ff3">krótkoter<span class="_ _0"></span>minowe aktywa <span class="_ _0"></span>finansowe<span class="ff2"> </span></span></div></div><div class="c xd5 y307 wc2 h1d"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd7 y307 wc3 h1d"><div class="t m0 x7f hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd8 y307 wc2 h1d"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x85 y307 wc4 h1d"><div class="t m0 x8b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y664 wc5 h8e"><div class="t m0 x14 h31 yfb ff6 fs4 fc0 sc0 ls0 ws0">w pozostałych<span class="_ _0"></span> jednostkach<span class="ff4"> </span></div></div><div class="c xd5 y664 wc2 h8e"><div class="t m0 x78 h31 y24b ff4 fs4 fc0 sc0 ls5 ws0">49<span class="ls0"> </span></div></div><div class="c xd7 y664 wc3 h8e"><div class="t m0 x3d h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">2 141 </div></div><div class="c xd8 y664 wc2 h8e"><div class="t m0 x7e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x85 y664 wc4 h8e"><div class="t m0 x25 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">2 189 </div></div><div class="c x27 y665 wc5 h8e"><div class="t m0 x14 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">udziały lub ak<span class="_ _0"></span>cje (notowane)<span class="ff2"> </span></span></div></div><div class="c xd5 y665 wc2 h8e"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd7 y665 wc3 h8e"><div class="t m0 x7f hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd8 y665 wc2 h8e"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x85 y665 wc4 h8e"><div class="t m0 x8b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y666 wc5 h8e"><div class="t m0 x14 hd yfb ff2 fs4 fc0 sc0 ls0 ws0"> - <span class="ff3">inne udziały lub<span class="_ _0"></span> akcje<span class="ff2"> </span></span></div></div><div class="c xd5 y666 wc2 h8e"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd7 y666 wc3 h8e"><div class="t m0 x7f hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd8 y666 wc2 h8e"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x85 y666 wc4 h8e"><div class="t m0 x8b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y5ce wc5 h8d"><div class="t m0 x14 hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">aktywa finansowe<span class="_ _b"></span> <span class="_ _1"></span>wyceniane w <span class="_ _0"></span>wartości godziw<span class="_ _0"></span>ej przez wyni<span class="_ _0"></span>k </span></div><div class="t m0 x14 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">finansowy </div></div><div class="c xd5 y5ce wc2 h8d"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd7 y5ce wc3 h8d"><div class="t m0 x7f hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd8 y5ce wc2 h8d"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x85 y5ce wc4 h8d"><div class="t m0 x8b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y667 wc5 h21"><div class="t m0 x14 hd y97 ff2 fs4 fc0 sc0 ls0 ws0">- aktywa <span class="ff3">finansowe<span class="_ _b"></span> <span class="_ _1"></span>dostępne do <span class="_ _0"></span>sprzedaży<span class="ff2"> </span></span></div></div><div class="c xd5 y667 wc2 h21"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd7 y667 wc3 h21"><div class="t m0 x7f hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd8 y667 wc2 h21"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x85 y667 wc4 h21"><div class="t m0 x8b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y668 wc5 h1c"><div class="t m0 x14 hd y97 ff2 fs4 fc0 sc0 ls0 ws0"> -<span class="ff3">aktywa finansowe<span class="_ _b"></span> <span class="_ _1"></span>utrzymywane <span class="_ _0"></span>do terminu wymaga<span class="_ _0"></span>lności<span class="ff2"> </span></span></div></div><div class="c xd5 y668 wc2 h1c"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd7 y668 wc3 h1c"><div class="t m0 x7f hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd8 y668 wc2 h1c"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x85 y668 wc4 h1c"><div class="t m0 x8b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y14e wc5 h1c"><div class="t m0 x14 hd y97 ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">aktywa z tytułu<span class="_ _0"></span> instrumentów<span class="_ _0"></span> pochodnych<span class="ff2"> </span></span></div></div><div class="c xd5 y14e wc2 h1c"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd7 y14e wc3 h1c"><div class="t m0 x7f hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd8 y14e wc2 h1c"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x85 y14e wc4 h1c"><div class="t m0 x8b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y669 wc5 h30"><div class="t m0 x14 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">udzielone poży<span class="_ _0"></span>czki<span class="ff2"> </span></span></div></div><div class="c xd5 y669 wc2 h30"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd7 y669 wc3 h30"><div class="t m0 x7f hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd8 y669 wc2 h30"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x85 y669 wc4 h30"><div class="t m0 x8b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y4bb wc5 h1c"><div class="t m0 x14 hd y97 ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">inne krótkoter<span class="_ _0"></span>minowe aktywa<span class="_ _0"></span> finansowe<span class="ff2"> </span></span></div></div><div class="c xd5 y4bb wc2 h1c"><div class="t m0 x78 hd y24b ff2 fs4 fc0 sc0 ls5 ws0">49<span class="ls0"> </span></div></div><div class="c xd7 y4bb wc3 h1c"><div class="t m0 x3d hd y24b ff2 fs4 fc0 sc0 ls0 ws0">2 141 </div></div><div class="c xd8 y4bb wc2 h1c"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x85 y4bb wc4 h1c"><div class="t m0 x25 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">2 189 </div></div><div class="c x27 y66a wc5 ha6"><div class="t m0 x14 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">Razem </div></div><div class="c xd5 y66a wc2 ha6"><div class="t m0 xc0 h31 y24b ff4 fs4 fc0 sc0 ls5 ws0">75 605<span class="ls0"> </span></div></div><div class="c xd7 y66a wc3 ha6"><div class="t m0 x6e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">40 342 </div></div><div class="c xd8 y66a wc2 ha6"><div class="t m0 x6e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-38 855 </div></div><div class="c x85 y66a wc4 ha6"><div class="t m0 xb0 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">77 091 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h14 y66b ff5 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf3a" class="pf w0 h0" ><div class="pc pc3a w0 h0"><img class="bi x0 y0 w3 h8b" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">58<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y503 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y567 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y568 ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _8"></span>związ<span class="_ _1"></span>ku <span class="_ _8"></span>z <span class="_ _e"></span>umorzeniem <span class="_ _e"></span>postępowan<span class="_ _1"></span>ia <span class="_ _8"></span>up<span class="_ _1"></span>adłościowego <span class="_ _e"></span>HAKAMORE<span class="_ _1"></span> <span class="_ _8"></span>Sp. <span class="_ _e"></span>z <span class="_ _8"></span>o.<span class="_ _1"></span>o. <span class="_ _e"></span>w <span class="_ _8"></span>upadłośc<span class="_ _1"></span>i <span class="_ _8"></span>w <span class="_ _e"></span>dniu </div><div class="t m0 x2 h3 y569 ff2 fs1 fc0 sc0 ls3 ws0">20<span class="ls0"> grudnia <span class="ff3">2023 <span class="_ _17"> </span>roku <span class="_ _17"> </span>pomiędzy <span class="_ _17"> </span>HAKAMORE <span class="_ _17"> </span>Sp. <span class="_ _17"> </span>z <span class="_ _17"> </span>o.o., <span class="_ _16"> </span>a <span class="_ _17"> </span>JHM <span class="_ _17"> </span>Development <span class="_ _17"> </span>S.A. <span class="_ _17"> </span>została <span class="_ _17"> </span>zawarta </span></span></div><div class="t m0 x2 h3 y66c ff3 fs1 fc0 sc0 ls0 ws0">przedwstępna <span class="_ _17"> </span>u<span class="_ _1"></span>mowa <span class="_ _17"> </span>s<span class="_ _1"></span>przedaży <span class="_ _17"> </span>ni<span class="_ _1"></span>eruchomości <span class="_ _1a"> </span>gruntowych <span class="_ _17"> </span>o <span class="_ _17"> </span>po<span class="_ _1"></span>wierzchni <span class="_ _17"> </span>19<span class="_ _1"></span>,87 <span class="_ _17"> </span>ha <span class="_ _17"> </span>p<span class="_ _1"></span>ołożonych <span class="_ _1a"> </span>w </div><div class="t m0 x2 h3 y504 ff3 fs1 fc0 sc0 ls0 ws0">Łodzi, <span class="_ _1e"> </span>przy <span class="_ _20"> </span>ul. <span class="_ _1e"> </span>Politec<span class="_ _1"></span>hniki, <span class="_ _1e"> </span>Wróblewskiego <span class="_ _1e"> </span>i <span class="_ _20"> </span>R<span class="_ _1"></span>óżanej. <span class="_ _1e"> </span>Przyrzecz<span class="_ _1"></span>ona <span class="_ _20"> </span>u<span class="_ _1"></span>mowa <span class="_ _1e"> </span>sprzedaży <span class="_ _1e"> </span>tej<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y66d ff3 fs1 fc0 sc0 ls0 ws0">nieruchomości został<span class="_ _1"></span>a zawarta w dni<span class="_ _1"></span>u 25 stycznia 202<span class="_ _1"></span>4 roku. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y66e ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y66f ff3 fs1 fc0 sc0 ls0 ws0">Nadzwyczajne <span class="_ _1"></span>Z<span class="_ _1"></span>gromadzenie <span class="_ _8"></span>Wspólników <span class="_ _8"></span>Spółki <span class="_ _8"></span>HAKAMORE <span class="_ _8"></span>Sp. <span class="_ _1"></span>z<span class="_ _1"></span> <span class="_ _1"></span>o.o. <span class="_ _1"></span>z<span class="_ _1"></span> <span class="_ _1"></span>sied<span class="_ _1"></span>zibą <span class="_ _1"></span>w <span class="_ _8"></span>Skierniewicac<span class="_ _1"></span>h </div><div class="t m0 x2 h3 y670 ff3 fs1 fc0 sc0 ls0 ws0">Uchwałą nr 1 z dn<span class="_ _1"></span>ia 28 grudnia 2023 roku<span class="_ _1"></span> postanowiło<span class="_ _1"></span> z dniem 1 stycz<span class="_ _1"></span>nia 2024 roku roz<span class="_ _1"></span>wiązać Spółkę </div><div class="t m0 x2 h3 y671 ff2 fs1 fc0 sc0 ls0 ws0">i <span class="ff3">postawić ją w stan <span class="_ _1"></span>likwidacji. <span class="_ _1"></span></span> </div><div class="t m0 x2 h3 y672 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y673 ff3 fs1 fc0 sc0 ls0 ws0">Dnia <span class="_ _1a"> </span>26 <span class="_ _1a"> </span>lipca <span class="_ _1a"> </span>2024 <span class="_ _1a"> </span>r. <span class="_ _1a"> </span>Nadzwyczaj<span class="_ _1"></span>ne <span class="_ _1a"> </span>Zgromadzenie <span class="_ _1a"> </span>Wspólników <span class="_ _1a"> </span>Spółki<span class="_ _1"></span> <span class="_ _1a"> </span>HAKAMORE <span class="_ _1a"> </span>Sp. <span class="_ _1a"> </span>z <span class="_ _1a"> </span>o.o. <span class="_ _1a"> </span>w </div><div class="t m0 x2 h3 y674 ff3 fs1 fc0 sc0 ls0 ws0">likwidacji <span class="_ _e"></span>podjęł<span class="_ _1"></span>o <span class="_ _e"></span>uchwałę <span class="_ _16"></span>o <span class="_ _e"></span>zakończeniu <span class="_ _e"></span>likwidac<span class="_ _1"></span>ji <span class="_ _e"></span>Spółki. <span class="_ _e"></span>P<span class="_ _1"></span>ostanowieniem <span class="_ _e"></span>z<span class="_ _1"></span> <span class="_ _e"></span>dnia <span class="_ _16"></span>2 <span class="_ _e"></span>sierpnia <span class="_ _e"></span>2024 <span class="_ _e"></span>r<span class="_ _1"></span>. </div><div class="t m0 x2 h3 y675 ff3 fs1 fc0 sc0 ls0 ws0">Sąd Rejonowy dl<span class="_ _0"></span>a Łodzi <span class="ff2">- <span class="_ _0"></span><span class="ff3">Śródmieście w <span class="_ _0"></span>Łodzi wykreślił Spółkę <span class="_ _0"></span>HAKAM<span class="_ _1"></span><span class="ff2">ORE<span class="_ _1"></span> Sp. <span class="_ _b"></span>z<span class="_ _1"></span> o.o. <span class="_ _b"></span>z<span class="_ _1"></span> <span class="_ _0"></span>rejestru KRS. <span class="_ _1"></span> </span></span></span></div><div class="t m0 x2 h3 y676 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y677 ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _8"></span>dniu <span class="_ _8"></span>29 <span class="_ _e"></span>listopada <span class="_ _e"></span>2023 <span class="_ _8"></span>roku <span class="_ _8"></span>S<span class="_ _1"></span>półka <span class="_ _8"></span>MIRB<span class="_ _1"></span>UD <span class="_ _8"></span>S.A. <span class="_ _e"></span>nabyła <span class="_ _8"></span>20.7<span class="_ _1"></span>00 <span class="_ _8"></span>udziałów <span class="_ _8"></span>w<span class="_ _1"></span> <span class="_ _8"></span>k<span class="_ _1"></span>apitale <span class="_ _8"></span>zakładowym<span class="_ _1"></span> </div><div class="t m0 x2 h3 y4c ff3 fs1 fc0 sc0 ls0 ws0">Spółki <span class="_ _16"></span>PDC <span class="_ _e"></span>In<span class="_ _1"></span>dustrial <span class="_ _16"></span>Center <span class="_ _e"></span>21<span class="_ _1"></span>7 <span class="_ _16"></span>Sp. <span class="_ _e"></span>z <span class="_ _16"></span>o.o. <span class="_ _e"></span>z<span class="_ _1"></span> <span class="_ _e"></span>si<span class="_ _1"></span>edzibą <span class="_ _16"></span>w <span class="_ _16"></span>Warszawie <span class="_ _16"></span>o <span class="_ _e"></span>wartoś<span class="_ _1"></span>ci <span class="_ _16"></span>nominalnej <span class="_ _16"></span>50 <span class="_ _e"></span>PLN<span class="_ _1"></span> </div><div class="t m0 x2 h3 y678 ff3 fs1 fc0 sc0 ls0 ws0">każdy i<span class="ff2"> </span>łącznej wartoś<span class="_ _1"></span>ci nominalnej<span class="_ _1"></span> 1.035 tys. PLN, co s<span class="_ _1"></span>tanowi 49,88% kap<span class="_ _1"></span>itału zakładowego <span class="_ _1"></span>Spółki. <span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y679 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y67a ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _b"></span>tra<span class="_ _1"></span>nsakcji zakupu <span class="_ _b"></span>udz<span class="_ _1"></span>iałów <span class="_ _0"></span>uczestniczy<span class="_ _1"></span>ła <span class="_ _b"></span>ró<span class="_ _1"></span>wnież Spółka <span class="_ _b"></span>z<span class="_ _1"></span> <span class="_ _b"></span>Gr<span class="_ _1"></span>upy MIRBUD <span class="_ _b"></span>S.A<span class="_ _1"></span>. –<span class="ff2"> Marywilska <span class="_ _0"></span>44 <span class="_ _0"></span>Sp. </span></div><div class="t m0 x2 h3 y269 ff2 fs1 fc0 sc0 ls0 ws0">z <span class="ff3">o.o., <span class="_ _17"> </span>która <span class="_ _17"> </span>w <span class="_ _17"> </span>dniu <span class="_ _1a"> </span>29 <span class="_ _16"> </span>list<span class="_ _1"></span>opada <span class="_ _17"> </span>2023 <span class="_ _17"> </span>roku <span class="_ _17"> </span>naby<span class="_ _1"></span>ła <span class="_ _17"> </span>20.800 <span class="_ _17"> </span>udziałów <span class="_ _17"> </span>w <span class="_ _17"> </span>k<span class="_ _1"></span>apitale <span class="_ _17"> </span>zakładowy<span class="_ _1"></span>m <span class="_ _17"> </span>Spółki </span></div><div class="t m0 x2 h3 y67b ff3 fs1 fc0 sc0 ls0 ws0">będącej <span class="_ _1"></span>prz<span class="_ _1"></span>edmiotem <span class="_ _8"></span>umo<span class="_ _1"></span>wy <span class="_ _1"></span>s<span class="_ _1"></span>przedaży. <span class="_ _8"></span>Wartość <span class="_ _8"></span>nominalna <span class="_ _8"></span>udziału <span class="_ _8"></span>wynosiła <span class="_ _8"></span>50 <span class="_ _8"></span>PLN <span class="_ _8"></span>każdy, <span class="_ _8"></span>co <span class="_ _8"></span>daje </div><div class="t m0 x2 h3 y67c ff3 fs1 fc0 sc0 ls0 ws0">łączną <span class="_ _19"> </span>wartość  nominalną <span class="_ _1a"> </span>1.040 <span class="_ _19"> </span>tys.  PLN, <span class="_ _1a"> </span>co  stanowi <span class="_ _1a"> </span>50,12%  kapitału  zakładowego <span class="_ _19"> </span>Spółki  P<span class="_ _0"></span>DC<span class="_ _1"></span> </div><div class="t m0 x2 h3 y67d ff2 fs1 fc0 sc0 ls0 ws0">Industrial Center 21<span class="_ _1"></span>7 Sp. z o.o.<span class="_ _1"></span> </div><div class="t m0 x2 h3 y67e ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y67f ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _1a"> </span>dniu <span class="_ _19"> </span>9 <span class="_ _1a"> </span>lutego <span class="_ _19"> </span>2024 <span class="_ _19"> </span>roku <span class="_ _1a"> </span>Spółka <span class="_ _19"> </span>MIRBUD  S.A<span class="_ _0"></span>. <span class="_ _1a"> </span>dok<span class="_ _1"></span>onała <span class="_ _1a"> </span>sprz<span class="_ _1"></span>edaży <span class="_ _1a"> </span>6.148 <span class="_ _19"> </span>udziałów <span class="_ _1a"> </span>w <span class="_ _19"> </span>kapita<span class="_ _1"></span>le </div><div class="t m0 x2 h3 y680 ff3 fs1 fc0 sc0 ls0 ws0">zakładowym <span class="_ _e"></span>Spółki <span class="_ _e"></span>PDC <span class="_ _e"></span>Indus<span class="_ _1"></span>trial <span class="_ _e"></span>Center <span class="_ _e"></span>217 <span class="_ _e"></span>Sp. <span class="_ _e"></span>z <span class="_ _e"></span>o.o. <span class="_ _e"></span>na <span class="_ _e"></span>rzecz <span class="_ _e"></span>podmiot<span class="_ _1"></span>u <span class="_ _8"></span>z<span class="_ _1"></span> <span class="_ _e"></span>Grupy <span class="_ _e"></span>Panattoni <span class="_ _17"> </span><span class="ff2">- <span class="_ _8"></span>PG<span class="_ _1"></span> </span></div><div class="t m0 x2 h3 y681 ff3 fs1 fc0 sc0 ls0 ws0">DUTCH <span class="_ _19"> </span>HOLDING<span class="_ _1"></span> <span class="_ _19"> </span>I  B.V. <span class="_ _1a"> </span>W<span class="_ _1"></span>artość <span class="_ _19"> </span>nomina<span class="_ _1"></span>lna <span class="_ _19"> </span>udziałów<span class="_ _1"></span> <span class="_ _19"> </span>wynosiła  50 <span class="_ _19"> </span>PLN <span class="_ _19"> </span>każdy,<span class="_ _8"></span><span class="ff2"> <span class="_ _19"> </span></span>co  daje <span class="_ _1a"> </span>wartoś<span class="_ _1"></span>ć            </div><div class="t m0 x2 h3 y682 ff3 fs1 fc0 sc0 ls0 ws0">307 tys. PLN, stanowiącą<span class="_ _1"></span> 14,81% kapit<span class="_ _1"></span>ału zakładoweg<span class="_ _1"></span>o Spółki PDC Industria<span class="_ _1"></span>l Center 217 <span class="_ _1"></span>Sp. z o.o.  <span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y683 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y684 ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _1"></span>dniu <span class="_ _8"></span>12 <span class="_ _8"></span>lipca <span class="_ _8"></span>2024 <span class="_ _1"></span>r<span class="_ _1"></span>oku <span class="_ _1"></span>Spółka <span class="_ _8"></span>MIRBUD <span class="_ _8"></span>S.A. <span class="_ _8"></span>doko<span class="_ _1"></span>nała <span class="_ _1"></span>zak<span class="_ _1"></span>upu <span class="_ _1"></span>od <span class="_ _8"></span>Spółki <span class="_ _8"></span>Marywilska <span class="_ _8"></span>44 <span class="_ _8"></span>Sp. <span class="_ _1"></span>z<span class="_ _1"></span> <span class="_ _1"></span>o.o. </div><div class="t m0 x2 h3 y685 ff3 fs1 fc0 sc0 ls0 ws0">20.800 <span class="_ _16"></span>sztuk <span class="_ _17"> </span>udziałów <span class="_ _16"></span>o <span class="_ _16"> </span>łąc<span class="_ _1"></span>znej <span class="_ _16"></span>wartości <span class="_ _16"> </span>n<span class="_ _1"></span>ominalnej <span class="_ _16"> </span>1.04<span class="_ _1"></span>0.000 <span class="_ _16"></span>w <span class="_ _16"> </span>k<span class="_ _1"></span>apitale <span class="_ _16"></span>zak<span class="_ _1"></span>ładowym <span class="_ _16"> </span>Spółki<span class="_ _1"></span> <span class="_ _16"></span>PDC </div><div class="t m0 x2 h3 y686 ff3 fs1 fc0 sc0 ls0 ws0">Industrial <span class="_ _1"></span>C<span class="_ _1"></span>enter <span class="_ _1"></span>2<span class="_ _1"></span>17 <span class="_ _1"></span>Sp. <span class="_ _8"></span>z <span class="_ _8"></span>o.o. <span class="_ _1"></span>z<span class="_ _1"></span> <span class="_ _1"></span>siedzibą <span class="_ _8"></span>w <span class="_ _8"></span>Warszawie. <span class="_ _8"></span>Spółka <span class="_ _8"></span>M<span class="_ _1"></span>IR<span class="_ _1"></span>BUD <span class="_ _8"></span>S.A. <span class="_ _1"></span>p<span class="_ _1"></span>osiada <span class="_ _8"></span>bezpośrednio </div><div class="t m0 x2 h3 y687 ff3 fs1 fc0 sc0 ls0 ws0">85,19% udziału w ka<span class="_ _1"></span>pitale własnym Sp<span class="_ _1"></span>ółki PDC Industrial Cent<span class="_ _1"></span>er 217 Sp. z o.o.<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y688 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y689 ff3 fs1 fc0 sc0 ls0 ws0">Na  dzi<span class="_ _1"></span>eń  3<span class="_ _1"></span>1  gru<span class="_ _1"></span>dnia <span class="_ _15"> </span>2024 <span class="_ _15"> </span>roku <span class="_ _15"> </span>Grupa <span class="_ _15"> </span>MIRBUD <span class="_ _15"> </span>p<span class="_ _1"></span>osiadała <span class="_ _15"> </span>łącznie <span class="_ _15"> </span>85,19% <span class="_ _15"> </span>udzia<span class="_ _1"></span>łów <span class="_ _15"> </span>w  k<span class="_ _1"></span>apitale </div><div class="t m0 x2 h3 y55c ff3 fs1 fc0 sc0 ls0 ws0">zakładowym Spółk<span class="_ _1"></span>i PDC Industrial Center 2<span class="_ _1"></span>17 Sp. z o.o.<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y68a ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y68b ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="_ _b"></span>PDC<span class="_ _1"></span> <span class="_ _b"></span>Indus<span class="_ _1"></span>trial <span class="_ _b"></span>Cen<span class="_ _1"></span>ter <span class="_ _b"></span>21<span class="_ _1"></span>7 <span class="_ _0"></span>Sp. <span class="_ _b"></span>z <span class="_ _0"></span>o. <span class="_ _0"></span>o. <span class="_ _b"></span>jest właścicielem <span class="_ _b"></span>nieruchomoś<span class="_ _1"></span>ci <span class="_ _b"></span>położ<span class="_ _1"></span>onej <span class="_ _b"></span>w <span class="_ _0"></span>miejscowośc<span class="_ _1"></span>i </div><div class="t m0 x2 h3 y68c ff3 fs1 fc0 sc0 ls0 ws0">Chościszowice, <span class="_ _18"> </span>gmina <span class="_ _18"> </span>Bolesław<span class="_ _1"></span>iec, <span class="_ _18"> </span>obejmująca <span class="_ _18"> </span>działkę <span class="_ _18"> </span>nr <span class="_ _18"> </span>75 <span class="_ _15"> </span>z <span class="_ _18"> </span>obręb<span class="_ _1"></span>u <span class="_ _18"> </span>0004 <span class="_ _15"> </span>Choś<span class="_ _1"></span>ciszowice, <span class="_ _18"> </span>o </div><div class="t m0 x2 h3 y68d ff3 fs1 fc0 sc0 ls0 ws0">powierzchni <span class="_ _20"> </span>10,37 <span class="_ _24"> </span>ha. <span class="_ _20"> </span>Na <span class="_ _24"> </span>przedmiotow<span class="_ _1"></span>ej <span class="_ _24"> </span>nier<span class="_ _1"></span>uchomości <span class="_ _24"> </span>s<span class="_ _1"></span>półka <span class="_ _24"> </span>zrea<span class="_ _8"></span>lizowała <span class="_ _20"> </span>budowę <span class="_ _24"> </span>hali <span class="_ _20"> </span>z </div><div class="t m0 x2 h3 y68e ff2 fs1 fc0 sc0 ls0 ws0">przeznaczeniem na wy<span class="_ _1"></span>najem na cele logisty<span class="_ _1"></span>czno<span class="_ _1"></span>-<span class="ff3">magazy<span class="_ _1"></span>nowe o powierzchn<span class="_ _1"></span>i około 50</span> 0<span class="_ _1"></span>00 m2.  </div><div class="t m0 x2 h3 y68f ff3 fs1 fc0 sc0 ls0 ws0">Planowanym  segmentem  działalnośc<span class="_ _1"></span>i  Spółki  PDC  Industrial  Center  217 <span class="_ _19"> </span>Sp.  z  o.o.  jest  wynajem </div><div class="t m0 x2 h3 y690 ff3 fs1 fc0 sc0 ls0 ws0">powierzchni komercy<span class="_ _1"></span>jnych na rzecz<span class="_ _1"></span> podmiotów zewnę<span class="_ _1"></span>trznych. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y691 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y692 ff3 fs1 fc0 sc0 ls0 ws0">W dniu 14 grud<span class="_ _1"></span>nia 2023 ro<span class="_ _1"></span>ku Spółka MIRBU<span class="_ _1"></span>D S.A. za<span class="_ _1"></span>warła umowę p<span class="_ _1"></span>ożyczk<span class="_ _1"></span>i ze Spółką PDC Industr<span class="_ _1"></span>ial </div><div class="t m0 x2 h3 y383 ff2 fs1 fc0 sc0 ls0 ws0">Center <span class="_ _8"></span>217 <span class="_ _e"></span>Sp. <span class="_ _8"></span>z <span class="_ _8"></span>o.<span class="_ _1"></span>o. <span class="_ _8"></span>w <span class="_ _8"></span>m<span class="_ _1"></span>aksymalnej <span class="_ _8"></span>kw<span class="_ _1"></span>ocie <span class="_ _8"></span>120.000 <span class="_ _8"></span>ty<span class="_ _1"></span>s. <span class="_ _8"></span>PLN,<span class="_ _1"></span> <span class="_ _8"></span>z <span class="_ _8"></span>przeznacz<span class="_ _1"></span>eniem <span class="_ _e"></span>na <span class="_ _1"></span>sf<span class="_ _1"></span>inansowanie<span class="_ _1"></span> </div><div class="t m0 x2 h3 y693 ff2 fs1 fc0 sc0 ls0 ws0">budowy <span class="_ _17"> </span>Centrum <span class="_ _17"> </span>magazynowo <span class="_ _17"> </span><span class="ff3">–</span> <span class="_ _17"> </span>logistycz<span class="_ _1"></span>no <span class="_ _17"> </span><span class="ff3">–</span> <span class="_ _16"> </span>pr<span class="_ _1"></span>odukcyj<span class="_ _1"></span>nego <span class="_ _16"> </span>z<span class="_ _1"></span>lokalizow<span class="ff3">aneg<span class="_ _1"></span>o <span class="_ _17"> </span>w <span class="_ _17"> </span>Chościszowicach </span></div><div class="t m0 x2 h3 y694 ff3 fs1 fc0 sc0 ls0 ws0">gmina <span class="_ _16"></span>Bolesławiec <span class="_ _16"></span>oraz <span class="_ _16"></span>prowadzenie <span class="_ _16"> </span>bieżąc<span class="_ _1"></span>ej <span class="_ _16"></span>działalności <span class="_ _16"></span>gospodarczej. <span class="_ _16"></span>Na <span class="_ _16"></span>dzień <span class="_ _e"></span>3<span class="_ _1"></span>1 <span class="_ _16"></span>grudnia <span class="_ _16"></span>2024 </div><div class="t m0 x2 h3 y695 ff3 fs1 fc0 sc0 ls0 ws0">roku zadłużenie z tytu<span class="_ _1"></span>łu pożyc<span class="_ _1"></span>zki wraz z wyceną wynosiło 11<span class="_ _1"></span><span class="ff2">1.<span class="_ _1"></span><span class="ls3">822</span> tys<span class="_ _1"></span>. PLN. </span></div><div class="t m0 x2 h3 y696 ff2 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf3b" class="pf w0 h0" ><div class="pc pc3b w0 h0"><img class="bi x0 y0 w3 h8b" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">59<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y54a ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y5 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y6 ff3 fs1 fc0 sc0 ls0 ws0">Wypłacona <span class="_ _8"></span>kwota <span class="_ _8"></span>z<span class="_ _1"></span>ostała <span class="_ _8"></span>przeznacz<span class="_ _1"></span>ona <span class="_ _1"></span>na <span class="_ _8"></span>s<span class="_ _1"></span>płatę <span class="_ _8"></span>należnośc<span class="_ _1"></span>i <span class="_ _1"></span>S<span class="_ _1"></span>półki <span class="_ _8"></span>PDC <span class="_ _8"></span>Ind<span class="_ _1"></span>ustrial <span class="_ _1"></span>Ce<span class="_ _1"></span>nter <span class="_ _8"></span>217 <span class="_ _8"></span>Sp. <span class="_ _e"></span>z </div><div class="t m0 x2 h3 y7 ff3 fs1 fc0 sc0 ls0 ws0">o.o. <span class="_ _1f"> </span>wobec <span class="_ _24"> </span>MIRBUD <span class="_ _1f"> </span>S.A. <span class="_ _1f"> </span>z<span class="_ _1"></span> <span class="_ _1f"> </span>tytułu <span class="_ _24"> </span>zrealizowanych <span class="_ _1f"> </span>robót <span class="_ _24"> </span>budowlanych <span class="_ _1f"> </span>w<span class="_ _1"></span> <span class="_ _1f"> </span>wyżej <span class="_ _1f"> </span>wy<span class="_ _1"></span>mienionej </div><div class="t m0 x2 h3 y54b ff3 fs1 fc0 sc0 ls0 ws0">nieruchomości.<span class="ff2"> </span></div><div class="t m0 x2 h3 y54c ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 ya ff3 fs1 fc0 sc0 ls0 ws0">Nabycie <span class="_ _17"> </span>udziałów <span class="_ _17"> </span>w <span class="_ _17"> </span>Spółce <span class="_ _17"> </span>PDC <span class="_ _17"> </span>Industr<span class="_ _1"></span>ial <span class="_ _17"> </span>Center <span class="_ _17"> </span>217 <span class="_ _17"> </span>Sp. <span class="_ _17"> </span>z <span class="_ _16"> </span>o.<span class="_ _1"></span> <span class="_ _17"> </span>o. <span class="_ _17"> </span>stanowi <span class="_ _17"> </span>kolejny <span class="_ _17"> </span>krok <span class="_ _17"> </span>w <span class="_ _17"> </span>rozwoju  </div><div class="t m0 x2 h3 yb ff3 fs1 fc0 sc0 ls0 ws0">działalności <span class="_ _17"> </span>Gr<span class="_ _1"></span>upy <span class="_ _17"> </span>Kapita<span class="_ _1"></span>łowej <span class="_ _17"> </span>MIR<span class="_ _1"></span>BUD <span class="_ _17"> </span>w <span class="_ _1a"> </span>obszarze <span class="_ _17"> </span>r<span class="_ _1"></span>ynku <span class="_ _17"> </span>wynajmu <span class="_ _1a"> </span>nieruchomości <span class="_ _17"> </span>ma<span class="_ _1"></span>gazynowo <span class="_ _19"> </span><span class="ff2">- </span></div><div class="t m0 x2 h3 yc ff3 fs1 fc0 sc0 ls0 ws0">logistycznych. W <span class="_ _0"></span>zakresie realizacji, <span class="_ _b"></span>k<span class="_ _1"></span>omercjalizacji i <span class="_ _b"></span>m<span class="_ _1"></span>ożliwej przys<span class="_ _1"></span>złej sprzedaży <span class="_ _b"></span>tego projektu Spółka </div><div class="t m0 x2 h3 y598 ff3 fs1 fc0 sc0 ls0 ws0">współpracuje <span class="_ _15"> </span>z <span class="_ _15"> </span>wiodący<span class="_ _1"></span>m  na<span class="_ _1"></span>  r<span class="_ _1"></span>ynku <span class="_ _15"> </span>polskim <span class="_ _15"> </span>dewelopere<span class="_ _1"></span>m  p<span class="_ _1"></span>owierzchni <span class="_ _15"> </span>mag<span class="_ _1"></span>azynowych <span class="_ _15"> </span>Panatton<span class="_ _1"></span>i </div><div class="t m0 x2 h3 y599 ff2 fs1 fc0 sc0 ls0 ws0">Development Euro<span class="_ _1"></span>pe Sp. z o.o. <span class="_ _1"></span> </div><div class="t m0 x2 h3 yf ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y10 ff3 fs1 fc0 sc0 ls0 ws0">Na <span class="_ _1"></span>podstawie <span class="_ _8"></span>uchwały <span class="_ _8"></span>NZW <span class="_ _1"></span>nr <span class="_ _8"></span>2/7/2024 <span class="_ _8"></span>z <span class="_ _1"></span>dnia <span class="_ _8"></span>17 <span class="_ _1"></span>lip<span class="_ _1"></span>ca <span class="_ _1"></span>2024 <span class="_ _1"></span>roku <span class="_ _8"></span>Marywi<span class="_ _1"></span>lska <span class="_ _1"></span>44 <span class="_ _1"></span>S<span class="_ _1"></span>p. <span class="_ _1"></span>z <span class="_ _1"></span>o.o. <span class="_ _8"></span>w <span class="_ _1"></span>drodze<span class="_ _1"></span> </div><div class="t m0 x2 h3 y11 ff3 fs1 fc0 sc0 ls0 ws0">umowy <span class="_ _b"></span>sprzedaży <span class="_ _b"></span>z <span class="_ _b"></span>dnia <span class="_ _b"></span>22 <span class="_ _b"></span>lipca <span class="_ _b"></span>2024 <span class="_ _b"></span>roku <span class="_ _b"></span>nabyła <span class="_ _b"></span>za <span class="_ _b"></span>wynagrodzenie<span class="_ _1"></span>m <span class="_ _b"></span>od <span class="_ _4"></span>MI<span class="_ _1"></span>RBUD <span class="_ _b"></span>S.A. <span class="_ _b"></span>udziały <span class="_ _b"></span>własne<span class="_ _1"></span> </div><div class="t m0 x2 h3 y59a ff3 fs1 fc0 sc0 ls0 ws0">w ilości 905.100 sztuk o w<span class="_ _1"></span>artości nomin<span class="_ _1"></span>alnej 45.255 tys<span class="_ _1"></span>. PLN c<span class="ff2">e<span class="_ _1"></span>lem ich umorz<span class="_ _1"></span>enia.  </span></div><div class="t m0 x2 h3 y59b ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y1ea ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _15"> </span>wyniku <span class="_ _15"> </span>powyż<span class="_ _1"></span>ej <span class="_ _15"> </span>opisanego <span class="_ _15"> </span>zdarz<span class="_ _1"></span>enia <span class="_ _15"> </span>Spółka <span class="_ _15"> </span>J<span class="_ _1"></span>HM <span class="_ _15"> </span>DEVELOP<span class="_ _1"></span>MENT <span class="_ _15"> </span>SA <span class="_ _18"> </span>stała  s<span class="_ _1"></span>ię <span class="_ _15"> </span>podmiote<span class="_ _1"></span>m </div><div class="t m0 x2 h3 y1eb ff3 fs1 fc0 sc0 ls0 ws0">dominującym w stosunk<span class="_ _1"></span>u do Spółki Mary<span class="_ _1"></span>wilska 44.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y1ec ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y59c ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _0"></span>pozycji ud<span class="_ _0"></span>ziały i <span class="_ _b"></span>akcj<span class="_ _1"></span>e <span class="_ _b"></span>w pozostałych jednostkach <span class="_ _0"></span>Spółka MIRBUD <span class="_ _0"></span>S.A. <span class="_ _b"></span>wy<span class="_ _1"></span>kazała akcje <span class="_ _b"></span>S<span class="_ _1"></span>półki <span class="_ _0"></span>Torpol </div><div class="t m0 x2 h3 y59d ff3 fs1 fc0 sc0 ls0 ws0">S.A. <span class="_ _1"></span>W <span class="_ _1"></span>dniu <span class="_ _1"></span>10 <span class="_ _1"></span>wrz<span class="_ _1"></span>eśnia <span class="_ _1"></span>2024 <span class="_ _1"></span>roku <span class="_ _1"></span>MIR<span class="_ _1"></span>BUD <span class="_ _1"></span>S.A. <span class="_ _1"></span>zawiadomiła <span class="_ _1"></span>w<span class="_ _1"></span> try<span class="_ _1"></span>bie <span class="_ _1"></span>art. <span class="_ _1"></span>69 <span class="_ _1"></span>Ustawy<span class="_ _1"></span> z<span class="_ _1"></span> d<span class="_ _1"></span>nia <span class="_ _1"></span>29 <span class="_ _1"></span>lipca </div><div class="t m0 x2 h3 y1ef ff2 fs1 fc0 sc0 ls0 ws0">2005 <span class="_ _0"></span>r. <span class="_ _b"></span>o <span class="ff3">ofercie <span class="_ _0"></span>publicznej i <span class="_ _b"></span>warunkach wprowadzania instrumentów <span class="_ _b"></span>fin<span class="_ _1"></span>ansowych <span class="_ _0"></span>do <span class="_ _0"></span>zorganizowane<span class="_ _1"></span>go </span></div><div class="t m0 x2 h3 y1f0 ff3 fs1 fc0 sc0 ls0 ws0">systemu <span class="_ _8"></span>obrotu <span class="_ _8"></span>oraz <span class="_ _8"></span>o <span class="_ _8"></span>spół<span class="_ _1"></span>kach <span class="_ _8"></span>publicznych <span class="_ _8"></span>o <span class="_ _8"></span>prz<span class="_ _1"></span>ekroczeniu <span class="_ _8"></span>10% <span class="_ _8"></span>ogólnej <span class="_ _8"></span>liczby<span class="_ _1"></span> <span class="_ _8"></span>akcji <span class="_ _8"></span>i <span class="_ _8"></span>głosów <span class="_ _8"></span>z <span class="_ _1"></span>ty<span class="_ _1"></span>ch </div><div class="t m0 x2 h3 y1f1 ff3 fs1 fc0 sc0 ls0 ws0">akcji <span class="_ _16"></span>na <span class="_ _e"></span>Walnym <span class="_ _e"></span>Z<span class="_ _1"></span>gromad<span class="_ _1"></span>zeniu <span class="_ _16"></span>Spółki. <span class="_ _e"></span>Pozycj<span class="_ _1"></span>a <span class="_ _e"></span>z<span class="_ _1"></span>ostała <span class="_ _e"></span>zakwa<span class="_ _1"></span>lifikowana<span class="_ _1"></span><span class="ff2"> <span class="_ _16"></span>jako <span class="_ _16"></span>instrumenty <span class="_ _16"></span>finansowe </span></div><div class="t m0 x2 h3 y59e ff3 fs1 fc0 sc0 ls0 ws0">wyceniane <span class="_ _8"></span>w<span class="_ _1"></span>edług <span class="_ _e"></span>wartości<span class="_ _1"></span> <span class="_ _8"></span>godziwej <span class="_ _e"></span>poprzez <span class="_ _e"></span>wy<span class="_ _1"></span>nik <span class="_ _8"></span>fi<span class="_ _1"></span>nansowy. <span class="_ _e"></span>Zarząd <span class="_ _e"></span>przewiduje, <span class="_ _e"></span>że <span class="_ _e"></span>inwestycja <span class="_ _e"></span>ma </div><div class="t m0 x2 h3 y59f ff3 fs1 fc0 sc0 ls0 ws0">charakter długoterm<span class="_ _1"></span>inowy.<span class="ff2"> </span></div><div class="t m0 x2 h3 y1f4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y1f5 ff3 fs1 fc0 sc0 ls0 ws0">Na <span class="_ _4"></span>dz<span class="_ _1"></span>ień <span class="_ _4"></span>3<span class="_ _1"></span>1 <span class="_ _4"></span>gr<span class="_ _1"></span>udnia <span class="_ _b"></span>2024 <span class="_ _b"></span>roku <span class="_ _4"></span>S<span class="_ _1"></span>półka <span class="_ _b"></span>dokonała <span class="_ _b"></span>aktualiz<span class="_ _1"></span>acji <span class="_ _4"></span>wartoś<span class="_ _1"></span>ci <span class="_ _b"></span>akcji <span class="_ _4"></span>T<span class="_ _1"></span>orpol <span class="_ _b"></span>S.A. <span class="_ _b"></span>według <span class="_ _b"></span>notowania<span class="_ _1"></span> </div><div class="t m0 x2 h3 y1f6 ff3 fs1 fc0 sc0 ls0 ws0">na Gi<span class="_ _1"></span>ełdzie <span class="_ _1"></span>Papierów <span class="_ _1"></span>Wart<span class="_ _1"></span>ościowych <span class="_ _1"></span>w <span class="_ _1"></span>Warsz<span class="_ _1"></span>awie z<span class="_ _1"></span> dnia <span class="_ _1"></span>30 <span class="_ _1"></span>grud<span class="_ _1"></span>nia 20<span class="_ _1"></span>24 rok<span class="_ _1"></span>u. <span class="_ _1"></span>W <span class="_ _1"></span>wyniku <span class="_ _1"></span>dokona<span class="_ _1"></span>nej </div><div class="t m0 x2 h3 y5a0 ff3 fs1 fc0 sc0 ls0 ws0">wyceny wartość akty<span class="_ _1"></span>wa wzrosła o kwotę 18.<span class="_ _1"></span>374 tys. PLN.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y5a1 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y1f9 ff3 fs1 fc0 sc0 ls0 ws0">W dniu 18 grudn<span class="_ _1"></span>ia 2024 ro<span class="_ _1"></span>ku Spółka MI<span class="_ _1"></span>RBUD S.A. d<span class="_ _1"></span>okonała zakup<span class="_ _1"></span>u 17.450 udz<span class="_ _1"></span>iałów za łącz<span class="_ _1"></span>ną kwotę </div><div class="t m0 x2 h3 y1fa ff3 fs1 fc0 sc0 ls0 ws0">77.500 <span class="_ _1a"> </span>tys. <span class="_ _1a"> </span>PLN <span class="_ _1a"> </span>, <span class="_ _1a"> </span>co <span class="_ _1a"> </span>stanowiło <span class="_ _1a"> </span>na <span class="_ _1a"> </span>dzień <span class="_ _1a"> </span>31 <span class="_ _1a"> </span>grudn<span class="_ _1"></span>ia <span class="_ _1a"> </span>2024 <span class="_ _1a"> </span>roku <span class="_ _1a"> </span>99,81% <span class="_ _1a"> </span>głosów <span class="_ _1a"> </span>na <span class="_ _1a"> </span>zgrom<span class="_ _1"></span>adzeniu </div><div class="t m0 x2 h3 y1fb ff3 fs1 fc0 sc0 ls0 ws0">wspólników <span class="_ _17"> </span>w <span class="_ _17"> </span>Przedsi<span class="_ _1"></span>ębiorstwie <span class="_ _17"> </span>Budownictw<span class="_ _1"></span>a <span class="_ _17"> </span>Specjalistyczneg<span class="_ _1"></span>o <span class="_ _17"> </span>TRANSKOL <span class="_ _1a"> </span>s<span class="_ _1"></span>półka <span class="_ _17"> </span>z <span class="_ _17"> </span>ograniczoną </div><div class="t m0 x2 h3 y48d ff3 fs1 fc0 sc0 ls0 ws0">odpowiedzialnośc<span class="_ _1"></span>i z siedzibą w Kielcach.<span class="_ _1"></span><span class="ff2">.<span class="_ _1"></span> </span></div><div class="t m0 x2 h6 y697 ff5 fs3 fc0 sc0 ls0 ws0">      <span class="ff1 fs1"> </span></div></div><div class="c x9 y698 wc6 hc2"><div class="t m0 x67 hd y699 ff2 fs4 fc1 sc0 ls0 ws0">Podstawowe da<span class="_ _0"></span>ne finansowe </div><div class="t m0 x94 hd y2e6 ff3 fs4 fc1 sc0 ls0 ws0">głównych jednos<span class="_ _0"></span>tek zależnych<span class="_ _0"></span> </div><div class="t m0 x94 hd y275 ff3 fs4 fc1 sc0 ls0 ws0">kontrolowanych <span class="_ _0"></span> bezpośrednio<span class="ff2"> </span></div></div><div class="c xd9 y698 wc7 hc2"><div class="t m0 x8f hd y69a ff2 fs4 fc1 sc0 ls0 ws0"> JHM Developmen<span class="_ _0"></span>t </div><div class="t m0 x25 hd y69b ff2 fs4 fc1 sc0 ls0 ws0">S.A </div></div><div class="c xda y698 wc8 hc2"><div class="t m0 x8f hd y2e6 ff2 fs4 fc1 sc0 ls0 ws0">Kobylarnia S.A. </div></div><div class="c xdb y698 wc9 hc2"><div class="t m0 x58 hd y699 ff2 fs4 fc1 sc0 ls0 ws0">PDC Industrial<span class="_ _0"></span> </div><div class="t m0 x5 hd y2e6 ff2 fs4 fc1 sc0 ls0 ws0">Center 217 Sp<span class="_ _0"></span>. </div><div class="t m0 x32 hd y275 ff2 fs4 fc1 sc0 ls0 ws0">z o.o. </div></div><div class="c xdc y698 wca hc2"><div class="t m0 x67 hd y69a ff2 fs4 fc1 sc0 ls0 ws0">TRANSKOL </div><div class="t m0 x86 hd y69b ff2 fs4 fc1 sc0 ls0 ws0">Sp. z o.o. </div></div><div class="c xdd y698 wcb hc2"><div class="t m0 x5 hd y69a ff2 fs4 fc1 sc0 ls0 ws0">Mirbud Ukraina </div><div class="t m0 x81 hd y69b ff2 fs4 fc1 sc0 ls0 ws0">Sp. z o.o. </div></div><div class="c x9 y69c wc6 h30"><div class="t m0 x14 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">Aktywa razem </div></div><div class="c xd9 y69c wc7 h30"><div class="t m0 x97 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">528 954 </div></div><div class="c xda y69c wc8 h30"><div class="t m0 x3d hd yfb ff2 fs4 fc0 sc0 ls0 ws0">569 710 </div></div><div class="c xdb y69c wc9 h30"><div class="t m0 x3d hd yfb ff2 fs4 fc0 sc0 ls0 ws0">121 934 </div></div><div class="c xdc y69c wca h30"><div class="t m0 xde hd y24b ff2 fs4 fc0 sc0 ls0 ws0">58 009 </div></div><div class="c xdd y69c wcb h30"><div class="t m0 xc5 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y69d wc6 h30"><div class="t m0 x14 hd yfb ff3 fs4 fc0 sc0 ls0 ws0">Zobowiązania długoter<span class="_ _b"></span>minowe<span class="ff2"> </span></div></div><div class="c xd9 y69d wc7 h30"><div class="t m0 x8b hd yfb ff2 fs4 fc0 sc0 ls0 ws0">18 988 </div></div><div class="c xda y69d wc8 h30"><div class="t m0 x3d hd yfb ff2 fs4 fc0 sc0 ls0 ws0">168 756 </div></div><div class="c xdb y69d wc9 h30"><div class="t m0 x3d hd yfb ff2 fs4 fc0 sc0 ls0 ws0">112 710 </div></div><div class="c xdc y69d wca h30"><div class="t m0 x7d hd yfb ff2 fs4 fc0 sc0 ls5 ws0">502<span class="ls0"> </span></div></div><div class="c xdd y69d wcb h30"><div class="t m0 xc5 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y69e wc6 h8e"><div class="t m0 x14 hd yfb ff3 fs4 fc0 sc0 ls0 ws0">Zobowiązania kró<span class="_ _0"></span>tkoterminowe<span class="ff2"> </span></div></div><div class="c xd9 y69e wc7 h8e"><div class="t m0 x97 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">102 254 </div></div><div class="c xda y69e wc8 h8e"><div class="t m0 x3d hd yfb ff2 fs4 fc0 sc0 ls0 ws0">276 663 </div></div><div class="c xdb y69e wc9 h8e"><div class="t m0 x7c hd yfb ff2 fs4 fc0 sc0 ls5 ws0">375<span class="ls0"> </span></div></div><div class="c xdc y69e wca h8e"><div class="t m0 x26 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">5 616 </div></div><div class="c xdd y69e wcb h8e"><div class="t m0 xc5 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y8f wc6 h30"><div class="t m0 x14 hd y106 ff3 fs4 fc0 sc0 ls0 ws0">Kapitał własny<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c xd9 y8f wc7 h30"><div class="t m0 x97 hd y106 ff2 fs4 fc0 sc0 ls0 ws0">406 476 </div></div><div class="c xda y8f wc8 h30"><div class="t m0 x3d hd y106 ff2 fs4 fc0 sc0 ls0 ws0">124 292 </div></div><div class="c xdb y8f wc9 h30"><div class="t m0 x33 hd y106 ff2 fs4 fc0 sc0 ls0 ws0">8 849 </div></div><div class="c xdc y8f wca h30"><div class="t m0 xde hd y106 ff2 fs4 fc0 sc0 ls0 ws0">51 891 </div></div><div class="c xdd y8f wcb h30"><div class="t m0 xc5 hd y106 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y69f wc6 h30"><div class="t m0 x14 hd yfb ff3 fs4 fc0 sc0 ls0 ws0">Bezpośredni udz<span class="_ _0"></span>iał w kapitale<span class="ff2"> </span></div></div><div class="c xd9 y69f wc7 h30"><div class="t m0 x33 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c xda y69f wc8 h30"><div class="t m0 x13 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c xdb y69f wc9 h30"><div class="t m0 xde hd yfb ff2 fs4 fc0 sc0 ls0 ws0">85,19% </div></div><div class="c xdc y69f wca h30"><div class="t m0 x25 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">99,81% </div></div><div class="c xdd y69f wcb h30"><div class="t m0 x13 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x9 y469 wc6 h34"><div class="t m0 x14 hd yfb ff3 fs4 fc0 sc0 ls0 ws0">Udział w kapitale w<span class="_ _0"></span>łasnym<span class="ff2"> </span></div></div><div class="c xd9 y469 wc7 h34"><div class="t m0 x33 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c xda y469 wc8 h34"><div class="t m0 x13 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c xdb y469 wc9 h34"><div class="t m0 xde hd yfb ff2 fs4 fc0 sc0 ls0 ws0">85,19% </div></div><div class="c xdc y469 wca h34"><div class="t m0 x25 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">99,81% </div></div><div class="c xdd y469 wcb h34"><div class="t m0 xc5 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y6a0 wc6 h8e"><div class="t m0 x14 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">Przychody ze <span class="ff3">sprzed<span class="_ _0"></span>aży<span class="ff2"> </span></span></div></div><div class="c xd9 y6a0 wc7 h8e"><div class="t m0 x97 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">270 415 </div></div><div class="c xda y6a0 wc8 h8e"><div class="t m0 x64 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">1 350 622 </div></div><div class="c xdb y6a0 wc9 h8e"><div class="t m0 x7c hd yfb ff2 fs4 fc0 sc0 ls5 ws0">877<span class="ls0"> </span></div></div><div class="c xdc y6a0 wca h8e"><div class="t m0 xde hd y24b ff2 fs4 fc0 sc0 ls0 ws0">13 440 </div></div><div class="c xdd y6a0 wcb h8e"><div class="t m0 xc5 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y6a1 wc6 h30"><div class="t m0 x14 hd y106 ff2 fs4 fc0 sc0 ls0 ws0">Zysk (strata) net<span class="_ _0"></span>to   </div></div><div class="c xd9 y6a1 wc7 h30"><div class="t m0 x8b hd y106 ff2 fs4 fc0 sc0 ls0 ws0">57 316 </div></div><div class="c xda y6a1 wc8 h30"><div class="t m0 x2f hd y106 ff2 fs4 fc0 sc0 ls0 ws0">27 228 </div></div><div class="c xdb y6a1 wc9 h30"><div class="t m0 x26 hd y106 ff2 fs4 fc0 sc0 ls0 ws0">-3 315 </div></div><div class="c xdc y6a1 wca h30"><div class="t m0 x22 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-6 058 </div></div><div class="c xdd y6a1 wcb h30"><div class="t m0 xc5 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y6a2 wc6 hbf"><div class="t m0 x14 hd y2a8 ff3 fs4 fc0 sc0 ls0 ws0">Całkowite dochod<span class="_ _0"></span>y za rok </div><div class="t m0 x14 hd y97 ff2 fs4 fc0 sc0 ls0 ws0">obrotowy netto<span class="_ _0"></span> </div></div><div class="c xd9 y6a2 wc7 hbf"><div class="t m0 x8b hd y654 ff2 fs4 fc0 sc0 ls0 ws0">57 316 </div></div><div class="c xda y6a2 wc8 hbf"><div class="t m0 x2f hd y654 ff2 fs4 fc0 sc0 ls0 ws0">27 228 </div></div><div class="c xdb y6a2 wc9 hbf"><div class="t m0 x26 hd y654 ff2 fs4 fc0 sc0 ls0 ws0">-3 315 </div></div><div class="c xdc y6a2 wca hbf"><div class="t m0 x22 hd y654 ff2 fs4 fc0 sc0 ls0 ws0">-6 058 </div></div><div class="c xdd y6a2 wcb hbf"><div class="t m0 xc5 hd y654 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y6a3 wc6 h8e"><div class="t m0 x14 hd y621 ff3 fs4 fc0 sc0 ls0 ws0">Przepływy pieniężne<span class="_ _b"></span> <span class="_ _1"></span>netto raze<span class="_ _0"></span>m<span class="ff2"> </span></div></div><div class="c xd9 y6a3 wc7 h8e"><div class="t m0 x8b hd y621 ff2 fs4 fc0 sc0 ls0 ws0">20 102 </div></div><div class="c xda y6a3 wc8 h8e"><div class="t m0 xde hd y621 ff2 fs4 fc0 sc0 ls0 ws0">-13 007 </div></div><div class="c xdb y6a3 wc9 h8e"><div class="t m0 x26 hd y621 ff2 fs4 fc0 sc0 ls0 ws0">-1 994 </div></div><div class="c xdc y6a3 wca h8e"><div class="t m0 x25 hd y621 ff2 fs4 fc0 sc0 ls0 ws0">-11 418 </div></div><div class="c xdd y6a3 wcb h8e"><div class="t m0 xc5 hd y621 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h3 y6a4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y470 ff2 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf3c" class="pf w0 h0" ><div class="pc pc3c w0 h0"><img class="bi x0 y0 w3 h8b" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">60<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y503 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y6a5 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y6a6 wcc hc3"><div class="t m0 xdf hd y4e6 ff3 fs4 fc1 sc0 ls0 ws0">Podstawowe da<span class="_ _0"></span>ne finansowe głów<span class="_ _b"></span>nyc<span class="_ _1"></span>h jednos<span class="_ _0"></span>tek zależnych<span class="_ _0"></span> kontrolow<span class="_ _0"></span>anych </div><div class="t m0 xe0 hd y1a5 ff3 fs4 fc1 sc0 ls0 ws0">pośrednio<span class="ff2"> </span></div></div><div class="c xe1 y6a6 wcd hc3"><div class="t m0 x5e hd y176 ff2 fs4 fc1 sc0 ls0 ws0">Marywilska 44 <span class="_ _0"></span>Sp. z o.o. </div></div><div class="c x9 y155 wcc h42"><div class="t m0 x14 hd y158 ff2 fs4 fc0 sc0 ls0 ws0">Aktywa razem </div></div><div class="c xe1 y155 wcd h42"><div class="t m0 xe2 hd y158 ff2 fs4 fc0 sc0 ls0 ws0">305 432 </div></div><div class="c x9 y6a7 wcc hc4"><div class="t m0 x14 hd y172 ff3 fs4 fc0 sc0 ls0 ws0">Zobowiązania długoter<span class="_ _b"></span>minowe<span class="ff2"> </span></div></div><div class="c xe1 y6a7 wcd hc4"><div class="t m0 xe2 hd y172 ff2 fs4 fc0 sc0 ls0 ws0">111 373 </div></div><div class="c x9 y6a8 wcc h42"><div class="t m0 x14 hd y158 ff3 fs4 fc0 sc0 ls0 ws0">Zobowiązania kró<span class="_ _0"></span>tkoterminowe<span class="ff2"> </span></div></div><div class="c xe1 y6a8 wcd h42"><div class="t m0 xe3 hd y158 ff2 fs4 fc0 sc0 ls0 ws0">9 824 </div></div><div class="c x9 y6a9 wcc h42"><div class="t m0 x14 hd y158 ff3 fs4 fc0 sc0 ls0 ws0">Kapitał własny<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c xe1 y6a9 wcd h42"><div class="t m0 xe2 hd y158 ff2 fs4 fc0 sc0 ls0 ws0">184 235 </div></div><div class="c x9 y6aa wcc hc5"><div class="t m0 x14 hd y176 ff3 fs4 fc0 sc0 ls0 ws0">Udział w kapitale w<span class="_ _0"></span>łasnym (po<span class="_ _0"></span>średni i bezpośred<span class="_ _0"></span>ni)<span class="ff2"> </span></div></div><div class="c xe1 y6aa wcd hc5"><div class="t m0 x89 hd y176 ff3 fs4 fc0 sc0 ls0 ws0">28,735% (ud<span class="_ _0"></span>ział bezpośredni<span class="_ _0"></span> i pośredn<span class="_ _0"></span>i 100%)<span class="ff2"> </span></div></div><div class="c x9 y6ab wcc h42"><div class="t m0 x14 hd y158 ff3 fs4 fc0 sc0 ls0 ws0">Przychody ze <span class="_ _0"></span>sprzedaży<span class="ff2"> </span></div></div><div class="c xe1 y6ab wcd h42"><div class="t m0 xe4 hd y158 ff2 fs4 fc0 sc0 ls0 ws0">31 074 </div></div><div class="c x9 y54e wcc h42"><div class="t m0 x14 hd y172 ff2 fs4 fc0 sc0 ls0 ws0">Zysk (strata) net<span class="_ _0"></span>to   </div></div><div class="c xe1 y54e wcd h42"><div class="t m0 xe4 hd y172 ff2 fs4 fc0 sc0 ls0 ws0">23 711 </div></div><div class="c x9 y6ac wcc hc6"><div class="t m0 x14 hd y33b ff3 fs4 fc0 sc0 ls0 ws0">Całkowite dochod<span class="_ _0"></span>y za rok obro<span class="_ _0"></span>towy netto<span class="ff2"> </span></div></div><div class="c xe1 y6ac wcd hc6"><div class="t m0 xe4 hd y33b ff2 fs4 fc0 sc0 ls0 ws0">23 711 </div></div><div class="c x9 y6ad wcc h42"><div class="t m0 x14 hd y158 ff3 fs4 fc0 sc0 ls0 ws0">Przepływy pieniężne<span class="_ _b"></span> <span class="_ _1"></span>netto raze<span class="_ _0"></span>m<span class="ff2"> </span></div></div><div class="c xe1 y6ad wcd h42"><div class="t m0 xe3 hd y158 ff2 fs4 fc0 sc0 ls0 ws0">3 427 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h6 y6ae ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y6af ff4 fs1 fc0 sc0 ls0 ws0">. </div><div class="t m0 x2 hb y6b0 ff4 fs1 fc0 sc0 ls0 ws0">Nota 5. <span class="ff6">Inwestycj<span class="_ _1"></span>e wyceniane metodą p<span class="_ _1"></span>raw własno<span class="_ _1"></span>ści</span> </div><div class="t m0 x2 h3 y344 ff3 fs1 fc0 sc0 ls0 ws0">Zarówno w bieżącym j<span class="_ _1"></span>ak i poprzednim okr<span class="_ _1"></span>esie sprawozdawc<span class="_ _1"></span>zym pozycja nie wyst<span class="_ _1"></span>ąpiła.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 hb y6b1 ff4 fs1 fc0 sc0 ls0 ws0">Nota 6. N<span class="ff6">ależności<span class="_ _1"></span> handlowe i poz<span class="_ _1"></span>ostałe<span class="ff5 fs3">  <span class="_ _1"></span><span class="fs1"> </span></span></span></div><div class="t m0 x2 h6 y6b2 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y4a7 wce hc7"><div class="t m0 xe5 hd y6b3 ff3 fs4 fc1 sc0 ls0 ws0">Należności handlowe<span class="_ _0"></span> i pozostałe<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c xe6 y3c7 wcf ha6"><div class="t m0 xe7 hd y28d ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c xe6 y6b4 wd0 h30"><div class="t m0 x5f hd yfb ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c xe8 y6b4 wd1 h30"><div class="t m0 x5f hd yfb ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c xe6 y4a7 wd0 h30"><div class="t m0 x5c hd yfb ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xe8 y4a7 wd1 h30"><div class="t m0 x5c hd yfb ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x27 y6b5 wd2 h8e"><div class="t m0 x14 h31 y1d0 ff6 fs4 fc0 sc0 ls0 ws0">Należności dług<span class="_ _0"></span>oterminowe<span class="ff4"> </span></div></div><div class="c xe6 y6b5 wd0 h8e"><div class="t m0 x2a h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">1 765 </div></div><div class="c xe8 y6b5 wd3 h8e"><div class="t m0 xe9 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">2 102 </div></div><div class="c x27 y1f8 wd2 hb9"><div class="t m0 x14 hd yfb ff3 fs4 fc0 sc0 ls0 ws0">należności handlowe<span class="_ _0"></span> od jednostek<span class="_ _0"></span> powiązanych<span class="ff2"> </span></div></div><div class="c xe6 y1f8 wd0 hb9"><div class="t m0 x40 hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xe8 y1f8 wd3 hb9"><div class="t m0 x40 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y6b6 wd2 hf"><div class="t m0 x14 hd y63 ff3 fs4 fc0 sc0 ls0 ws0">należności handlowe<span class="_ _0"></span> od pozostał<span class="_ _0"></span>ych jednoste<span class="_ _0"></span>k<span class="ff2"> </span></div></div><div class="c xe6 y6b6 wd0 hf"><div class="t m0 x40 hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xe8 y6b6 wd3 hf"><div class="t m0 x40 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y3cd wd2 h30"><div class="t m0 x14 hd yfb ff3 fs4 fc0 sc0 ls0 ws0">inne należności<span class="_ _0"></span> od jednostek pow<span class="_ _0"></span>iązanych<span class="ff2"> </span></div></div><div class="c xe6 y3cd wd0 h30"><div class="t m0 x40 hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xe8 y3cd wd3 h30"><div class="t m0 x40 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y6b7 wd2 hf"><div class="t m0 x14 hd y63 ff3 fs4 fc0 sc0 ls0 ws0">inne należności<span class="_ _0"></span> od  pozostały<span class="_ _0"></span>ch jednostek <span class="ff2"> </span></div></div><div class="c xe6 y6b7 wd0 hf"><div class="t m0 x2a hd y24b ff2 fs4 fc0 sc0 ls0 ws0">1 765 </div></div><div class="c xe8 y6b7 wd3 hf"><div class="t m0 xe9 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">2 102 </div></div><div class="c x27 y6b8 wd2 h8e"><div class="t m0 x14 h31 yfb ff6 fs4 fc0 sc0 ls0 ws0">Należności krótkote<span class="_ _0"></span>rminowe<span class="ff4"> </span></div></div><div class="c xe6 y6b8 wd0 h8e"><div class="t m0 x78 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">671 236 </div></div><div class="c xe8 y6b8 wd3 h8e"><div class="t m0 x5d h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">593 926 </div></div><div class="c x27 y6b9 wd2 hf"><div class="t m0 x14 hd y61 ff3 fs4 fc0 sc0 ls0 ws0">należności handlowe<span class="_ _0"></span> od jednostek<span class="_ _0"></span> powiązanych<span class="ff2"> </span></div></div><div class="c xe6 y6b9 wd0 hf"><div class="t m0 x40 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe8 y6b9 wd3 hf"><div class="t m0 x40 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y6ba wd2 hf"><div class="t m0 x14 hd y63 ff3 fs4 fc0 sc0 ls0 ws0">należności handlowe<span class="_ _0"></span> od pozostał<span class="_ _0"></span>ych jednoste<span class="_ _0"></span>k<span class="ff2"> </span></div></div><div class="c xe6 y6ba wd0 hf"><div class="t m0 x78 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">194 110 </div></div><div class="c xe8 y6ba wd3 hf"><div class="t m0 x5d hd y24b ff2 fs4 fc0 sc0 ls0 ws0">383 824 </div></div><div class="c x27 y6bb wd2 hf"><div class="t m0 x14 hd y61 ff3 fs4 fc0 sc0 ls0 ws0">kwoty zatrzyman<span class="_ _0"></span>e z tytułu realizac<span class="_ _0"></span>ji kontraktów od jedno<span class="_ _b"></span>s<span class="_ _1"></span>tek powią<span class="_ _0"></span>zanych<span class="ff2"> </span></div></div><div class="c xe6 y6bb wd0 hf"><div class="t m0 x40 hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xe8 y6bb wd3 hf"><div class="t m0 x40 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y6bc wd2 hf"><div class="t m0 x14 hd y63 ff3 fs4 fc0 sc0 ls0 ws0">kwoty zatrzyman<span class="_ _0"></span>e z tytułu reali<span class="_ _0"></span>zacji kontraktów od jed<span class="_ _0"></span>nostek po<span class="_ _0"></span>zostałych<span class="ff2"> </span></div></div><div class="c xe6 y6bc wd0 hf"><div class="t m0 x54 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">35 304 </div></div><div class="c xe8 y6bc wd3 hf"><div class="t m0 x54 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">52 759 </div></div><div class="c x27 y6bd wd2 hf"><div class="t m0 x14 hd y61 ff3 fs4 fc0 sc0 ls0 ws0">inne należności<span class="_ _0"></span> od jednostek pow<span class="_ _0"></span>iązanych<span class="ff2"> </span></div></div><div class="c xe6 y6bd wd0 hf"><div class="t m0 x40 hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xe8 y6bd wd3 hf"><div class="t m0 x40 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y6be wd2 hf"><div class="t m0 x14 hd y63 ff3 fs4 fc0 sc0 ls0 ws0">inne należności<span class="_ _0"></span> od  pozostały<span class="_ _0"></span>ch jednostek <span class="ff2"> </span></div></div><div class="c xe6 y6be wd0 hf"><div class="t m0 x2a hd y24b ff2 fs4 fc0 sc0 ls0 ws0">1 890 </div></div><div class="c xe8 y6be wd3 hf"><div class="t m0 xe9 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">4 233 </div></div><div class="c x27 y2c8 wd2 h34"><div class="t m0 x14 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">kwoty przeka<span class="_ _0"></span>zane na dostaw<span class="_ _0"></span>y </div></div><div class="c xe6 y2c8 wd0 h34"><div class="t m0 x54 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">51 850 </div></div><div class="c xe8 y2c8 wd3 h34"><div class="t m0 x54 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">35 716 </div></div><div class="c x27 y6bf wd2 hc8"><div class="t m0 x14 hd y190 ff3 fs4 fc0 sc0 ls0 ws0">należności bud<span class="_ _0"></span>żetowe za wyją<span class="_ _0"></span>tkiem rozliczeń z <span class="_ _0"></span>tytułu podatku<span class="_ _0"></span> dochodowe<span class="_ _0"></span>go od osób </div><div class="t m0 x14 hd y28d ff2 fs4 fc0 sc0 ls0 ws0">prawnych </div></div><div class="c xe6 y6bf wd0 hc8"><div class="t m0 x54 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">40 271 </div></div><div class="c xe8 y6bf wd3 hc8"><div class="t m0 x54 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">17 760 </div></div><div class="c x27 y6c0 wd2 hc9"><div class="t m0 x14 hd y2c2 ff3 fs4 fc0 sc0 ls0 ws0">należności sporne<span class="_ _0"></span> dochodzone na<span class="_ _b"></span> <span class="_ _1"></span>drodze sądowej<span class="ff2"> </span></div></div><div class="c xe6 y6c0 wd0 hc9"><div class="t m0 x54 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">10 623 </div></div><div class="c xe8 y6c0 wd3 hc9"><div class="t m0 xe9 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">1 140 </div></div><div class="c x27 y497 wd2 hc9"><div class="t m0 x14 hd y223 ff3 fs4 fc0 sc0 ls0 ws0">naliczenie nale<span class="_ _0"></span>żności z tytułu ro<span class="_ _0"></span>zliczenia kontrak<span class="_ _0"></span>tów długotermino<span class="_ _0"></span>wych<span class="ff2"> </span></div></div><div class="c xe6 y497 wd0 hc9"><div class="t m0 x78 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">337 188<span class="fc5"> </span></div></div><div class="c xe8 y497 wd3 hc9"><div class="t m0 x54 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">98 494 </div></div><div class="c x27 y6c1 wd2 ha6"><div class="t m0 x14 h31 y1c1 ff4 fs4 fc0 sc0 ls0 ws0">Razem </div></div><div class="c xe6 y6c1 wd0 ha6"><div class="t m0 x78 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">673 001 </div></div><div class="c xe8 y6c1 wd3 ha6"><div class="t m0 x5d h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">596 028 </div></div><div class="c x1 y1 w2 h0"><div 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">61<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y5ab ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y5ac ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y277 wd4 hca"><div class="t m0 xea hd y6c3 ff3 fs4 fc1 sc0 ls0 ws0">Struktura wie<span class="_ _0"></span>kowa  należności<span class="ff2"> </span></div></div><div class="c xeb y651 wd5 h4e"><div class="t m0 xa hd y1d0 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c xeb y6c4 wd6 h63"><div class="t m0 x5f hd y1d0 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c xcd y6c4 wd7 h63"><div class="t m0 x5f hd y1d0 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c xeb y277 wd6 h4e"><div class="t m0 x12 hd yfb ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xcd y277 wd7 h4e"><div class="t m0 xec hd yfb ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x27 y6c5 wd8 h89"><div class="t m0 x14 h31 y189 ff6 fs4 fc0 sc0 ls0 ws0">Należności ha<span class="_ _0"></span>ndlowe brutto<span class="_ _0"></span><span class="ff4"> </span></div></div><div class="c xeb y6c5 wd6 h89"><div class="t m0 x78 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">703 121 </div></div><div class="c xcd y6c5 wd9 h89"><div class="t m0 x78 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">626 327 </div></div><div class="c x27 y6c6 wd8 h89"><div class="t m0 x14 h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">nieprzeterminowane<span class="_ _b"></span>,<span class="_ _1"></span> w tym: </div></div><div class="c xeb y6c6 wd6 h89"><div class="t m0 x78 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">631 069 </div></div><div class="c xcd y6c6 wd9 h89"><div class="t m0 x78 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">527 382 </div></div><div class="c x27 y40b wd8 h89"><div class="t m0 x14 hd y189 ff3 fs4 fc0 sc0 ls0 ws0">wymagalne do<span class="_ _0"></span> 1 miesiąca<span class="ff2"> </span></div></div><div class="c xeb y40b wd6 h89"><div class="t m0 x78 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">576 887 </div></div><div class="c xcd y40b wd7 h89"><div class="t m0 x78 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">403 942 </div></div><div class="c x27 y6c7 wd8 h89"><div class="t m0 x14 hd y189 ff3 fs4 fc0 sc0 ls0 ws0">wymagalne od<span class="_ _0"></span> 1 miesiąca do 3 <span class="_ _0"></span>miesięcy<span class="ff2"> </span></div></div><div class="c xeb y6c7 wd6 h89"><div class="t m0 xbf hd y24b ff2 fs4 fc0 sc0 ls0 ws0">17 114 </div></div><div class="c xcd y6c7 wd9 h89"><div class="t m0 xbf hd y24b ff2 fs4 fc0 sc0 ls0 ws0">68 579 </div></div><div class="c x27 y6c8 wd8 h89"><div class="t m0 x14 hd y172 ff3 fs4 fc0 sc0 ls0 ws0">wymagalne od<span class="_ _0"></span> 3 miesięcy do 12<span class="_ _0"></span> miesięcy<span class="ff2"> </span></div></div><div class="c xeb y6c8 wd6 h89"><div class="t m0 xbf hd y24b ff2 fs4 fc0 sc0 ls0 ws0">35 304 </div></div><div class="c xcd y6c8 wd9 h89"><div class="t m0 xbf hd y24b ff2 fs4 fc0 sc0 ls5 ws0">52 759<span class="ls0"> </span></div></div><div class="c x27 y6c9 wd8 h89"><div class="t m0 x14 hd y189 ff2 fs4 fc0 sc0 ls0 ws0">wymagalne od<span class="_ _0"></span> 1 roku do 5 lat </div></div><div class="c xeb y6c9 wd6 h89"><div class="t m0 x2a hd y24b ff2 fs4 fc0 sc0 ls0 ws0">1 765 </div></div><div class="c xcd y6c9 wd9 h89"><div class="t m0 x2a hd y24b ff2 fs4 fc0 sc0 ls0 ws0">2 102 </div></div><div class="c x27 y39d wd8 h8"><div class="t m0 x14 h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">przeterminowane,<span class="_ _0"></span> w tym: </div></div><div class="c xeb y39d wd6 h8"><div class="t m0 xbf h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">72 051 </div></div><div class="c xcd y39d wd9 h8"><div class="t m0 xbf h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">98 945 </div></div><div class="c x27 y6ca wd8 h89"><div class="t m0 x14 hd y189 ff3 fs4 fc0 sc0 ls0 ws0">przeterminowane<span class="_ _0"></span> do 1 miesią<span class="_ _0"></span>ca<span class="ff2"> </span></div></div><div class="c xeb y6ca wd6 h89"><div class="t m0 xbf hd y24b ff2 fs4 fc0 sc0 ls0 ws0">20 817 </div></div><div class="c xcd y6ca wd7 h89"><div class="t m0 xbf hd y24b ff2 fs4 fc0 sc0 ls0 ws0">53 130 </div></div><div class="c x27 y6cb wd8 h89"><div class="t m0 x14 hd y189 ff3 fs4 fc0 sc0 ls0 ws0">przeterminowane<span class="_ _0"></span> od 1  do 3 m<span class="_ _0"></span>iesięcy<span class="ff2"> </span></div></div><div class="c xeb y6cb wd6 h89"><div class="t m0 x2a hd y24b ff2 fs4 fc0 sc0 ls0 ws0">2 281 </div></div><div class="c xcd y6cb wd7 h89"><div class="t m0 xbf hd y24b ff2 fs4 fc0 sc0 ls0 ws0">15 287 </div></div><div class="c x27 y6cc wd8 hcb"><div class="t m0 x14 hd y189 ff3 fs4 fc0 sc0 ls0 ws0">przeterminowane<span class="_ _0"></span> od 3 do 6 mie<span class="_ _0"></span>sięcy<span class="ff2"> </span></div></div><div class="c xeb y6cc wd6 hcb"><div class="t m0 x2a hd y24b ff2 fs4 fc0 sc0 ls0 ws0">7 648 </div></div><div class="c xcd y6cc wd7 hcb"><div class="t m0 x2a hd y24b ff2 fs4 fc0 sc0 ls0 ws0">3 850 </div></div><div class="c x27 y6cd wd8 h89"><div class="t m0 x14 hd y189 ff3 fs4 fc0 sc0 ls0 ws0">przeterminowane<span class="_ _0"></span> od 6 do 12 mie<span class="_ _0"></span>sięcy<span class="ff2"> </span></div></div><div class="c xeb y6cd wd6 h89"><div class="t m0 x2a hd y24b ff2 fs4 fc0 sc0 ls0 ws0">3 454 </div></div><div class="c xcd y6cd wd7 h89"><div class="t m0 x2a hd y24b ff2 fs4 fc0 sc0 ls0 ws0">1 571 </div></div><div class="c x27 y6ce wd8 h89"><div class="t m0 x14 hd y172 ff3 fs4 fc0 sc0 ls0 ws0">przeterminowane<span class="_ _0"></span> powyżej 12 m<span class="_ _0"></span>iesięcy<span class="ff2"> </span></div></div><div class="c xeb y6ce wd6 h89"><div class="t m0 xbf hd y24b ff2 fs4 fc0 sc0 ls0 ws0">37 851 </div></div><div class="c xcd y6ce wd7 h89"><div class="t m0 xbf hd y24b ff2 fs4 fc0 sc0 ls0 ws0">25 107 </div></div><div class="c x27 y1cb wd8 h89"><div class="t m0 x14 hd y189 ff2 fs4 fc0 sc0 ls0 ws0">odpis na ryzyko <span class="_ _0"></span>kredytowe </div></div><div class="c xeb y1cb wd6 h89"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-7 888 </div></div><div class="c xcd y1cb wd7 h89"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-2 478 </div></div><div class="c x27 y6cf wd8 h89"><div class="t m0 x14 hd y189 ff3 fs4 fc0 sc0 ls0 ws0">odpis aktualizują<span class="_ _0"></span>cy należnoś<span class="_ _0"></span>ci<span class="ff2"> </span></div></div><div class="c xeb y6cf wd6 h89"><div class="t m0 x7c hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-22 232 </div></div><div class="c xcd y6cf wd9 h89"><div class="t m0 x7c hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-27 821 </div></div><div class="c x27 y6d0 wd8 h8"><div class="t m0 x14 h31 y189 ff6 fs4 fc0 sc0 ls0 ws0">Należności ha<span class="_ _0"></span>ndlowe netto<span class="ff4"> </span></div></div><div class="c xeb y6d0 wd6 h8"><div class="t m0 x78 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">673 001 </div></div><div class="c xcd y6d0 wd9 h8"><div class="t m0 x78 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">596 028 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h6 y241 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y637 ff2 fs1 fc0 sc0 ls0 ws0">W <span class="_ _15"> </span><span class="ff3">odniesieniu <span class="_ _18"> </span>do <span class="_ _15"> </span>powyż<span class="_ _1"></span>szej <span class="_ _15"> </span>tabeli, <span class="_ _18"> </span>na <span class="_ _15"> </span>dzień <span class="_ _18"> </span></span>publi<span class="_ _1"></span>kacji <span class="_ _18"> </span><span class="ff3">sprawozdania <span class="_ _15"> </span>finans<span class="_ _1"></span>owego <span class="_ _15"> </span>z <span class="_ _18"> </span>przedziału </span></div><div class="t m0 x2 h3 y6d1 ff3 fs1 fc0 sc0 ls0 ws0">należności przetermi<span class="_ _1"></span>nowanyc<span class="_ _1"></span>h uregulowane zostało <span class="_ _1"></span><span class="ff2">18.65<span class="_ _1"></span>5 </span>tys. zł<span class="ff2 ls2">. <span class="_ _1"></span><span class="fc5 ls0"> </span></span></div><div class="t m0 x2 h6 y6d2 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y6d3 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y6d4 wda hcc"><div class="t m0 x81 hd yd8 ff3 fs4 fc1 sc0 ls0 ws0">Odpisy aktualizują<span class="_ _b"></span>c<span class="_ _1"></span>e należnoś<span class="_ _0"></span>ci<span class="ff2"> </span></div></div><div class="c xed y6d4 wdb hcc"><div class="t m0 x12 hd y6d5 ff3 fs4 fc1 sc0 ls0 ws0">Należności </div><div class="t m0 x57 hd y2df ff2 fs4 fc1 sc0 ls0 ws0">handlowe </div></div><div class="c xee y6d4 wdc hcc"><div class="t m0 x5 hd yd8 ff3 fs4 fc1 sc0 ls0 ws0">Należności sporn<span class="_ _0"></span>e<span class="ff2"> </span></div></div><div class="c xae y6d4 wdb hcc"><div class="t m0 xc0 hd yd8 ff2 fs4 fc1 sc0 ls0 ws0">Inne </div></div><div class="c xef y6d4 wdd hcc"><div class="t m0 x64 hd yd8 ff2 fs4 fc1 sc0 ls0 ws0">Razem </div></div><div class="c x9 y48c wda h8"><div class="t m0 x14 h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">Stan na 01-<span class="ls5">01</span>-<span class="ls5">2023</span> </div></div><div class="c xed y48c wdb h8"><div class="t m0 x78 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-21 262 </div></div><div class="c xee y48c wdc h8"><div class="t m0 x9 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xae y48c wdb h8"><div class="t m0 xbf h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-3 292 </div></div><div class="c xef y48c wdd h8"><div class="t m0 x78 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-24 555 </div></div><div class="c x9 y2bd wda h8"><div class="t m0 x14 hd y106 ff3 fs4 fc0 sc0 ls0 ws0">Zwiększenia<span class="ff2"> </span></div></div><div class="c xed y2bd wdb h8"><div class="t m0 x72 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">451</span> </div></div><div class="c xee y2bd wdc h8"><div class="t m0 x9 hd y106 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xae y2bd wdb h8"><div class="t m0 xbf hd y106 ff2 fs4 fc0 sc0 ls0 ws0">-5 614 </div></div><div class="c xef y2bd wdd h8"><div class="t m0 xbf hd y106 ff2 fs4 fc0 sc0 ls0 ws0">-6 065 </div></div><div class="c x9 y6d6 wda h8"><div class="t m0 x14 hd y189 ff3 fs4 fc0 sc0 ls0 ws0">Rozwiązania<span class="ff2"> </span></div></div><div class="c xed y6d6 wdb h8"><div class="t m0 xe7 hd y24b ff2 fs4 fc0 sc0 ls5 ws0">273<span class="ls0"> </span></div></div><div class="c xee y6d6 wdc h8"><div class="t m0 x9 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xae y6d6 wdb h8"><div class="t m0 x27 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xef y6d6 wdd h8"><div class="t m0 xe7 hd y24b ff2 fs4 fc0 sc0 ls5 ws0">273<span class="ls0"> </span></div></div><div class="c x9 y6d7 wda h89"><div class="t m0 x14 hd y189 ff2 fs4 fc0 sc0 ls0 ws0">Wykorzystania<span class="_ _0"></span> </div></div><div class="c xed y6d7 wdb h89"><div class="t m0 x68 hd y24b ff2 fs4 fc0 sc0 ls5 ws0">48<span class="ls0"> </span></div></div><div class="c xee y6d7 wdc h89"><div class="t m0 x9 hd y189 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xae y6d7 wdb h89"><div class="t m0 x27 hd y189 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xef y6d7 wdd h89"><div class="t m0 x68 hd y189 ff2 fs4 fc0 sc0 ls5 ws0">48<span class="ls0"> </span></div></div><div class="c x9 y6d8 wda h8"><div class="t m0 x14 h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">Stan na 31-<span class="ls5">12</span>-<span class="ls5">2023</span> </div></div><div class="c xed y6d8 wdb h8"><div class="t m0 x78 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-21 392 </div></div><div class="c xee y6d8 wdc h8"><div class="t m0 x9 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xae y6d8 wdb h8"><div class="t m0 xbf h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-8 906 </div></div><div class="c xef y6d8 wdd h8"><div class="t m0 x78 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-30 299 </div></div><div class="c x9 y6d9 wda h8"><div class="t m0 x14 hd y189 ff3 fs4 fc0 sc0 ls0 ws0">Zwiększenia<span class="ff2"> </span></div></div><div class="c xed y6d9 wdb h8"><div class="t m0 x72 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">215</span> </div></div><div class="c xee y6d9 wdc h8"><div class="t m0 x9 hd y189 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xae y6d9 wdb h8"><div class="t m0 xbf hd y189 ff2 fs4 fc0 sc0 ls0 ws0">-5 772 </div></div><div class="c xef y6d9 wdd h8"><div class="t m0 xbf hd y189 ff2 fs4 fc0 sc0 ls0 ws0">-5 987 </div></div><div class="c x9 y6da wda h8"><div class="t m0 x14 hd y106 ff3 fs4 fc0 sc0 ls0 ws0">Rozwiązania<span class="ff2"> </span></div></div><div class="c xed y6da wdb h8"><div class="t m0 xe7 hd y24b ff2 fs4 fc0 sc0 ls5 ws0">460<span class="ls0"> </span></div></div><div class="c xee y6da wdc h8"><div class="t m0 x9 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xae y6da wdb h8"><div class="t m0 x79 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">5 537 </div></div><div class="c xef y6da wdd h8"><div class="t m0 x79 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">5 997 </div></div><div class="c x9 y6db wda h4b"><div class="t m0 x14 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">Wykorzystania<span class="_ _0"></span> </div></div><div class="c xed y6db wdb h4b"><div class="t m0 xe7 hd y24b ff2 fs4 fc0 sc0 ls5 ws0">168<span class="ls0"> </span></div></div><div class="c xee y6db wdc h4b"><div class="t m0 x9 hd y25c ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xae y6db wdb h4b"><div class="t m0 x27 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xef y6db wdd h4b"><div class="t m0 xe7 hd y25c ff2 fs4 fc0 sc0 ls5 ws0">168<span class="ls0"> </span></div></div><div class="c x9 y6dc wda h63"><div class="t m0 x14 h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">stan na <span class="ls5">31</span>-<span class="ls5">12</span>-<span class="ls5">2024</span> </div></div><div class="c xed y6dc wdb h63"><div class="t m0 x78 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-20 979 </div></div><div class="c xee y6dc wdc h63"><div class="t m0 x9 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xae y6dc wdb h63"><div class="t m0 xbf h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-9 141 </div></div><div class="c xef y6dc wdd h63"><div class="t m0 x78 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-30 120 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h6 y37e ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y6dd ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y6de ff6 fs1 fc0 sc0 ls0 ws0">Odpisy aktualizujące w<span class="_ _1"></span> aspekcie strat k<span class="_ _1"></span>redytowych.<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x2 h3 y6df ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y6e0 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="_ _8"></span>stosuj<span class="_ _1"></span>e <span class="_ _8"></span>uproszc<span class="_ _1"></span>zoną <span class="_ _8"></span>matrycę <span class="_ _e"></span>odpisów <span class="_ _e"></span>do <span class="_ _8"></span>wylic<span class="_ _1"></span>zenia <span class="_ _8"></span>oczekiwa<span class="_ _1"></span>nych <span class="_ _8"></span>s<span class="_ _1"></span>trat <span class="_ _8"></span>kredytowy<span class="_ _1"></span>ch. <span class="_ _8"></span>W <span class="_ _e"></span>celu </div><div class="t m0 x2 h3 y6e1 ff3 fs1 fc0 sc0 ls0 ws0">ustalenia <span class="_ _1b"> </span>oczekiwanych <span class="_ _1b"> </span>strat <span class="_ _1b"> </span>kredytowych, <span class="_ _1b"> </span>należności <span class="_ _1b"> </span>zostały <span class="_ _25"> </span>pogru<span class="_ _1"></span>powane <span class="_ _1b"> </span>na <span class="_ _25"> </span>pods<span class="_ _1"></span>tawie </div><div class="t m0 x2 h3 y6e2 ff3 fs1 fc0 sc0 ls0 ws0">prawdopodobieństw<span class="_ _1"></span>a <span class="_ _15"> </span>char<span class="_ _1"></span>akterystyk<span class="_ _1"></span>i <span class="_ _15"> </span>ryz<span class="_ _1"></span>yka <span class="_ _15"> </span>kredytowego <span class="_ _18"> </span>i <span class="_ _18"> </span>przedziałów <span class="_ _18"> </span>przete<span class="_ _8"></span><span class="ff2">rminowania. <span class="_ _18"> </span>Grup<span class="_ _1"></span>a </span></div><div class="t m0 x2 h3 y6e3 ff3 fs1 fc0 sc0 ls0 ws0">stwierdza, że ma je<span class="_ _1"></span>dną hegemonicz<span class="_ _1"></span>ną grupę należnoś<span class="_ _1"></span>ci. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y4a ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y6e4 ff2 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf3e" class="pf w0 h0" ><div class="pc pc3e w0 h0"><img class="bi x0 y0 w3 h8b" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">62<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y54a ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y5 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y6 ff3 fs1 fc0 sc0 ls0 ws0">Współczynnik <span class="_ _16"></span>niewypełnienia <span class="_ _16"></span>zobowiązania <span class="_ _16"></span>ustalono <span class="_ _16"></span>na <span class="_ _e"></span>podstaw<span class="_ _1"></span>ie <span class="_ _e"></span>danyc<span class="_ _1"></span>h <span class="_ _e"></span>histo<span class="_ _1"></span>rycznych <span class="_ _16"></span>z <span class="_ _e"></span>lat <span class="_ _16"></span>20<span class="_ _1"></span><span class="ff2">2<span class="_ _1"></span>1- </span></div><div class="t m0 x2 h3 y7 ff2 fs1 fc0 sc0 ls3 ws0">20<span class="ls0">23. </span></div><div class="t m0 x2 h3 y54b ff3 fs1 fc0 sc0 ls0 ws0">Ściągalność należności jest <span class="_ _0"></span>szacowana na podstawie danych <span class="_ _0"></span>historycznyc<span class="_ _1"></span>h, <span class="_ _0"></span> ponieważ saldo <span class="_ _0"></span>obejmuje </div><div class="t m0 x2 h3 y54c ff3 fs1 fc0 sc0 ls0 ws0">grupę <span class="_ _e"></span>rozproszonych <span class="_ _e"></span>pozycj<span class="_ _1"></span>i <span class="_ _8"></span>pogrupow<span class="_ _1"></span>anych <span class="_ _e"></span>ze <span class="_ _e"></span>względu <span class="_ _e"></span>na <span class="_ _8"></span>pr<span class="_ _1"></span>awdopodobieńst<span class="_ _1"></span>wo <span class="_ _e"></span>w <span class="_ _e"></span>zakresie <span class="_ _e"></span>ryzyka </div><div class="t m0 x2 h3 ya ff3 fs1 fc0 sc0 ls0 ws0">kredytowego  i <span class="_ _1a"> </span>zac<span class="_ _1"></span>howania  klienta <span class="_ _19"> </span>w  przeszłości.  Następnie <span class="_ _19"> </span>dokonuj<span class="_ _1"></span>e  się  kolejnej <span class="_ _19"> </span>korekty  w <span class="_ _19"> </span>celu </div><div class="t m0 x2 h3 yb ff3 fs1 fc0 sc0 ls0 ws0">uwzględnienia wpływ<span class="_ _1"></span>u czynników prz<span class="_ _1"></span>yszłych, które nie znalazły <span class="_ _1"></span>odbicia w <span class="_ _1"></span><span class="ff2">d<span class="_ _1"></span>anych historycz<span class="_ _1"></span>nych. </span></div><div class="t m0 x2 h3 yc ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y598 ff3 fs1 fc0 sc0 ls0 ws0">Współczynnik niewype<span class="_ _1"></span>łnienia zobowiązan<span class="_ _1"></span>ia ustalony na dzień 3<span class="_ _1"></span>1.12.2024 r. wyno<span class="_ _1"></span>si: <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y599 ff2 fs1 fc0 sc0 ls0 ws0">- <span class="ff3">dla należności niewy<span class="_ _1"></span>magalnych </span>- 0,<span class="_ _1"></span>02%  </div><div class="t m0 x2 h3 yf ff2 fs1 fc0 sc0 ls0 ws0">- <span class="ff3">dla należności prz<span class="_ _1"></span>eterminowanych d<span class="_ _1"></span>o 1 miesiąca <span class="_ _1"></span>–</span> 0,03% <span class="_ _1"></span> </div><div class="t m0 x2 h3 y10 ff2 fs1 fc0 sc0 ls0 ws0">- <span class="ff3">dla należności prz<span class="_ _1"></span>eterminowanych o<span class="_ _1"></span>d 1 miesiąca do 3 mies<span class="_ _1"></span>ięcy <span class="_ _1"></span>–</span> 0,05% <span class="_ _1"></span> </div><div class="t m0 x2 h3 y11 ff2 fs1 fc0 sc0 ls0 ws0">- <span class="ff3">dla należności prz<span class="_ _1"></span>eterminowanych d<span class="_ _1"></span>o 3 miesięcy do <span class="_ _1"></span>6 miesięcy <span class="_ _1"></span>–</span> 0,1<span class="_ _1"></span>6%  </div><div class="t m0 x2 h3 y59a ff2 fs1 fc0 sc0 ls0 ws0">- <span class="ff3">dla należności prz<span class="_ _1"></span>eterminowanych d<span class="_ _1"></span>o 6 miesięcy do <span class="_ _1"></span>12 miesięcy <span class="_ _1"></span>–</span> 0,<span class="_ _1"></span>43%  </div><div class="t m0 x2 h3 y59b ff2 fs1 fc0 sc0 ls0 ws0">- <span class="ff3">dla należności prz<span class="_ _1"></span>eterminowanych p<span class="_ _1"></span>owyżej 12 miesi<span class="_ _1"></span>ęcy <span class="_ _1"></span>–</span> 98,32%<span class="_ _1"></span> </div><div class="t m0 x2 h3 y1ea ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y1eb ff3 fs1 fc0 sc0 ls0 ws0">Na <span class="_ _8"></span>dzień <span class="_ _e"></span>3<span class="ff2">1.<span class="ls3">12</span>.202<span class="_ _1"></span>4 <span class="_ _8"></span></span>r. <span class="_ _e"></span>Grupa <span class="_ _8"></span>prz<span class="_ _1"></span>yjęła <span class="_ _8"></span>w<span class="_ _1"></span>artość <span class="_ _e"></span>odpisu <span class="_ _8"></span>na <span class="_ _e"></span>ewentualne <span class="_ _e"></span>ryzyko <span class="_ _e"></span>kredytowe <span class="_ _8"></span>w <span class="_ _e"></span>wysokości </div><div class="t m0 x2 h3 y1ec ff2 fs1 fc0 sc0 ls0 ws0">7.888 <span class="ff3">tys. zł.</span> </div><div class="t m0 x2 h3 y59c ff2 fs1 fc5 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y59d ff3 fs1 fc0 sc0 ls0 ws0">Odpisy aktualizujące w as<span class="_ _1"></span>pekcie pozycj<span class="_ _1"></span>i, do których ryz<span class="_ _1"></span>yko kredytowe znacznie w<span class="_ _1"></span>zrosło.<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y1ef ff3 fs1 fc0 sc0 ls0 ws0">Do pozycji tej kwalif<span class="_ _1"></span>ikuje się:<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x1c h3 y6e5 ffd fs1 fc0 sc0 ls0 ws0">•<span class="ff2"> <span class="_ _1d"> </span><span class="ff3">na<span class="_ _0"></span>leżności od kontra<span class="_ _1"></span>hentów zagrożonyc<span class="_ _1"></span>h upadłością;<span class="_ _8"></span><span class="ff2"> </span></span></span></div><div class="t m0 x1c h3 y6e6 ffd fs1 fc0 sc0 ls0 ws0">•<span class="ff2"> <span class="_ _1d"> </span><span class="ff3">na<span class="_ _0"></span>leżności <span class="_ _8"></span>przeterm<span class="_ _1"></span>inowane <span class="_ _8"></span>ponad <span class="_ _8"></span>12 <span class="_ _8"></span>mi<span class="_ _1"></span>esięcy, <span class="_ _1"></span>o<span class="_ _1"></span> <span class="_ _1"></span>i<span class="_ _1"></span>le <span class="_ _8"></span>nie <span class="_ _8"></span>istnieją <span class="_ _8"></span>okolicznośc<span class="_ _1"></span>i <span class="_ _1"></span>ws<span class="_ _1"></span>kazujące <span class="_ _8"></span>na </span></span></div><div class="t m0 x4f h3 y6e7 ff3 fs1 fc0 sc0 ls0 ws0">wysokie prawdopodo<span class="_ _1"></span>bieństwo odzysk<span class="_ _1"></span>ania należności.<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x1c h3 y514 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y6e8 ff3 fs1 fc0 sc0 ls0 ws0">Uwzględniając <span class="_ _0"></span>ryzyko <span class="_ _0"></span>zmiany <span class="_ _b"></span>kursów <span class="_ _0"></span>walut <span class="_ _b"></span>Grupa <span class="_ _0"></span>dokonała <span class="_ _b"></span>wy<span class="_ _1"></span>ceny <span class="_ _b"></span>należn<span class="_ _1"></span>ości <span class="_ _b"></span>h<span class="_ _1"></span>andlowych <span class="_ _b"></span>w <span class="_ _0"></span>walutach </div><div class="t m0 x2 h3 y3a9 ff3 fs1 fc0 sc0 ls0 ws0">obcych <span class="_ _8"></span>na <span class="_ _8"></span>dz<span class="_ _1"></span>ień <span class="_ _8"></span>31<span class="_ _1"></span><span class="ff2 ls2">.12.<span class="ls3">202<span class="_ _1"></span><span class="ls0">4 <span class="_ _8"></span></span></span></span>roku. <span class="_ _e"></span>W <span class="_ _8"></span>wyniku <span class="_ _e"></span>przeprowadzonej <span class="_ _e"></span>analizy <span class="_ _8"></span>doko<span class="_ _1"></span>nano <span class="_ _8"></span>odp<span class="_ _1"></span>isu <span class="_ _8"></span>w <span class="_ _8"></span>wys<span class="_ _1"></span>okości </div><div class="t m0 x2 h3 y6e9 ff2 fs1 fc0 sc0 ls3 ws0">132<span class="ls0"> tys. PLN.<span class="_ _1"></span> </span></div><div class="t m0 x2 h3 y2e7 ff2 fs1 fc0 sc0 ls2 ws0">  <span class="ls0"> </span></div><div class="t m0 x2 h3 y6ea ff2 fs1 fc0 sc0 ls0 ws0">Grupa  <span class="ff3">stosuje <span class="_ _19"> </span>wyliczenie  odpisów  na <span class="_ _1a"> </span>r<span class="_ _1"></span>yzyko  kredytowe <span class="_ _1a"> </span>r<span class="_ _1"></span>ównież  w <span class="_ _19"> </span>odniesieni<span class="_ _1"></span>u <span class="_ _19"> </span>do  pozycji <span class="_ _19"> </span>innych </span></div><div class="t m0 x2 h3 y6eb ff3 fs1 fc0 sc0 ls0 ws0">aktywów <span class="_ _b"></span>finansowy<span class="_ _1"></span>ch <span class="_ _b"></span>wedł<span class="_ _1"></span>ug <span class="_ _b"></span>MSSF <span class="_ _b"></span>9 <span class="_ _0"></span>Międzynarodowy<span class="_ _1"></span>ch <span class="_ _b"></span>Standardów<span class="_ _1"></span> <span class="_ _b"></span>Sprawozdawcz<span class="_ _1"></span>ości <span class="_ _b"></span>Finansowej, </div><div class="t m0 x2 h3 y6ec ff3 fs1 fc0 sc0 ls0 ws0">jako model utraty wart<span class="_ _1"></span>ości oparty na<span class="_ _1"></span> oczekiwanych str<span class="_ _1"></span>atach kredytowych.<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y614 ff2 fs1 fc5 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y6ed ff4 fs1 fc0 sc0 ls0 ws0">Nota 7. Aktywa biolog<span class="_ _1"></span>iczne </div><div class="t m0 x2 hb y6ee ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y6ef ff3 fs1 fc0 sc0 ls0 ws0">Zarówno w bieżącym j<span class="_ _1"></span>ak i poprzednim okr<span class="_ _1"></span>esie sprawozdawc<span class="_ _1"></span>zym pozycja nie wyst<span class="_ _1"></span>ąpiła.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 hb y2ef ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y6f0 ff4 fs1 fc0 sc0 ls0 ws0">Nota 8. <span class="ff6">Inne aktywa gd<span class="_ _1"></span>zieindz<span class="_ _1"></span>iej nie sklasyfikowan<span class="_ _1"></span>e (w tym rozliczenia międ<span class="_ _1"></span>zyokresowe)<span class="_ _8"></span></span> </div><div class="t m0 x2 h6 y68b ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y8f w82 hcd"><div class="t m0 xf0 hd y6c3 ff2 fs4 fc1 sc0 ls0 ws0">Inne aktywa <span class="_ _0"></span> </div></div><div class="c xd7 y179 wde ha8"><div class="t m0 x2b hd y28d ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c xd7 y69e w60 h35"><div class="t m0 x32 hd y106 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c xf1 y69e wdf h35"><div class="t m0 x0 hd y106 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c xd7 y8f w60 h35"><div class="t m0 x59 hd y106 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xf1 y8f wdf h35"><div class="t m0 x83 hd y106 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x27 y6f1 we0 h35"><div class="t m0 x14 h31 yfb ff6 fs4 fc0 sc0 ls0 ws0">Inne aktywa dł<span class="_ _0"></span>ugoterminowe<span class="_ _0"></span><span class="ff4"> </span></div></div><div class="c xd7 y6f1 w60 h35"><div class="t m0 x17 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">7 </div></div><div class="c xf1 y6f1 w3c h35"><div class="t m0 x2 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y6f2 we0 hbc"><div class="t m0 x14 hd yfb ff3 fs4 fc0 sc0 ls0 ws0">Rozliczenia międ<span class="_ _0"></span>zyokresowe<span class="_ _0"></span> kosztów długoterminow<span class="_ _0"></span>e<span class="ff2"> </span></div></div><div class="c xd7 y6f2 w60 hbc"><div class="t m0 x17 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">7 </div></div><div class="c xf1 y6f2 w3c hbc"><div class="t m0 x2 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y29d we0 h30"><div class="t m0 x14 hd yfb ff3 fs4 fc0 sc0 ls0 ws0">Pozostałe aktywa<span class="_ _0"></span> długoterminowe<span class="_ _b"></span> <span class="_ _1"></span>gdzieindziej<span class="_ _0"></span> nie sklasyfikowan<span class="_ _0"></span>e<span class="ff2"> </span></div></div><div class="c xd7 y29d w60 h30"><div class="t m0 x2 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xf1 y29d w3c h30"><div class="t m0 x2 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y6f3 we0 h30"><div class="t m0 x14 h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">Inne <span class="ff6">aktywa krót<span class="_ _0"></span>koterminowe<span class="ff4"> </span></span></div></div><div class="c xd7 y6f3 w60 h30"><div class="t m0 x97 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">123 585 </div></div><div class="c xf1 y6f3 w3c h30"><div class="t m0 x7e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">1 988 </div></div><div class="c x27 y6f4 we0 h30"><div class="t m0 x14 hd yfb ff3 fs4 fc0 sc0 ls0 ws0">Rozliczenia międ<span class="_ _0"></span>zyokresowe<span class="_ _0"></span> kosztów krótko<span class="_ _0"></span>terminowe<span class="ff2"> </span></div></div><div class="c xd7 y6f4 w60 h30"><div class="t m0 x97 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">123 585 </div></div><div class="c xf1 y6f4 w3c h30"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">1 988 </div></div><div class="c x27 y6f5 we0 ha8"><div class="t m0 x14 hd y28d ff3 fs4 fc0 sc0 ls0 ws0">Pozostałe aktywa<span class="_ _0"></span> krótkotermino<span class="_ _0"></span>we gdzieind<span class="_ _0"></span>ziej nie sklas<span class="_ _0"></span>yfikowane<span class="ff2"> </span></div></div><div class="c xd7 y6f5 w60 ha8"><div class="t m0 x2 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xf1 y6f5 w3c ha8"><div class="t m0 x2 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y6f6 we0 ha8"><div class="t m0 x14 h31 y6f7 ff4 fs4 fc0 sc0 ls0 ws0">Razem </div></div><div class="c xd7 y6f6 w60 ha8"><div class="t m0 x97 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">123 591 </div></div><div class="c xf1 y6f6 w3c ha8"><div class="t m0 x7e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">1 988 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h14 y6f8 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf3f" class="pf w0 h0" ><div class="pc pc3f w0 h0"><img class="bi x0 y0 w3 h8b" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">63<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h14 y6f9 ff5 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y6fa ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y6fb ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _8"></span>pozycj<span class="_ _1"></span>i <span class="_ _8"></span>rozliczenia <span class="_ _e"></span>międzyokr<span class="_ _1"></span>esowe <span class="_ _8"></span>kosz<span class="_ _1"></span>tów <span class="_ _e"></span>krótkoterminowe <span class="_ _e"></span>ujęta <span class="_ _8"></span>zos<span class="_ _1"></span>tała <span class="_ _8"></span>kwota <span class="_ _e"></span>kosztów <span class="_ _e"></span>z <span class="_ _8"></span>tytułu </div><div class="t m0 x2 h3 y6fc ff3 fs1 fc0 sc0 ls0 ws0">udzielonych <span class="_ _17"> </span>gwarancji <span class="_ _17"> </span>w <span class="_ _16"> </span>o<span class="_ _1"></span>kresie <span class="_ _17"> </span>realizacji <span class="_ _17"> </span>kontraktów <span class="_ _17"> </span>budowlanych <span class="_ _17"> </span>oraz <span class="_ _17"> </span>w <span class="_ _16"> </span>okre<span class="_ _1"></span>sie <span class="_ _17"> </span>usunięcia <span class="_ _17"> </span>wad <span class="_ _16"> </span>i<span class="_ _1"></span> </div><div class="t m0 x2 h3 y6fd ff2 fs1 fc0 sc0 ls0 ws0">usterek <span class="_ _17"> </span><span class="ff3">w <span class="_ _16"> </span>wysok<span class="_ _1"></span>ości <span class="_ _17"> </span>49.911 <span class="_ _16"></span>tys.<span class="_ _1"></span> <span class="_ _16"> </span>PLN<span class="_ _1"></span>. <span class="_ _17"> </span>Koszty <span class="_ _16"> </span>t<span class="_ _1"></span>e <span class="_ _16"> </span>r<span class="_ _1"></span>ozliczane <span class="_ _17"> </span>są <span class="_ _16"> </span>w<span class="_ _1"></span> <span class="_ _16"> </span>cz<span class="_ _1"></span>asie <span class="_ _16"> </span>i<span class="_ _1"></span> <span class="_ _16"> </span>obciąż<span class="_ _1"></span>ą <span class="_ _16"> </span>wyn<span class="_ _1"></span>ik <span class="_ _16"> </span>zgo<span class="_ _1"></span>dnie <span class="_ _17"> </span>z </span></div><div class="t m0 x2 h3 y6fe ff3 fs1 fc0 sc0 ls0 ws0">terminem objętym okr<span class="_ _1"></span>esem gwarancyjny<span class="_ _1"></span>m.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y6ff ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y700 ff2 fs1 fc0 sc0 ls0 ws0">W pozycji <span class="_ _1"></span>tej <span class="ff3">uj<span class="_ _1"></span>ęta została r<span class="_ _1"></span>ównież kwota <span class="_ _1"></span>należnego, <span class="_ _1"></span>ale nie otrz<span class="_ _1"></span>ymanego prz<span class="_ _1"></span>ez Spółkę <span class="_ _1"></span>Marywilska 4<span class="_ _1"></span>4 </span></div><div class="t m0 x2 h3 y701 ff3 fs1 fc0 sc0 ls0 ws0">Sp. <span class="_ _0"></span>z o.o. <span class="_ _0"></span>odszkodowania od <span class="_ _0"></span>ubezpieczyc<span class="_ _1"></span>iela <span class="_ _0"></span>w związku <span class="_ _0"></span>ze szkodą –<span class="ff2"> </span>pożarem <span class="_ _0"></span>Centrum Handlowego w </div><div class="t m0 x2 h6 y56e ff3 fs1 fc0 sc0 ls0 ws0">wysokości 72.028 tys<span class="_ _1"></span>. PLN.<span class="ff2"> <span class="ff1">  </span></span></div><div class="t m0 x2 h6 y702 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y599 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y703 ff4 fs1 fc0 sc0 ls0 ws0">Nota 9. Zapasy<span class="_ _1"></span> </div><div class="t m0 x1c h6 y704 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y412 w82 hce"><div class="t m0 xb4 hd y705 ff2 fs4 fc1 sc0 ls0 ws0">Zapasy </div></div><div class="c xd7 y706 wde hcf"><div class="t m0 x2b hd y4d2 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c xd7 y707 w60 h39"><div class="t m0 x32 hd y228 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c xf1 y707 w3c h39"><div class="t m0 x0 hd y228 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c xd7 y412 w60 h3b"><div class="t m0 x59 hd y228 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xf1 y412 w3c h3b"><div class="t m0 x83 hd y228 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x27 y708 we0 h39"><div class="t m0 x14 hd y228 ff3 fs4 fc0 sc0 ls0 ws0">Materiały<span class="ff2"> </span></div></div><div class="c xd7 y708 w60 h39"><div class="t m0 x7c hd y24b ff2 fs4 fc0 sc0 ls0 ws0">39 098 </div></div><div class="c xf1 y708 w3c h39"><div class="t m0 x7c hd y24b ff2 fs4 fc0 sc0 ls0 ws0">26 798 </div></div><div class="c x27 y709 we0 h37"><div class="t m0 x14 hd y228 ff3 fs4 fc0 sc0 ls0 ws0">Półprodukty i pro<span class="_ _0"></span>dukty w toku<span class="ff2"> </span></div></div><div class="c xd7 y709 w60 h37"><div class="t m0 x7c hd y24b ff2 fs4 fc0 sc0 ls0 ws0">84 176 </div></div><div class="c xf1 y709 w3c h37"><div class="t m0 x97 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">116 177 </div></div><div class="c x27 y70a we0 h50"><div class="t m0 x14 hd y1a1 ff2 fs4 fc0 sc0 ls0 ws0">Produkty gotow<span class="_ _0"></span>e </div></div><div class="c xd7 y70a w60 h50"><div class="t m0 x2 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xf1 y70a w3c h50"><div class="t m0 x2 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y70b we0 h39"><div class="t m0 x14 hd y228 ff2 fs4 fc0 sc0 ls0 ws0">Towary </div></div><div class="c xd7 y70b w60 h39"><div class="t m0 x97 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">145 268 </div></div><div class="c xf1 y70b w3c h39"><div class="t m0 x7c hd y24b ff2 fs4 fc0 sc0 ls0 ws0">97 001 </div></div><div class="c x27 y70c we0 hc4"><div class="t m0 x14 hd y172 ff3 fs4 fc0 sc0 ls0 ws0">Kontrakty dewelop<span class="_ _0"></span>erskie zakoń<span class="_ _0"></span>czone<span class="ff2"> </span></div></div><div class="c xd7 y70c w60 hc4"><div class="t m0 x7c hd y24b ff2 fs4 fc0 sc0 ls0 ws0">92 077 </div></div><div class="c xf1 y70c w3c hc4"><div class="t m0 x97 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">149 880 </div></div><div class="c x27 y70d we0 h42"><div class="t m0 x14 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">Razem </div></div><div class="c xd7 y70d w60 h42"><div class="t m0 x97 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">360 620 </div></div><div class="c xf1 y70d w3c h42"><div class="t m0 x97 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">389 856 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x1c h6 y6b2 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h6 y70e ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h6 y70f ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y44a we1 hd0"><div class="t m0 x60 hd y710 ff3 fs4 fc1 sc0 ls0 ws0">Odpisy aktualizują<span class="_ _b"></span>c<span class="_ _1"></span>e zapasy<span class="ff2"> </span></div></div><div class="c xd9 y44a we2 hd0"><div class="t m0 x71 hd y710 ff3 fs4 fc1 sc0 ls0 ws0">Materiały<span class="ff2"> </span></div></div><div class="c xf2 y44a we3 hd0"><div class="t m0 x67 hd y711 ff3 fs4 fc1 sc0 ls0 ws0">Półprodukty i </div><div class="t m0 x8f hd y4fb ff2 fs4 fc1 sc0 ls0 ws0">produkty w toku<span class="_ _0"></span> </div></div><div class="c x8e y44a wc8 hd0"><div class="t m0 x71 hd y711 ff2 fs4 fc1 sc0 ls0 ws0">Produkty </div><div class="t m0 xec hd y4fb ff2 fs4 fc1 sc0 ls0 ws0">gotowe </div></div><div class="c xf3 y44a we3 hd0"><div class="t m0 xec hd y710 ff2 fs4 fc1 sc0 ls0 ws0">Towary </div></div><div class="c xcd y44a we2 hd0"><div class="t m0 x81 hd y712 ff2 fs4 fc1 sc0 ls0 ws0">Kontrakty </div><div class="t m0 xdf hd y710 ff2 fs4 fc1 sc0 ls0 ws0">deweloper<span class="_ _0"></span>skie </div><div class="t m0 x60 hd y713 ff3 fs4 fc1 sc0 ls0 ws0">zakończone<span class="ff2"> </span></div></div><div class="c x9 y714 we1 h8e"><div class="t m0 x14 h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">Stan na 01-<span class="ls5">01</span>-<span class="ls5">2023</span> </div></div><div class="c xd9 y714 we2 h8e"><div class="t m0 xa h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xf2 y714 we3 h8e"><div class="t m0 xa h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x8e y714 wc8 h8e"><div class="t m0 xa h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xf3 y714 we3 h8e"><div class="t m0 xa h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xcd y714 we2 h8e"><div class="t m0 xa h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y3b0 we1 h8e"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Zwiększenia<span class="ff2"> </span></div></div><div class="c xd9 y3b0 we2 h8e"><div class="t m0 xa hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xf2 y3b0 we3 h8e"><div class="t m0 xa hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x8e y3b0 wc8 h8e"><div class="t m0 xa hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xf3 y3b0 we3 h8e"><div class="t m0 xa hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xcd y3b0 we2 h8e"><div class="t m0 xa h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y715 we1 h8e"><div class="t m0 x14 hd yfb ff3 fs4 fc0 sc0 ls0 ws0">Rozwiązania<span class="ff2"> </span></div></div><div class="c xd9 y715 we2 h8e"><div class="t m0 xa hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xf2 y715 we3 h8e"><div class="t m0 xa hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x8e y715 wc8 h8e"><div class="t m0 xa hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xf3 y715 we3 h8e"><div class="t m0 xa hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xcd y715 we2 h8e"><div class="t m0 xa h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y716 we1 h8e"><div class="t m0 x14 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">Wykorzystania<span class="_ _0"></span> </div></div><div class="c xd9 y716 we2 h8e"><div class="t m0 xa hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xf2 y716 we3 h8e"><div class="t m0 xa hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x8e y716 wc8 h8e"><div class="t m0 xa hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xf3 y716 we3 h8e"><div class="t m0 xa hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xcd y716 we2 h8e"><div class="t m0 xa h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y717 we1 h8e"><div class="t m0 x14 h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">Stan na 31-<span class="ls5">12</span>-<span class="ls5">2023</span> </div></div><div class="c xd9 y717 we2 h8e"><div class="t m0 xa h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xf2 y717 we3 h8e"><div class="t m0 xa h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x8e y717 wc8 h8e"><div class="t m0 xa h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xf3 y717 we3 h8e"><div class="t m0 xa h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xcd y717 we2 h8e"><div class="t m0 xa h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y718 we1 h8e"><div class="t m0 x14 hd yfb ff3 fs4 fc0 sc0 ls0 ws0">Zwiększenia<span class="ff2"> </span></div></div><div class="c xd9 y718 we2 h8e"><div class="t m0 xa hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xf2 y718 we3 h8e"><div class="t m0 xa hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x8e y718 wc8 h8e"><div class="t m0 xa hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xf3 y718 we3 h8e"><div class="t m0 xa hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xcd y718 we2 h8e"><div class="t m0 xa h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y58c we1 h4e"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Rozwiązania<span class="ff2"> </span></div></div><div class="c xd9 y58c we2 h4e"><div class="t m0 xa hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xf2 y58c we3 h4e"><div class="t m0 xa hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x8e y58c wc8 h4e"><div class="t m0 xa hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xf3 y58c we3 h4e"><div class="t m0 xa hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xcd y58c we2 h4e"><div class="t m0 xa h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y719 we1 ha6"><div class="t m0 x14 hd y28d ff2 fs4 fc0 sc0 ls0 ws0">Wykorzystania<span class="_ _0"></span> </div></div><div class="c xd9 y719 we2 ha6"><div class="t m0 xa hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xf2 y719 we3 ha6"><div class="t m0 xa hd y28d ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x8e y719 wc8 ha6"><div class="t m0 xa hd y28d ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xf3 y719 we3 ha6"><div class="t m0 xa hd y28d ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xcd y719 we2 ha6"><div class="t m0 xa h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y58e we1 h95"><div class="t m0 x14 h31 y1c1 ff4 fs4 fc0 sc0 ls0 ws0">stan na 31-<span class="ls5">12</span>-<span class="ls5">2024</span> </div></div><div class="c xd9 y58e we2 h95"><div class="t m0 xa h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xf2 y58e we3 h95"><div class="t m0 xa h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x8e y58e wc8 h95"><div class="t m0 xa h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xf3 y58e we3 h95"><div class="t m0 xa h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xcd y58e we2 h95"><div class="t m0 xa h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x1c h6 y374 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c hb y71a ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y71b ff3 fs1 fc0 sc0 ls0 ws0">Nie wystąpiły okolicz<span class="_ _1"></span>ności wskazuj<span class="_ _1"></span>ące na potrzebę stworz<span class="_ _1"></span>enia odpisów aktual<span class="_ _1"></span>izującyc<span class="_ _1"></span>h zapasów.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y71c ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y1e5 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y71d ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y1b6 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y71e ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y524 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y71f ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y720 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y4db ff2 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf40" class="pf w0 h0" ><div class="pc pc40 w0 h0"><img class="bi x0 y0 w3 h8b" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">64<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y54a ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y721 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y722 ff4 fs1 fc0 sc0 ls0 ws0">Nota 10. <span class="ff6">Środki pieni<span class="_ _1"></span>ężne i ich ekw<span class="_ _1"></span>iwalenty<span class="_ _1"></span></span> </div><div class="t m0 x2 h6 y723 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y724 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y725 we4 hd1"><div class="t m0 xf4 hd y191 ff3 fs4 fc1 sc0 ls0 ws0">Środki pieniężne<span class="_ _0"></span> i ich ekwiwalent<span class="_ _0"></span>y<span class="ff2"> </span></div></div><div class="c xb1 y726 we5 ha6"><div class="t m0 x72 hd y28d ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c xb1 y727 we6 h30"><div class="t m0 x0 hd yfb ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c xf5 y727 we7 h30"><div class="t m0 x0 hd yfb ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c xb1 y725 we6 h8e"><div class="t m0 x83 hd y1d0 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xf5 y725 we7 h8e"><div class="t m0 x83 hd y1d0 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x27 y728 we8 hf"><div class="t m0 x14 hd y63 ff3 fs4 fc0 sc0 ls0 ws0">Środki pieniężne<span class="_ _0"></span> w kasie i na<span class="_ _0"></span> rachunkach<span class="ff2"> </span></div></div><div class="c xb1 y728 we6 hf"><div class="t m0 x97 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">197 545 </div></div><div class="c xf5 y728 we9 hf"><div class="t m0 x97 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">334 064 </div></div><div class="c x27 y729 we8 hf"><div class="t m0 x14 hd y63 ff2 fs4 fc0 sc0 ls0 ws0">Lokaty terminow<span class="_ _0"></span>e </div></div><div class="c xb1 y729 we6 hf"><div class="t m0 x97 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">195 344 </div></div><div class="c xf5 y729 we9 hf"><div class="t m0 x8b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">50 221 </div></div><div class="c x27 y12a we8 hf"><div class="t m0 x14 hd y63 ff3 fs4 fc0 sc0 ls0 ws0">Inne aktywa pien<span class="_ _0"></span>iężne<span class="ff2"> </span></div></div><div class="c xb1 y12a we6 hf"><div class="t m0 x79 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">3 880 </div></div><div class="c xf5 y12a we9 hf"><div class="t m0 x8b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">11 491 </div></div><div class="c x27 y72a we8 ha6"><div class="t m0 x14 h31 y1c1 ff4 fs4 fc0 sc0 ls0 ws0">Razem </div></div><div class="c xb1 y72a we6 ha6"><div class="t m0 x97 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">396 770 </div></div><div class="c xf5 y72a we9 ha6"><div class="t m0 x97 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">395 776 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h6 y72b ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y72c ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y4c6 ff2 fs1 fc0 sc0 ls0 ws0">Lokaty termino<span class="_ _1"></span>we w kwoc<span class="_ _1"></span>ie <span class="_ _1"></span>140.161 <span class="_ _1"></span><span class="ff3">tys. zł <span class="_ _1"></span>stanowią <span class="_ _1"></span>oprocentowan<span class="_ _1"></span>e środki <span class="_ _1"></span>pienię<span class="_ _1"></span>żne, uzysk<span class="_ _1"></span>ane przez </span></div><div class="t m0 x2 h3 y72d ff3 fs1 fc0 sc0 ls0 ws0">MIRBUD <span class="_ _8"></span>S.A. <span class="_ _1"></span>z <span class="_ _8"></span>emisji <span class="_ _8"></span>akcji <span class="_ _8"></span>serii <span class="_ _1"></span>L <span class="_ _8"></span>oraz <span class="_ _8"></span>stanowiące <span class="_ _8"></span>zabezpi<span class="_ _1"></span>eczenie <span class="_ _8"></span>należytego <span class="_ _1"></span>w<span class="_ _1"></span>ykonania <span class="_ _8"></span>kontraktów </div><div class="t m0 x2 h3 y72e ff3 fs1 fc0 sc0 ls0 ws0">budowlanych i uzy<span class="_ _1"></span>skane z zaliczek od inwes<span class="_ _1"></span>torów.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y72f ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y730 ff2 fs1 fc0 sc0 ls0 ws0">Lokata <span class="_ _e"></span>term<span class="_ _1"></span>inowa <span class="_ _e"></span>w <span class="_ _e"></span>kw<span class="_ _1"></span>ocie <span class="_ _16"></span>8.4<span class="ff3">00 <span class="_ _e"></span>tys. <span class="_ _e"></span>zł.<span class="_ _1"></span> <span class="_ _e"></span>stanowi <span class="_ _16"></span>oprocentowane <span class="_ _e"></span>śro<span class="_ _1"></span>dki <span class="_ _e"></span>stano<span class="_ _1"></span>wiące <span class="_ _e"></span>zabezp<span class="_ _1"></span>ieczenie </span></div><div class="t m0 x2 h3 y731 ff3 fs1 fc0 sc0 ls0 ws0">umowy kredytowej s<span class="_ _1"></span>półki Marywilska 44.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y732 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y733 ff2 fs1 fc0 sc0 ls0 ws0">Lokaty terminowe w k<span class="_ _1"></span>wocie <span class="ls3">46</span>.7<span class="_ _1"></span><span class="ls3">83</span> <span class="ff3">tys. PLN sta<span class="_ _1"></span>nowią środki pieniężne JH<span class="_ _1"></span>M Development S.<span class="_ _1"></span>A<span class="_ _1"></span></span>. </div><div class="t m0 xe h3 y734 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y243 ff3 fs1 fc0 sc0 ls0 ws0">Inne <span class="_ _8"></span>aktywa <span class="_ _8"></span>pieni<span class="_ _1"></span>ężne <span class="_ _8"></span>stanowią <span class="_ _8"></span>środk<span class="_ _1"></span>i <span class="_ _8"></span>zgromadzone <span class="_ _e"></span>na <span class="_ _1"></span>in<span class="_ _1"></span>dywidualnych <span class="_ _8"></span>mies<span class="_ _1"></span>zkaniowych <span class="_ _8"></span>rachunk<span class="_ _1"></span>ach </div><div class="t m0 x2 h3 y735 ff3 fs1 fc0 sc0 ls0 ws0">powierniczych przez<span class="_ _1"></span> nabywców lokali mies<span class="_ _1"></span>zkalnych na inwesty<span class="_ _1"></span>cje dewelopersk<span class="_ _1"></span>ie w trakcie budowy<span class="_ _1"></span>.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y736 ff3 fs1 fc0 sc0 ls0 ws0">W związku z powyżs<span class="_ _1"></span>zym są one ogr<span class="_ _1"></span>aniczone, co do dy<span class="_ _1"></span>sponowania.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y737 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y738 ff3 fs1 fc0 sc0 ls0 ws0">Odpisy <span class="_ _0"></span>z <span class="_ _0"></span>tytułu <span class="_ _b"></span>utraty<span class="_ _1"></span> <span class="_ _b"></span>w<span class="_ _1"></span>artośc<span class="_ _1"></span>i <span class="_ _b"></span>śr<span class="_ _1"></span>odków <span class="_ _b"></span>pi<span class="_ _1"></span>eniężnych <span class="_ _0"></span>i <span class="_ _0"></span>ekwiwalent<span class="_ _1"></span>ów <span class="_ _b"></span>usta<span class="_ _1"></span>lono i<span class="_ _0"></span>ndywidualnie<span class="_ _1"></span> <span class="_ _b"></span>dla każdego </div><div class="t m0 x2 h3 y1d4 ff3 fs1 fc0 sc0 ls0 ws0">salda <span class="_ _b"></span>dotycz<span class="_ _1"></span>ącego <span class="_ _b"></span>d<span class="_ _1"></span>anej <span class="_ _b"></span>in<span class="_ _1"></span>stytucji <span class="_ _b"></span>finans<span class="_ _1"></span>owej. <span class="_ _b"></span>Do oceny <span class="_ _b"></span>ryzyka <span class="_ _0"></span>kredytowego <span class="_ _0"></span>użyto <span class="_ _b"></span>z<span class="_ _1"></span>ewnętrzne <span class="_ _b"></span>rank<span class="_ _1"></span>ingi </div><div class="t m0 x2 h3 y739 ff3 fs1 fc0 sc0 ls0 ws0">banków <span class="_ _1b"> </span>oraz<span class="_ _1"></span> <span class="_ _1b"> </span>pu<span class="_ _1"></span>blicznie <span class="_ _1b"> </span>dostę<span class="_ _1"></span>pne <span class="_ _7"> </span>informacje <span class="_ _7"> </span>dotyczące <span class="_ _7"> </span>wsk<span class="_ _1"></span>aźników <span class="_ _7"> </span>niewypłacalności <span class="_ _7"> </span>dal </div><div class="t m0 x2 h3 y73a ff3 fs1 fc0 sc0 ls0 ws0">poszczególnych <span class="_ _17"> </span>rankingów. <span class="_ _17"> </span>Analiza <span class="_ _16"></span>wskazał<span class="_ _1"></span>a, <span class="_ _16"> </span>że <span class="_ _17"> </span>aktywa <span class="_ _16"> </span>te <span class="_ _17"> </span>maja <span class="_ _16"> </span>n<span class="_ _1"></span>iskie <span class="_ _16"> </span>ry<span class="_ _1"></span>zyko <span class="_ _17"> </span>kredytowe <span class="_ _16"></span>na <span class="_ _17"> </span>dzień </div><div class="t m0 x2 h3 y73b ff3 fs1 fc0 sc0 ls0 ws0">sprawozdawczy. Spółka<span class="_ _1"></span> skorzy<span class="_ _1"></span>stała z uproszczenia doz<span class="_ _1"></span>wolonego przez sta<span class="_ _1"></span>ndard i odpis z tytułu utraty<span class="_ _1"></span> </div><div class="t m0 x2 h3 y73c ff3 fs1 fc0 sc0 ls0 ws0">wartości ustalonego na<span class="_ _1"></span> podsta<span class="_ _1"></span>wie 12 miesięcz<span class="_ _1"></span>nych strat kredytowych.<span class="_ _1"></span><span class="ff2">   </span></div><div class="t m0 x2 hb y73d ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y73e ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y6d6 ff4 fs1 fc0 sc0 ls0 ws0">Nota 11. <span class="ff6">Aktywa t<span class="_ _1"></span>rwałe prz<span class="_ _1"></span>eznaczone do sprzedaży<span class="_ _1"></span> oraz związane z nimi zob<span class="_ _1"></span>owiązania<span class="_ _8"></span></span> </div><div class="t m0 x2 h3 y73f ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y740 ff3 fs1 fc0 sc0 ls0 ws0">Zarówno w bieżącym j<span class="_ _1"></span>ak i poprzednim okr<span class="_ _1"></span>esie sprawozdawc<span class="_ _1"></span>zym pozycja nie wyst<span class="_ _1"></span>ąpiła.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y741 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y742 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y743 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y744 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y745 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y6be ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y746 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y747 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y748 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y749 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y74a ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y74b ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y74c ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y74d ff2 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf41" class="pf w0 h0" ><div class="pc pc41 w0 h0"><img class="bi x0 y0 w3 h8b" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">65<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y54a ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y5 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y6 ff4 fs1 fc0 sc0 ls0 ws0">Nota 12. <span class="ff6">Kapitał<span class="_ _1"></span>y</span> </div><div class="t m0 x2 h6 y74e ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y74f wea hd2"><div class="t m0 xf6 hd y506 ff3 fs4 fc1 sc0 ls0 ws0">Kapitały i zobo<span class="_ _0"></span>wiązania<span class="ff2"> </span></div></div><div class="c xf7 y750 web h24"><div class="t m0 x1b hd yb7 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c xf7 y751 wec h24"><div class="t m0 x22 hd yb7 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c xf8 y751 wec h24"><div class="t m0 x22 hd yb7 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c xf7 y74f wec h24"><div class="t m0 xc0 hd y61 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xf8 y74f wec h24"><div class="t m0 xc0 hd y61 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 y752 wea h24"><div class="t m0 x14 hd yb7 ff3 fs4 fc0 sc0 ls0 ws0">Kapitał podstaw<span class="_ _0"></span>owy <span class="ff2"> </span></div></div><div class="c xf7 y752 wec h24"><div class="t m0 xa2 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">11 009 </div></div><div class="c xf8 y752 wec h24"><div class="t m0 xa1 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">9 174 </div></div><div class="c x9 y753 wea hd3"><div class="t m0 x14 hd y754 ff3 fs4 fc0 sc0 ls0 ws0">Nadwyżka ceny<span class="_ _0"></span> emisyjnej pow<span class="_ _0"></span>yżej wartości no<span class="_ _0"></span>minalnej udziałów<span class="ff2"> </span></div></div><div class="c xf7 y753 wec hd3"><div class="t m0 x19 hd y754 ff2 fs4 fc0 sc0 ls0 ws0">197 529 </div></div><div class="c xf8 y753 wec hd3"><div class="t m0 xf9 hd y754 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y755 wea hd4"><div class="t m0 x14 hd y754 ff3 fs4 fc0 sc0 ls0 ws0">Pozostałe kapi<span class="_ _0"></span>tały rezerwowe<span class="ff2"> </span></div></div><div class="c xf7 y755 wec hd4"><div class="t m0 x19 hd y754 ff2 fs4 fc0 sc0 ls0 ws0">223 509 </div></div><div class="c xf8 y755 wec hd4"><div class="t m0 x19 hd y754 ff2 fs4 fc0 sc0 ls0 ws0">220 499 </div></div><div class="c x9 y756 wea hd4"><div class="t m0 x14 hd y4a5 ff3 fs4 fc0 sc0 ls0 ws0">Zyski zatrzyman<span class="_ _0"></span>e przypadające<span class="_ _0"></span> akcjonariuszom<span class="_ _0"></span> jednostki </div><div class="t m0 x14 hd y20e ff3 fs4 fc0 sc0 ls0 ws0">dominującej/kapi<span class="_ _0"></span>tał zapasowy, w<span class="_ _0"></span> tym:<span class="ff2"> </span></div></div><div class="c xf7 y756 wec hd4"><div class="t m0 x19 hd y754 ff2 fs4 fc0 sc0 ls0 ws0">662 973 </div></div><div class="c xf8 y756 wec hd4"><div class="t m0 x19 hd y754 ff2 fs4 fc0 sc0 ls0 ws0">563 877 </div></div><div class="c x9 y757 wea hd5"><div class="t m0 x14 hd6 y754 ffa fs4 fc0 sc0 ls0 ws0">Zysk/strata w okre<span class="_ _b"></span>s<span class="_ _1"></span>ie spra<span class="_ _0"></span>wozdawczym </div></div><div class="c xf7 y757 wec hd5"><div class="t m0 x19 hd6 y754 ffa fs4 fc0 sc0 ls0 ws0">121 372 </div></div><div class="c xf8 y757 wec hd5"><div class="t m0 x19 hd6 y754 ffa fs4 fc0 sc0 ls0 ws0">135 414 </div></div><div class="c x9 y758 wea hd3"><div class="t m0 x14 h31 y4a5 ff6 fs4 fc0 sc0 ls0 ws0">Kapitał przypa<span class="_ _0"></span>dający akcjonari<span class="_ _0"></span>uszom jednostk<span class="_ _0"></span>i </div><div class="t m0 x14 h31 y213 ff6 fs4 fc0 sc0 ls0 ws0">dominującej/ka<span class="_ _0"></span>pitał zapasowy<span class="_ _0"></span><span class="ff4"> </span></div></div><div class="c xf7 y758 wec hd3"><div class="t m0 x6a h31 y754 ff4 fs4 fc0 sc0 ls0 ws0">1 095 020 </div></div><div class="c xf8 y758 wec hd3"><div class="t m0 x19 h31 y754 ff4 fs4 fc0 sc0 ls0 ws0">793 550 </div></div><div class="c x9 y759 wea hd4"><div class="t m0 x14 hd y754 ff3 fs4 fc0 sc0 ls0 ws0">Kapitał przypad<span class="_ _0"></span>ający na udział<span class="_ _0"></span>y niesprawujące <span class="_ _0"></span>kontroli<span class="ff2"> </span></div></div><div class="c xf7 y759 wec hd4"><div class="t m0 xf9 hd y754 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xf8 y759 wec hd4"><div class="t m0 xf9 hd y754 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y1f0 wea h24"><div class="t m0 x14 h31 yb7 ff4 fs4 fc0 sc0 ls0 ws0">Razem </div></div><div class="c xf7 y1f0 wec h24"><div class="t m0 x6a h31 yb7 ff4 fs4 fc0 sc0 ls0 ws0">1 095 020 </div></div><div class="c xf8 y1f0 wec h24"><div class="t m0 x19 h31 yb7 ff4 fs4 fc0 sc0 ls0 ws0">793 550 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h3 y75a ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y75b ff2 fs1 fc0 sc0 ls0 ws0"> <span class="ff3">W dniu 6 maja 2024 roku Nadzwyczajne Walne Zgromadzen<span class="_ _1"></span>ie Akcjonariuszy MIRBUD<span class="_ _1"></span> S.A. z siedzibą </span></div><div class="t m0 x2 h3 y75c ff2 fs1 fc0 sc0 ls0 ws0">w <span class="ff3">Skierniewicach <span class="_ _1e"> </span>uchw<span class="_ _1"></span>ałą <span class="_ _1e"> </span>nr <span class="_ _1e"> </span>3/2024<span class="_ _1"></span> <span class="_ _1e"> </span>upoważniło <span class="_ _1e"> </span>Zarz<span class="_ _1"></span>ądu <span class="_ _1e"> </span>Spółki <span class="_ _1e"> </span>do <span class="_ _1e"> </span>podwyż<span class="_ _1"></span>szenia <span class="_ _1e"> </span>kapitału </span></div><div class="t m0 x2 h3 y487 ff3 fs1 fc0 sc0 ls0 ws0">zakładowego <span class="_ _e"></span>w<span class="ff2"> </span>gra<span class="_ _1"></span>nicach <span class="_ _e"></span>kapitału <span class="_ _e"></span>docelowego <span class="_ _e"></span>o <span class="_ _e"></span>kwotę <span class="_ _e"></span>nie <span class="_ _e"></span>wyżs<span class="_ _1"></span>zą <span class="_ _e"></span>niż <span class="_ _8"></span>1.83<span class="_ _1"></span>4.880 <span class="_ _e"></span>złotych, <span class="_ _e"></span>tj. <span class="_ _e"></span>z <span class="_ _e"></span>kwoty </div><div class="t m0 x2 h3 y75d ff3 fs1 fc0 sc0 ls0 ws0">9.174.420,00 złotych <span class="_ _0"></span>do <span class="_ _0"></span>kwoty 11.009.300,00 złotych <span class="_ _b"></span>p<span class="_ _1"></span>oprzez emisję <span class="_ _b"></span>nie więcej niż <span class="_ _0"></span>18.348.800 nowych </div><div class="t m0 x2 h3 y75e ff3 fs1 fc0 sc0 ls0 ws0">akcji zwykłych na okaziciela o wartości nominalnej 0,10 zł każda akcja. <span class="_ _1"></span>Wysokoś<span class="_ _1"></span>ć kapitału docelowego </div><div class="t m0 x2 h3 y75f ff3 fs1 fc0 sc0 ls0 ws0">pozostałego do objęci<span class="_ _1"></span>a na dzień p<span class="_ _1"></span>ublikacji wy<span class="_ _1"></span>nosi 1.834.880 zł<span class="_ _1"></span>otych.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y739 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y760 ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _8"></span>dn<span class="_ _1"></span>iu <span class="_ _8"></span>1<span class="_ _1"></span>7 <span class="_ _e"></span>maja <span class="_ _e"></span>2024 <span class="_ _e"></span>roku <span class="_ _e"></span>Emitent <span class="_ _e"></span>poinformował <span class="_ _e"></span>raportem <span class="_ _e"></span>bieżący<span class="_ _1"></span>m <span class="_ _e"></span>nr <span class="_ _e"></span>48/2024, <span class="_ _e"></span>iż <span class="_ _8"></span>Sp<span class="_ _1"></span>ółka <span class="_ _16"></span><span class="ff2">MIRBUD<span class="_ _1"></span> </span></div><div class="t m0 x2 h3 y761 ff3 fs1 fc0 sc0 ls0 ws0">S.A. <span class="_ _15"> </span>otrzymała <span class="_ _15"> </span>p<span class="_ _1"></span>ostanowienie <span class="_ _18"> </span>Sądu <span class="_ _15"> </span>Rejonoweg<span class="_ _1"></span>o <span class="_ _15"> </span>dla <span class="_ _15"> </span>Łodzi <span class="_ _18"> </span><span class="ff2">- <span class="_ _18"> </span></span>Śródmieścia <span class="_ _18"> </span>w <span class="_ _15"> </span>Łodzi, <span class="_ _15"> </span>X<span class="_ _1"></span>X <span class="_ _15"> </span>Wydział </div><div class="t m0 x2 h3 y762 ff3 fs1 fc0 sc0 ls0 ws0">Gospodarczy <span class="_ _17"> </span>Krajowego <span class="_ _17"> </span>Rejestru <span class="_ _16"> </span>S<span class="_ _1"></span>ądowego <span class="_ _17"> </span>o <span class="_ _16"> </span>rejest<span class="_ _1"></span>racji <span class="_ _17"> </span>w <span class="_ _16"> </span>dniu <span class="_ _17"> </span>15 <span class="_ _17"> </span>maja <span class="_ _16"> </span>2024<span class="_ _1"></span> <span class="_ _16"> </span>roku <span class="_ _17"> </span>zmian <span class="_ _17"> </span>Statutu </div><div class="t m0 x2 h3 y763 ff3 fs1 fc0 sc0 ls0 ws0">Emitenta w Krajowym <span class="_ _1"></span>Rejestrz<span class="_ _1"></span>e Sądowym <span class="ff2">- </span>Rej<span class="_ _1"></span>estrze Przedsię<span class="_ _1"></span>biorców. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y764 ff3 fs1 fc0 sc0 ls0 ws0">W dniu 25 czerwca <span class="_ _1"></span>2024 r. Spółka powz<span class="_ _1"></span>ięła informację<span class="_ _1"></span> o zarejestrowaniu<span class="_ _1"></span> tego samego dn<span class="_ _1"></span>ia przez Sąd </div><div class="t m0 x2 h3 y765 ff3 fs1 fc0 sc0 ls0 ws0">Rejonowy <span class="_ _8"></span>dla <span class="_ _e"></span>Łodzi <span class="_ _8"></span><span class="ff2">-<span class="_ _1"></span> <span class="_ _8"></span></span>Śró<span class="_ _1"></span>dmieścia <span class="_ _8"></span>w<span class="_ _1"></span> <span class="_ _8"></span>Łodzi, <span class="_ _8"></span>X<span class="_ _1"></span>X <span class="_ _8"></span>Wydział <span class="_ _8"></span>G<span class="_ _1"></span>ospodarcz<span class="_ _1"></span>y <span class="_ _8"></span>Krajowego<span class="_ _1"></span> <span class="_ _8"></span>Rejestru <span class="_ _e"></span>Sądowego </div><div class="t m0 x2 h3 y766 ff3 fs1 fc0 sc0 ls0 ws0">wpisu <span class="_ _24"> </span>do <span class="_ _24"> </span>rejestru <span class="_ _1f"> </span>prz<span class="_ _1"></span>edsiębiorców <span class="_ _24"> </span>Krajowe<span class="_ _1"></span>go <span class="_ _1f"> </span>R<span class="_ _1"></span>ejestru <span class="_ _24"> </span>Sądowego <span class="_ _24"> </span>pro<span class="_ _1"></span>w<span class="_ _1"></span>adzonego <span class="_ _24"> </span>dla <span class="_ _24"> </span>Spółki, </div><div class="t m0 x2 h3 y618 ff3 fs1 fc0 sc0 ls0 ws0">podwyższenia  kapitału  zakładowego<span class="_ _1"></span>  Spółki  oraz  zmian <span class="_ _19"> </span>stat<span class="_ _1"></span>utu  Spółki,  dokonanych  na  podstawie </div><div class="t m0 x2 h3 y117 ff3 fs1 fc0 sc0 ls0 ws0">uchwały  nr  4/2024  Zarz<span class="_ _1"></span>ądu  Spółki  z  dn<span class="_ _1"></span>ia  10  czerwc<span class="_ _1"></span>a  2024  r.  w  sprawie<span class="_ _8"></span><span class="ff2"> </span>podwyż<span class="_ _1"></span>szenia  kapitału </div><div class="t m0 x2 h3 y118 ff3 fs1 fc0 sc0 ls0 ws0">zakładowego <span class="_ _0"></span>spółki MIRBUD <span class="_ _b"></span>S.<span class="_ _1"></span>A. <span class="_ _b"></span>w granicach <span class="_ _b"></span>ka<span class="_ _1"></span>pitału<span class="_ _1"></span><span class="ff2"> <span class="_ _b"></span><span class="ff3">docel<span class="_ _1"></span>owego <span class="_ _0"></span>w <span class="_ _b"></span>dro<span class="_ _1"></span>dze <span class="_ _0"></span>emisji akcji <span class="_ _b"></span>zwy<span class="_ _1"></span>kłych <span class="_ _0"></span>serii </span></span></div><div class="t m0 x2 h3 y767 ff3 fs1 fc0 sc0 ls0 ws0">L,  pozbawienia  dotychczasowyc<span class="_ _1"></span>h  akcjonariuszy  w  całości  prawa  poboru  wszystkich  akcji  serii  L, </div><div class="t m0 x2 h3 y768 ff3 fs1 fc0 sc0 ls0 ws0">dematerializacji <span class="_ _8"></span>akcji <span class="_ _1"></span>serii <span class="_ _1"></span>L<span class="_ _1"></span> <span class="_ _1"></span>i <span class="_ _1"></span>praw <span class="_ _8"></span>do <span class="_ _1"></span>akcj<span class="_ _1"></span>i <span class="_ _1"></span>serii <span class="_ _1"></span>L, <span class="_ _1"></span>ub<span class="_ _1"></span>iegania <span class="_ _1"></span>się <span class="_ _8"></span>o <span class="_ _1"></span>dopuszcz<span class="_ _1"></span>enie <span class="_ _1"></span>i <span class="_ _1"></span>wprowa<span class="_ _1"></span>dzenia <span class="_ _1"></span>akcji<span class="_ _1"></span> </div><div class="t m0 x2 h3 y769 ff2 fs1 fc0 sc0 ls0 ws0">serii <span class="_ _15"> </span>L <span class="_ _18"> </span><span class="ff3">lub <span class="_ _15"> </span>praw <span class="_ _18"> </span>do <span class="_ _18"> </span>akcji <span class="_ _18"> </span>serii <span class="_ _15"> </span>L <span class="_ _18"> </span>do <span class="_ _15"> </span>obrotu <span class="_ _18"> </span>na <span class="_ _18"> </span>rynku <span class="_ _15"> </span>r<span class="_ _1"></span>egulowanym, <span class="_ _15"> </span>z<span class="_ _1"></span>miany <span class="_ _18"> </span>statutu <span class="_ _15"> </span>spó<span class="_ _1"></span>łki <span class="_ _15"> </span>oraz </span></div><div class="t m0 x2 h3 y6de ff3 fs1 fc0 sc0 ls0 ws0">upoważnienia do <span class="_ _b"></span>za<span class="_ _1"></span>warcia umowy <span class="_ _0"></span>o <span class="_ _0"></span>rejestrację akcji serii <span class="_ _b"></span>L i <span class="_ _0"></span>praw do <span class="_ _0"></span>akcji serii <span class="_ _b"></span>L w de<span class="_ _0"></span>pozycie papierów </div><div class="t m0 x2 h3 y6df ff3 fs1 fc0 sc0 ls0 ws0">wartościowych,<span class="ff2"> <span class="_ _1"></span></span>uchwały <span class="_ _1a"> </span>nr <span class="_ _1a"> </span>5/2024 <span class="_ _17"> </span>Zarz<span class="_ _1"></span>ądu <span class="_ _1a"> </span>Spółki <span class="_ _1a"> </span>z <span class="_ _17"> </span>dn<span class="_ _1"></span>ia <span class="_ _1a"> </span>10 <span class="_ _17"> </span>cz<span class="_ _1"></span>erwca <span class="_ _19"> </span><span class="ff2">2024 <span class="_ _1a"> </span>r. <span class="_ _17"> </span>w <span class="_ _1a"> </span>sprawi<span class="_ _1"></span>e <span class="_ _17"> </span>ust<span class="_ _1"></span>alenia </span></div><div class="t m0 x2 h3 y76a ff3 fs1 fc0 sc0 ls0 ws0">szczegółowych zasad<span class="_ _1"></span> subskr<span class="_ _1"></span>ypcji akcji zwy<span class="_ _1"></span>kłych serii L, jak rów<span class="_ _1"></span>nież uchwały<span class="_ _1"></span> nr 9/202<span class="_ _1"></span>4 Zarządu Sp<span class="_ _1"></span>ółki </div><div class="t m0 x2 h3 y76b ff2 fs1 fc0 sc0 ls0 ws0">z <span class="ff3">dnia <span class="_ _e"></span>19 <span class="_ _e"></span>cz<span class="_ _1"></span>erwca <span class="_ _e"></span>2024 <span class="_ _e"></span>r. <span class="_ _e"></span>w <span class="_ _16"></span>sprawie <span class="_ _e"></span>określenia <span class="_ _e"></span>kwot<span class="_ _1"></span>y <span class="_ _e"></span>podwyższ<span class="_ _1"></span>enia <span class="_ _e"></span>kapitału <span class="_ _e"></span>zakładoweg<span class="_ _1"></span>o <span class="_ _e"></span>Spółki <span class="_ _e"></span>w </span></div><div class="t m0 x2 h3 yae ff3 fs1 fc0 sc0 ls0 ws0">drodze <span class="_ _1a"> </span>emisji <span class="_ _1a"> </span>akcji <span class="_ _17"> </span>zwyk<span class="_ _1"></span>łych <span class="_ _1a"> </span>na<span class="ff2"> <span class="_ _1a"> </span></span>okaziciela <span class="_ _1a"> </span>serii <span class="_ _1a"> </span>L <span class="_ _1a"> </span>w <span class="_ _17"> </span>ramach<span class="_ _1"></span> <span class="_ _1a"> </span>kapitału <span class="_ _17"> </span>d<span class="_ _1"></span>ocelowego,<span class="_ _1"></span> <span class="_ _17"> </span>ośw<span class="_ _1"></span>iadczenia <span class="_ _1a"> </span>o </div><div class="t m0 x2 h3 y6e3 ff3 fs1 fc0 sc0 ls0 ws0">wysokości <span class="_ _c"> </span>objętego <span class="_ _c"> </span>kapit<span class="_ _1"></span>ału <span class="_ _18"> </span>z<span class="_ _1"></span>akładowego <span class="_ _c"> </span>oraz <span class="_ _c"> </span>zmiany<span class="_ _1"></span> <span class="_ _18"> </span>s<span class="_ _1"></span>tatutu <span class="_ _c"> </span>Spółki, <span class="_ _c"> </span>podjętej <span class="_ _c"> </span>po <span class="_ _c"> </span>zakońc<span class="_ _1"></span>zeniu </div><div class="t m0 x2 h3 y4a ff3 fs1 fc0 sc0 ls0 ws0">subskrypcj<span class="_ _1"></span>i akcji Spółki serii L („Rejestracj<span class="_ _1"></span>a”).<span class="_ _1"></span><span class="ff2">  </span></div></div></div><div class="pi" ></div></div><div id="pf42" class="pf w0 h0" ><div class="pc pc42 w0 h0"><img class="bi x0 y0 w3 h8b" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">66<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y54a ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y5d5 ff3 fs1 fc0 sc0 ls0 ws0">Tym <span class="_ _1"></span>samym <span class="_ _1"></span>kapitał <span class="_ _1"></span>zakład<span class="_ _1"></span>owy po <span class="_ _1"></span>R<span class="_ _1"></span>ejestracji <span class="_ _1"></span>wynosi <span class="_ _1"></span>11.009.300,<span class="_ _1"></span>00 zł <span class="_ _1"></span>i <span class="_ _8"></span>dzieli si<span class="_ _1"></span>ę <span class="_ _1"></span>na 1<span class="_ _1"></span>10.093.000 <span class="_ _1"></span>akcj<span class="_ _1"></span>i </div><div class="t m0 x2 h3 y5d6 ff2 fs1 fc0 sc0 ls0 ws0">o <span class="ff3">wartości <span class="_ _16"></span>nominalnej <span class="_ _16"> </span>0,10<span class="_ _1"></span> <span class="_ _16"></span>zł <span class="_ _e"></span>k<span class="_ _1"></span>ażda. <span class="_ _16"></span>Ogólna<span class="_ _1"></span> <span class="_ _16"></span>liczba <span class="_ _16"></span>głosów <span class="_ _16"></span>wynikająca <span class="_ _16"> </span>ze<span class="_ _1"></span> <span class="_ _16"></span>wszystkich <span class="_ _16"></span>akcji <span class="_ _16"> </span>Spółki<span class="_ _1"></span> <span class="_ _16"></span>to </span></div><div class="t m0 x2 h3 y76c ff2 fs1 fc0 sc0 ls0 ws0">110.093.000.<span class="_ _1"></span> </div><div class="t m0 x2 h3 y76d ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y76e ff3 fs1 fc0 sc0 ls0 ws0">Uzyskany <span class="_ _e"></span>z <span class="_ _8"></span>emisji <span class="_ _8"></span>akcji <span class="_ _8"></span>kapitał <span class="_ _8"></span>Emitent <span class="_ _8"></span>za<span class="_ _1"></span>mierza <span class="_ _8"></span>przez<span class="_ _1"></span>naczyć <span class="_ _8"></span>na <span class="_ _8"></span>rozwój<span class="_ _1"></span> <span class="_ _8"></span>w <span class="_ _8"></span>zakresie <span class="_ _8"></span>rozbudowy <span class="_ _e"></span>pionu </div><div class="t m0 x2 h3 y76f ff3 fs1 fc0 sc0 ls0 ws0">realizacji <span class="_ _1c"> </span>budownictwa <span class="_ _1c"> </span>kolejowego <span class="_ _1c"> </span>oraz <span class="_ _1c"> </span>budownictwa <span class="_ _1c"> </span>infrastruktury<span class="_ _1"></span> <span class="_ _c"> </span>drogow<span class="_ _1"></span>ej <span class="_ _1c"> </span>Grupy <span class="_ _c"> </span>Kapita<span class="_ _1"></span>łowej </div><div class="t m0 x2 h3 y770 ff3 fs1 fc0 sc0 ls0 ws0">MIRBUD. <span class="_ _15"> </span>Plany  rozwojow<span class="_ _1"></span>e  spółki <span class="_ _15"> </span>dotyczą <span class="_ _15"> </span>w  szcz<span class="_ _1"></span>ególności  potrz<span class="_ _1"></span>eby  z<span class="_ _8"></span>akupu <span class="_ _15"> </span>niezbędnego <span class="_ _15"> </span>parku </div><div class="t m0 x2 h3 y771 ff3 fs1 fc0 sc0 ls0 ws0">maszynowego <span class="_ _17"> </span>w <span class="_ _17"> </span>ramach <span class="_ _17"> </span>przy<span class="_ _1"></span>jętej <span class="_ _17"> </span>strategii <span class="_ _16"> </span>um<span class="_ _1"></span>acniania <span class="_ _17"> </span>pozycj<span class="_ _1"></span>i <span class="_ _16"> </span>G<span class="_ _1"></span>K <span class="_ _17"> </span>MIRBUD <span class="_ _17"> </span>na <span class="_ _17"> </span>rynku <span class="_ _17"> </span>infrastruktury </div><div class="t m0 x2 h3 y50c ff2 fs1 fc0 sc0 ls0 ws0">drogowej <span class="_ _21"> </span>i <span class="_ _21"> </span>kolejow<span class="_ _1"></span>ej <span class="_ _21"> </span>oraz <span class="_ _21"> </span>potencj<span class="_ _1"></span>alnej <span class="_ _21"> </span>akwizycj<span class="_ _1"></span>i <span class="_ _21"> </span>podmiotu <span class="_ _21"> </span>w <span class="_ _21"> </span>nowych <span class="_ _21"> </span>obs<span class="_ _1"></span>zarach <span class="_ _21"> </span>budownictwa<span class="_ _1"></span> </div><div class="t m0 x2 h3 y772 ff2 fs1 fc0 sc0 ls0 ws0">kolejowego. </div><div class="t m0 x2 h3 y773 ff3 fs1 fc0 sc0 ls0 ws0">W dniu 9 lipca 2024 r. raportem b<span class="_ _1"></span>ieżącym nr 74/2024 Spółka poi<span class="_ _1"></span>nformowała, że: Uchwałą Nr 8<span class="_ _1"></span>95/2024 </div><div class="t m0 x2 h3 y774 ff2 fs1 fc0 sc0 ls0 ws0">z <span class="ff3">dnia <span class="_ _b"></span>9 <span class="_ _b"></span>lipca <span class="_ _b"></span>2024 <span class="_ _b"></span>r. <span class="_ _b"></span>w <span class="_ _b"></span>sprawie <span class="_ _b"></span>d<span class="_ _1"></span>opuszczenia <span class="_ _b"></span>i <span class="_ _b"></span>wprowa<span class="_ _1"></span>dzenia <span class="_ _b"></span>do <span class="_ _b"></span>obrotu <span class="_ _b"></span>giełdowe<span class="_ _1"></span>go <span class="_ _b"></span>na <span class="_ _b"></span>Głównym <span class="_ _b"></span>Rynku<span class="_ _1"></span> </span></div><div class="t m0 x2 h3 y775 ff3 fs1 fc0 sc0 ls0 ws0">GPW akcji zwykłych na oka<span class="_ _1"></span>ziciela serii L spółki MIRBU<span class="_ _1"></span>D S.A., Zarząd Giełdy Pap<span class="_ _1"></span>ierów Wartościowyc<span class="_ _1"></span>h </div><div class="t m0 x2 h3 y776 ff2 fs1 fc0 sc0 ls0 ws0">w <span class="ff3">Warszawie <span class="_ _1a"> </span>S.A.: <span class="_ _1a"> </span>stwierdził, <span class="_ _1a"> </span>że <span class="_ _1a"> </span>do <span class="_ _17"> </span>obrot<span class="_ _1"></span>u <span class="_ _1a"> </span>giełdowego <span class="_ _1a"> </span>na <span class="_ _17"> </span>r<span class="_ _1"></span>ynku <span class="_ _1a"> </span>równoległym <span class="_ _1a"> </span>dopuszczonych <span class="_ _1a"> </span>jest </span></div><div class="t m0 x2 hb y219 ff3 fs1 fc0 sc0 ls0 ws0">18.348.800 <span class="_ _1"></span>akcji <span class="_ _1"></span>zwyk<span class="_ _1"></span>łych <span class="_ _1"></span>na okazic<span class="_ _1"></span>iela <span class="_ _1"></span>serii <span class="_ _1"></span>L <span class="_ _1"></span>Spółki, <span class="_ _1"></span>o <span class="_ _1"></span>wartości <span class="_ _1"></span>no<span class="_ _1"></span>minalnej <span class="_ _1"></span>0,10 <span class="_ _1"></span>zł <span class="_ _1"></span>(każda <span class="_ _1"></span>(„<span class="_ _e"></span><span class="ff4">Akcje</span>”).i  </div><div class="t m0 x2 h3 y777 ff3 fs1 fc0 sc0 ls0 ws0">postanowił <span class="_ _16"></span>wprowadz<span class="_ _1"></span>ić <span class="_ _16"></span>z <span class="_ _16"></span>dniem <span class="_ _e"></span>12<span class="_ _1"></span> <span class="_ _16"></span>lipca <span class="_ _16"></span>2024 <span class="_ _16"></span>r. <span class="_ _16"></span>do <span class="_ _16"></span>obrotu <span class="_ _16"></span>giełdowego <span class="_ _16"></span>na <span class="_ _16"></span>rynku <span class="_ _16"></span>równoległym <span class="_ _16"> </span>Akcje </div><div class="t m0 x2 h3 y778 ff3 fs1 fc0 sc0 ls0 ws0">Spółki, <span class="_ _b"></span>pod<span class="_ _1"></span> <span class="_ _b"></span>warunkie<span class="_ _1"></span>m <span class="_ _b"></span>dokonania<span class="_ _1"></span> <span class="_ _b"></span>przez <span class="_ _0"></span>Krajowy <span class="_ _b"></span>D<span class="_ _1"></span>epoz<span class="_ _1"></span>yt <span class="_ _b"></span>Papierów W<span class="_ _0"></span>artościowyc<span class="_ _1"></span>h <span class="_ _b"></span>S.A. <span class="_ _0"></span>w <span class="_ _b"></span>d<span class="_ _1"></span>niu <span class="_ _b"></span>12 <span class="_ _0"></span>lipca </div><div class="t m0 x2 h3 y779 ff3 fs1 fc0 sc0 ls0 ws0">2024 r. rejestracj<span class="_ _1"></span>i tych Akcji i oznaczenia ich ko<span class="_ _1"></span>dem „PLMRBUD0<span class="_ _1"></span>0015”.<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y77a ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y5bd ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _16"></span>dniu <span class="_ _16"></span>10 <span class="_ _16"></span>lipca <span class="_ _16"></span>2024 <span class="_ _e"></span>r. <span class="_ _16"> </span>ra<span class="_ _1"></span>portem <span class="_ _16"></span>bieżącym <span class="_ _16"></span>nr <span class="_ _16"></span>75/2024 <span class="_ _16"></span>Spółka <span class="_ _17"> </span>poinformowała, <span class="_ _16"> </span>ż<span class="_ _1"></span>e <span class="_ _16"></span>zgodnie <span class="_ _e"></span>z<span class="_ _1"></span> <span class="_ _16"></span>treścią </div><div class="t m0 x2 h3 y77b ff3 fs1 fc0 sc0 ls0 ws0">wydanego <span class="_ _16"></span>w <span class="_ _16"></span>dniu <span class="_ _16"></span>10 <span class="_ _16"></span>lipca <span class="_ _16"></span>2024 <span class="_ _16"></span>r. <span class="_ _16"></span>Komunikatu <span class="_ _16"></span>Dz<span class="_ _1"></span>iału <span class="_ _16"></span>Operacyjnego <span class="_ _16"></span>Krajowego <span class="_ _16"></span>Depozy<span class="_ _1"></span>tu <span class="_ _16"></span>Papierów </div><div class="t m0 x2 hb y77c ff3 fs1 fc0 sc0 ls0 ws0">Wartościowych <span class="_ _15"> </span>S.A<span class="_ _1"></span>. <span class="_ _15"> </span>(„<span class="ff4">KDPW</span>”) <span class="_ _18"> </span>nr <span class="_ _15"> </span>ONP/2024/055, <span class="_ _15"> </span>12 <span class="_ _18"> </span>lipca <span class="_ _15"> </span>2024 <span class="_ _15"> </span>r. <span class="_ _15"> </span>nastąpi <span class="_ _18"> </span>rejestracja <span class="_ _18"> </span>w <span class="_ _15"> </span>KDPW </div><div class="t m0 x2 h3 y77d ff3 fs1 fc0 sc0 ls0 ws0">18.348.800 akcj<span class="_ _1"></span>i zwykłych na okazic<span class="_ _1"></span>iela serii L Spółki <span class="_ _1"></span>pod kodem ISIN: PLMR<span class="_ _1"></span>BUD00015.<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h6 y320 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y4a7 ff1 fs1 fc0 sc0 ls15 ws0">  <span class="ls0">  </span></div><div class="t m0 x2 h3 y5e ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y77e ff6 fs1 fc0 sc0 ls0 ws0">Kapitał rezerwowy<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x2 h6 y77f ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y764 wed hd7"><div class="t m0 x7f hd y780 ff3 fs4 fc1 sc0 ls0 ws0">Pozostałe kapi<span class="_ _0"></span>tały rezerwowe<span class="ff2"> </span></div></div><div class="c xfa y112 wee h69"><div class="t m0 xfb hd y65 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c xfa y781 wef h32"><div class="t m0 x5e hd yfe ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c xfc y781 wef h32"><div class="t m0 x5e hd yfe ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c xfa y764 wef h33"><div class="t m0 xbe hd yfe ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xfc y764 wef h33"><div class="t m0 xbe hd yfe ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 y782 wed hd8"><div class="t m0 x14 hd y4a5 ff3 fs4 fc0 sc0 ls0 ws0">Pozostałe kapitał<span class="_ _0"></span>y przypadają<span class="_ _0"></span>ce akcjonarius<span class="_ _0"></span>zom </div><div class="t m0 x14 hd y213 ff3 fs4 fc0 sc0 ls0 ws0">jednostki dominu<span class="_ _0"></span>jącej, w tym:<span class="ff2"> </span></div></div><div class="c xfa y782 wef hd8"><div class="t m0 x1c hd y1d7 ff2 fs4 fc0 sc0 ls0 ws0">223 509 </div></div><div class="c xfc y782 wef hd8"><div class="t m0 x1c hd y1d7 ff2 fs4 fc0 sc0 ls0 ws0">220 499 </div></div><div class="c x9 y783 wed hb2"><div class="t m0 x14 hd6 yb7 ffe fs4 fc0 sc0 ls0 ws0">Łączne inne <span class="_ _0"></span>całkowite dochod<span class="_ _0"></span>y <span class="ffa">- emisja akcji </span></div></div><div class="c xfa y783 wef hb2"><div class="t m0 x1c hd6 yb7 ffa fs4 fc0 sc0 ls0 ws0">223 509 </div></div><div class="c xfc y783 wef hb2"><div class="t m0 x1c hd6 yb7 ffa fs4 fc0 sc0 ls0 ws0">220 499 </div></div><div class="c x9 y784 wed h69"><div class="t m0 x14 h31 y65 ff4 fs4 fc0 sc0 ls0 ws0">Razem </div></div><div class="c xfa y784 wef h69"><div class="t m0 x1c h31 y65 ff4 fs4 fc0 sc0 ls0 ws0">223 509 </div></div><div class="c xfc y784 wef h69"><div class="t m0 x1c h31 y65 ff4 fs4 fc0 sc0 ls0 ws0">220 499 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h6 y785 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y786 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y787 ff2 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div 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class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y56 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">67<span class="ls0"> </span></div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y58 ff2 fs1 fc0 sc0 ls2 ws0">    <span class="ls0"> </span></div><div class="t m0 x2 h6 y788 ff1 fs1 fc0 sc0 ls15 ws0">    <span class="ls0"> </span></div><div class="t m0 x2 h6 y789 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y78a wf0 hda"><div class="t m0 x37 hd y78b ff3 fs4 fc1 sc0 ls0 ws0">Struktura kapitału<span class="_ _0"></span> akcyjnego<span class="ff2"> </span></div></div><div class="c xfd y78c wf1 hdb"><div class="t m0 x6e hd y78d ff2 fs4 fc1 sc0 ls0 ws0">Liczba akcji </div></div><div class="c xfe y78c wf2 hdb"><div class="t m0 x5c hd y78d ff3 fs4 fc1 sc0 ls0 ws0">Wartość kapitału<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x85 y78c wf3 hdb"><div class="t m0 x4b hd y78d ff3 fs4 fc1 sc0 ls0 ws0">wartość nominalna<span class="_ _0"></span> akcji <span class="ff2"> </span></div></div><div class="c xff y78c wf4 hdb"><div class="t m0 xec hd y78d ff2 fs4 fc1 sc0 ls0 ws0">Data rejestracji </div></div><div class="c x100 y78a wf5 hda"><div class="t m0 x71 hd y78b ff3 fs4 fc1 sc0 ls0 ws0">Sposób <span class="ff2">pokrycia<span class="_ _0"></span> </span></div></div><div class="c x101 y78c w6d h32"><div class="t m0 x4b hd y1 ff2 fs4 fc1 sc0 ls0 ws0"> </div></div><div class="c x102 y78a wf2 hdc"><div class="t m0 x3d hd y177 ff2 fs4 fc1 sc0 ls0 ws0">tys. Sztuk </div></div><div class="c xfe y78a wf2 hdc"><div class="t m0 xc0 hd y177 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c x103 y78a wf6 hdc"><div class="t m0 xde hd y177 ff2 fs4 fc1 sc0 ls0 ws0">w PLN </div></div><div class="c xff y78a wf4 hdc"><div class="t m0 x6e hd y177 ff2 fs4 fc1 sc0 ls0 ws0">dd.mm.rrrr </div></div><div class="c x101 y78a w6d hdc"><div class="t m0 x4b h56 y229 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y78e wf0 hdd"><div class="t m0 x14 hd y275 ff3 fs4 fc0 sc0 ls0 ws0">Akcje zwykłe <span class="_ _0"></span>serii A<span class="ff2"> </span></div></div><div class="c x102 y78e wf2 hdd"><div class="t m0 x2f hd y275 ff2 fs4 fc0 sc0 ls0 ws0">19 500 </div></div><div class="c xfe y78e wf2 hdd"><div class="t m0 x26 hd y275 ff2 fs4 fc0 sc0 ls0 ws0">1 950 </div></div><div class="c x103 y78e wf6 hdd"><div class="t m0 x104 hd y275 ff2 fs4 fc0 sc0 ls0 ws0">0,10 </div></div><div class="c xff y78e wf4 hdd"><div class="t m0 x64 hd y275 ff2 fs4 fc0 sc0 ls0 ws0">22.12.2006 </div></div><div class="c x105 y78e wf7 hdd"><div class="t m0 x59 hd y275 ff3 fs4 fc0 sc0 ls0 ws0">Wkład pieniężn<span class="_ _0"></span>y<span class="ff2"> </span></div></div><div class="c x101 y78e w6d hdd"><div class="t m0 x4b h56 y4c4 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y78f wf8 hde"><div class="t m0 x4b hd y24b ff3 fs4 fc0 sc0 ls0 ws0">Akcje zwykłe <span class="_ _0"></span>serii B<span class="ff2"> </span></div></div><div class="c xfd y78f wf1 hde"><div class="t m0 x22 hd y275 ff2 fs4 fc0 sc0 ls0 ws0">14 625 </div></div><div class="c xfe y78f wf2 hde"><div class="t m0 x26 hd y275 ff2 fs4 fc0 sc0 ls0 ws0">1 463 </div></div><div class="c x103 y78f wf6 hde"><div class="t m0 x104 hd y275 ff2 fs4 fc0 sc0 ls0 ws0">0,10 </div></div><div class="c xff y78f wf4 hde"><div class="t m0 x64 hd y275 ff2 fs4 fc0 sc0 ls0 ws0">22.12.2006 </div></div><div class="c x105 y78f wf7 hde"><div class="t m0 x59 hd y275 ff3 fs4 fc0 sc0 ls0 ws0">Wkład pieniężn<span class="_ _0"></span>y<span class="ff2"> </span></div></div><div class="c x101 y78f w6d hde"><div class="t m0 x4b h56 y229 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y790 wf0 hdc"><div class="t m0 x14 hd y177 ff3 fs4 fc0 sc0 ls0 ws0">Akcje zwykłe <span class="_ _0"></span>serii C<span class="ff2"> </span></div></div><div class="c x102 y790 wf2 hdc"><div class="t m0 xbe hd y177 ff2 fs4 fc0 sc0 ls0 ws0">2 264 </div></div><div class="c xfe y790 wf2 hdc"><div class="t m0 x5b hd y177 ff2 fs4 fc0 sc0 ls5 ws0">226<span class="ls0"> </span></div></div><div class="c x103 y790 wf6 hdc"><div class="t m0 x104 hd y177 ff2 fs4 fc0 sc0 ls0 ws0">0,10 </div></div><div class="c xff y790 wf4 hdc"><div class="t m0 x64 hd y177 ff2 fs4 fc0 sc0 ls0 ws0">22.12.2006 </div></div><div class="c x105 y790 wf7 hdc"><div class="t m0 x7d hd y177 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x101 y790 w6d hdc"><div class="t m0 x4b h56 y229 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y791 wf8 hdd"><div class="t m0 x4b hd y24b ff3 fs4 fc0 sc0 ls0 ws0">Akcje zwykłe <span class="_ _0"></span>serii D<span class="ff2"> </span></div></div><div class="c xfd y791 wf1 hdd"><div class="t m0 x104 hd y275 ff2 fs4 fc0 sc0 ls0 ws0">3 611 </div></div><div class="c xfe y791 wf2 hdd"><div class="t m0 x5b hd y275 ff2 fs4 fc0 sc0 ls5 ws0">361<span class="ls0"> </span></div></div><div class="c x103 y791 wf6 hdd"><div class="t m0 x104 hd y275 ff2 fs4 fc0 sc0 ls0 ws0">0,10 </div></div><div class="c xff y791 wf4 hdd"><div class="t m0 x64 hd y275 ff2 fs4 fc0 sc0 ls0 ws0">22.12.2006 </div></div><div class="c x105 y791 wf7 hdd"><div class="t m0 x59 hd y275 ff3 fs4 fc0 sc0 ls0 ws0">Wkład pieniężn<span class="_ _0"></span>y<span class="ff2"> </span></div></div><div class="c x101 y791 w6d hdd"><div class="t m0 x4b h56 y4c4 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y792 wf0 hdd"><div class="t m0 x14 hd y275 ff3 fs4 fc0 sc0 ls0 ws0">Akcje zwykłe <span class="_ _0"></span>serii E<span class="ff2"> </span></div></div><div class="c x102 y792 wf2 hdd"><div class="t m0 xbe hd y275 ff2 fs4 fc0 sc0 ls0 ws0">5 000 </div></div><div class="c xfe y792 wf2 hdd"><div class="t m0 x5b hd y275 ff2 fs4 fc0 sc0 ls5 ws0">500<span class="ls0"> </span></div></div><div class="c x103 y792 wf6 hdd"><div class="t m0 x104 hd y275 ff2 fs4 fc0 sc0 ls0 ws0">0,10 </div></div><div class="c xff y792 wf4 hdd"><div class="t m0 x64 hd y275 ff2 fs4 fc0 sc0 ls0 ws0">11.12.2019 </div></div><div class="c x105 y792 wf7 hdd"><div class="t m0 x59 hd y275 ff3 fs4 fc0 sc0 ls0 ws0">Wkład pieniężn<span class="_ _0"></span>y<span class="ff2"> </span></div></div><div class="c x101 y792 w6d hdd"><div class="t m0 x4b h56 y229 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y793 wf8 hdc"><div class="t m0 x4b hd y24b ff3 fs4 fc0 sc0 ls0 ws0">Akcje zwykłe <span class="_ _0"></span>serii F<span class="ff2"> </span></div></div><div class="c xfd y793 wf1 hdc"><div class="t m0 x22 hd y177 ff2 fs4 fc0 sc0 ls0 ws0">10 000 </div></div><div class="c xfe y793 wf2 hdc"><div class="t m0 x26 hd y177 ff2 fs4 fc0 sc0 ls0 ws0">1 000 </div></div><div class="c x103 y793 wf6 hdc"><div class="t m0 x104 hd y177 ff2 fs4 fc0 sc0 ls0 ws0">0,10 </div></div><div class="c xff y793 wf4 hdc"><div class="t m0 x64 hd y177 ff2 fs4 fc0 sc0 ls0 ws0">03.03.2010 </div></div><div class="c x105 y793 wf7 hdc"><div class="t m0 x59 hd y177 ff3 fs4 fc0 sc0 ls0 ws0">Wkład pieniężn<span class="_ _0"></span>y<span class="ff2"> </span></div></div><div class="c x101 y793 w6d hdc"><div class="t m0 x4b h56 y229 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y794 wf0 hdd"><div class="t m0 x14 hd y275 ff3 fs4 fc0 sc0 ls0 ws0">Akcje zwykłe <span class="_ _0"></span>serii G<span class="ff2"> </span></div></div><div class="c x102 y794 wf2 hdd"><div class="t m0 x2f hd y275 ff2 fs4 fc0 sc0 ls0 ws0">10 000 </div></div><div class="c xfe y794 wf2 hdd"><div class="t m0 x26 hd y275 ff2 fs4 fc0 sc0 ls0 ws0">1 000 </div></div><div class="c x103 y794 wf6 hdd"><div class="t m0 x104 hd y275 ff2 fs4 fc0 sc0 ls0 ws0">0,10 </div></div><div class="c xff y794 wf4 hdd"><div class="t m0 x64 hd y275 ff2 fs4 fc0 sc0 ls0 ws0">19.05.2010 </div></div><div class="c x105 y794 wf7 hdd"><div class="t m0 x59 hd y275 ff3 fs4 fc0 sc0 ls0 ws0">Wkład pieniężn<span class="_ _0"></span>y<span class="ff2"> </span></div></div><div class="c x101 y794 w6d hdd"><div class="t m0 x4b h56 y4c4 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y36f wf8 hde"><div class="t m0 x4b hd y24b ff3 fs4 fc0 sc0 ls0 ws0">Akcje zwykłe <span class="_ _0"></span>serii H<span class="ff2"> </span></div></div><div class="c xfd y36f wf1 hde"><div class="t m0 x22 hd y275 ff2 fs4 fc0 sc0 ls0 ws0">10 000 </div></div><div class="c xfe y36f wf2 hde"><div class="t m0 x26 hd y275 ff2 fs4 fc0 sc0 ls0 ws0">1 000 </div></div><div class="c x103 y36f wf6 hde"><div class="t m0 x104 hd y275 ff2 fs4 fc0 sc0 ls0 ws0">0,10 </div></div><div class="c xff y36f wf4 hde"><div class="t m0 x64 hd y275 ff2 fs4 fc0 sc0 ls0 ws0">18.08.2010 </div></div><div class="c x105 y36f wf7 hde"><div class="t m0 x59 hd y275 ff3 fs4 fc0 sc0 ls0 ws0">Wkład pieniężn<span class="_ _0"></span>y<span class="ff2"> </span></div></div><div class="c x101 y36f w6d hde"><div class="t m0 x4b h56 y795 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y796 wf0 hdc"><div class="t m0 x14 hd y177 ff3 fs4 fc0 sc0 ls0 ws0">Akcje zwykłe <span class="_ _0"></span>serii I<span class="ff2"> </span></div></div><div class="c x102 y796 wf2 hdc"><div class="t m0 xbe hd y177 ff2 fs4 fc0 sc0 ls0 ws0">7 493 </div></div><div class="c xfe y796 wf2 hdc"><div class="t m0 x5b hd y177 ff2 fs4 fc0 sc0 ls5 ws0">749<span class="ls0"> </span></div></div><div class="c x103 y796 wf6 hdc"><div class="t m0 x104 hd y177 ff2 fs4 fc0 sc0 ls0 ws0">0,10 </div></div><div class="c xff y796 wf4 hdc"><div class="t m0 x64 hd y177 ff2 fs4 fc0 sc0 ls0 ws0">25.06.2014 </div></div><div class="c x105 y796 wf7 hdc"><div class="t m0 x59 hd y177 ff3 fs4 fc0 sc0 ls0 ws0">Wkład pieniężn<span class="_ _0"></span>y<span class="ff2"> </span></div></div><div class="c x101 y796 w6d hdc"><div class="t m0 x4b h56 y229 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y202 wf8 hdd"><div class="t m0 x4b hd y24b ff3 fs4 fc0 sc0 ls0 ws0">Akcje zwykłe <span class="_ _0"></span>serii J<span class="ff2"> </span></div></div><div class="c xfd y202 wf1 hdd"><div class="t m0 x104 hd y275 ff2 fs4 fc0 sc0 ls0 ws0">2 874 </div></div><div class="c xfe y202 wf2 hdd"><div class="t m0 x5b hd y275 ff2 fs4 fc0 sc0 ls5 ws0">287<span class="ls0"> </span></div></div><div class="c x103 y202 wf6 hdd"><div class="t m0 x104 hd y275 ff2 fs4 fc0 sc0 ls0 ws0">0,10 </div></div><div class="c xff y202 wf4 hdd"><div class="t m0 x64 hd y275 ff2 fs4 fc0 sc0 ls0 ws0">11.09.2019 </div></div><div class="c x105 y202 wf7 hdd"><div class="t m0 x59 hd y275 ff3 fs4 fc0 sc0 ls0 ws0">Wkład pieniężn<span class="_ _0"></span>y<span class="ff2"> </span></div></div><div class="c x101 y202 w6d hdd"><div class="t m0 x4b h56 y4c4 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y797 wf0 hdd"><div class="t m0 x14 hd y275 ff3 fs4 fc0 sc0 ls0 ws0">Akcje zwykłe <span class="_ _0"></span>serii K<span class="ff2"> </span></div></div><div class="c x102 y797 wf2 hdd"><div class="t m0 xbe hd y275 ff2 fs4 fc0 sc0 ls0 ws0">6 378 </div></div><div class="c xfe y797 wf2 hdd"><div class="t m0 x5b hd y275 ff2 fs4 fc0 sc0 ls5 ws0">638<span class="ls0"> </span></div></div><div class="c x103 y797 wf6 hdd"><div class="t m0 x104 hd y275 ff2 fs4 fc0 sc0 ls0 ws0">0,10 </div></div><div class="c xff y797 wf4 hdd"><div class="t m0 x64 hd y275 ff2 fs4 fc0 sc0 ls0 ws0">30.09.2019 </div></div><div class="c x105 y797 wf7 hdd"><div class="t m0 x59 hd y275 ff3 fs4 fc0 sc0 ls0 ws0">Wkład pieniężn<span class="_ _0"></span>y<span class="ff2"> </span></div></div><div class="c x101 y797 w6d hdd"><div class="t m0 x4b h56 y229 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y467 wf0 hdc"><div class="t m0 x14 hd y177 ff3 fs4 fc0 sc0 ls0 ws0">Akcje zwykłe <span class="_ _0"></span>serii L<span class="ff2"> </span></div></div><div class="c x102 y467 wf2 hdc"><div class="t m0 x2f hd y177 ff2 fs4 fc0 sc0 ls0 ws0">18 348 </div></div><div class="c xfe y467 wf2 hdc"><div class="t m0 x26 hd y177 ff2 fs4 fc0 sc0 ls0 ws0">1 835 </div></div><div class="c x103 y467 wf6 hdc"><div class="t m0 x104 hd y177 ff2 fs4 fc0 sc0 ls0 ws0">0,10 </div></div><div class="c xff y467 wf4 hdc"><div class="t m0 x64 hd y177 ff2 fs4 fc0 sc0 ls0 ws0">25.06.2024 </div></div><div class="c x105 y467 wf7 hdc"><div class="t m0 x59 hd y177 ff3 fs4 fc0 sc0 ls0 ws0">Wkład pieniężn<span class="_ _0"></span>y<span class="ff2"> </span></div></div><div class="c x101 y467 w6d hdc"><div class="t m0 x4b h56 y229 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y798 wf8 hdd"><div class="t m0 x4b h31 y24b ff6 fs4 fc0 sc0 ls0 ws0">Razem na początek<span class="_ _0"></span> okresu<span class="ff4"> </span></div></div><div class="c xfd y798 wf1 hdd"><div class="t m0 xde h31 y275 ff4 fs4 fc0 sc0 ls0 ws0">110 093 </div></div><div class="c xfe y798 wf2 hdd"><div class="t m0 x2f h31 y275 ff4 fs4 fc0 sc0 ls0 ws0">11 009 </div></div><div class="c x103 y798 wf6 hdd"><div class="t m0 x5e h31 y275 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xff y798 wf4 hdd"><div class="t m0 x5e h31 y275 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x105 y798 wf7 hdd"><div class="t m0 x7d h31 y275 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x101 y798 w6d hdd"><div class="t m0 x4b h56 y4c4 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y799 wf0 hdd"><div class="t m0 x14 h31 y275 ff4 fs4 fc0 sc0 ls0 ws0">Razem na koniec <span class="_ _0"></span>okresu </div></div><div class="c x102 y799 wf2 hdd"><div class="t m0 xbd h31 y275 ff4 fs4 fc0 sc0 ls0 ws0">110 093 </div></div><div class="c xfe y799 wf2 hdd"><div class="t m0 x2f h31 y275 ff4 fs4 fc0 sc0 ls0 ws0">11 009 </div></div><div class="c x103 y799 wf6 hdd"><div class="t m0 x5e h31 y275 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xff y799 wf4 hdd"><div class="t m0 x5e h31 y275 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x105 y799 wf7 hdd"><div class="t m0 x7d h31 y275 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x101 y799 w6d hdd"><div class="t m0 x4b h56 y229 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y79a wf8 h91"><div class="t m0 x4b h31 y1ce ff6 fs4 fc0 sc0 ls0 ws0">Razem na dzień <span class="_ _0"></span>zatwierdzenia s<span class="_ _0"></span>prawozdania<span class="_ _0"></span> do </div><div class="t m0 x4b h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">publikacji </div></div><div class="c xfd y79a wf1 h91"><div class="t m0 xde h31 y82 ff4 fs4 fc0 sc0 ls0 ws0">110 093 </div></div><div class="c xfe y79a wf2 h91"><div class="t m0 x2f h31 y82 ff4 fs4 fc0 sc0 ls0 ws0">11 009 </div></div><div class="c x103 y79a wf9 h91"><div class="t m0 x5e h31 y82 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xff y79a wfa h91"><div class="t m0 x5e h31 y82 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x105 y79a wfb h91"><div class="t m0 x1c h31 y82 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x101 y79a w6d h91"><div class="t m0 x4b h56 y4ee ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h6 y79b ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y79c ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _14"> </span> </div></div></div><div class="pi" ></div></div><div id="pf44" class="pf w6 h9" ><div class="pc pc44 w6 h9"><img class="bi x0 y0 w7 hd9" alt="" 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class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y56 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">68<span class="ls0"> </span></div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 yb2 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y2f4 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y79d wfc hdf"><div class="t m0 x37 hd y21a ff3 fs4 fc1 sc0 ls0 ws0">Struktura kapitału<span class="_ _0"></span> akcyjnego<span class="ff2"> </span></div></div><div class="c xfd y79d wf1 hdf"><div class="t m0 x64 hd y21a ff2 fs4 fc1 sc0 ls0 ws0">Jerzy Mirgos </div></div><div class="c xfe y79d wfd hdf"><div class="t m0 x94 hd y79e ff2 fs4 fc1 sc0 ls0 ws0">Nationale-Ned<span class="_ _0"></span>erlanden </div><div class="t m0 x12 hd y21a ff2 fs4 fc1 sc0 ls0 ws0">Otwarty Fundusz<span class="_ _0"></span> </div><div class="t m0 x9f hd y228 ff2 fs4 fc1 sc0 ls0 ws0">Emerytalny </div></div><div class="c x103 y79d wf3 hdf"><div class="t m0 x65 hd y21a ff2 fs4 fc1 sc0 ls0 ws0">TFI PZU S.A.<span class="_ _0"></span> </div></div><div class="c x106 y79d wfe hdf"><div class="t m0 x5c hd y21a ff2 fs4 fc1 sc0 ls0 ws0">PTE PZU S.A.<span class="_ _0"></span> </div></div><div class="c x100 y79d wff hdf"><div class="t m0 x8f hd y21a ff2 fs4 fc1 sc0 ls0 ws0">Pozostali akcjonar<span class="_ _0"></span>iusze </div></div><div class="c x101 y79d w6d h54"><div class="t m0 x4b hd y1 ff2 fs4 fc1 sc0 ls0 ws0"> </div></div><div class="c x9 y79f wfc he"><div class="t m0 x14 h31 y61 ff4 fs4 fc0 sc0 ls0 ws0">Stan na 31-<span class="ls5">12</span>-<span class="ls5">2023</span> </div></div><div class="c x102 y79f wf2 he"><div class="t m0 x107 h31 y61 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xfe y79f wf2 he"><div class="t m0 x7c h31 y61 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x103 y79f w100 he"><div class="t m0 x5e h31 y61 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xff y79f wfa he"><div class="t m0 x5e h31 y61 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x105 y79f wfb he"><div class="t m0 x7d h31 y61 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x101 y79f w6d he"><div class="t m0 x4b h56 y4eb ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y7a0 w1c he"><div class="t m0 x4b hd y24b ff3 fs4 fc0 sc0 ls0 ws0">Posiadane ak<span class="_ _0"></span>cje zwykłe<span class="ff2"> </span></div></div><div class="c x102 y7a0 w101 he"><div class="t m0 x13 hd y63 ff2 fs4 fc0 sc0 ls0 ws0">41 710 000 </div></div><div class="c xfe y7a0 w102 he"><div class="t m0 x25 hd y63 ff2 fs4 fc0 sc0 ls0 ws0">9 221 837 </div></div><div class="c x103 y7a0 w100 he"><div class="t m0 x97 hd y63 ff2 fs4 fc0 sc0 ls0 ws0">0 </div></div><div class="c xff y7a0 wfa he"><div class="t m0 x97 hd y63 ff2 fs4 fc0 sc0 ls0 ws0">0 </div></div><div class="c x105 y7a0 wfb he"><div class="t m0 xb0 hd y63 ff2 fs4 fc0 sc0 ls0 ws0">40 812 363 </div></div><div class="c x101 y7a0 w6d he"><div class="t m0 x4b h56 y4eb ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y62 wfc he"><div class="t m0 x14 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">Posiadane ak<span class="_ _0"></span>cje uprzywilejow<span class="_ _0"></span>ane </div></div><div class="c x102 y62 wf2 he"><div class="t m0 x107 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xfe y62 wf2 he"><div class="t m0 x7c hd y61 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x103 y62 w100 he"><div class="t m0 x5e hd y61 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xff y62 wfa he"><div class="t m0 x5e hd y61 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x105 y62 wfb he"><div class="t m0 x7d hd y61 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x101 y62 w6d he"><div class="t m0 x4b h56 y23c ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y430 w1c he0"><div class="t m0 x4b hd y24b ff3 fs4 fc0 sc0 ls0 ws0">Udział w kapitale<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c xfd y430 wf1 he0"><div class="t m0 xbd hd y61 ff2 fs4 fc0 sc0 ls0 ws0">45,46% </div></div><div class="c xfe y430 wf2 he0"><div class="t m0 x22 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">10,05% </div></div><div class="c x103 y430 wf6 he0"><div class="t m0 xbd hd y61 ff2 fs4 fc0 sc0 ls0 ws0">0,00% </div></div><div class="c xff y430 wf4 he0"><div class="t m0 xbd hd y61 ff2 fs4 fc0 sc0 ls0 ws0">0,00% </div></div><div class="c x105 y430 wf7 he0"><div class="t m0 xf hd y61 ff2 fs4 fc0 sc0 ls0 ws0">44,50% </div></div><div class="c x101 y430 w6d he0"><div class="t m0 x4b h56 y4eb ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y7a1 wfc he"><div class="t m0 x14 hd y63 ff3 fs4 fc0 sc0 ls0 ws0">Udział w zysku<span class="ff2"> </span></div></div><div class="c x102 y7a1 wf2 he"><div class="t m0 x22 hd y63 ff2 fs4 fc0 sc0 ls0 ws0">45,46% </div></div><div class="c xfe y7a1 wf2 he"><div class="t m0 x22 hd y63 ff2 fs4 fc0 sc0 ls0 ws0">10,05% </div></div><div class="c x103 y7a1 wf6 he"><div class="t m0 xbd hd y63 ff2 fs4 fc0 sc0 ls0 ws0">0,00% </div></div><div class="c xff y7a1 wf4 he"><div class="t m0 xbd hd y63 ff2 fs4 fc0 sc0 ls0 ws0">0,00% </div></div><div class="c x105 y7a1 wf7 he"><div class="t m0 xf hd y63 ff2 fs4 fc0 sc0 ls0 ws0">44,50% </div></div><div class="c x101 y7a1 w6d he"><div class="t m0 x4b h56 y4eb ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y7a2 w1c he"><div class="t m0 x4b hd y24b ff3 fs4 fc0 sc0 ls0 ws0">Udział w głosa<span class="_ _0"></span>ch<span class="ff2"> </span></div></div><div class="c xfd y7a2 wf1 he"><div class="t m0 xbd hd y61 ff2 fs4 fc0 sc0 ls0 ws0">45,46% </div></div><div class="c xfe y7a2 wf2 he"><div class="t m0 x22 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">10,05% </div></div><div class="c x103 y7a2 wf6 he"><div class="t m0 xbd hd y61 ff2 fs4 fc0 sc0 ls0 ws0">0,00% </div></div><div class="c xff y7a2 wf4 he"><div class="t m0 xbd hd y61 ff2 fs4 fc0 sc0 ls0 ws0">0,00% </div></div><div class="c x105 y7a2 wf7 he"><div class="t m0 xf hd y61 ff2 fs4 fc0 sc0 ls0 ws0">44,50% </div></div><div class="c x101 y7a2 w6d he"><div class="t m0 x4b h56 y23c ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y7a3 wfc he"><div class="t m0 x14 h31 y61 ff4 fs4 fc0 sc0 ls0 ws0">Stan na 31-<span class="ls5">12</span>-<span class="ls5">2024</span> </div></div><div class="c x102 y7a3 wf2 he"><div class="t m0 x107 h31 y61 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xfe y7a3 wf2 he"><div class="t m0 x7c h31 y61 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x103 y7a3 w100 he"><div class="t m0 x5e h31 y61 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xff y7a3 wfa he"><div class="t m0 x5e h31 y61 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x105 y7a3 wfb he"><div class="t m0 x7d h31 y61 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x101 y7a3 w6d he"><div class="t m0 x4b h56 y4eb ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y7a4 w1c he"><div class="t m0 x4b hd y24b ff3 fs4 fc0 sc0 ls0 ws0">Posiadane ak<span class="_ _0"></span>cje zwykłe<span class="ff2"> </span></div></div><div class="c x102 y7a4 w101 he"><div class="t m0 x13 hd y63 ff2 fs4 fc0 sc0 ls0 ws0">41 763 000 </div></div><div class="c xfe y7a4 w102 he"><div class="t m0 x13 hd y63 ff2 fs4 fc0 sc0 ls0 ws0">14 229 550 </div></div><div class="c x103 y7a4 w100 he"><div class="t m0 x9f hd y63 ff2 fs4 fc0 sc0 ls0 ws0">5 589 481 </div></div><div class="c xff y7a4 wfa he"><div class="t m0 x97 hd y63 ff2 fs4 fc0 sc0 ls0 ws0">0 </div></div><div class="c x105 y7a4 wfb he"><div class="t m0 xb0 hd y63 ff2 fs4 fc0 sc0 ls0 ws0">48 510 969 </div></div><div class="c x101 y7a4 w6d he"><div class="t m0 x4b h56 y4eb ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y7a5 wfc he"><div class="t m0 x14 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">Posiadane ak<span class="_ _0"></span>cje uprzywilejowan<span class="_ _0"></span>e </div></div><div class="c x102 y7a5 wf2 he"><div class="t m0 x107 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xfe y7a5 wf2 he"><div class="t m0 x7c hd y61 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x103 y7a5 w100 he"><div class="t m0 x5e hd y61 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xff y7a5 wfa he"><div class="t m0 x5e hd y61 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x105 y7a5 wfb he"><div class="t m0 x7d hd y61 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x101 y7a5 w6d he"><div class="t m0 x4b h56 y23c ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y7a6 w1c he"><div class="t m0 x4b hd y24b ff3 fs4 fc0 sc0 ls0 ws0">Udział w kapitale<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c xfd y7a6 wf1 he"><div class="t m0 xbd hd y61 ff2 fs4 fc0 sc0 ls0 ws0">37,93% </div></div><div class="c xfe y7a6 wf2 he"><div class="t m0 x22 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">12,93% </div></div><div class="c x103 y7a6 wf6 he"><div class="t m0 xbd hd y61 ff2 fs4 fc0 sc0 ls0 ws0">5,08% </div></div><div class="c xff y7a6 wf4 he"><div class="t m0 xbd hd y61 ff2 fs4 fc0 sc0 ls0 ws0">0,00% </div></div><div class="c x105 y7a6 wf7 he"><div class="t m0 xf hd y61 ff2 fs4 fc0 sc0 ls0 ws0">44,06% </div></div><div class="c x101 y7a6 w6d he"><div class="t m0 x4b h56 y4eb ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y7a7 wfc he"><div class="t m0 x14 hd y63 ff3 fs4 fc0 sc0 ls0 ws0">Udział w zysku<span class="ff2"> </span></div></div><div class="c x102 y7a7 wf2 he"><div class="t m0 x22 hd y63 ff2 fs4 fc0 sc0 ls0 ws0">37,93% </div></div><div class="c xfe y7a7 wf2 he"><div class="t m0 x22 hd y63 ff2 fs4 fc0 sc0 ls0 ws0">12,93% </div></div><div class="c x103 y7a7 wf6 he"><div class="t m0 xbd hd y63 ff2 fs4 fc0 sc0 ls0 ws0">5,08% </div></div><div class="c xff y7a7 wf4 he"><div class="t m0 xbd hd y63 ff2 fs4 fc0 sc0 ls0 ws0">0,00% </div></div><div class="c x105 y7a7 wf7 he"><div class="t m0 xf hd y63 ff2 fs4 fc0 sc0 ls0 ws0">44,06% </div></div><div class="c x101 y7a7 w6d he"><div class="t m0 x4b h56 y4eb ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y1ae w1c he"><div class="t m0 x4b hd y24b ff3 fs4 fc0 sc0 ls0 ws0">Udział w głosa<span class="_ _0"></span>ch<span class="ff2"> </span></div></div><div class="c xfd y1ae wf1 he"><div class="t m0 xbd hd y61 ff2 fs4 fc0 sc0 ls0 ws0">37,93% </div></div><div class="c xfe y1ae wf2 he"><div class="t m0 x22 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">12,93% </div></div><div class="c x103 y1ae wf6 he"><div class="t m0 xbd hd y61 ff2 fs4 fc0 sc0 ls0 ws0">5,08% </div></div><div class="c xff y1ae wf4 he"><div class="t m0 xbd hd y61 ff2 fs4 fc0 sc0 ls0 ws0">0,00% </div></div><div class="c x105 y1ae wf7 he"><div class="t m0 xf hd y61 ff2 fs4 fc0 sc0 ls0 ws0">44,06% </div></div><div class="c x101 y1ae w6d he"><div class="t m0 x4b h56 y23c ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y7a8 wfc he1"><div class="t m0 x14 h31 y64 ff6 fs4 fc0 sc0 ls0 ws0">Stan na dzień<span class="_ _0"></span> zatwierdzenia<span class="_ _0"></span> sprawozdania <span class="_ _0"></span>do </div><div class="t m0 x14 h31 y65 ff4 fs4 fc0 sc0 ls0 ws0">publikacji </div></div><div class="c x102 y7a8 wf2 he1"><div class="t m0 x107 h31 y7a9 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xfe y7a8 wf2 he1"><div class="t m0 x7c h31 y7a9 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x103 y7a8 w100 he1"><div class="t m0 x5e h31 y7a9 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xff y7a8 wfa he1"><div class="t m0 x5e h31 y7a9 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x105 y7a8 wfb he1"><div class="t m0 x7d h31 y7a9 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x101 y7a8 w6d he1"><div class="t m0 x4b h56 y7aa ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y5cd w1c hf"><div class="t m0 x4b hd y24b ff3 fs4 fc0 sc0 ls0 ws0">Posiadane ak<span class="_ _0"></span>cje zwykłe<span class="ff2"> </span></div></div><div class="c x102 y5cd w101 hf"><div class="t m0 x13 hd y63 ff2 fs4 fc0 sc0 ls0 ws0">41 763 000 </div></div><div class="c xfe y5cd w102 hf"><div class="t m0 x13 hd y63 ff2 fs4 fc0 sc0 ls0 ws0">12 025 773 </div></div><div class="c x103 y5cd w100 hf"><div class="t m0 x9f hd y63 ff2 fs4 fc0 sc0 ls0 ws0">5 589 481 </div></div><div class="c xff y5cd wfa hf"><div class="t m0 x9f hd y63 ff2 fs4 fc0 sc0 ls0 ws0">5 508 430 </div></div><div class="c x105 y5cd wfb hf"><div class="t m0 xb0 hd y63 ff2 fs4 fc0 sc0 ls0 ws0">45 206 316 </div></div><div class="c x101 y5cd w6d hf"><div class="t m0 x4b h56 y4eb ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y7ab wfc he"><div class="t m0 x14 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">Posiadane ak<span class="_ _0"></span>cje uprzywilejow<span class="_ _0"></span>ane </div></div><div class="c x102 y7ab wf2 he"><div class="t m0 x107 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xfe y7ab wf2 he"><div class="t m0 x7c hd y61 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x103 y7ab w100 he"><div class="t m0 x5e hd y61 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xff y7ab wfa he"><div class="t m0 x5e hd y61 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x105 y7ab wfb he"><div class="t m0 x7d hd y61 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x101 y7ab w6d he"><div class="t m0 x4b h56 y23c ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y7ac w1c he"><div class="t m0 x4b hd y24b ff3 fs4 fc0 sc0 ls0 ws0">Udział w kapitale<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c xfd y7ac wf1 he"><div class="t m0 xbd hd y61 ff2 fs4 fc0 sc0 ls0 ws0">37,93% </div></div><div class="c xfe y7ac wf2 he"><div class="t m0 x22 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">10,92% </div></div><div class="c x103 y7ac wf6 he"><div class="t m0 xbd hd y61 ff2 fs4 fc0 sc0 ls0 ws0">5,08% </div></div><div class="c xff y7ac wf4 he"><div class="t m0 xbd hd y61 ff2 fs4 fc0 sc0 ls0 ws0">5,00% </div></div><div class="c x105 y7ac wf7 he"><div class="t m0 xf hd y61 ff2 fs4 fc0 sc0 ls0 ws0">41,07% </div></div><div class="c x101 y7ac w6d he"><div class="t m0 x4b h56 y4eb ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y93 wfc he2"><div class="t m0 x14 hd y63 ff3 fs4 fc0 sc0 ls0 ws0">Udział w zysku<span class="ff2"> </span></div></div><div class="c x102 y93 wf2 he2"><div class="t m0 x22 hd y63 ff2 fs4 fc0 sc0 ls0 ws0">37,93% </div></div><div class="c xfe y93 wf2 he2"><div class="t m0 x22 hd y63 ff2 fs4 fc0 sc0 ls0 ws0">10,92% </div></div><div class="c x103 y93 wf6 he2"><div class="t m0 xbd hd y63 ff2 fs4 fc0 sc0 ls0 ws0">5,08% </div></div><div class="c xff y93 wf4 he2"><div class="t m0 xbd hd y63 ff2 fs4 fc0 sc0 ls0 ws0">5,00% </div></div><div class="c x105 y93 wf7 he2"><div class="t m0 xf hd y63 ff2 fs4 fc0 sc0 ls0 ws0">41,07% </div></div><div class="c x101 y93 w6d he2"><div class="t m0 x4b h56 y7ad ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y693 w1c he"><div class="t m0 x4b hd y24b ff3 fs4 fc0 sc0 ls0 ws0">Udział w głosa<span class="_ _0"></span>ch<span class="ff2"> </span></div></div><div class="c xfd y693 wf1 he"><div class="t m0 xbd hd y61 ff2 fs4 fc0 sc0 ls0 ws0">37,93% </div></div><div class="c xfe y693 wf2 he"><div class="t m0 x22 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">10,92% </div></div><div class="c x103 y693 wf6 he"><div class="t m0 xbd hd y61 ff2 fs4 fc0 sc0 ls0 ws0">5,08% </div></div><div class="c xff y693 wf4 he"><div class="t m0 xbd hd y61 ff2 fs4 fc0 sc0 ls0 ws0">5,00% </div></div><div class="c x105 y693 wf7 he"><div class="t m0 xf hd y61 ff2 fs4 fc0 sc0 ls0 ws0">41,07% </div></div><div class="c x101 y693 w6d he"><div class="t m0 x4b h56 y23c ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h6 y7ae ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y7af ff1 fs1 fc0 sc0 ls15 ws0">     <span class="ls0">  </span></div></div></div><div class="pi" ></div></div><div id="pf45" class="pf w0 h0" ><div class="pc pc45 w0 h0"><img class="bi x0 y0 w3 he3" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">69<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y4dc ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y4dd ff4 fs1 fc0 sc0 ls0 ws0">Nota 13. Rezerw<span class="_ _1"></span>y </div><div class="t m0 x1c h6 y7b0 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y7b1 wd4 he4"><div class="t m0 x108 hd y7b2 ff2 fs4 fc1 sc0 ls0 ws0">Rezerwy </div></div><div class="c xeb y2cf wd5 h40"><div class="t m0 xa hd y158 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c xeb y76c wd6 h2d"><div class="t m0 x5f hd y99 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c xcd y76c wd7 h2d"><div class="t m0 x5f hd y99 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c xeb y7b1 wd6 h2d"><div class="t m0 x12 hd y1c6 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xcd y7b1 wd7 h2d"><div class="t m0 xec hd y1c6 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x27 y7b3 wd8 h2d"><div class="t m0 x14 h31 y99 ff6 fs4 fc0 sc0 ls0 ws0">Rezerwy dług<span class="_ _0"></span>oterminowe<span class="ff4"> </span></div></div><div class="c xeb y7b3 wd6 h2d"><div class="t m0 x2a h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">8 781 </div></div><div class="c xcd y7b3 wd9 h2d"><div class="t m0 x2a h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">8 850 </div></div><div class="c x27 y7b4 wd8 h2d"><div class="t m0 x14 hd y1c6 ff2 fs4 fc0 sc0 ls0 ws0">rezerwa na odp<span class="_ _0"></span>rawy emerytalne </div></div><div class="c xeb y7b4 wd6 h2d"><div class="t m0 x2a hd y24b ff2 fs4 fc0 sc0 ls0 ws0">1 134 </div></div><div class="c xcd y7b4 wd9 h2d"><div class="t m0 x2a hd y24b ff2 fs4 fc0 sc0 ls0 ws0">1 448 </div></div><div class="c x27 y7b5 wd8 he5"><div class="t m0 x14 hd y85 ff3 fs4 fc0 sc0 ls0 ws0">pozostałe rezerw<span class="_ _0"></span>y długoterminow<span class="_ _b"></span>e<span class="ff2"> </span></div></div><div class="c xeb y7b5 wd6 he5"><div class="t m0 x2a hd y24b ff2 fs4 fc0 sc0 ls0 ws0">7 647 </div></div><div class="c xcd y7b5 wd9 he5"><div class="t m0 x2a hd y24b ff2 fs4 fc0 sc0 ls0 ws0">7 402 </div></div><div class="c x27 y7b6 wd8 h2d"><div class="t m0 x14 h31 y1c6 ff6 fs4 fc0 sc0 ls0 ws0">Rezerwy krótkoter<span class="_ _b"></span>m<span class="_ _1"></span>inowe<span class="ff4"> </span></div></div><div class="c xeb y7b6 wd6 h2d"><div class="t m0 xbf h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">10 398 </div></div><div class="c xcd y7b6 wd9 h2d"><div class="t m0 x2a h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">6 690 </div></div><div class="c x27 y7b7 wd8 h71"><div class="t m0 x14 hd yd2 ff2 fs4 fc0 sc0 ls0 ws0">rezerwa na odp<span class="_ _0"></span>rawy emerytalne </div></div><div class="c xeb y7b7 wd6 h71"><div class="t m0 x2a hd y24b ff2 fs4 fc0 sc0 ls0 ws0">1 499 </div></div><div class="c xcd y7b7 wd9 h71"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls5 ws0">905<span class="ls0"> </span></div></div><div class="c x27 y7b8 wd8 h71"><div class="t m0 x14 hd y85 ff2 fs4 fc0 sc0 ls0 ws0">rezerwy na napraw<span class="_ _0"></span>y gwarancyjne<span class="_ _0"></span> </div></div><div class="c xeb y7b8 wd6 h71"><div class="t m0 x2a hd y24b ff2 fs4 fc0 sc0 ls0 ws0">2 053 </div></div><div class="c xcd y7b8 wd9 h71"><div class="t m0 x2a hd y24b ff2 fs4 fc0 sc0 ls0 ws0">2 053 </div></div><div class="c x27 y574 wd8 he5"><div class="t m0 x14 hd y85 ff3 fs4 fc0 sc0 ls0 ws0">rezerwy na stra<span class="_ _0"></span>ty z tytułu ro<span class="_ _0"></span>zliczeń kontraktów<span class="_ _0"></span> długoterminow<span class="_ _0"></span>ych<span class="ff2"> </span></div></div><div class="c xeb y574 wd6 he5"><div class="t m0 x2a hd y24b ff2 fs4 fc0 sc0 ls0 ws0">5 211 </div></div><div class="c xcd y574 wd9 he5"><div class="t m0 x40 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y7b9 wd8 he5"><div class="t m0 x14 hd y85 ff3 fs4 fc0 sc0 ls0 ws0">pozostałe rezerw<span class="_ _0"></span>y krótkoterminow<span class="_ _b"></span>e<span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c xeb y7b9 wd6 he5"><div class="t m0 x2a hd y24b ff2 fs4 fc0 sc0 ls0 ws0">1 634 </div></div><div class="c xcd y7b9 wd9 he5"><div class="t m0 x2a hd y24b ff2 fs4 fc0 sc0 ls0 ws0">3 732 </div></div><div class="c x27 y266 wd8 h40"><div class="t m0 x14 h31 y158 ff4 fs4 fc0 sc0 ls0 ws0">Razem </div></div><div class="c xeb y266 wd6 h40"><div class="t m0 xbf h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">19 178 </div></div><div class="c xcd y266 wd9 h40"><div class="t m0 xbf h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">15 540 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x1c h6 y7ba ff1 fs1 fc0 sc0 ls15 ws0">    <span class="ls0">  </span></div><div class="t m0 x1c hb y31a ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y31b ff4 fs1 fc0 sc0 ls0 ws0">Nota 14. <span class="ff6">Zobowiązani<span class="_ _1"></span>a finansowe za wyj<span class="_ _1"></span>ątkiem rez<span class="_ _1"></span>erw, zobowiązań <span class="_ _8"></span></span> </div><div class="t m0 x4 hb y31c ff6 fs1 fc0 sc0 ls0 ws0">handlowych i pozostały<span class="_ _1"></span>ch zobow<span class="_ _1"></span>iązań<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x1c h6 y7bb ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y7bc w103 he6"><div class="t m0 xcc hd y7bd ff3 fs4 fc1 sc0 ls0 ws0">Pożyczki i kredy<span class="_ _0"></span>ty bankowe ora<span class="_ _0"></span>z inne instrument<span class="_ _0"></span>y dłużne<span class="ff2"> </span></div></div><div class="c xd1 y243 w104 hb6"><div class="t m0 x2b hd y20e ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c xd1 y7be w60 h8e"><div class="t m0 x32 hd yfb ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x23 y7be we9 h8e"><div class="t m0 x32 hd yfb ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c xd1 y7bc w60 h8e"><div class="t m0 x59 hd yfb ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x23 y7bc we9 h8e"><div class="t m0 x59 hd yfb ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x27 y7bf w105 he7"><div class="t m0 x14 h31 y7c0 ff6 fs4 fc0 sc0 ls0 ws0">Długoterminowe <span class="_ _0"></span>zobowiązan<span class="_ _0"></span>ia finansowe<span class="_ _0"></span> za wyjątkiem<span class="_ _0"></span> rezerw, zobowią<span class="_ _0"></span>zań </div><div class="t m0 x14 h31 y15b ff6 fs4 fc0 sc0 ls0 ws0">handlowych i p<span class="_ _0"></span>ozostałych zobo<span class="_ _0"></span>wiązań<span class="ff4"> </span></div></div><div class="c xd1 y7bf w60 he7"><div class="t m0 x97 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">217 530 </div></div><div class="c x23 y7bf w35 he7"><div class="t m0 x97 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">314 284 </div></div><div class="c x27 y7c1 w105 h8e"><div class="t m0 x14 hd yfb ff3 fs4 fc0 sc0 ls0 ws0">Zobowiązania fina<span class="_ _0"></span>nsowe wobe<span class="_ _0"></span>c jednostek powiązan<span class="_ _0"></span>ych<span class="ff2"> </span></div></div><div class="c xd1 y7c1 w60 h8e"><div class="t m0 x2 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x23 y7c1 w35 h8e"><div class="t m0 x2 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y7c2 w105 he2"><div class="t m0 x14 hd y63 ff3 fs4 fc0 sc0 ls0 ws0">Pożyczki i kredy<span class="_ _0"></span>ty od pozostały<span class="_ _0"></span>ch jednostek<span class="ff2"> </span></div></div><div class="c xd1 y7c2 w60 he2"><div class="t m0 x7c hd y24b ff2 fs4 fc0 sc0 ls0 ws0">93 449 </div></div><div class="c x23 y7c2 w35 he2"><div class="t m0 x7c hd y24b ff2 fs4 fc0 sc0 ls0 ws0">96 889 </div></div><div class="c x27 y7c3 w105 h8e"><div class="t m0 x14 hd yfb ff3 fs4 fc0 sc0 ls0 ws0">Zobowiązania z <span class="_ _0"></span>tytułu instrumentó<span class="_ _0"></span>w pochodnych<span class="ff2"> </span></div></div><div class="c xd1 y7c3 w60 h8e"><div class="t m0 x2 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x23 y7c3 w35 h8e"><div class="t m0 x2 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y7c4 w105 h8e"><div class="t m0 x14 hd yfb ff3 fs4 fc0 sc0 ls0 ws0">Wyemitowane pa<span class="_ _0"></span>piery dłużne<span class="ff2"> </span></div></div><div class="c xd1 y7c4 w60 h8e"><div class="t m0 x2 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x23 y7c4 w35 h8e"><div class="t m0 x7c hd y24b ff2 fs4 fc0 sc0 ls0 ws0">50 000 </div></div><div class="c x27 y51b w105 he"><div class="t m0 x14 hd y61 ff3 fs4 fc0 sc0 ls0 ws0">Zobowiązania z <span class="_ _0"></span>tytułu leasingu fin<span class="_ _0"></span>ansowego<span class="ff2"> </span></div></div><div class="c xd1 y51b w60 he"><div class="t m0 x7c hd y24b ff2 fs4 fc0 sc0 ls0 ws0">27 160 </div></div><div class="c x23 y51b w35 he"><div class="t m0 x7c hd y24b ff2 fs4 fc0 sc0 ls0 ws0">38 283 </div></div><div class="c x27 y7c5 w105 he"><div class="t m0 x14 hd y61 ff3 fs4 fc0 sc0 ls0 ws0">Pozostałe<span class="ff2"> </span></div></div><div class="c xd1 y7c5 w60 he"><div class="t m0 x7c hd y24b ff2 fs4 fc0 sc0 ls0 ws0">96 922 </div></div><div class="c x23 y7c5 w35 he"><div class="t m0 x97 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">129 113 </div></div><div class="c x27 y3d2 w105 h70"><div class="t m0 x14 hd6 y536 ffe fs4 fc0 sc0 ls0 ws0">w tym zobowiązanie<span class="_ _0"></span> wynikają<span class="_ _0"></span>ce z wyceny długo<span class="_ _0"></span>terminowych u<span class="_ _0"></span>mów najmu <span class="_ _0"></span>zgodnie z </div><div class="t m0 x14 hd6 y24 ffa fs4 fc0 sc0 ls0 ws0">MSSF 16 </div></div><div class="c xd1 y3d2 w60 h70"><div class="t m0 x7c hd6 y24b ffa fs4 fc0 sc0 ls0 ws0">96 554 </div></div><div class="c x23 y3d2 w35 h70"><div class="t m0 x97 hd6 y24b ffa fs4 fc0 sc0 ls0 ws0">129 113 </div></div><div class="c x27 y146 w105 he8"><div class="t m0 x14 h31 ycf ff6 fs4 fc0 sc0 ls0 ws0">Krótkoterminowe<span class="_ _0"></span> zobowiązan<span class="_ _0"></span>ia finansowe za<span class="_ _0"></span> wyjątkiem re<span class="_ _0"></span>zerw, zobowią<span class="_ _0"></span>zań </div><div class="t m0 x14 h31 y1c6 ff6 fs4 fc0 sc0 ls0 ws0">handlowych i p<span class="_ _0"></span>ozostałych zo<span class="_ _0"></span>bowiązań<span class="ff4"> </span></div></div><div class="c xd1 y146 w60 he8"><div class="t m0 x97 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">138 242 </div></div><div class="c x23 y146 w35 he8"><div class="t m0 x7c h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">90 521 </div></div><div class="c x27 y7c6 w105 he"><div class="t m0 x14 hd y63 ff3 fs4 fc0 sc0 ls0 ws0">Zobowiązania fina<span class="_ _0"></span>nsowe wobe<span class="_ _0"></span>c jednostek powiązan<span class="_ _0"></span>ych<span class="ff2"> </span></div></div><div class="c xd1 y7c6 w60 he"><div class="t m0 x2 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x23 y7c6 w35 he"><div class="t m0 x2 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y7c7 w105 he"><div class="t m0 x14 hd y61 ff3 fs4 fc0 sc0 ls0 ws0">Pożyczki i kredy<span class="_ _0"></span>ty od pozostały<span class="_ _0"></span>ch jednostek<span class="ff2"> </span></div></div><div class="c xd1 y7c7 w60 he"><div class="t m0 x7c hd y24b ff2 fs4 fc0 sc0 ls0 ws0">73 556 </div></div><div class="c x23 y7c7 w35 he"><div class="t m0 x7c hd y24b ff2 fs4 fc0 sc0 ls0 ws0">64 435 </div></div><div class="c x27 y357 w105 he"><div class="t m0 x14 hd y61 ff3 fs4 fc0 sc0 ls0 ws0">Zobowiązania z <span class="_ _0"></span>tytułu instrumentó<span class="_ _0"></span>w pochodnych<span class="ff2"> </span></div></div><div class="c xd1 y357 w60 he"><div class="t m0 x2 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x23 y357 w35 he"><div class="t m0 x2 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y7c8 w105 he0"><div class="t m0 x14 hd y63 ff3 fs4 fc0 sc0 ls0 ws0">Wyemitowane pa<span class="_ _0"></span>piery dłużne<span class="ff2"> </span></div></div><div class="c xd1 y7c8 w60 he0"><div class="t m0 x7c hd y24b ff2 fs4 fc0 sc0 ls0 ws0">45 185 </div></div><div class="c x23 y7c8 w35 he0"><div class="t m0 xc5 hd y24b ff2 fs4 fc0 sc0 ls5 ws0">206<span class="ls0"> </span></div></div><div class="c x27 y7c9 w105 he"><div class="t m0 x14 hd y61 ff3 fs4 fc0 sc0 ls0 ws0">Zobowiązania z <span class="_ _0"></span>tytułu leasingu fin<span class="_ _0"></span>ansowego<span class="ff2"> </span></div></div><div class="c xd1 y7c9 w60 he"><div class="t m0 x7c hd y24b ff2 fs4 fc0 sc0 ls0 ws0">17 015 </div></div><div class="c x23 y7c9 w35 he"><div class="t m0 x7c hd y24b ff2 fs4 fc0 sc0 ls0 ws0">19 658 </div></div><div class="c x27 y76b w105 he"><div class="t m0 x14 hd y61 ff3 fs4 fc0 sc0 ls0 ws0">Pozostałe<span class="ff2"> </span></div></div><div class="c xd1 y76b w60 he"><div class="t m0 xcc hd y24b ff2 fs4 fc0 sc0 ls0 ws0">2 487 </div></div><div class="c x23 y76b w35 he"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">6 222 </div></div><div class="c x27 y2cd w105 he8"><div class="t m0 x14 hd ycf ff3 fs4 fc0 sc0 ls0 ws0">w tym zobowiązanie<span class="_ _0"></span> wynikają<span class="_ _0"></span>ce z wyceny długo<span class="_ _0"></span>terminowych u<span class="_ _0"></span>mów najmu zgo<span class="_ _0"></span>dnie z </div><div class="t m0 x14 hd y1c6 ff2 fs4 fc0 sc0 ls0 ws0">MSSF 16 </div></div><div class="c xd1 y2cd w60 he8"><div class="t m0 xcc hd y24b ff2 fs4 fc0 sc0 ls0 ws0">2 459 </div></div><div class="c x23 y2cd w35 he8"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">6 001 </div></div><div class="c x27 y7ca w105 h95"><div class="t m0 x14 h31 y1c1 ff4 fs4 fc0 sc0 ls0 ws0">Razem </div></div><div class="c xd1 y7ca w60 h95"><div class="t m0 x97 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">355 772 </div></div><div class="c x23 y7ca w35 h95"><div class="t m0 x97 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">404 805 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x1c h6 y7cb ff1 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf46" class="pf w6 h9" ><div class="pc pc46 w6 h9"><img class="bi x0 y0 w7 hd9" alt="" 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class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y56 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">70<span class="ls0"> </span></div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h6 yb2 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h6 y2f4 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y7cc w106 he9"><div class="t m0 x61 hd y52d ff3 fs4 fc1 sc0 ls0 ws0">Struktura instrumen<span class="_ _b"></span>t<span class="_ _1"></span>ów dłużnych<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x109 y7cd w107 h63"><div class="t m0 x10a hd y1d0 ff2 fs4 fc1 sc0 ls12 ws0">w <span class="ls0">tys. PLN </span></div></div><div class="c xa7 y7cc w108 hea"><div class="t m0 x81 hd y7ce ff3 fs4 fc1 sc0 ls0 ws0">pożyczki i </div><div class="t m0 x5c hd y191 ff2 fs4 fc1 sc0 ls0 ws0">kredyty </div></div><div class="c x10b y7cc w109 hea"><div class="t m0 x5 hd y7cf ff3 fs4 fc1 sc0 ls0 ws0">Zobowiązania z </div><div class="t m0 x0 hd y7ce ff3 fs4 fc1 sc0 ls0 ws0">tytułu </div><div class="t m0 x7b hd y191 ff3 fs4 fc1 sc0 ls0 ws0">instrumentów </div><div class="t m0 x56 hd y4eb ff2 fs4 fc1 sc0 ls0 ws0">pochodnych </div></div><div class="c x6 y7cc w10a hea"><div class="t m0 x89 hd y7ce ff2 fs4 fc1 sc0 ls0 ws0">Wyemitowane </div><div class="t m0 xdf hd y191 ff3 fs4 fc1 sc0 ls0 ws0">papiery dłużne<span class="ff2"> </span></div></div><div class="c x10c y7cc w10b hea"><div class="t m0 x14 hd y650 ff3 fs4 fc1 sc0 ls0 ws0">Zobowiązania z </div><div class="t m0 x8f hd y7d0 ff3 fs4 fc1 sc0 ls0 ws0">tytułu leasingu </div><div class="t m0 x94 hd y4ea ff2 fs4 fc1 sc0 ls0 ws0">finansowego<span class="_ _0"></span> </div></div><div class="c x10d y7cc w109 hea"><div class="t m0 x81 hd y7d0 ff3 fs4 fc1 sc0 ls0 ws0">Pozostałe<span class="ff2"> </span></div></div><div class="c x10e y7cc wa7 hea"><div class="t m0 x13 hd y7d0 ff2 fs4 fc1 sc0 ls0 ws0">Razem </div></div><div class="c x10f y7cc w6d h2e"><div class="t m0 x4b hd y1 ff2 fs4 fc1 sc0 ls0 ws0"> </div></div><div class="c x27 y7d1 w10c h63"><div class="t m0 x14 h31 y25c ff4 fs4 fc0 sc0 ls0 ws0">stan na 01.01.20<span class="_ _0"></span>23 </div></div><div class="c x109 y7d1 w10a h63"><div class="t m0 x22 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">191 223 </div></div><div class="c x84 y7d1 w10d h63"><div class="t m0 x42 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y7d1 w10a h63"><div class="t m0 x3e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">62 303 </div></div><div class="c x110 y7d1 w10e h63"><div class="t m0 xde h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">57 963 </div></div><div class="c x111 y7d1 w109 h63"><div class="t m0 x22 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">136 849 </div></div><div class="c x112 y7d1 wa7 h63"><div class="t m0 xb2 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">448 337 </div></div><div class="c x10f y7d1 w6d h63"><div class="t m0 x4b h56 y82 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y7d2 w10c h65"><div class="t m0 x14 hd y280 ff2 fs4 fc0 sc0 ls0 ws0">Naliczone odsetki </div></div><div class="c x109 y7d2 w10a h65"><div class="t m0 x3e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">16 356 </div></div><div class="c x84 y7d2 w10f h65"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y7d2 w10a h65"><div class="t m0 x97 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">7 839 </div></div><div class="c x10c y7d2 w10b h65"><div class="t m0 x15 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">4 845 </div></div><div class="c x10d y7d2 w109 h65"><div class="t m0 xbe hd y24b ff2 fs4 fc0 sc0 ls0 ws0">12 059 </div></div><div class="c x10e y7d2 wa7 h65"><div class="t m0 xc5 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">41 099 </div></div><div class="c x10f y7d2 w6d h65"><div class="t m0 x4b h56 y7d3 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y7d4 w10c h4e"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Zapłacone od<span class="_ _0"></span>setki<span class="ff2"> </span></div></div><div class="c x109 y7d4 w10a h4e"><div class="t m0 x15 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-16 356 </div></div><div class="c x84 y7d4 w10f h4e"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y7d4 w10a h4e"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-7 617 </div></div><div class="c x10c y7d4 w10b h4e"><div class="t m0 xbd hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-4 845 </div></div><div class="c x10d y7d4 w109 h4e"><div class="t m0 x2f hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-12 059 </div></div><div class="c x10e y7d4 wa7 h4e"><div class="t m0 xe9 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-40 877 </div></div><div class="c x10f y7d4 w6d h4e"><div class="t m0 x4b h56 y82 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y7d5 w10c h63"><div class="t m0 x14 hd y25c ff3 fs4 fc0 sc0 ls0 ws0">Zaciągnięcia<span class="ff2"> </span></div></div><div class="c x109 y7d5 w10a h63"><div class="t m0 x3e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">86 890 </div></div><div class="c x84 y7d5 w10f h63"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y7d5 w10a h63"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x10c y7d5 w10b h63"><div class="t m0 xf hd y24b ff2 fs4 fc0 sc0 ls0 ws0">17 701 </div></div><div class="c x10d y7d5 w109 h63"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x10e y7d5 wa7 h63"><div class="t m0 x37 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">104 591 </div></div><div class="c x10f y7d5 w6d h63"><div class="t m0 x4b h56 y82 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y7d6 w10c h63"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Spłaty<span class="ff2"> </span></div></div><div class="c x109 y7d6 w110 h63"><div class="t m0 xf hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-114 467 </div></div><div class="c x10b y7d6 w109 h63"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y7d6 w10a h63"><div class="t m0 x2f hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-12 070 </div></div><div class="c x10c y7d6 w10b h63"><div class="t m0 xc0 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-17 724 </div></div><div class="c x10d y7d6 w109 h63"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-5 301 </div></div><div class="c x10e y7d6 wa7 h63"><div class="t m0 x54 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-149 562 </div></div><div class="c x10f y7d6 w6d h63"><div class="t m0 x4b h56 y82 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y7d7 w10c h63"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Średni stan zobo<span class="_ _0"></span>wiązań<span class="ff2"> </span></div></div><div class="c x109 y7d7 w10a h63"><div class="t m0 x22 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">176 273 </div></div><div class="c x84 y7d7 w10d h63"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y7d7 w10a h63"><div class="t m0 x3e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">56 035 </div></div><div class="c x110 y7d7 w10e h63"><div class="t m0 xde hd y24b ff2 fs4 fc0 sc0 ls0 ws0">57 952 </div></div><div class="c x111 y7d7 w109 h63"><div class="t m0 x22 hd y24b ff2 fs4 fc0 sc0 ls5 ws0">136 092<span class="ls0"> </span></div></div><div class="c x112 y7d7 wa7 h63"><div class="t m0 xb2 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">426 352 </div></div><div class="c x10f y7d7 w6d h63"><div class="t m0 x4b h56 y82 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y7d8 w10c h4e"><div class="t m0 x14 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">Realna stopa pr<span class="_ _0"></span>ocentowa </div></div><div class="c x109 y7d8 w10a h4e"><div class="t m0 x96 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">9,28% </div></div><div class="c x84 y7d8 w10d h4e"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y7d8 w10a h4e"><div class="t m0 x15 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">13,99% </div></div><div class="c x110 y7d8 w10e h4e"><div class="t m0 x22 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">8,36% </div></div><div class="c x111 y7d8 w109 h4e"><div class="t m0 x96 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">8,86% </div></div><div class="c x112 y7d8 wa7 h4e"><div class="t m0 x16 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">9,64% </div></div><div class="c x10f y7d8 w6d h4e"><div class="t m0 x4b h56 y82 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y7d9 w10c h63"><div class="t m0 x14 h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">stan na 31.12.20<span class="_ _0"></span>23 </div></div><div class="c x109 y7d9 w10a h63"><div class="t m0 x22 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">161 324 </div></div><div class="c x84 y7d9 w10d h63"><div class="t m0 x42 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y7d9 w10a h63"><div class="t m0 x3e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">50 206 </div></div><div class="c x110 y7d9 w10e h63"><div class="t m0 xde h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">57 941 </div></div><div class="c x111 y7d9 w109 h63"><div class="t m0 x22 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">135 335 </div></div><div class="c x112 y7d9 wa7 h63"><div class="t m0 xb2 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">404 805 </div></div><div class="c x10f y7d9 w6d h63"><div class="t m0 x4b h56 y82 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y7da w10c h4e"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">minimalne opłat<span class="_ _0"></span>y do 1 miesiąca<span class="ff2"> </span></div></div><div class="c x109 y7da w10a h4e"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">1 496 </div></div><div class="c x84 y7da w10f h4e"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y7da w10a h4e"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x10c y7da w10b h4e"><div class="t m0 x15 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">1 696 </div></div><div class="c x10d y7da w109 h4e"><div class="t m0 xbf hd y24b ff2 fs4 fc0 sc0 ls5 ws0">477<span class="ls0"> </span></div></div><div class="c x10e y7da wa7 h4e"><div class="t m0 x6a hd y24b ff2 fs4 fc0 sc0 ls0 ws0">3 192 </div></div><div class="c x10f y7da w6d h4e"><div class="t m0 x4b h56 y82 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y794 w10c h63"><div class="t m0 x14 hd y25c ff3 fs4 fc0 sc0 ls0 ws0">minimalne opłat<span class="_ _0"></span>y 1 miesiąca do 3<span class="_ _0"></span> miesięc<span class="_ _0"></span>y<span class="ff2"> </span></div></div><div class="c x109 y794 w10a h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">4 244 </div></div><div class="c x84 y794 w10f h63"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y794 w10a h63"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x10c y794 w10b h63"><div class="t m0 x15 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">5 042 </div></div><div class="c x10d y794 w109 h63"><div class="t m0 xbf hd y24b ff2 fs4 fc0 sc0 ls5 ws0">967<span class="ls0"> </span></div></div><div class="c x10e y794 wa7 h63"><div class="t m0 x6a hd y24b ff2 fs4 fc0 sc0 ls0 ws0">9 286 </div></div><div class="c x10f y794 w6d h63"><div class="t m0 x4b h56 y82 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y5f0 w10c h65"><div class="t m0 x14 hd y612 ff3 fs4 fc0 sc0 ls0 ws0">minimalne opłat<span class="_ _0"></span>y do 3 miesięc<span class="_ _0"></span>y do 12 miesię<span class="_ _0"></span>cy<span class="ff2"> </span></div></div><div class="c x109 y5f0 w10a h65"><div class="t m0 x3e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">21 821 </div></div><div class="c x84 y5f0 w10f h65"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y5f0 w10a h65"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x10c y5f0 w10b h65"><div class="t m0 xf hd y24b ff2 fs4 fc0 sc0 ls0 ws0">13 168 </div></div><div class="c x10d y5f0 w109 h65"><div class="t m0 x97 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">1 481 </div></div><div class="c x10e y5f0 wa7 h65"><div class="t m0 xc5 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">34 989 </div></div><div class="c x10f y5f0 w6d h65"><div class="t m0 x4b h56 y7db ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y7dc w10c h63"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">minimalne opłat<span class="_ _0"></span>y do 1 roku <span class="ff2"> </span></div></div><div class="c x109 y7dc w10a h63"><div class="t m0 x3e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">27 561 </div></div><div class="c x84 y7dc w10f h63"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y7dc w10a h63"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x10c y7dc w10b h63"><div class="t m0 xf hd y24b ff2 fs4 fc0 sc0 ls0 ws0">19 906 </div></div><div class="c x10d y7dc w109 h63"><div class="t m0 x97 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">3 076 </div></div><div class="c x10e y7dc wa7 h63"><div class="t m0 xc5 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">50 543 </div></div><div class="c x10f y7dc w6d h63"><div class="t m0 x4b h56 y82 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y7dd w10c h4e"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">minimalne opłat<span class="_ _0"></span>y od 1 roku do 5 <span class="_ _0"></span>lat<span class="ff2"> </span></div></div><div class="c x109 y7dd w10a h4e"><div class="t m0 x22 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">133 763 </div></div><div class="c x84 y7dd w10d h4e"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y7dd w10a h4e"><div class="t m0 x3e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">50 000 </div></div><div class="c x110 y7dd w10e h4e"><div class="t m0 xde hd y24b ff2 fs4 fc0 sc0 ls0 ws0">38 035 </div></div><div class="c x111 y7dd w109 h4e"><div class="t m0 x3e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">31 027 </div></div><div class="c x112 y7dd w111 h4e"><div class="t m0 xb2 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">252 825 </div></div><div class="c x10f y7dd w6d h4e"><div class="t m0 x4b h56 y82 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y7de w10c h63"><div class="t m0 x14 hd y25c ff3 fs4 fc0 sc0 ls0 ws0">minimalne opłat<span class="_ _0"></span>y powyżej 5 lat<span class="ff2"> </span></div></div><div class="c x109 y7de w10a h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">5 529 </div></div><div class="c x84 y7de w10f h63"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y7de w10a h63"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x10c y7de w10b h63"><div class="t m0 xe9 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x10d y7de w109 h63"><div class="t m0 xbe hd y24b ff2 fs4 fc0 sc0 ls0 ws0">98 086 </div></div><div class="c x10e y7de wa7 h63"><div class="t m0 x37 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">103 615 </div></div><div class="c x10f y7de w6d h63"><div class="t m0 x4b h56 y82 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y7df w10c h63"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">odsetki płatne do 1<span class="_ _b"></span> <span class="_ _1"></span>roku<span class="ff2"> </span></div></div><div class="c x109 y7df w10a h63"><div class="t m0 x3e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">14 969 </div></div><div class="c x84 y7df w10d h63"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y7df w10a h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">5 581 </div></div><div class="c x110 y7df w10e h63"><div class="t m0 x104 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">4 844 </div></div><div class="c x111 y7df w109 h63"><div class="t m0 x3e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">13 318 </div></div><div class="c x112 y7df w111 h63"><div class="t m0 xc5 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">38 712 </div></div><div class="c x10f y7df w6d h63"><div class="t m0 x4b h56 y82 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y374 w10c h63"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">odsetki płatne od 1<span class="_ _b"></span> <span class="_ _1"></span>roku do 5 la<span class="_ _0"></span>t<span class="ff2"> </span></div></div><div class="c x109 y374 w10a h63"><div class="t m0 x3e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">59 876 </div></div><div class="c x84 y374 w10f h63"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y374 w10a h63"><div class="t m0 x97 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">5 375 </div></div><div class="c x10c y374 w10b h63"><div class="t m0 xf hd y24b ff2 fs4 fc0 sc0 ls0 ws0">19 376 </div></div><div class="c x10d y374 w109 h63"><div class="t m0 xbe hd y24b ff2 fs4 fc0 sc0 ls0 ws0">46 250 </div></div><div class="c x10e y374 wa7 h63"><div class="t m0 x37 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">130 877 </div></div><div class="c x10f y374 w6d h63"><div class="t m0 x4b h56 y82 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y7e0 w10c h4e"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">odsetki płatne pow<span class="_ _0"></span>yżej 5 lat<span class="ff2"> </span></div></div><div class="c x109 y7e0 w10a h4e"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">2 557 </div></div><div class="c x84 y7e0 w10d h4e"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y7e0 w10a h4e"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x110 y7e0 w10e h4e"><div class="t m0 x2b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x111 y7e0 w109 h4e"><div class="t m0 x3e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">34 481 </div></div><div class="c x112 y7e0 w111 h4e"><div class="t m0 xc5 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">37 038 </div></div><div class="c x10f y7e0 w6d h4e"><div class="t m0 x4b h56 y82 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y7e1 w10c h63"><div class="t m0 x14 hd y25c ff3 fs4 fc0 sc0 ls0 ws0">Przybliżona war<span class="_ _0"></span>tość godziwa<span class="ff2"> </span></div></div><div class="c x109 y7e1 w10a h63"><div class="t m0 x22 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">166 853 </div></div><div class="c x84 y7e1 w10d h63"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y7e1 w10a h63"><div class="t m0 x3e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">49 076 </div></div><div class="c x110 y7e1 w10e h63"><div class="t m0 xde hd y24b ff2 fs4 fc0 sc0 ls0 ws0">57 941 </div></div><div class="c x111 y7e1 w109 h63"><div class="t m0 x22 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">135 114 </div></div><div class="c x112 y7e1 wa7 h63"><div class="t m0 xb2 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">481 158 </div></div><div class="c x10f y7e1 w6d h63"><div class="t m0 x4b h56 y82 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y7e2 w10c h63"><div class="t m0 x14 h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">stan na 01.01.20<span class="_ _0"></span>24 </div></div><div class="c x109 y7e2 w10a h63"><div class="t m0 x22 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">161 324 </div></div><div class="c x84 y7e2 w10f h63"><div class="t m0 x42 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y7e2 w10a h63"><div class="t m0 xbe h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">50 206 </div></div><div class="c x10c y7e2 w10b h63"><div class="t m0 xf h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">57 941 </div></div><div class="c x10d y7e2 w109 h63"><div class="t m0 xbd h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">135 335 </div></div><div class="c x10e y7e2 wa7 h63"><div class="t m0 x37 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">404 805 </div></div><div class="c x10f y7e2 w6d h63"><div class="t m0 x4b h56 y82 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y382 w10c h65"><div class="t m0 x14 hd y7e3 ff2 fs4 fc0 sc0 ls0 ws0">Naliczone odse<span class="_ _0"></span>tki </div></div><div class="c x109 y382 w10a h65"><div class="t m0 x3e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">17 495 </div></div><div class="c x84 y382 w10f h65"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y382 w10a h65"><div class="t m0 x97 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">6 421 </div></div><div class="c x10c y382 w10b h65"><div class="t m0 x15 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">3 940 </div></div><div class="c x10d y382 w109 h65"><div class="t m0 x97 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">4 735 </div></div><div class="c x10e y382 wa7 h65"><div class="t m0 xc5 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">32 590 </div></div><div class="c x10f y382 w6d h65"><div class="t m0 x4b h56 y7d3 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y7e4 w10c h63"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Zapłacone od<span class="_ _0"></span>setki<span class="ff2"> </span></div></div><div class="c x109 y7e4 w10a h63"><div class="t m0 x15 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-17 495 </div></div><div class="c x84 y7e4 w10f h63"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y7e4 w10a h63"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-6 110 </div></div><div class="c x10c y7e4 w10b h63"><div class="t m0 xbd hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-3 940 </div></div><div class="c x10d y7e4 w109 h63"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-4 735 </div></div><div class="c x10e y7e4 wa7 h63"><div class="t m0 xe9 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-32 279 </div></div><div class="c x10f y7e4 w6d h63"><div class="t m0 x4b h56 y82 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y7e5 w10c h63"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Zaciągnięcia<span class="ff2"> </span></div></div><div class="c x109 y7e5 w10a h63"><div class="t m0 x3e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">87 664 </div></div><div class="c x84 y7e5 w10f h63"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y7e5 w10a h63"><div class="t m0 xbf hd y24b ff2 fs4 fc0 sc0 ls5 ws0">185<span class="ls0"> </span></div></div><div class="c x10c y7e5 w10b h63"><div class="t m0 xf hd y24b ff2 fs4 fc0 sc0 ls0 ws0">11 630 </div></div><div class="c x10d y7e5 w109 h63"><div class="t m0 x97 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">2 181 </div></div><div class="c x10e y7e5 wa7 h63"><div class="t m0 x37 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">101 660 </div></div><div class="c x10f y7e5 w6d h63"><div class="t m0 x4b h56 y82 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y7e6 w10c h4e"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Spłaty<span class="ff2"> </span></div></div><div class="c x109 y7e6 w110 h4e"><div class="t m0 x15 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-81 843 </div></div><div class="c x10b y7e6 w109 h4e"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y7e6 w10a h4e"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-5 206 </div></div><div class="c x10c y7e6 w10b h4e"><div class="t m0 xc0 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-25 397 </div></div><div class="c x10d y7e6 w109 h4e"><div class="t m0 x2f hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-37 168 </div></div><div class="c x10e y7e6 wa7 h4e"><div class="t m0 x54 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-149 614 </div></div><div class="c x10f y7e6 w6d h4e"><div class="t m0 x4b h56 y82 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y7e7 w10c h63"><div class="t m0 x14 hd y25c ff3 fs4 fc0 sc0 ls0 ws0">Średni stan zobo<span class="_ _0"></span>wiązań<span class="ff2"> </span></div></div><div class="c x109 y7e7 w10a h63"><div class="t m0 x22 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">164 164 </div></div><div class="c x84 y7e7 w10f h63"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y7e7 w10a h63"><div class="t m0 xbe hd y24b ff2 fs4 fc0 sc0 ls0 ws0">47 788 </div></div><div class="c x10c y7e7 w10b h63"><div class="t m0 xf hd y24b ff2 fs4 fc0 sc0 ls0 ws0">51 058 </div></div><div class="c x10d y7e7 w109 h63"><div class="t m0 xbd hd y24b ff2 fs4 fc0 sc0 ls0 ws0">117 247 </div></div><div class="c x10e y7e7 wa7 h63"><div class="t m0 x37 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">380 257 </div></div><div class="c x10f y7e7 w6d h63"><div class="t m0 x4b h56 y82 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y566 w10c h63"><div class="t m0 x14 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">Realna stopa pr<span class="_ _0"></span>ocentowa </div></div><div class="c x109 y566 w10a h63"><div class="t m0 x15 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">10,66% </div></div><div class="c x84 y566 w10d h63"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y566 w10a h63"><div class="t m0 x15 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">13,44% </div></div><div class="c x110 y566 w10e h63"><div class="t m0 x22 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">7,72% </div></div><div class="c x111 y566 w109 h63"><div class="t m0 x96 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">4,04% </div></div><div class="c x112 y566 wa7 h63"><div class="t m0 x16 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">8,57% </div></div><div class="c x10f y566 w6d 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class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y56 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">71<span class="ls0"> </span></div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y7e8 w10c h63"><div class="t m0 x14 h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">stan na 31.12.20<span class="_ _0"></span>24 </div></div><div class="c x109 y7e8 w10a h63"><div class="t m0 x22 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">167 005 </div></div><div class="c x84 y7e8 w10d h63"><div class="t m0 x42 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y7e8 w10a h63"><div class="t m0 x3e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">45 185 </div></div><div class="c x110 y7e8 w10e h63"><div class="t m0 xde h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">44 174 </div></div><div class="c x111 y7e8 w109 h63"><div class="t m0 x3e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">99 409 </div></div><div class="c x112 y7e8 wa7 h63"><div class="t m0 xb2 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">355 772 </div></div><div class="c x10f y7e8 w6d h63"><div class="t m0 x4b h56 y82 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y7e9 w10c h63"><div class="t m0 x14 hd y25c ff3 fs4 fc0 sc0 ls0 ws0">minimalne opłat<span class="_ _0"></span>y do 1 miesiąca<span class="ff2"> </span></div></div><div class="c x109 y7e9 w10a h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">1 568 </div></div><div class="c x84 y7e9 w10f h63"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y7e9 w10a h63"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x10c y7e9 w10b h63"><div class="t m0 x15 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">1 617 </div></div><div class="c x10d y7e9 w109 h63"><div class="t m0 xbf hd y24b ff2 fs4 fc0 sc0 ls5 ws0">205<span class="ls0"> </span></div></div><div class="c x10e y7e9 wa7 h63"><div class="t m0 x6a hd y24b ff2 fs4 fc0 sc0 ls0 ws0">3 390 </div></div><div class="c x10f y7e9 w6d h63"><div class="t m0 x4b h56 y82 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y7ea w10c h63"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">minimalne opłat<span class="_ _0"></span>y 1 miesiąca do 3<span class="_ _0"></span> miesięc<span class="_ _0"></span>y<span class="ff2"> </span></div></div><div class="c x109 y7ea w10a h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">4 814 </div></div><div class="c x84 y7ea w10f h63"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y7ea w10a h63"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x10c y7ea w10b h63"><div class="t m0 x15 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">4 463 </div></div><div class="c x10d y7ea w109 h63"><div class="t m0 xbf hd y24b ff2 fs4 fc0 sc0 ls5 ws0">410<span class="ls0"> </span></div></div><div class="c x10e y7ea wa7 h63"><div class="t m0 x6a hd y24b ff2 fs4 fc0 sc0 ls0 ws0">9 687 </div></div><div class="c x10f y7ea w6d h63"><div class="t m0 x4b h56 y82 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y7eb w10c h63"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">minimalne opłat<span class="_ _0"></span>y do 3 miesięc<span class="_ _0"></span>y do 12 miesię<span class="_ _0"></span>cy<span class="ff2"> </span></div></div><div class="c x109 y7eb w10a h63"><div class="t m0 x3e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">12 880 </div></div><div class="c x84 y7eb w10f h63"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y7eb w10a h63"><div class="t m0 xbe hd y24b ff2 fs4 fc0 sc0 ls0 ws0">45 185 </div></div><div class="c x10c y7eb w10b h63"><div class="t m0 xf hd y24b ff2 fs4 fc0 sc0 ls0 ws0">10 494 </div></div><div class="c x10d y7eb w109 h63"><div class="t m0 x97 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">1 844 </div></div><div class="c x10e y7eb wa7 h63"><div class="t m0 xc5 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">70 403 </div></div><div class="c x10f y7eb w6d h63"><div class="t m0 x4b h56 y82 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y7ec w10c h4e"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">minimalne opłat<span class="_ _0"></span>y do 1 roku <span class="ff2"> </span></div></div><div class="c x109 y7ec w10a h4e"><div class="t m0 x3e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">19 263 </div></div><div class="c x84 y7ec w10f h4e"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y7ec w10a h4e"><div class="t m0 xbe hd y24b ff2 fs4 fc0 sc0 ls0 ws0">45 185 </div></div><div class="c x10c y7ec w10b h4e"><div class="t m0 xf hd y24b ff2 fs4 fc0 sc0 ls0 ws0">16 573 </div></div><div class="c x10d y7ec w109 h4e"><div class="t m0 x97 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">2 459 </div></div><div class="c x10e y7ec wa7 h4e"><div class="t m0 xc5 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">83 480 </div></div><div class="c x10f y7ec w6d h4e"><div class="t m0 x4b h56 y82 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y7ed w10c h63"><div class="t m0 x14 hd y25c ff3 fs4 fc0 sc0 ls0 ws0">minimalne opłat<span class="_ _0"></span>y od 1 roku do 5 <span class="_ _0"></span>lat<span class="ff2"> </span></div></div><div class="c x109 y7ed w10a h63"><div class="t m0 x22 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">147 742 </div></div><div class="c x84 y7ed w10d h63"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y7ed w10a h63"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x110 y7ed w10e h63"><div class="t m0 xde hd y24b ff2 fs4 fc0 sc0 ls0 ws0">27 601 </div></div><div class="c x111 y7ed w109 h63"><div class="t m0 x3e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">52 484 </div></div><div class="c x112 y7ed w111 h63"><div class="t m0 xb2 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">227 827 </div></div><div class="c x10f y7ed w6d h63"><div class="t m0 x4b h56 y82 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y7ee w10c h63"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">minimalne opłat<span class="_ _0"></span>y powyżej 5 la<span class="_ _0"></span>t<span class="ff2"> </span></div></div><div class="c x109 y7ee w10a h63"><div class="t m0 x3e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">19 473 </div></div><div class="c x84 y7ee w10f h63"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y7ee w10a h63"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x10c y7ee w10b h63"><div class="t m0 xe9 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x10d y7ee w109 h63"><div class="t m0 xbe hd y24b ff2 fs4 fc0 sc0 ls0 ws0">44 070 </div></div><div class="c x10e y7ee wa7 h63"><div class="t m0 xc5 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">63 543 </div></div><div class="c x10f y7ee w6d h63"><div class="t m0 x4b h56 y82 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y7ef w10c h63"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">odsetki płatne do 1<span class="_ _b"></span> <span class="_ _1"></span>roku<span class="ff2"> </span></div></div><div class="c x109 y7ef w10a h63"><div class="t m0 x3e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">17 797 </div></div><div class="c x84 y7ef w10d h63"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y7ef w10a h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">4 793 </div></div><div class="c x110 y7ef w10e h63"><div class="t m0 x104 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">3 041 </div></div><div class="c x111 y7ef w109 h63"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x112 y7ef w111 h63"><div class="t m0 xc5 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">25 631 </div></div><div class="c x10f y7ef w6d h63"><div class="t m0 x4b h56 y82 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y488 w10c h90"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">odsetki płatne od 1<span class="_ _b"></span> <span class="_ _1"></span>roku do 5 la<span class="_ _0"></span>t<span class="ff2"> </span></div></div><div class="c x109 y488 w10a h90"><div class="t m0 x3e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">71 189 </div></div><div class="c x84 y488 w10f h90"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y488 w10a h90"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x10c y488 w10b h90"><div class="t m0 x15 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">6 350 </div></div><div class="c x10d y488 w109 h90"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x10e y488 wa7 h90"><div class="t m0 xc5 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">77 539 </div></div><div class="c x10f y488 w6d h90"><div class="t m0 x4b h56 y82 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y7f0 w10c h63"><div class="t m0 x14 hd y25c ff3 fs4 fc0 sc0 ls0 ws0">odsetki płatne pow<span class="_ _0"></span>yżej 5 lat<span class="ff2"> </span></div></div><div class="c x109 y7f0 w10a h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">2 053 </div></div><div class="c x84 y7f0 w10d h63"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y7f0 w10a h63"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x110 y7f0 w10e h63"><div class="t m0 x2b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x111 y7f0 w109 h63"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x112 y7f0 w111 h63"><div class="t m0 x1d hd y24b ff2 fs4 fc0 sc0 ls0 ws0">2 053 </div></div><div class="c x10f y7f0 w6d h63"><div class="t m0 x4b h56 y82 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y7f1 w10c h63"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Przybliżona war<span class="_ _0"></span>tość godziwa<span class="ff2"> </span></div></div><div class="c x109 y7f1 w10a h63"><div class="t m0 x22 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">167 478 </div></div><div class="c x84 y7f1 w10d h63"><div class="t m0 x42 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y7f1 w10a h63"><div class="t m0 x3e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">45 185 </div></div><div class="c x110 y7f1 w10e h63"><div class="t m0 xde hd y24b ff2 fs4 fc0 sc0 ls0 ws0">44 174 </div></div><div class="c x111 y7f1 w109 h63"><div class="t m0 x3e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">99 014 </div></div><div class="c x112 y7f1 wa7 h63"><div class="t m0 xb2 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">355 851 </div></div><div class="c x10f y7f1 w6d h63"><div class="t m0 x4b h56 y82 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y1 w8 h9"><div class="t m0 x1c h6 y7f2 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h6 y7f3 ff1 fs1 fc0 sc0 ls15 ws0">     <span class="ls0">  </span></div><div class="t m0 x1c h6 y7f4 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h6 y7f5 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf48" class="pf w0 h0" ><div class="pc pc48 w0 h0"><img class="bi x0 y0 w3 h53" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y273 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">72<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y4 ff4 fs1 fc0 sc0 ls0 ws0">Obligacje serii E<span class="ff2"> <span class="_ _1"></span></span> </div><div class="t m0 x2 hb y5 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y6 ff3 fs1 fc0 sc0 ls0 ws0">W dniu 26 l<span class="_ _1"></span>istopada 2021<span class="_ _1"></span> roku Zarządu sp<span class="_ _1"></span>ółki JHM D<span class="_ _1"></span>EVELOPMENT <span class="_ _1"></span>S.A. z siedz<span class="_ _1"></span>ibą w Skierniew<span class="_ _1"></span>icach </div><div class="t m0 x2 h3 y7 ff3 fs1 fc0 sc0 ls0 ws0">uchwałą <span class="_ _1"></span>nr <span class="_ _1"></span>X<span class="_ _1"></span>XV/2021 <span class="_ _1"></span>w <span class="_ _1"></span>sp<span class="_ _1"></span>rawie <span class="_ _1"></span>dokonani<span class="_ _1"></span>a <span class="_ _1"></span>przydziału<span class="_ _1"></span> <span class="_ _1"></span>50.000 <span class="_ _1"></span>obligacj<span class="_ _1"></span>i <span class="_ _1"></span>kuponowy<span class="_ _1"></span>ch <span class="_ _1"></span>zabezpieczonyc<span class="_ _1"></span>h </div><div class="t m0 x2 h3 y8 ff2 fs1 fc0 sc0 ls3 ws0">na<span class="ls0"> <span class="ff3">okaziciela <span class="_ _16"></span>serii <span class="_ _16"> </span>E <span class="_ _16"> </span>o <span class="_ _16"></span>wartoś<span class="_ _1"></span>ci <span class="_ _16"></span>nominalnej <span class="_ _16"></span>1.000 <span class="_ _16"></span>zł <span class="_ _16"></span>każda <span class="_ _16"> </span>i <span class="_ _16"></span>łącznej <span class="_ _16"></span>wartośc<span class="_ _1"></span>i <span class="_ _16"></span>nominalnej <span class="_ _16"></span>50,0 <span class="_ _16"></span>mln <span class="_ _16"></span>zł </span></span></div><div class="t m0 x2 h3 y9 ff3 fs1 fc0 sc0 ls0 ws0">dokonał <span class="_ _c"> </span>warunkoweg<span class="_ _1"></span>o <span class="_ _c"> </span>przydziału <span class="_ _c"> </span>obligacj<span class="_ _1"></span>i <span class="_ _18"> </span>ser<span class="_ _1"></span>ii <span class="_ _c"> </span>E. <span class="_ _c"> </span>Warunkiem<span class="_ _1"></span> <span class="_ _18"> </span>s<span class="_ _1"></span>kutecznego <span class="_ _c"> </span>przydziału <span class="_ _c"> </span>O<span class="_ _1"></span>bligacji<span class="_ _1"></span> </div><div class="t m0 x2 h3 ya ff3 fs1 fc0 sc0 ls0 ws0">inwestorom <span class="_ _15"> </span>było <span class="_ _15"> </span>dokon<span class="_ _1"></span>anie <span class="_ _15"> </span>roz<span class="_ _1"></span>liczenia <span class="_ _15"> </span>i <span class="_ _15"> </span>rozrachunk<span class="_ _1"></span>u <span class="_ _15"> </span>transakcji <span class="_ _15"> </span>na<span class="_ _8"></span><span class="ff2">bycia <span class="_ _15"> </span>Obligacj<span class="_ _1"></span>i <span class="_ _15"> </span>przez <span class="_ _15"> </span>Krajowy </span></div><div class="t m0 x2 h3 yb ff3 fs1 fc0 sc0 ls0 ws0">Depozyt <span class="_ _b"></span>Papier<span class="_ _1"></span>ów <span class="_ _b"></span>Wartośc<span class="_ _1"></span>iowych <span class="_ _b"></span>w <span class="_ _b"></span>trybie <span class="_ _b"></span>d<span class="_ _1"></span>elivery <span class="_ _b"></span>vers<span class="_ _1"></span>us <span class="_ _b"></span>payment. <span class="_ _b"></span>C<span class="_ _1"></span>ena <span class="_ _b"></span>emisyjna<span class="_ _1"></span> <span class="_ _b"></span>Obligacji <span class="_ _b"></span>jest <span class="_ _b"></span>r<span class="_ _1"></span>ówna </div><div class="t m0 x2 h3 yc ff3 fs1 fc0 sc0 ls0 ws0">wartości nominalnej. D<span class="_ _1"></span>niem emisji jest dz<span class="_ _1"></span>ień 17.12.2021r. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 yd ff3 fs1 fc0 sc0 ls0 ws0">Obligacje <span class="_ _8"></span>z<span class="_ _1"></span>ostały <span class="_ _e"></span>zaoferowane <span class="_ _e"></span>w <span class="_ _8"></span>s<span class="_ _1"></span>posób <span class="_ _e"></span>określony <span class="_ _e"></span>w <span class="_ _e"></span>art. <span class="_ _8"></span>33<span class="_ _1"></span> <span class="_ _8"></span>pkt<span class="_ _1"></span> <span class="_ _8"></span>1 <span class="_ _e"></span>Ustawy <span class="_ _e"></span>o <span class="_ _e"></span>Obligacjach, <span class="_ _e"></span>tj. <span class="_ _e"></span>w <span class="_ _8"></span>tryb<span class="_ _1"></span>ie </div><div class="t m0 x2 h3 ye ff3 fs1 fc0 sc0 ls0 ws0">oferty <span class="_ _c"> </span>publicz<span class="_ _1"></span>nej, <span class="_ _c"> </span>z <span class="_ _c"> </span>której<span class="_ _1"></span> <span class="_ _c"> </span>przeprowadzen<span class="_ _1"></span>iem <span class="_ _c"> </span>nie <span class="_ _1c"> </span>wiąże <span class="_ _c"> </span>się <span class="_ _c"> </span>o<span class="_ _1"></span>bowiązek <span class="_ _c"> </span>spo<span class="_ _1"></span>rządzenia <span class="_ _c"> </span>prospekt<span class="_ _1"></span>u </div><div class="t m0 x2 h3 yf ff3 fs1 fc0 sc0 ls0 ws0">emisyjnego <span class="_ _1a"> </span>zgo<span class="_ _1"></span>dnie <span class="_ _1a"> </span>z <span class="_ _1a"> </span>art.<span class="_ _1"></span> <span class="_ _1a"> </span>1 <span class="_ _1a"> </span>ust. <span class="_ _1a"> </span>4<span class="_ _1"></span> <span class="_ _1a"> </span>pkt <span class="_ _1a"> </span>a <span class="_ _19"> </span>Rozporządzenia <span class="_ _19"> </span>Parlamen<span class="_ _8"></span><span class="ff2">tu <span class="_ _1a"> </span>Europe<span class="_ _1"></span>jskiego <span class="_ _1a"> </span>i <span class="_ _1a"> </span>Ra<span class="_ _1"></span>dy <span class="_ _1a"> </span>(UE) </span></div><div class="t m0 x2 h3 y10 ff3 fs1 fc0 sc0 ls0 ws0">2017/1129 <span class="_ _b"></span>z <span class="_ _0"></span>dnia <span class="_ _b"></span>14 <span class="_ _b"></span>c<span class="_ _1"></span>zerwca <span class="_ _b"></span>201<span class="_ _1"></span>7 <span class="_ _b"></span>r. <span class="_ _b"></span>w <span class="_ _0"></span>sprawie <span class="_ _b"></span>pr<span class="_ _1"></span>ospektu, <span class="_ _b"></span>k<span class="_ _1"></span>tóry <span class="_ _b"></span>ma <span class="_ _0"></span>być <span class="_ _b"></span>publikow<span class="_ _1"></span>any <span class="_ _b"></span>w <span class="_ _0"></span>związku <span class="_ _b"></span>z<span class="_ _1"></span> <span class="_ _b"></span>ofertą </div><div class="t m0 x2 h3 y11 ff3 fs1 fc0 sc0 ls0 ws0">publiczną <span class="_ _19"> </span>papierów  wartościowych <span class="_ _1a"> </span>lub<span class="_ _1"></span> <span class="_ _1a"> </span>dopusz<span class="_ _1"></span>czeniem <span class="_ _1a"> </span>ic<span class="_ _1"></span>h <span class="_ _1a"> </span>d<span class="_ _1"></span>o <span class="_ _19"> </span>obrotu <span class="_ _19"> </span>na <span class="_ _1a"> </span>rynk<span class="_ _1"></span>u <span class="_ _1a"> </span>r<span class="_ _1"></span>egulowanym <span class="_ _19"> </span>oraz<span class="_ _1"></span> </div><div class="t m0 x2 h3 y1e8 ff2 fs1 fc0 sc0 ls0 ws0">uchylenia dyrektywy<span class="_ _1"></span> 2003/71/WE (ofe<span class="_ _1"></span><span class="ff3">rta skierowan<span class="_ _1"></span>a była wyłącznie do <span class="_ _1"></span>inwestorów kwal<span class="_ _1"></span>ifikowanych). <span class="_ _8"></span></span> </div><div class="t m0 x2 h3 y1e9 ff3 fs1 fc0 sc0 ls0 ws0">Środki <span class="_ _b"></span>z emisji <span class="_ _b"></span>zostaną przeznaczone <span class="_ _b"></span>na <span class="_ _0"></span>realizację no<span class="_ _0"></span>wyc<span class="_ _1"></span>h <span class="_ _b"></span>projektów<span class="_ _1"></span> <span class="_ _b"></span>mieszk<span class="_ _1"></span>aniowych, <span class="_ _0"></span>w <span class="_ _b"></span>ty<span class="_ _1"></span>m <span class="_ _b"></span>na<span class="_ _1"></span> <span class="_ _b"></span>zakup<span class="_ _1"></span> </div><div class="t m0 x2 h3 y1ea ff3 fs1 fc0 sc0 ls0 ws0">gruntów <span class="_ _4"></span>or<span class="_ _1"></span>az <span class="_ _b"></span>na <span class="_ _b"></span>finansowanie <span class="_ _b"></span>i/lub <span class="_ _b"></span>refinansow<span class="_ _1"></span>anie <span class="_ _b"></span>Dozwolonej <span class="_ _b"></span>Transakcj<span class="_ _1"></span>i, <span class="_ _4"></span>gdzi<span class="_ _1"></span>e <span class="_ _b"></span>Dozwolona <span class="_ _b"></span>Transakcja<span class="_ _1"></span> </div><div class="t m0 x2 h3 y1eb ff3 fs1 fc0 sc0 ls0 ws0">oznacza <span class="_ _24"> </span>czynności <span class="_ _24"> </span>fakty<span class="_ _1"></span>czne <span class="_ _24"> </span>i <span class="_ _24"> </span>prawne<span class="_ _1"></span> <span class="_ _24"> </span>podejmowane <span class="_ _24"> </span>prz<span class="_ _1"></span>ez <span class="_ _24"> </span>Em<span class="_ _1"></span>itenta <span class="_ _24"> </span>m<span class="_ _1"></span>ające <span class="_ _24"> </span>pośrednio <span class="_ _24"> </span>lub<span class="_ _1"></span> </div><div class="t m0 x2 h3 y1ec ff3 fs1 fc0 sc0 ls0 ws0">bezpośrednio d<span class="_ _1"></span>oprowadzić <span class="_ _1"></span>do <span class="_ _1"></span>nabycia <span class="_ _1"></span>przez<span class="_ _1"></span> Emitent<span class="_ _1"></span>a <span class="_ _1"></span>prawa <span class="_ _1"></span>użytkowania <span class="_ _1"></span>wieczys<span class="_ _1"></span>tego nieruc<span class="_ _1"></span>homości </div><div class="t m0 x2 h3 y1ed ff3 fs1 fc0 sc0 ls0 ws0">położonych <span class="_ _e"></span>w <span class="_ _8"></span>Ło<span class="_ _1"></span>dzi, <span class="_ _8"></span>j<span class="_ _1"></span>ak <span class="_ _8"></span>i<span class="_ _1"></span> <span class="_ _8"></span>pr<span class="_ _1"></span>awa <span class="_ _8"></span>własn<span class="_ _1"></span>ości <span class="_ _8"></span>n<span class="_ _1"></span>ieruchomośc<span class="_ _1"></span>i <span class="_ _8"></span>położo<span class="_ _1"></span>nej <span class="_ _8"></span>w<span class="_ _1"></span> <span class="_ _8"></span>Łodz<span class="_ _1"></span>i, <span class="_ _8"></span>w <span class="_ _e"></span>tym <span class="_ _e"></span>w <span class="_ _8"></span>sz<span class="_ _1"></span>czególności </div><div class="t m0 x2 h3 y1ee ff3 fs1 fc0 sc0 ls0 ws0">polegające na: <span class="ff2"> </span></div><div class="t m0 x2 h3 y1ef ff3 fs1 fc0 sc0 ls0 ws0">a) nabyciu udziałów w sp<span class="_ _1"></span>ółce Hakamore s<span class="_ _1"></span>p. z o.o. w u<span class="_ _1"></span>padłości <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y1f0 ff3 fs1 fc0 sc0 ls0 ws0">b) <span class="_ _17"> </span>zakupie <span class="_ _17"> </span>od <span class="_ _17"> </span>wierzyc<span class="_ _1"></span>ieli <span class="_ _17"> </span>spółki <span class="_ _17"> </span>Hakam<span class="_ _1"></span>ore <span class="_ _17"> </span>przysługując<span class="_ _1"></span>ych <span class="_ _17"> </span>tym <span class="_ _17"> </span>wierzycielom <span class="_ _1a"> </span>w <span class="_ _16"> </span>s<span class="_ _1"></span>tosunku <span class="_ _17"> </span>do <span class="_ _17"> </span>spółki<span class="_ _1"></span> </div><div class="t m0 x2 h3 y1f1 ff3 fs1 fc0 sc0 ls0 ws0">wierzytelności, <span class="_ _18"> </span>w <span class="_ _c"> </span>tym <span class="_ _18"> </span>obl<span class="_ _1"></span>igacji <span class="_ _18"> </span>lub <span class="_ _c"> </span>doprowadzeni<span class="_ _1"></span>u <span class="_ _18"> </span>do <span class="_ _18"> </span>ud<span class="_ _1"></span>ostępnienia <span class="_ _18"> </span>s<span class="_ _1"></span>półce <span class="_ _18"> </span>Hakamore <span class="_ _c"> </span>środków </div><div class="t m0 x2 h3 y1f2 ff3 fs1 fc0 sc0 ls0 ws0">niezbędnych do zaspokoj<span class="_ _1"></span>enia wszys<span class="_ _1"></span>tkich wierzycieli; oraz<span class="_ _1"></span> <span class="ff2"> </span></div><div class="t m0 x2 h3 y1f3 ff2 fs1 fc0 sc0 lsc ws0">c)<span class="ls0"> <span class="_ _b"></span><span class="ff3">doprowadzeniu <span class="_ _b"></span>do <span class="_ _b"></span>u<span class="_ _1"></span>morzenia <span class="_ _b"></span>prowadzo<span class="_ _1"></span>nego <span class="_ _b"></span>wob<span class="_ _1"></span>ec <span class="_ _b"></span>spółki <span class="_ _b"></span>Haka<span class="_ _1"></span>more <span class="_ _b"></span>postępow<span class="_ _1"></span>ania<span class="_ _1"></span><span class="ff2"> <span class="_ _b"></span><span class="ff3">upadłośc<span class="_ _1"></span>iowego<span class="_ _1"></span><span class="ff2"> </span></span></span></span></span></div><div class="t m0 x2 h3 y1f4 ff2 fs1 fc0 sc0 ls0 ws0">-  <span class="ff3">a następnie polegające <span class="_ _1"></span>na</span>:<span class="_ _1"></span> </div><div class="t m0 x2 h3 y1f5 ff3 fs1 fc0 sc0 ls0 ws0">d) <span class="_ _16"> </span>zawarc<span class="_ _1"></span>iu <span class="_ _16"></span>ze<span class="_ _1"></span> <span class="_ _16"> </span>spółk<span class="_ _1"></span>ą <span class="_ _16"> </span>Hak<span class="_ _1"></span>amore <span class="_ _17"> </span>po <span class="_ _16"></span>zakończeni<span class="_ _1"></span>u <span class="_ _16"> </span>po<span class="_ _1"></span>stępowania <span class="_ _17"> </span>upadłościowego <span class="_ _17"> </span>umowy <span class="_ _16"> </span>sprz<span class="_ _1"></span>edaży </div><div class="t m0 x2 h3 y1f6 ff3 fs1 fc0 sc0 ls0 ws0">nieruchomości, <span class="_ _16"></span>stoso<span class="_ _1"></span>wnie <span class="_ _16"> </span>do <span class="_ _16"> </span>której<span class="_ _1"></span> <span class="_ _16"></span>cena <span class="_ _16"></span>sprzedaży<span class="_ _1"></span> <span class="_ _16"></span>lub <span class="_ _16"></span>część <span class="_ _16"> </span>ceny <span class="_ _17"> </span>sprzedaży <span class="_ _e"></span>nieruch<span class="_ _1"></span>omości <span class="_ _16"></span>może<span class="_ _1"></span> </div><div class="t m0 x2 h3 y1f7 ff3 fs1 fc0 sc0 ls0 ws0">zostać <span class="_ _b"></span>rozliczona <span class="_ _b"></span>na <span class="_ _b"></span>skutek <span class="_ _b"></span>umownego <span class="_ _b"></span>potrące<span class="_ _1"></span>nia: <span class="_ _b"></span>wierzytelności<span class="_ _1"></span> <span class="_ _4"></span>Emit<span class="_ _1"></span>enta<span class="_ _1"></span><span class="ff2"> <span class="_ _b"></span><span class="ff3">przysługując<span class="_ _1"></span>ych <span class="_ _4"></span>w <span class="_ _b"></span>st<span class="_ _1"></span>osunku </span></span></div><div class="t m0 x2 h3 y1f8 ff3 fs1 fc0 sc0 ls0 ws0">do Hakamore, a nabytych o<span class="_ _1"></span>d poprzednich wierzyc<span class="_ _1"></span>ieli z wierzytelnością HKM wobe<span class="_ _1"></span>c Emitenta o zapłatę </div><div class="t m0 x2 h3 y1f9 ff3 fs1 fc0 sc0 ls0 ws0">ceny sprzedaży nieruc<span class="_ _1"></span>homości.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y1fa ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y1fb ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _1a"> </span>związku <span class="_ _1a"> </span>umorzeniem <span class="_ _1a"> </span>postępowan<span class="_ _1"></span>ia <span class="_ _1a"> </span>upadłościowego <span class="_ _1a"> </span>Hakamore <span class="_ _1a"> </span>Sp. <span class="_ _1a"> </span>z <span class="_ _1a"> </span>o.o. <span class="_ _1a"> </span>w <span class="_ _1a"> </span>upadłości <span class="_ _1a"> </span>dnia <span class="_ _1a"> </span>20 </div><div class="t m0 x2 h3 y1fc ff3 fs1 fc0 sc0 ls0 ws0">grudnia <span class="_ _21"> </span>2023 <span class="_ _21"> </span>r<span class="_ _1"></span>oku <span class="_ _21"> </span>została <span class="_ _1f"> </span>zawarta <span class="_ _21"> </span>przedwstępna <span class="_ _1f"> </span>umowa <span class="_ _21"> </span>sprzedaży <span class="_ _1f"> </span>nieruchomości <span class="_ _21"> </span>pomiędzy<span class="_ _1"></span> </div><div class="t m0 x2 h3 y1fd ff2 fs1 fc0 sc0 ls0 ws0">Hakamore Sp. z o.<span class="_ _1"></span>o. a JHM DEVELOP<span class="_ _1"></span>MENT S.A.<span class="_ _1"></span> </div><div class="t m0 x2 h3 y1fe ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y1ff ff3 fs1 fc0 sc0 ls0 ws0">Po <span class="_ _16"></span>dniu <span class="_ _16"> </span>bi<span class="_ _1"></span>lansowym <span class="_ _17"> </span>w <span class="_ _16"></span>wykonaniu <span class="_ _16"> </span>prz<span class="_ _1"></span>edwstępnej <span class="_ _17"> </span>umowy <span class="_ _16"></span>sprzedaży <span class="_ _17"> </span>został <span class="_ _16"> </span>podpisany <span class="_ _17"> </span>akt <span class="_ _16"></span>notarialny<span class="_ _1"></span> </div><div class="t m0 x2 h3 y200 ff3 fs1 fc0 sc0 ls0 ws0">przeniesienia <span class="_ _1a"> </span>własnośc<span class="_ _1"></span>i <span class="_ _1a"> </span>nieruchomości <span class="_ _1a"> </span>na <span class="_ _1a"> </span>rzecz <span class="_ _1a"> </span>JH<span class="_ _1"></span>M <span class="_ _1a"> </span>Development <span class="_ _1a"> </span>S.A.<span class="_ _8"></span><span class="ff2">, <span class="_ _1a"> </span>a <span class="_ _1a"> </span>tym <span class="_ _1a"> </span>samym <span class="_ _1a"> </span>ce<span class="_ _1"></span>l <span class="_ _1a"> </span>emisji </span></div><div class="t m0 x2 h3 y201 ff3 fs1 fc0 sc0 ls0 ws0">obligacji serii E zosta<span class="_ _1"></span>ł osiągnięty.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y202 ff2 fs1 fc0 sc0 ls0 ws0">  </div><div class="t m0 x2 h3 y492 ff3 fs1 fc0 sc0 ls0 ws0">Oprocentowanie <span class="_ _e"></span>obligacj<span class="_ _1"></span>i <span class="_ _8"></span>j<span class="_ _1"></span>est <span class="_ _e"></span>zmienne, <span class="_ _e"></span>oparte <span class="_ _e"></span>na <span class="_ _e"></span>sta<span class="_ _1"></span>wce <span class="_ _e"></span>WIBOR <span class="_ _e"></span>6M <span class="_ _e"></span>powięks<span class="_ _1"></span>zonej <span class="_ _e"></span>o <span class="_ _e"></span>mażę. <span class="_ _e"></span>Odsetki </div><div class="t m0 x2 h3 y7f6 ff3 fs1 fc0 sc0 ls0 ws0">będą p<span class="_ _1"></span>łatne <span class="_ _1"></span>w <span class="_ _1"></span>okresach <span class="_ _1"></span>półr<span class="_ _1"></span>ocznych. <span class="_ _1"></span>W <span class="_ _1"></span>dniach <span class="_ _1"></span>płatno<span class="_ _1"></span>ści <span class="_ _1"></span>odsetek <span class="_ _1"></span>przypadający<span class="_ _1"></span>ch na <span class="_ _1"></span>17<span class="_ _8"></span><span class="ff2"> <span class="_ _8"></span>grudnia <span class="_ _1"></span>2024<span class="_ _1"></span> </span></div><div class="t m0 x2 h3 y7f7 ff2 fs1 fc0 sc0 ls0 ws0">roku <span class="_ _1a"> </span>oraz<span class="_ _1"></span> <span class="_ _1a"> </span>17 <span class="_ _19"> </span>czerwca <span class="_ _19"> </span><span class="ls3">2025</span> <span class="_ _19"> </span>roku<span class="ff3">, <span class="_ _19"> </span>Emitent <span class="_ _1a"> </span>bę<span class="_ _1"></span>dzie <span class="_ _1a"> </span>z<span class="_ _1"></span>obowiązany <span class="_ _1a"> </span>d<span class="_ _1"></span>o <span class="_ _19"> </span>bezwarunkoweg<span class="_ _1"></span>o <span class="_ _1a"> </span>cz<span class="_ _1"></span>ęściowego </span></div><div class="t m0 x2 h3 y7f8 ff3 fs1 fc0 sc0 ls0 ws0">wykupu  każdorazowo  10%  łącznej  li<span class="_ _0"></span>czby  wyemitowanych  Obligacji.  Termin  ostatecznego  wykupu </div><div class="t m0 x2 h3 y7f9 ff3 fs1 fc0 sc0 ls0 ws0">określono na 17<span class="ff2"> <span class="_ _1"></span>grudnia 2025 r<span class="_ _1"></span>oku</span>. Zbywalność<span class="_ _1"></span> obligacj<span class="_ _1"></span>i nie podlega żadnym ograniczen<span class="_ _1"></span>iom<span class="_ _1"></span><span class="ff2">. </span></div><div class="t m0 x2 h3 y7fa ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y7fb ff2 fs1 fc0 sc0 ls0 ws0">. </div></div></div><div class="pi" ></div></div><div id="pf49" class="pf w6 h9" ><div class="pc pc49 w6 h9"><img class="bi x0 y0 w7 heb" alt="" 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class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y7fc ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">73<span class="ls0"> </span></div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y58 ff6 fs1 fc0 sc0 ls0 ws0">Zobowiązania z tytułu kre<span class="_ _1"></span>dytów i pożyczek MI<span class="_ _1"></span>RBUD S.A. na dzień 3<span class="_ _8"></span><span class="ff4">1.<span class="ls1">12</span>.2024 roku<span class="_ _1"></span> </span></div><div class="t m0 x1c h6 y788 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h6 y789 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y7fd w112 hec"><div class="t m0 x13 hd y7fe ff2 fs4 fc1 sc0 ls0 ws0">Nazwa jednostk<span class="_ _0"></span>i </div></div><div class="c x113 y7fd w113 hec"><div class="t m0 x59 hd y2e2 ff2 fs4 fc1 sc0 ls0 ws0">Podmiot </div><div class="t m0 x67 hd y2e3 ff3 fs4 fc1 sc0 ls0 ws0">zobowiązany<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x114 y7fd w114 hec"><div class="t m0 xc3 hd y2df ff2 fs4 fc1 sc0 ls0 ws0">Kwota kredytu, </div><div class="t m0 x7b hd y7fe ff3 fs4 fc1 sc0 ls0 ws0">pożyczki wg </div><div class="t m0 x83 hd y177 ff2 fs4 fc1 sc0 ls0 ws0">umowy </div></div><div class="c x115 y7fd w10e hec"><div class="t m0 x83 hd y7fe ff2 fs4 fc1 sc0 ls0 ws0">Waluta </div></div><div class="c x75 y7fd w115 hec"><div class="t m0 x7b hd y2df ff3 fs4 fc1 sc0 ls0 ws0">Kwota pozostała do<span class="_ _b"></span> </div><div class="t m0 xec hd y7fe ff3 fs4 fc1 sc0 ls0 ws0">spłaty <span class="ff2">- </span>część </div><div class="t m0 x81 hd y177 ff3 fs4 fc1 sc0 ls0 ws0">długoterminowa<span class="ff2"> </span></div></div><div class="c xdd y7fd w116 hec"><div class="t m0 x7b hd y2df ff3 fs4 fc1 sc0 ls0 ws0">Kwota pozostała do<span class="_ _b"></span> </div><div class="t m0 xec hd y7fe ff3 fs4 fc1 sc0 ls0 ws0">spłaty <span class="ff2">- </span>część </div><div class="t m0 x8d hd y177 ff3 fs4 fc1 sc0 ls0 ws0">krótkoterminowa<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x116 y7fd w117 hec"><div class="t m0 x71 hd y2e2 ff2 fs4 fc1 sc0 ls0 ws0">Warunki </div><div class="t m0 x4b hd y2e3 ff2 fs4 fc1 sc0 ls0 ws0">oprocentowan<span class="_ _0"></span>ia </div></div><div class="c x117 y7fd w118 hec"><div class="t m0 x58 hd y7fe ff3 fs4 fc1 sc0 ls0 ws0">Termin spłaty<span class="ff2"> </span></div></div><div class="c x118 y7fd w119 hec"><div class="t m0 x71 hd y7fe ff2 fs4 fc1 sc0 ls0 ws0">Zabezpieczenia<span class="_ _0"></span> </div></div><div class="c x27 y7ff w11a hed"><div class="t m0 x14 hd y21b ff2 fs4 fc0 sc0 ls0 ws0">PKO BP S.A. </div></div><div class="c x119 y7ff w11b hed"><div class="t m0 xdf hd y21b ff2 fs4 fc0 sc0 ls0 ws0">MIRBUD S.A<span class="_ _0"></span>. </div></div><div class="c x11a y7ff w11c hed"><div class="t m0 x59 hd y21b ff2 fs4 fc0 sc0 ls0 ws0">15 000 </div></div><div class="c x11b y7ff w11d hed"><div class="t m0 x65 hd y21b ff2 fs4 fc0 sc0 ls0 ws0">PLN </div></div><div class="c xeb y7ff w111 hed"><div class="t m0 x33 hd y21b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x11c y7ff w11e hed"><div class="t m0 xc0 hd y21b ff2 fs4 fc0 sc0 ls0 ws0">12 326 </div></div><div class="c x11d y7ff w11f hed"><div class="t m0 x59 hd ycf ff2 fs4 fc0 sc0 ls0 ws0">WIBOR </div><div class="t m0 x56 hd y1c6 ff3 fs4 fc0 sc0 ls0 ws0">1M+marża<span class="ff2"> </span></div></div><div class="c x11e y7ff w120 hed"><div class="t m0 x67 hd y21b ff2 fs4 fc0 sc0 ls0 ws0">28.01.2025<span class="fc5"> </span></div></div><div class="c x11f y7ff w121 hed"><div class="t m0 x58 hd ycf ff2 fs4 fc0 sc0 ls0 ws0">hipoteka kaucyjna<span class="_ _0"></span> na </div><div class="t m0 x56 hd y1c6 ff3 fs4 fc0 sc0 ls0 ws0">nieruchomościa<span class="_ _0"></span>ch<span class="ff2"> </span></div></div><div class="c x27 y800 w11a hee"><div class="t m0 x14 hd y606 ff2 fs4 fc0 sc0 ls0 ws0">MBANK S.A. </div></div><div class="c x119 y800 w11b hee"><div class="t m0 xdf hd y606 ff2 fs4 fc0 sc0 ls0 ws0">MIRBUD S.A<span class="_ _0"></span>. </div></div><div class="c x11a y800 w11c hee"><div class="t m0 x59 hd y606 ff2 fs4 fc0 sc0 ls0 ws0">15 200 </div></div><div class="c x11b y800 w11d hee"><div class="t m0 x65 hd y606 ff2 fs4 fc0 sc0 ls0 ws0">PLN </div></div><div class="c xeb y800 w111 hee"><div class="t m0 x33 hd y606 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x11c y800 w11e hee"><div class="t m0 xc0 hd y606 ff2 fs4 fc0 sc0 ls0 ws0">15 200 </div></div><div class="c x11d y800 w11f hee"><div class="t m0 x59 hd y801 ff2 fs4 fc0 sc0 ls0 ws0">WIBOR </div><div class="t m0 x56 hd y1c6 ff3 fs4 fc0 sc0 ls0 ws0">1M+marża<span class="ff2"> </span></div></div><div class="c x11e y800 w120 hee"><div class="t m0 x67 hd y606 ff2 fs4 fc0 sc0 ls0 ws0">27.06.2025 </div></div><div class="c x11f y800 w121 hee"><div class="t m0 x89 hd y801 ff3 fs4 fc0 sc0 ls0 ws0">cesja wierzyte<span class="_ _0"></span>lności </div><div class="t m0 xec hd y1c6 ff2 fs4 fc0 sc0 ls0 ws0">gospodarczej </div></div><div class="c x27 y802 w11a he8"><div class="t m0 x14 hd y4ee ff2 fs4 fc0 sc0 ls0 ws0">PEKAO S.A. </div></div><div class="c x119 y802 w11b he8"><div class="t m0 xdf hd y4ee ff2 fs4 fc0 sc0 ls0 ws0">MIRBUD S.A<span class="_ _0"></span>. </div></div><div class="c x11a y802 w11c he8"><div class="t m0 x59 hd y4ee ff2 fs4 fc0 sc0 ls0 ws0">16 000 </div></div><div class="c x11b y802 w11d he8"><div class="t m0 x65 hd y4ee ff2 fs4 fc0 sc0 ls0 ws0">PLN </div></div><div class="c xeb y802 w111 he8"><div class="t m0 x33 hd y4ee ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x11c y802 w11e he8"><div class="t m0 xc0 hd y4ee ff2 fs4 fc0 sc0 ls0 ws0">16 000 </div></div><div class="c x11d y802 w11f he8"><div class="t m0 x59 hd ycf ff2 fs4 fc0 sc0 ls0 ws0">WIBOR </div><div class="t m0 x56 hd y99 ff3 fs4 fc0 sc0 ls0 ws0">1M+marża<span class="ff2"> </span></div></div><div class="c x11e y802 w120 he8"><div class="t m0 x67 hd y4ee ff2 fs4 fc0 sc0 ls0 ws0">31.10.2025 </div></div><div class="c x11f y802 w121 he8"><div class="t m0 x89 hd ycf ff3 fs4 fc0 sc0 ls0 ws0">cesja wierzyte<span class="_ _0"></span>lności </div><div class="t m0 xec hd y99 ff2 fs4 fc0 sc0 ls0 ws0">gospodarczej </div></div><div class="c x27 y803 w11a hed"><div class="t m0 x14 hd ycf ff2 fs4 fc0 sc0 ls0 ws0">Agencja <span class="ff3">Rozwoju <span class="_ _0"></span>Przemysłu </span></div><div class="t m0 x14 hd y1c6 ff2 fs4 fc0 sc0 ls0 ws0">S.A. </div></div><div class="c x119 y803 w11b hed"><div class="t m0 xdf hd y21b ff2 fs4 fc0 sc0 ls0 ws0">MIRBUD S.A<span class="_ _0"></span>. </div></div><div class="c x11a y803 w11c hed"><div class="t m0 x59 hd y21b ff2 fs4 fc0 sc0 ls0 ws0">60 000 </div></div><div class="c x11b y803 w11d hed"><div class="t m0 x65 hd y21b ff2 fs4 fc0 sc0 ls0 ws0">PLN </div></div><div class="c xeb y803 w111 hed"><div class="t m0 x33 hd y21b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x11c y803 w11e hed"><div class="t m0 xc0 hd y21b ff2 fs4 fc0 sc0 ls0 ws0">10 200 </div></div><div class="c x11d y803 w11f hed"><div class="t m0 x59 hd ycf ff2 fs4 fc0 sc0 ls0 ws0">WIBOR </div><div class="t m0 x56 hd y1c6 ff3 fs4 fc0 sc0 ls0 ws0">1M+marża<span class="ff2"> </span></div></div><div class="c x11e y803 w120 hed"><div class="t m0 x67 hd y21b ff2 fs4 fc0 sc0 ls0 ws0">29.12.2025 </div></div><div class="c x11f y803 w121 hed"><div class="t m0 x5f hd ycf ff2 fs4 fc0 sc0 ls0 ws0">hipoteki na </div><div class="t m0 x56 hd y1c6 ff3 fs4 fc0 sc0 ls0 ws0">nieruchomościa<span class="_ _0"></span>ch<span class="ff2"> </span></div></div><div class="c x27 y804 w11a he8"><div class="t m0 x14 hd y4ee ff3 fs4 fc0 sc0 ls0 ws0">BOŚ S.A.<span class="ff2"> </span></div></div><div class="c x119 y804 w11b he8"><div class="t m0 xdf hd y4ee ff2 fs4 fc0 sc0 ls0 ws0">MIRBUD S.A<span class="_ _0"></span>. </div></div><div class="c x11a y804 w11c he8"><div class="t m0 x59 hd y4ee ff2 fs4 fc0 sc0 ls0 ws0">20 000 </div></div><div class="c x11b y804 w11d he8"><div class="t m0 x65 hd y4ee ff2 fs4 fc0 sc0 ls0 ws0">PLN </div></div><div class="c xeb y804 w111 he8"><div class="t m0 x33 hd y4ee ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x11c y804 w11e he8"><div class="t m0 xc0 hd y4ee ff2 fs4 fc0 sc0 ls0 ws0">13 767 </div></div><div class="c x11d y804 w11f he8"><div class="t m0 x59 hd ycf ff2 fs4 fc0 sc0 ls0 ws0">WIBOR </div><div class="t m0 x56 hd y1c6 ff3 fs4 fc0 sc0 ls0 ws0">1M+marża<span class="ff2"> </span></div></div><div class="c x11e y804 w120 he8"><div class="t m0 x67 hd y4ee ff2 fs4 fc0 sc0 ls0 ws0">03.08.2025 </div></div><div class="c x11f y804 w121 he8"><div class="t m0 x8d hd ycf ff2 fs4 fc0 sc0 ls0 ws0">gwarancja BGK,<span class="_ _0"></span> </div><div class="t m0 x56 hd y1c6 ff2 fs4 fc0 sc0 ls0 ws0">zastaw rejestrow<span class="_ _0"></span>y </div></div><div class="c x27 y805 w11a hed"><div class="t m0 x14 hd y21b ff3 fs4 fc0 sc0 ls0 ws0">BOŚ S.A.<span class="ff2"> </span></div></div><div class="c x119 y805 w11b hed"><div class="t m0 xdf hd y21b ff2 fs4 fc0 sc0 ls0 ws0">MIRBUD S.A<span class="_ _0"></span>. </div></div><div class="c x11a y805 w11c hed"><div class="t m0 x59 hd y21b ff2 fs4 fc0 sc0 ls0 ws0">35 000 </div></div><div class="c x11b y805 w11d hed"><div class="t m0 x65 hd y21b ff2 fs4 fc0 sc0 ls0 ws0">PLN </div></div><div class="c xeb y805 w111 hed"><div class="t m0 xc0 hd y21b ff2 fs4 fc0 sc0 ls0 ws0">28 820 </div></div><div class="c x11c y805 w11e hed"><div class="t m0 x33 hd y21b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x11d y805 w11f hed"><div class="t m0 x59 hd y21a ff2 fs4 fc0 sc0 ls0 ws0">WIBOR </div><div class="t m0 x56 hd y1c6 ff3 fs4 fc0 sc0 ls0 ws0">1M+marża<span class="ff2"> </span></div></div><div class="c x11e y805 w120 hed"><div class="t m0 x67 hd y21b ff2 fs4 fc0 sc0 ls0 ws0">04.10.2026 </div></div><div class="c x11f y805 w121 hed"><div class="t m0 x89 hd y21a ff3 fs4 fc0 sc0 ls0 ws0">cesja wierzyte<span class="_ _0"></span>lności </div><div class="t m0 x14 hd y1c6 ff2 fs4 fc0 sc0 ls0 ws0">gospodarczej, hipo<span class="_ _0"></span>teka </div></div><div class="c x27 y250 w11a hd5"><div class="t m0 x14 hd y806 ff3 fs4 fc0 sc0 ls0 ws0">BOŚ S.A.<span class="ff2"> </span></div></div><div class="c x113 y250 w113 hd5"><div class="t m0 x89 hd y806 ff2 fs4 fc0 sc0 ls0 ws0">MIRBUD S.A<span class="_ _0"></span>. </div></div><div class="c x114 y250 w114 hd5"><div class="t m0 x83 hd y806 ff2 fs4 fc0 sc0 ls0 ws0">15 200 </div></div><div class="c x115 y250 w10e hd5"><div class="t m0 x32 hd y806 ff2 fs4 fc0 sc0 ls0 ws0">PLN </div></div><div class="c xeb y250 w111 hd5"><div class="t m0 xc0 hd y806 ff2 fs4 fc0 sc0 ls0 ws0">15 053 </div></div><div class="c x11c y250 w11e hd5"><div class="t m0 x33 hd y806 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x11d y250 w11f hd5"><div class="t m0 x59 hd y807 ff2 fs4 fc0 sc0 ls0 ws0">WIBOR </div><div class="t m0 x56 hd y225 ff3 fs4 fc0 sc0 ls0 ws0">1M+marża<span class="ff2"> </span></div></div><div class="c x117 y250 w118 hd5"><div class="t m0 x60 hd y806 ff2 fs4 fc0 sc0 ls0 ws0">30.07.2033 </div></div><div class="c x118 y250 w119 hd5"><div class="t m0 x7b hd y807 ff3 fs4 fc0 sc0 ls0 ws0">cesja wierzyte<span class="_ _0"></span>lności </div><div class="t m0 x4b hd y225 ff2 fs4 fc0 sc0 ls0 ws0">gospodarczej, hipo<span class="_ _0"></span>teka </div></div><div class="c x27 y40 w11a hef"><div class="t m0 x14 h31 y63 ff6 fs4 fc0 sc0 ls0 ws0">Razem kredyty i<span class="_ _0"></span> pożyczki<span class="ff4"> </span></div></div><div class="c x113 y40 w113 hef"><div class="t m0 x4b hf0 y808 ff4 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x114 y40 w114 hef"><div class="t m0 x4b hf0 y808 ff4 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x115 y40 w10e hef"><div class="t m0 x4b hf0 y808 ff4 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xeb y40 w111 hef"><div class="t m0 xc0 h31 y63 ff4 fs4 fc0 sc0 ls0 ws0">43 873 </div></div><div class="c x11c y40 w11e hef"><div class="t m0 xc0 h31 y63 ff4 fs4 fc0 sc0 ls0 ws0">67 493 </div></div><div class="c x11d y40 w11f hef"><div class="t m0 x71 h31 y63 ff4 fs4 fc0 sc0 ls0 ws0">111 366 </div></div><div class="c x117 y40 w118 hef"><div class="t m0 x4b hf0 y808 ff4 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x118 y40 w119 hef"><div class="t m0 x4b h80 y808 ff2 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y1 w8 h9"><div class="t m0 x1c h6 y809 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h6 y7de ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h6 y80a ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c hb ya9 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y493 ff3 fs1 fc0 sc0 ls0 ws0">Na <span class="_ _17"> </span>dzień<span class="_ _1"></span> <span class="_ _17"> </span>3<span class="ff2">1<span class="_ _1"></span> <span class="_ _17"> </span>grudnia <span class="_ _1a"> </span><span class="ls3">202</span>4<span class="_ _1"></span> <span class="_ _17"> </span>roku <span class="_ _1a"> </span></span>wartość <span class="_ _17"> </span>kr<span class="_ _1"></span>edytów <span class="_ _17"> </span>i <span class="_ _1a"> </span>pożyczek <span class="_ _1a"> </span>została <span class="_ _17"> </span>wyceniona <span class="_ _1a"> </span>przez <span class="_ _1a"> </span>Spółkę <span class="_ _17"> </span>MIR<span class="_ _1"></span>BU<span class="ff2">D <span class="_ _1a"> </span>S.A. <span class="_ _17"> </span></span>według <span class="_ _1a"> </span>zamortyzowanego <span class="_ _1a"> </span>kosztu. <span class="_ _17"> </span>W <span class="_ _1a"> </span>wyniku </div><div class="t m0 x2 h3 y80b ff3 fs1 fc0 sc0 ls0 ws0">przeprowadzonej wyc<span class="_ _1"></span>eny wartość z<span class="_ _1"></span>obowiązania z tytułu k<span class="_ _1"></span>redytów i pożyc<span class="_ _1"></span>zek uległa z<span class="_ _1"></span>większ<span class="_ _1"></span>eniu<span class="ff2"> </span>o kwotę <span class="_ _1"></span><span class="ff2">2.<span class="ls1">328</span> tys. PLN. </span></div><div class="t m0 x2 hb y80c ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _13"> </span><span class="ff4"> </span></div></div></div><div class="pi" ></div></div><div id="pf4a" class="pf w6 h9" ><div class="pc pc4a w6 h9"><img class="bi x0 y0 w7 heb" alt="" 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ehk6dL02Nt7+fUOGIrLmzy0yi88sd7PW2sam+jtH1GpZAihQb3pzb3newcMv/j+k+tXLkYICYKQnR6rHxl76bUTmWnR6Yui5p8yK+TSJSlRu7bmIITGLbawIJ839p5//YPzwYFeqYkRI0bzm/vOl1W3/eHnz+3akuNOjsbNNv3I2DsfXshIi16/Mi01KUIuk9Q0dOXnJLvDqbqmXpvdZRy1NLb0rshOdN809g8abHZnVLi/THY9NR4YNDW19W1cnd7Q3HumqGYynJr8FG9ek3GyoGr7hqw1K1Jn7GaiUStWZCetyUuZbeuMYxOlV1sMxvEffmPX0vQ4h8PV2at3TAnsGJp2bztCqLN36H//cLCwuG7r+uudR1ISw7dtyPL2VGekRr3ww9eKShvyshMnw6m2riG9YSx3aQJCqKy69eFty909wtQqWWxUYGunTj8y5uej5Xmhf9BQU9/p5an6+HzV809scG9LS8eATm9anZvijjneO1hUXt22e0feQw8s8/PRIoSWZca/ue/86cJqL091TGRgZJh/ZJj/9fhj1LLv6GWpVPzYzjwfL7VuyETTVJC/1+S2pCWH/+6Vo69/cD4s2HfD6nTFjX1eWFzn66VZm5fa0T3U2aNPXxQ1dXdFhPopFdJThVVLUqMSYkLmc/4sTo58cHP21JvqGUWF+29esyQ8xG/uyTQqeWpi+AeHLq1YluQOg2Z0qrA6OSFUJhVX13UNDo9OhlNuCTHBFqvjdGF1TGRgwK1hpXnCXlbVeq2x+39/8OSuLTkcx/cPGt1xmyAIR06Xv3Pgwlc+t+mZ3Wv8fLXuTogTVvtvXj5y8PiVz+9ZmxQX6uuj6ewZ0o+MRYb6u6OfgSEjpnBrx0BL+0BcdJD7stA3YIiOCPDyVA8Nj7o/ZZOHZjbHTpe/vb9g/crFT+9eFRnm745ghg1jTW39fj43tyIk0PuBdRlB/p79OsPouPXIqbKNq9JjIu6iM0t4iO+mNUsiQv1yMuP1I2PnL13LWhyzPDOhqKS+uKL5ytWWyHD/ju6hwuJ6pUK2aXW6XD7zzzwcx1XXd/38dwcWJYS98NyW0CCfyf/fL5TU+/posxbHlFa1tnQMxEYGTn7qEULBAV5rV6QuXhQ1bBjnBeHYmYqk+NCkuJtdnJQK2fKsBISQi+VKKpp/98rRzLTo23dgweVrgf4ekaHxJRXNLZ26yPCAyU5AMxoaHj12pqK6rvPJXSsf2Z7rvi6Nm61EQD/73f6czPg9O1cE+HrERQVeudo6mdo0NPfqhkwKhbS0qnVFdqI7nGpp7x82jucuTQgO8Bo3WxFCUWH+W9dnuj+5dyU1KaK+uefsxZolKZFTP0fHz1UqlVL/ORtUKmSLF0Xu2prDslxYiG9xRdPB41eef2L99YsbQ0/ut7Tk8NMXagpL6vNzkufeS1PJZZK0pAh3C5YJe3io32vvn331vbOhgT7pKVHwJQEAAMB9B9KB+4Y7V7rHRghCBJHZ8y9aLpN+gus825IIQTwvzNapCoD5GLfYrDYHIcQdtkaG+aUlR3h53JIi1TR07T18KSoi4NnH1oYEeiOEjKPmQx+XRYf7P/XIzWQKIfTsnrVhwT4fHLpkmbg+CkMmk+zYmG2ZsJ8pqtFNGTrhZrM7rTanIBCBJwghT60yLTkiKszf4WSb2/qLy5vXrUh1J1MIIYqiQoN9vvXFbd19wx+fu+pc6JmvUclX5izatGZJW6eu4FIdQkhvGPvwWEne0gR3MuW+UGg1iq88sxlT+NDJUpvNER8dFBcV2N45OLlpzW39EaG+/j4ezW39uiGT+8amq1cvl0nc3c3cu7euqcdidezZmbc0PaaqtqO9e3DaFWn7xiytWvHq++esNufCtsjpZN3j/tz9bqRScWJsyGy3VWvyUqUScW1Dt/3W7mYIofBQP08PpcXqsDtvPlGhua1/wmp/dHtuWlJEa4eurqnH/bqHRrk0PdY0anH3n+I4rrahy+5wPbg5u6auc1Bvct/3Xq3tEDFM5uIYtUpR39xzpbIlPiZ47YrUyfvbIH/PNXkpHhplSWVz55ShWAih9u6h/UeL3dnZjNsSHRH4wnNbWY4/fKrMcmPko3HUXFLeHBcV+PDWHImEqa7rHLr1xIsK989IjersGT57sfaf8qHz8lRvWZfZN2g8ePzKbNO0d+muXuvIz07avT13dNxS19w7dWgnQigjNTo2KrCsqvXqlJFWk+eDcdTizljdd+/hIb6rli9CCPG88Lf3zvp4q599bI3/jWQKIbTzgWXJ8aHnLtX29o94eagWJYSPWWxDw9efSNurMyCEk+NCjaOWhpbrJ4Bp3KIfGVuWETf/DR8xjr91oNBDq3x4W058dPBk5yBfb23+suT46KDbZ1Gr5GHBPizLj5mtC9vbgf6e8THBprGJEaPZ11uzYdVijVpxqbyxu09fWdve0NK7YWXaooSw2Wa32pw/++1+jPF3v/ZQfEzw1F+eThVWpy+K3LNzhUTMlFe3D8/0AF+EkK+3JiEmmBAy2R3vrnx8viozLXrPgysYmiqvajWYzNMmsEzYj52pOFtUcz197hkqLm8KC/HdtXX5ZDcrjVqxbUNmZLj/K2+fdl9LN6/NaGkfGNSPuj+nNQ3dvt6alMTwxpZe09jE9WC6c1CtlMdGBk0OMFwwP2/NiqWJZ4tqOnv0LHv90l3f3Ftd17k8K8E9ZvOORCLGx0vj56N1n94zXhDUKrlpbEIQFlj0U6WU5S1N3L5xaWeP/syNXQoAAABAOAX+dbEs52I5gcw8dk8iEXlqlfOvSs7z/GzF0wkhFKYYhqKomdtzONnR8Qk4ImDBkuNDFTLp+4cuvvL26Y7uodsnqG3oeu+jIo1K/sUnN7iHKblv2Nq6dJlpMdMKiHhqlQmxwXVNPc4p6UZWWnT2krhzF2vLqlqmBSKRYX4xEQGlV1t+/edDU0u0OBzOnv5hp4tdtuSWW1+KohJjQzy0yur6To5beCyrUcuT4kJVKllFTbuL5QaHTAajOS8rYdpkIUHeoUE+tQ3dThenUSuWpEa3dw+ZLXaEUL/O0DswkhwfmpkWZRy1DA6PIoS6evXN7QNB/p5JN0rADA6ZrjV1B/t7Ll4UlZUeO6gfnbqZ7nDK31f76I7c0qstZ4tqZhwUc+eww0OVEBsyYrL84dXj7x4susMFh+MJIjRN3d71s6SyubtvODjAy9tD5X5lYNBY29All0ryspPiooKcTra44npNLrVS5u68VtPQhRBiOb66rjM6ImDnpqVWu7O2sYvjeITQhSv1Qf6ekSG+UomosbVv1GxdkhIVeGtVmiB/zyB/T93QaFfvzSJEA0PGI6fKxsatX3xqw7SeQVPFRQelJkVcudpqvbHrqus6h0bGYqOCcjLjw0N8a+q72rp0U2dRyKVLUqNDg7zPXaytbej6x3/opBJRUlzI0sUxh0+VVdV1zDhNQXGdWMTERAauzkuRSSUlFc1Dw2NTJ/D2VOdkxCGMzlyo6Z5SvAkhpJBLYiICxWLRa++fe/EvR279PwWVV7UuTY/z9lRTU36n0ajkMZEBvQMGdwaUkhCGEOrpH7baHDciV/HyrASaptu7hxBCplFLXWM3IWRJ6l10LWluH2hs7c9Ii55aIW5uOr2ptLJFqZBGhfsveIcLvIAxdp/xS9Njc7MSevqGD50su1TW4KlVPvTAMqVCNuOM5gnbb/96tKd/+Pvf2JW1OGbqL1u1jV1NrX1LUqIWL4qMDg+oquu4fbDhzRUQCCFoAT+M1dR3NrX2Z6ZFpyVHREcElNe06/S3LKW1U/fuwQv1zb2TPxKMmMzGsYmE2OBpO1kqFSfFhbZ26IYNYzSN1+alWG2Oyc9pVV1HXHRQTkbciNHcrzM6XezY+ERNY5efjyY40OsTOe2ffWztiGH8clnjhO16Uc4jp8tEIjozNdrLUzWfFqw2R2NrX9+AISF25v6GFTVtBpM5PiZIdA+lG1RKWVJcqKeHqvRqC3xDAAAAcD+CYX2fcjwvCFMCpLHxiXGzlZ/pWX0UhTVquY+Xeo6f7TieZ3lucoLB4dHJHxJvj6cYhlLIpGKx6PZuDgghi9XR23/ztoQIxOXiWI6HQwbmKTM1+oXntry9v+D1D85da+penhmfvyx5as3vj89flUnFzz+5YcmNnjguljOYzE4X6+87w1iMQH8vm9059WmVGrXiqUdWfevHr5+9UDOtcG9okM+eB1dY7c6zRbUNrX2Vte1LUqNW5SxyONlho1ksFvnMdBMbGuyz4E5Gk+QysVIhGzGOOxyu/kGjSETPOFYlJNC7vKbNvTU5mfEfHLpU19wdFxVY39Jrd7iiIwIjw/zfO1jkrqfb3j1kMFlSEyO8b3Q969WNtHbqHnpgmUwqjg4P8PHWnCqoem7PumlLeXjr8tMXal5+6+SK7MTb10E/MvbOgcLL5Y0IIZlUvGr5osy0mKkTeGiVG1el6/SjZ4tqfvXSR919+ogQv8cfyp9xw9/cV0DT9LKMuMkOnmcv1o4Yx+UySWNrf1JcyLYNWZOlZOqbewaGjMuWxHl7qoMCvYIDvaqudeiGTIH+niIRExzgFRMZWHSl4ZvPb3OxXOW1juWZ8alJEREhvlXXOjeuSrdY7ZU17cuz4t03/yNGs8Ph8vXWTuuI4alVeXgoWZZzuq5nmpYJ+8XShgsl9Q+szZgWUM50ynmeLqzmblz3Corrfbw14SG+3p7qlMTw9w9ebGjtW5IaLZ8y5ComMnBNHvv6B+cOnSz99o0KVnP4+HzV4PCoexhpRkr0imVJk5XCb703bv/93467K5SHBHjnZSfOVlbZy0O1Z+eK//z5W2/sLfjtT5+dYYnnrqYkhmnUikA/z+T40IqatoEhY2zULa1lLY7p6Ru+VNp4qaxxZU7ylHNbkr0k9guPrz16uvw3fz40YbWrlbJvfnG7IAgjxnGzxTa1cNIkX2+NwAscJyCEFi+K9PFUN7b09Q8aEUI9fcN+3to1eSn9g8aO7iGzxTaoH61p6A7w84wOv7lKo+MTP31x72Tq+vyT6329NFMXZDCOsywXFuyjlMvcUcKVyhb37yueWmV+TnJKQrh7yoaW3t+9ckSllBmMFpvd9bXPb5n2BID5q2vqqahtDwvyDg32dp9seUsT6pq6395fqNUotq7LnO0YOZ2usqrWEcP4jk1LN9zovznp+JlKPx9tVLi/VCrOWhxTXd/V0Nq7KCFUpZRPm7K9a7C4okkul6Qm3fUmHD1dHujvERUeIJWIly6J/es7Zxpb+hJjQlRKWU/f8IhxnKEpTw/VquWLshZfvyZMTDhsdufU0lTXv6cydICvlhBiGpvw8dK4P6eFxXUb8hdbrPam1v5dW3Pys5NOnLva0tG/LCOub8DQ0TWUtThmashVWdv+4suHFQopQigy1G9dfpr/7MHxNFmLY9KSIwsu1+3cvMxDo+zXGS6VNi5JiZ682szGNGb5+NzVYcOYze4c1I+uzEnevnHp5LsuF3fkVLk7n62p75JKROtXpE39sC8oPhZr1Qq9YRy+IQAAALgfQc+pT7nR8QmX62ZPkD6dQT8yLsxUB0ouk4YGeXtqVYTMOhrPOGrp7NG7Z+/uHS4ub7LaZn66HyFIIma8PFRKhQzNVH993GytaegyjV3v4s6yXGunjuMJHDIwTxq14old+d994aHHduQZTJaX3zr95v6CyZ4mhBC1Sq7VKDt7hrpvjEnhOH5sfNYhNjPWYsvJiM/PSaqu77xS2TI5LM5teVbC97++68vPbAzy89x35PLv/3r8YmkDzwtz9CHCGH8i287QlFwu4QXBOteybv49IyXa31dbVtVqNJlb2gd8vTURoX4ZqVEyqaSlvX/YMN43MMLQ1OToJNOY5Vpjj83mdI+w8/JQ52Un1jZ2N7f1T1tKZJj/04+sqmvsOX2hesLquO06QFws53CwDgfrcLIzxuLREQHffH7rv395x8qc5LNFNb946aN9Ry5Pvsty/K//fMj95+q1juceX5uTefPxVRzLO51sT99IfXNPgJ9HamK4uxeG1ea41tjDsnxCbAhCKDLUPzMturNnqLym7cbJI1+SElXf1NPdNzxiMLe069asSPXx0uRkxhcW17lcXGNrn8FkzslM0KjkCCGb3TnjyiOEpz1foqN78NjpCl9vzWwR2zRKpdTdL2ZgyFhR3RYTEeAu2780PVallFXXdQ0MGm857VXy3KUJiXEhBcV1V6+137F9juMcTtZ9CFiOn+3yzvO803V9MifL8bOPLZJJJVnpsWtyU04WVN3eQaOpta+2oTt9UZRaKUMIrcxJtjtc1xq7x27tJxvo57k6L1WllJ27WNvedctwUX9fj8/vWffdrz2058EVFTXtP//dgZdeP0EQun1Q2NSjMPm3iFC/mIiAPp2ht3+kT2dgOT4uOigzLSY2MqCrV9/SPmActegN46lJEe4kbvI/rOtnqYN1OFgy6+ZfXxB3Y3ddvdbx5r6Cq7UdU/ak4HCyQ/rRa41dFIVXLkvyuLWT5p0zqeaev7575td/PvSLlz6iKLznwRWTg21TkyIWJYT16QweGuXG1elzfbfDVHREQJ/OWNfUPfWgm8YsBcV1aUkR7ic/rM5L0ajlpVdb3cN73Vo7dW8fuPDrPx/65Z8+6tcZP7d7dU5G/F1tgmnUcv5y3ZKU66fB2rxUlVJ2pbJlaHi0d2CksKSuu284Msx/97bc7CWxNz/sLGef7YJ243KGMXZ/Tgsu1blYrrG1z+FklyyKykiLjgzzq2/uNZosrZ06jHFCTLCXh2racXEfXxfLCeTuvmxsXZfZ0qGrqe+02Z0llS12u3N5ZnyA3x3iLUIQy3EOBzswaKqs7YgI9Zsaxbo32b1K8dHBnh6qU4XVC+uCOhVNUwo5PG0GAADAfQl6Tn3K1TX39uuM/r4eYhFjMJnLqtq6+oZn/FLm5aFKjA2RyyVzlDwwjU68/9FFp4tlGPpCickLZwAAIABJREFUcf2l0sbZvkoSQqQSsVat9NQqp91cuU1Y7eXVbacLqzesXMwwdGNr36GTZbNXqQJgZqtzU1bnppRVtb781qnThdVRYf7u2sO+3tp1+SkcJxw/W+Htqf7K5zarlTKGprQahUwqnjFU1Q0Zfb01tz8T4OEty2vqu84W1dzeTyE2MjA2MrBPZ3j/o6L9R0ve2l/4g6/v8tQqeZ6f8R6jt39kxbKke4yo7A6Xze6MiQiUiEX+PlpeEGbsjdWnM/p6X+/94eWpiosO6uzRj1lsja19YcE+gX4ePt6a4ACvlo6Bytq27l69VqOIuxFOdfXqL5c1mcYmThdWV1S32e2uoeFRs9l25HR5fMz0YSmb1y45cKz4r++e+d7XHpqW4LiDhjkKorv5eGl2b8/dtDr9VGHVH149/puXj+QuTXA/w44Q0q+7fgH58jObHtm2fGrPgk1r0p/ZvdrucP3Xi/vOXazNSI3e6OuBEOrpH6lt7O7q1btvgxFCnT36/kHjpdLGHRuXIoSUCll6SuSr7525VN6okEowRvnZSQihrPTYvUcud/cPV9a2a9TyxckR7q4WnlqlWMxYrHani51a+t00ZjGNWeRyibs7ksFoPnfpWkf30Nee25IQE3zHQzk4POrnoxWJGIRQcXlzT/+IQiHZe/iyUiEdM1vHzNbquo62zsFpJ15YsO/6/LSGlv73PrqYeqPDzmy2bch6ds/aOxZEz14S9+0vbb9jQXQ3tUq2a2tO0ZX6375y9NlH10x96/DJUovVXtPQ5XCyIhHd2z/icLAXrzTk5ySn3ZrRLEoIy8tOPHyy3P3Yx6lUStn6lYvzlyVV1LT//P8O/PTFvatzF3lolSqlbMJqvz1fGzGOK5UyieT6cYmJDCyratXpTRwnyKSS+OggT60yItT/bFFtZW27RqOw2ZyZi6OntuCpVf7vD56cY5O9PFUiEd07MGK1O7QaxbIl8cuWxCOE3j1Y9Op7Zx1TxgKnJIZ/74VdYhH93sGi9w4WHTtb8fUvbJ2j5QmrXS6XTr0m2GzOIf2ozeb09lBt35iVvSRu8pz39lQnxoaGB/vGRAZOJla3k0jEOZnxeUsTvv8/77748uEXf/Ksp4fKvYjKmo7WDp1cKn7v4EV3N8Bxs7Wkorl3wBB3o8K93e7Sj4wJApFLJet3pj28dfndXqMqatraOnUalfydD4vcQYnZYr9c3vjojtyQQG9PrUoz09Nd/j979xlmx1kYevyd0/v23ntvWq1WvUuWbcmSca9gwECAYCDh5iaEhJtw70NCKAkQOrZxMC7gbtmqVu/SFq2270rbez9bTpu5H460ltayPQInk9j/3wc/j6Szc87MnLM+739m3rFZzU67dXbW+47AGhgcGnc6rMGeKEliyaLsZ18+0tkzdKa6NTkxKiczwWI2Feen7tx7dmhkorGtJzLclZEWd/XvispF2V//8l1/xIToQRtWF//7E2+8vvdMVnr87oNVyYlRmWlx7/uxighzbt9S+Wcf33K+seNvv/30CztP3LppccaV2yaYTIY7ty3/+N3rg3/886//4js/fmlZec7qZQXXXdqcx+vz+U1Gg9H4rl/d5zzeKffsgquPAQAgTuG/harz7S++cWLSPeOwWWouXHp19+mrD5DO0+uk5ITIRUXpet3liaIC1zuJSRHiDzuP17d0SUJqudg35Z59t+PwiiKMBn1acnRifERdY+c7HybLSuulgZ/8Zldf/6jFajp+pvngtTPaAOpVLspu7xiob+4aGnn79Iqk+KiK0syunuEX3ziRk5lw+81LTSZjYnxkQmz4+fqOBUvo6R9pbO5esSTXall4zHlxaeaGVSUv7jzhnp67bnJKio+8eX151fmLXb3DFrMpNzNRUZSG5u6rb5Quy3JVXfvI2NSaZQXvMbR4XzOznvaOgZHRqa0b421Wc1Z6vMNmOd/YueBhze29Hd2D925fabFcHrFXlmWdrm5pbOlubu/bsWVJVERIqMuekRrbcqnvyMmGkXF3VlpcQlyEEMLj9TW39XX2DKYlR3d0D3V0Dwkh9DpdQlzEvkM1n/v4lgU3k4qNCnvs0W2f/PIPj5xscL/LqZTqkodt3fKihuauJ5470NM/6sq0CSFMRsO/fuvT7/2DSfGR27cs+cfvPXf8dOOioozoyJC6xs7egbGYqNDxiZmqiYtCiDmPLzkh6tz59q7e4aT4SKvFlJeZGB0ZevJsc2SYMzcrMTY6TFGU5RW5Br3u+JmmY6cbK0qy5if0yctKDHXZm1p7hkcmg1spqKN7sLd/LD0lJiM11uPxnaxq3n2gurwkI3hr+ffWOzBae+HSoqL0YFXZe7gm1GUzG40tV84kSogNb27vrWvqWHXtJZM2q3l5Rd658xd37j2j+4DOxbshZpOxtCDtjq3L//lHL85fkxXMHHsO1eRmJszMeuqaLr8nU5KiWy72tbb3Lah1UeGu9SuLT1W1HjlZf93Lo8xm06LijIfuWnvyXPOFpq7tWyrzspOqzrcvCKCDwxNNbT15WYnzt9TMy04yGg3N7X2zsx6DXhe8E0JcTJjLYT1V1ZyZHu9yWgtzkm9olXMzk5ITok5VtQwOTyTEvv9MRlERIetWFB0707T7QPXttywN3ikvLMTe2NIzMTl99a0YevpGs9LiDEb9goySlnz9UGi1mMLDnO97aozVYrpt85K2S33f+9mrZUUZn3/kluBkRjv3nYkIczgd1vm3WXpK7MlzzXWNHfO7sqQg9Wuf31FW9Mff7u3VPWciI1xOh7W5vfdKMYw7cbb5QlPn4pLMrPT4PQdrFtxgQQgRHRUaEx12sXPAPT07/9HzBwKDw5ONrT2LijNir9wVccWSPJfTduxM09EzjQU5ScFbDRbkJD/z4uHm9t66+o6kxKj3Pa3phmSlxa9amn/8TNPug9VVdRc/cfe6hNgbCECpidH33Lb82z964fevHvurL37suo/ZcXPlsy8dOXe+raIsKyzUYTDox8bdXq9PXLmUeHx82h8IxEaFhrquf+Pm2Tnvpc6B/sGxje93PAAAAOIUNDA27v7Nc28dP9NoMhkvdgz2D435rzevU3iYc+mi7KK8lICsRIa5LGbju82MMzvrPVfbPv9HnU533YsEhRABWUlLiS3KSz56qnFy6jrXUs3NeU+caTpff8lsMoyOTysKp03hBhw+UR8aas9MjbVazBNT0129Qw67ZcH80wU5yZ/7+E3f/O6zP39qd25mYl5WYnioY+Pq0p8/teuV3adu27xECKEoyqR79udP7e4fGvvaF3bYr3d3p5vXLzpV1VJbf3H+qsDmtt7R8anMtLjIcJfX6+sfHBsZm0pNio6PDc+ajMvJSty572zlouzKRdlCiEBAbmnv/fYPX8jJiF+/sshk+iN/8U65Z0+cbdp7qCY9JWb9yiIhRHioY/Wygr2HavYdrg2eoKQoSv/Q+L/94lWT0XDTukW2K61t9dKCnzy563cvHR4bd2elxwXPQcjNSth9qPqtY3VJ8ZEFOcnBS9gGhyeq6trDQhzf/vrD89PlDA5P/OsvX33qubcamrveeTe9LesWVS7K3nWg6j2umryugaHxtkv9CXHhKYnRQgj3zFxTW29sVEhS3I3NZLysPKcoL+Xo6cZVSwuWlGXV1F+yWoyPPbp185qy+d+ETzy3/xdP7T5ysv6+21cLIZxO2/KK3KOnGqIjQ5YuyhZCSJJUmJOclhSz91BNVd3Fv/nSHfPTM2WmxRfmpZytbTt0sn7L2rKwUIcQorNnaOe+cxNT0x/buiw+JrylvffNt84FZPmBj62JfL9pki92Dvzm+bd0Omn7TUtcDmt37/Dpqpab1pV98ZO3Jl5Z93O1bd/4p9/WNXZ2dA9ZzMYFPe6mNaX7D9fuPVT7R7+d/hQ2q/n2W5b+/tVjT181jf3Z2rb65u5/+ftP7Lh56fzkXC/vOvXN7/zuQlPnysqF0/bnZCZsWFn806fePHqqISM1TggxPjnd3NbrsFuCpwXNeXznGzucDmtuZqJep3vwjjVf+cavf//asXt3rAoWUvf07LMvH2lu633k3g3zsSA/Oyk9JebYqYY5j3fdiqK42HAhRGJcRGxM2PEzTbMeX3520ruln3cTHRlyz20rvvWD5//w2nGH3ZqaGBVMzF6v790mXkxJil6/ovBHj7+x52D1p+7f5LRbly/O3bn37Mu7Tj1817rgR/VMTWtDc9fWzRXW9zsH54/ZRzbzVz+7vam979s/emFRccay8pyRsamDx+vXrij66y9+LObKr8r2jv7P/q+fnK5u3bCqJCrC9ac/78DQ+MHjFzatLvnrL905v8C2jv5Hv/rjk1Ut61YUL5i/7+0tlhiVn514+GTDG/vP3bKh3G6zBD+5T794qKtn+C/+7PIMa8HPaV524r7DNWdq2rasLbVZTMGmFh0V+squU60X+29aVxanbkopr88/5Z612yzBp3sPD925dteB6qdfOBTitK+oyAsPc6rfJk6HdVFRRmZq3Bv7z37yvg3XPXGsuu6iz+dPio80GvS5mUmZqbHHTjcsX5zrdFiNRsPg8Pi58+02qyUvO+m608a5p+fOVLfs3H8uJTFq05pSviEAAIhT+O/CaNAHZCWYjUbH3SfPtQghvdtFcxazqbwk85aN5SEuu8fjS0uOiY4MVXPr6BCX3WI2jo5NXXcic0VRIsOdyxbnHjxef7qq5boNS1EU9/Sce1oIIXSSpNPr/MyJDnXe2H/WPT1XUZoZFuro7Bk6XdVSnJdSVpS+4GEFOSmfvHfDd3784g9/9dpfffGOlMSoT92/8cTZpq/9nyeCZ50oiujuHX5j39m7b1u5cU3pgtOCgoryUrbftKSprWds4vIs/k1t3Tv3n8tMic3JTHBPz50422wyGrbdVBEMB595YNNPnnjzb7/928ce3SqE8PkD+w/Xjo67v/b529OSYuZvfdU/OLbvcG105OXx2+KSzHc+9cysp7ah47U9p4UQPf2jx043BgLyI/duDJ7XEB0Z8qn7N3X1jvzVt5785l/eG/xMVdVdrL5w6dMPbKooyZwvF9kZCWlJMW++dXZRcUbElVnPi/PTYiJDDhytCw91JidEzXeTC02duVmJV0/k7LBZyoszgqX7nXFKCPHVz97251//pT9wzed3cmrmxNmm2bnLpTvEac9Kj7t6HuL+wbEXdh43m03LyrOFEJe6hhpauj9+z/q4mPAFM3y9t4hwV0VZVnX9pfrmLoNB39jSlZYUnZ/99hg4LNSRn5Uo6aSquovBOOWwmReXZPz8qd0up/ULj9wy/8hbNpX/8JevKYrIz06afzNER4Y8dOfaXz2955kXDw8NT6SnxAghTla1XGjqvHXj4vUrirxe/+nqlj0Ha7IzEsYm3MH9JYSwWkzBzhIIyP2DY/N/v+9wbV1T58N3rb1pXZndZnnq9wf8gcDy8pyrZ8lJSYpOTYppaOnu7BnKfsclpfm5SXduW/ZPP3rxva9Uqmvs3LnvrOnKyXqFuSkJseF/yrl7l786GPSZqXFfenTrV//u1/N/+cru0yEh9hVL8q6eNr4gOzEuJqyxrWfg2nv2CSFcDtuG1cXnGzuefG7/5Tg1Mb3rQNXg8MRNa0uFECNj7j0Ha+7ctrwoL0UI8bmHt+w/fP5vv/1bk9EQnDKpf3D8tT2nli3OuXVD+fxE2uGhjtzMxDffqpIkkZYSGzzNJCk+ojg/9dmXj0qS2PyOofvMrGd+1wghrBbzmuUFBv0190175L6NrZf633zrnMfrqyi9PEt9VV17TFRoSmLUOzdRqMteUpAW4rQdOn7h3h2rHA7rxjUlew7V/PTJN8NDHcHfPL9+Zl9cbPidW5f/idNgvxuTyfj3f3FPXUPHP3zv2e984+PnGztHxybXLS90Ot+e+zw9JTYjJbbmwsW+wbEPJE7tPVwzNu5ev6r46rdBRkpsWkpMfXNX/9BYYW6y0agfG3cfO9M4ceXAVUpidFFeyl3bVrS09/30N29OuWeD05n3Doy9uf/c3dtX3ra54upnWbO88F9+/JKiKPnZycHPaVZafH520rMvH4mMcKUmRS+ITR3dg3sOVs9PNBYfEx4XG362prWrd6TlYt/yitz3nR99aXlORkrM4ZP1X/zkrdFRITe6WaIjQ9YuL/j+z189fLJ+68YKIYTfH6i5cHH+jffEs/uXV+RuWFUSLGUP3rnmZ0/t/sPrxy92DVgtpvMNHWdr2paWZ5cVpc0vc3bOc6GpM7iEgaHxIycbZj3eT92/ccF9JwAAIE5Bu52q15UVZQTvoj3nmZ++4fplymQ0FOal3L1teXlJphDCbDZmpMUuWZTd1TPiD7zXDe8tZtOGlUUTkzMnq1p8/ncdRlaUZGzdWN7TO9LdN/weS9PpdDGRITarpa2jjz0INR77zLbv/eSVp35/+cSNNcvy792xKjjEjYsJW1SUHhxs2G3mVZV5g8MTx0431jV2pCRGJcVH/vbHX/nH7z/3b798fX5pX//yXTevL59POWnJMRWlma6rDlDfvL6svbP/6KnG4FVC2zYvmZ7x/Pp3+3YdqBZCpCZF/+Xnd6xbUSSEcDis2zYvyc9O/rO/+un8UxgN+l9974spiVHzk8uUFaY3NHc989Lh+af45l/eGx0VUlqQlpIUFTxTJi4mLD0ltqm1p6m15/IHqjTzsUe3zd+FymwyVi7KfvwHf/7Vv3/86tX5zt99vKIsa8Ho+mO3LjUYpOL8tPlhWEpi1PLFuYPDk6uX5icnRAb/MhCQ01NiN60uufpnbTZzZVn2hpXF7mmPJEmR4a61ywuvPndg1dKC+z+26sjJhvSUmGAKSU+JSU6IOnj8wsHjF4KPyUyLe+CONVcPAksK0jxe/3d+8tLpqhYhhMtpfezRbZ+4Z70QQq/XZaTGvtv0KyFOW2VZVnJC5Pyd15cuym5s7RZC9A2OpSbFLF+cm3jt6VfpybFbN1XMz3XtdNg2rS5dt6LI6bCUFr493luzrKCuocNus2amxZmuijjrVhQlxkf87Mldr+05cznY2S2P3LNhx82VwQwXCCjJCVFzc96rd0RUhOuzD92Un5NUnJ9S39x99T/96z9+OicjXq/XCyFmZjxb1i0qzEu9uo1GhDnXryr2BwKBgGy1mHIzE6dn5uYrRmxU2NZNSy52Ds55fMEuYzIaCnKSguFDCGG3WdYuL2y91N96qX9+mV945ObIcOfVccpus5Tkp8bFhC04OUsIERsdNn/LM5PJkJESu6Qsa/4VWi2m+3asOnCsbnBoIiLMKUnC6/U/fNe6kGuvOcpMi9+8pqz1Up/PHwhx2UoL0jJSY+f3Wk5Gwl3blg+NTKQkRjvsltSk6Pt2rPreT18JbiiTyXD7lsq//crd80t77hdf+8Y/Pf0fLxwM+C8f7bhvx6rtWyoXnMaybHHuxa5BOSAXXJmYyemwlRWm37KhPCYypDg/5er/A2anxxfkJF+9a6KjQlYsyV3w8RFC/N+/fnDt8sKnXzj0y9/uvbJYy6cf2HTLhvJgwC3ISRJCmK/8GkmMj9y2uaKze2hiasZus8RGhX3/Hz71j999Zv65oqNCfvGdL1itb+/0xSWZ6Skx79wX8yLDnaUFae9xnzirxVRZlpWZFhv8EKUmRn/rf9//w1/tPF3dOume2bC6ZElZ1oIWtmX9oulZj6IIk9GQl5Xo8frmr6q7JiY6baWFaelXnXQmSVJoiH310oKrP9Sj4+5Na0qXlGYtCP23biyfvz1LcX5qW0f/vsO1+w7XBv9m66bFRXkplYuyv/N3n/jV03ueeenyXRFCQ+zf+Mrdt9+ydMGLuXXD4nM1bTarJTMtbv79vGZZ4fjkdGJcRPC39JWXbS3OTzlV1fqb5w9c1bYK1iwrDO6I5ITIT9634bobs3JRdk56/PxEhPfuWOW0WzevKZ3v+/nZSXMeb/BUJpfDWpyXEhHuDP7eiI4MKS/OmD+hLzzMuXF16YHjF8YnpoPbbXlFXl1jV11j15VtkvKj//eZ+enz79m+yuW0/+7FQ2drL0+3//Dd6267qcJ15aaK0ZEhmalxFzsH599OxXkpX/vCjpioML4eAAD+h5I+gtdSKYrS2Nqz7cFvdfaOKMqC03mk9JSYX3z3C/O3Rf/tHw7987+/VN/U+c64U1Ga9e2vPxQcO41PTD/78uEv/93jfv87g45UlJv05jPfdLtn7v/CD6rrLgYCgXeEHuPfPHbXpx/Y+PvXjn/n31/u6hl659PlZyd995uPbLx2xKgoyvDIZNnGrw4MT8z/SFx02L9/+7Njk9OPP7Ovtr5jyj3zbnOcWy2mgpzkj9+z7r7tq0KuHFGcnpk7cLTuG//0dGNrj89//T7lctgWl2b8zWN3Pv67/a/sOTP1jqv2YqPD/vbLdz501zqb1dzU2vPz3+5+7qUjgyOT1z1/Sq/TxcdG7Lh5yeTU7JPPHRBi4WMknfQfP/zKrZvK3/fEewAAAAAA8D/LR/TMKZ1OcjltoSFziiKuuQ+4IpwOm+Gq23WZjAan3Roa4ljwMCGE026dP7IqScJoNISG2P1+WSyYoFYRdrtFkiRJJzkc1tAQRyAgL1iaxWywmI2SJJmNBpfzHU8XfGFOm/4dB3KDT+102jy+gBDBS/eUirLM0sK0+NjwtKToJ59769iZ5sHh8dlZjz8gK7IiJKHT6UxGg8tpXVSU9tBd6zavLZ0/FieEsNssqyrz/9cXbv+3X73e1jEwPT0XCASC20mv11ks5rAQ2+pl+X/+yVtzMhJ+/+pxl9Ou1+muXSMlxGkzGS8f+83JTPjcw1ucNssLO0/2Do7NzXkD/oAihE6SDAa9zWZOiAm749alD9+9/kePvxES4pCkhSlNEsJo1PNxBQAAAADgw+cjGqfCQh333r5ydNQthLj6ZkcBWYmKcF09j2ZGWuztWyoGhrP1urcfFzzbLCkhcv52MCaTIT8n+VP3rvf75QV3TwoE5IT4SIvFpJOk229asqQoQ1aUqx8jK8Jk1JcWpFnMprycpHtvWzE24V5wDyZFETFRIYnx15kk2Gw2PXTHmompaUlIkiQCsrxqaX5IiF2n062szC/IST5V1bz3UM35hs7B4XGPx6fTSw6HLS0pZu3ygo2rilOSYvRXxbggl8t2+y2VOVkJL7958lRVy+iY2+/36/WGsFB7QU7ilnXlS8tzHHZLICCvWVYQGmL3ef3XrpES4rTl5STNx7ustLivfm77qsqCnfvP1jV2jo+7A4pssZiiI0LKitJuWltWUpCmyPKS0ky/zz9/xcfVMlJiDQb6FAAAAAAAHzYSt0j7KFAUZWzcPTg07p6dNej14WGuyHCXmhlYFUWZnfUOjU545rxGkzEqwmW3WaQ/4eblgYDsnp4bGZv0+wM2myU81PGfNBEsAAAAAAD4H4E4BQAAAAAAAM3o2AQAAAAAAADQCnEKAAAAAAAAmiFOAQAAAAAAQDPEKQAAAAAAAGiGOAUAAAAAAADNEKcAAAAAAACgGQObYMo9OzrunpvzGAyG8FCn02ExGPTT03NjU9M+r1+SJEmS7Haz024zmwyKokzPeMYm3JIkhYU47DazEMLr9Y+MTXm9vtAQu91mGRmbmpn1SJIkhNDrdeGhTpvVFPxj0MTk9PjkjEGviwhzmM3X/JMQYnrGMzHplhUR6rI57FYhxJzHOzLm9nn9DoclMtwlhPD7A2MTbrd71mazRke65pcwNDw+M+tRFCEkSa+TQpx2m91s0Ou9Xv/o2JTX5w9x2WRZcU/PBgKyuOp5JUly2C3hoU5JEn5/wD09Nz7hNptNkeFOo9EghFAUZW7OOzgyKYRIiA3X63ULXrZ7enZkzO3xeExGY3iow2636vU6n88/PjkzM+ux282hLrtBr1cUZWbWOz45bbOYwkIdQohAIDA1PTc+7jabTXExYcHnGp+YHp+YNpkNMZGhBoOedykAAAAAAB9WH+k45fX5Dx6/8OquUw0tPdNzXr1Ol54UtXF18U3rFjW1dj/5/FttHQOyrOh1UlSEa0lZ9i0byjPTYk9Xt/z6mX1mo/FT929ctjhHCNE7MPr9n7/S1jHw8TvXbFhd+r2fvnTiXItOkvyBgMViykyN3X5T5doVhRazSQjh8Xh/8/yBN986ZzIav/KZrZXluWbTNXuh6nzbE8/u8/kCD96xZtPasrHxqTcPVD39wqFQl/0zD25etbRAUZThsclvfe+5usbO3KzEb/7lPbHR4cGf/cmTuw6fuuD3yYFAwGw2pSRGbV5XtmFl8ZR79gc/f6W9c+CBO9ZMTs2+vufM6PiUXq/T6fSKEvD7ZYvFtGVd2Zc+tdVg0A8OTzz+zL49B6tTkqK/+pnbSgrThBABWa5t6Pj7f/mdThK/+v6XYiJD5uOU1+s/fOrCzr1naxs6Z2a8ZpMhOz32lg2LV1bmSZL0+9eOvfLmqeKClI/fvT4/O2licuaN/eeefflwRWnmlz9zm91mGRlz/+TJNw6dqN+0uvR///nHhBCyrHz3Jy8dOdUQExX6d1+9JyczgT4FAAAAAMCH1Uc6Tr3w+vEfP/5GS3t/iMsaFeGanJzec6h3cGSyMDdlZHSquq6jpb03My3WbjOfrWk7V9s+Mjr1yfs3jI27q+s6rFbz6PhUcDnTM3O19R1Nbf3rVxT6fP7a+o4T51qT4sKyM+IGhib+cOFSbX2H2WxYvjjPbDZ29Y68tvfMkZMNkiSVFaZlpsfHx4Rf/aqGRieqL3R4fYFNayY8Xl/V+fZfPb2/sbV7++aKjNRYIYTH66tr7Hxx58mh0amWS/3bt1TevP7yEuqbu06cbY0Ic2SmxEy5Z958q7r6wiWdkFKToxtaemvqL65dXmgxmwKyPDPrGRyeGBqZDHFa42MjjAa9IiuKovj9gY7uwZfePFlzobOtY7C8OCMYp4QiRsfdR081SkIutgWvAAAgAElEQVTxen3zr1aW5Zd3nfzlb/eeb+x0OS3hLkf/wGTzxb7ahs5HhjfcurHc5/PXNXUNj02Vl2TmZyf1DozuOVC993Dd+OTMLRsWF+enDAyO79xX1dYxsH1LpRAiIMvtHQMvvnGq5WKf1WJat6IoJTHK4bDyWQUAAAAA4EPpoxunWtp7fvLEm6erW29aV3bv9hUJcRHT03PVFy6FhNgjI1yXugYVRYQ4bXfftmLp4uzXd5959pXjp6rb1iwvVBRFURQhrrmoTZYVIYSiiOB/9TrDysq8z3/i5uHRyX/83vPV9V37DteVFWaYzcaT51raL/UnxkUMjUwcP9u4Zf2i2KhQne7tyb8UJbgcSQhxqXPwDztPXmjsKi9Oe+CONbHRYUKIKffsW4fPT7hni/KSmtr6Xt97Zsu6MiGEJEmKIiuKtLg489EHNwohfvz4G0dONx86We+wm4UkFFkRilhVmVdenNE7MPr7V4+9sutUYW7Kpx/YlJQQGRMZqtfrxibcZ2vaunqGM1KiJyan9x6qeeiOtWFhjiurKUtC+HyBhuYul9MWGxPW3Nrz5HMHTp5rXr+i+I6tS5PiI0fHpl544+T+o3XPvnwkNSk6Ky0uJSm6s3u4vWNgemaub2D0QkuXx+vv6R+rqmvPzohvvdR3qXvA5bBUlGQGn2L/kdqOnuH87IRLXUO7D1bfummxzWa+ehMBAAAAAIAPjY9unHrraF1tQ1dUhOuzD21avbTQbjMHAvKi4gy9Xudy2oQkhCTMZmNmWtyKirzOrqGd+2s8Hp/H4722SgVJ0rXzN+l0uoTYiIrSLJ8/8OxLR2sae3oHR/2BwNycZ//R2onJmYfuXltTd7Glve9CU0deVoLTYXv7x4UQQvj9/o7uwb6BsT0HaxLjwu+/Y3VZUbpOp/P7/T19I4dO1EeGOe//2Op/++Vr+w7VdvYMJcVHSZKQJElIUkxUaGlheqjL9tbR86dqLg6NTM7MeoRyefkJcRHhoc6+gbGTZ5sNel1UhGtJWVZ6SqwQQlGUwaGJo6cbzWbTts0Vp6qbLzT3VF24uH5lUXC9hBCKIn7xH7vbOvo/ee/GiHDX0dONdU3dCXERD96xetPaUofd4vP57XZLZ8/w+YaOs7WtG1YWZ6fHna+/dKljoLt3pO1S/8DgeGyUKxAI1F64tHltaXN779ycv7wwPjM1VpaVycmZ1/acEYry8F1rf/vCwZPnmlvae6MjXGaziY8rAAAAAAAfPh/ds1EuNHZ5/HJuZkJJQZrNah4enaqqu9h2qa+9Y8A9PRdMOTOznuq69hdfP77vSO3U1HR6cnRyQuSCicCvS1bkgcHxusbOA0frWtp75YA/NipUr9fVN3dV112MDHfetKZ09dKCQECcrWkfGJp4xwKUwaHxF3ae+M3vD065Z5Ytzlq/sshqMQkhZme9tQ0drR0DBTnJ2zZVLCnL7uob3Xe4VpblKz+qDI1ONLZ0HznZ0NDcMzvriQhz2qxmFa9aeLy+tkv9Z2vbUhIit22uWLW0YGx8es/BakVRPF5ve0d/IBAIBALPv3Zs0j0TFuqQJKmxtWd6xpOVHp+bleiwWyRJMpmM+dlJaclRM7OeS10DRpMhNyPBYjF29Y2eb+xobOmxWc0bVxWHhdjrGjub23obWrqNBsPikszQUHtAlpvaek5VtaYkRmzfUrmqsmBq2nPgeN30jIfPKgAAAAAAH0of3TOn5rw+IYTTbjXodJIkLjR1Pv7sgeGRcbvN/NijWwMBWRLK5NTMq7tO7z5Q09M/kp0ed9tNi1OTolsu9r1jYcqCPwf8/qOnmyanPcMjk42tPWUFKRtXlVjMpoPHLvQPTlSUpEeEu7LS4xwOy+mqloudA6nJ0Qb9NXN++wKB6RmPogi/PzA27h6fmI6NChNCjE/NHDpe7/H487ISQ0McJfmpL+86s3Pf2R1bloaG2IUQQsjnatu/97NXZ2Y99U2dmSnRa5cVREa4FOX9t8no2NTpmtaRMfeS0syEuIj05BghlCMn6zt7hnv7R3/3wpFAQNHrpds2V9y8YVFBTpJer5vzeGVZtpiMesPb9+8zG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class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y7fc ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">74<span class="ls0"> </span></div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y58 ff6 fs1 fc0 sc0 ls0 ws0">Zobowiązania z <span class="_ _1"></span>tytułu kredytów i po<span class="_ _1"></span>życzek Spółek z Grup<span class="_ _1"></span>y MIRBUD S.A. na <span class="_ _1"></span>dzień 3<span class="_ _1"></span><span class="ff4">1.<span class="ls1">12</span>.2024 roku<span class="_ _1"></span> </span></div><div class="t m0 x2 hb y59 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h6 y80d ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y80e w122 hf1"><div class="t m0 x9f hd y9a ff2 fs4 fc1 sc0 ls0 ws0">Nazwa jednostk<span class="_ _0"></span>i </div></div><div class="c x120 y80e wcb hf1"><div class="t m0 x59 hd y7b2 ff2 fs4 fc1 sc0 ls0 ws0">Podmiot </div><div class="t m0 x7b hd y363 ff3 fs4 fc1 sc0 ls0 ws0">zobowiązany<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c xa6 y80e w120 hf1"><div class="t m0 xc3 hd y5ae ff2 fs4 fc1 sc0 ls0 ws0">Kwota kredytu, </div><div class="t m0 x89 hd y9a ff3 fs4 fc1 sc0 ls0 ws0">pożyczki wg </div><div class="t m0 x59 hd yd2 ff2 fs4 fc1 sc0 ls0 ws0">umowy </div></div><div class="c xf7 y80e w11d hf1"><div class="t m0 x59 hd y9a ff2 fs4 fc1 sc0 ls0 ws0">Waluta </div></div><div class="c x121 y80e w123 hf1"><div class="t m0 x89 hd y5ae ff3 fs4 fc1 sc0 ls0 ws0">Kwota pozostała do<span class="_ _b"></span> </div><div class="t m0 x12 hd y9a ff3 fs4 fc1 sc0 ls0 ws0">spłaty <span class="ff2">- </span>część </div><div class="t m0 x8d hd yd2 ff3 fs4 fc1 sc0 ls0 ws0">długoterminowa<span class="ff2"> </span></div></div><div class="c x122 y80e w124 hf1"><div class="t m0 x89 hd y5ae ff3 fs4 fc1 sc0 ls0 ws0">Kwota pozostała do<span class="_ _b"></span> </div><div class="t m0 x12 hd y9a ff3 fs4 fc1 sc0 ls0 ws0">spłaty <span class="ff2">- </span>część </div><div class="t m0 x86 hd yd2 ff3 fs4 fc1 sc0 ls0 ws0">krótkoterminowa<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x123 y80e w11f hf1"><div class="t m0 x71 hd y7b2 ff2 fs4 fc1 sc0 ls0 ws0">Warunki </div><div class="t m0 x4b hd y363 ff2 fs4 fc1 sc0 ls0 ws0">oprocentowan<span class="_ _0"></span>ia </div></div><div class="c x124 y80e w120 hf1"><div class="t m0 x58 hd y9a ff3 fs4 fc1 sc0 ls0 ws0">Termin spłaty<span class="ff2"> </span></div></div><div class="c x125 y80e w125 hf1"><div class="t m0 x81 hd y9a ff2 fs4 fc1 sc0 ls0 ws0">Zabezpieczenia<span class="_ _0"></span> </div></div><div class="c x27 y80f w126 h73"><div class="t m0 x14 hd y1ce ff3 fs4 fc0 sc0 ls0 ws0">BANK SPÓŁDZ<span class="_ _0"></span>IELCZY<span class="ff2"> </span></div></div><div class="c x126 y80f w127 h73"><div class="t m0 x32 hd y2ee ff2 fs4 fc0 sc0 ls0 ws0">JHM </div><div class="t m0 x94 hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">Development </div><div class="t m0 x0 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">S.A. </div></div><div class="c x8c y80f w128 h73"><div class="t m0 xec hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">8 823 </div></div><div class="c xb8 y80f w129 h73"><div class="t m0 x65 hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">PLN </div></div><div class="c x127 y80f w12a h73"><div class="t m0 x3d hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">6 132 </div></div><div class="c x128 y80f w12b h73"><div class="t m0 x129 hd y1ce ff2 fs4 fc0 sc0 ls5 ws0">442<span class="ls0"> </span></div></div><div class="c x92 y80f w12c h73"><div class="t m0 x59 hd y4d1 ff2 fs4 fc0 sc0 ls0 ws0">WIBOR </div><div class="t m0 x56 hd y82 ff3 fs4 fc0 sc0 ls0 ws0">3M+marża<span class="ff2"> </span></div></div><div class="c x12a y80f w128 h73"><div class="t m0 x67 hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">31.12.2034 </div></div><div class="c x12b y80f w78 h73"><div class="t m0 x65 hd y4d1 ff2 fs4 fc0 sc0 ls0 ws0">hipoteka na </div><div class="t m0 x60 hd y82 ff3 fs4 fc0 sc0 ls0 ws0">nieruchomościa<span class="_ _0"></span>ch<span class="ff2"> </span></div></div><div class="c x27 y738 w126 h92"><div class="t m0 x14 hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">MBANK </div></div><div class="c x126 y738 w127 h92"><div class="t m0 x32 hd y810 ff2 fs4 fc0 sc0 ls0 ws0">JHM </div><div class="t m0 x94 hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">Development </div><div class="t m0 x0 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">S.A. </div></div><div class="c x8c y738 w128 h92"><div class="t m0 x59 hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">34 100 </div></div><div class="c xb8 y738 w129 h92"><div class="t m0 x65 hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">PLN </div></div><div class="c x127 y738 w12a h92"><div class="t m0 x3d hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">6 675 </div></div><div class="c x128 y738 w12b h92"><div class="t m0 xbe hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">0 </div></div><div class="c x92 y738 w12c h92"><div class="t m0 x59 hd y811 ff2 fs4 fc0 sc0 ls0 ws0">WIBOR </div><div class="t m0 x56 hd y82 ff3 fs4 fc0 sc0 ls0 ws0">1M+marża<span class="ff2"> </span></div></div><div class="c x12a y738 w128 h92"><div class="t m0 x67 hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">30.09.2027 </div></div><div class="c x12b y738 w78 h92"><div class="t m0 x65 hd y811 ff2 fs4 fc0 sc0 ls0 ws0">hipoteka na </div><div class="t m0 x60 hd y82 ff3 fs4 fc0 sc0 ls0 ws0">nieruchomościa<span class="_ _0"></span>ch<span class="ff2"> </span></div></div><div class="c x27 y812 w126 h73"><div class="t m0 x14 hd y4d1 ff2 fs4 fc0 sc0 ls0 ws0">BANK POLSKI<span class="_ _0"></span>EJ </div><div class="t m0 x14 hd y82 ff3 fs4 fc0 sc0 ls0 ws0">SPÓŁDZIELCZO<span class="_ _0"></span>ŚCI<span class="ff2"> </span></div></div><div class="c x126 y812 w127 h73"><div class="t m0 x32 hd y2ee ff2 fs4 fc0 sc0 ls0 ws0">JHM </div><div class="t m0 x94 hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">Development </div><div class="t m0 x0 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">S.A. </div></div><div class="c x8c y812 w128 h73"><div class="t m0 x59 hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">39 050 </div></div><div class="c xb8 y812 w129 h73"><div class="t m0 x65 hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">PLN </div></div><div class="c x127 y812 w12a h73"><div class="t m0 x3d hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">2 293 </div></div><div class="c x128 y812 w12b h73"><div class="t m0 xbe hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">0 </div></div><div class="c x92 y812 w12c h73"><div class="t m0 x59 hd y4d1 ff2 fs4 fc0 sc0 ls0 ws0">WIBOR </div><div class="t m0 x56 hd y82 ff3 fs4 fc0 sc0 ls0 ws0">3M+marża<span class="ff2"> </span></div></div><div class="c x12a y812 w128 h73"><div class="t m0 x67 hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">31.03.2026 </div></div><div class="c x12b y812 w78 h73"><div class="t m0 x65 hd y4d1 ff2 fs4 fc0 sc0 ls0 ws0">hipoteka na </div><div class="t m0 x60 hd y82 ff3 fs4 fc0 sc0 ls0 ws0">nieruchomościa<span class="_ _0"></span>ch<span class="ff2"> </span></div></div><div class="c x27 y813 w126 hf2"><div class="t m0 x14 hd y5a9 ff2 fs4 fc0 sc0 ls0 ws0">BGK </div></div><div class="c x126 y813 w127 hf2"><div class="t m0 xc3 hd y5a9 ff2 fs4 fc0 sc0 ls0 ws0">Kobylarnia S.A. </div></div><div class="c x8c y813 w128 hf2"><div class="t m0 xec hd y5a9 ff2 fs4 fc0 sc0 ls0 ws0">6 212 </div></div><div class="c xb8 y813 w129 hf2"><div class="t m0 x65 hd y5a9 ff2 fs4 fc0 sc0 ls0 ws0">PLN </div></div><div class="c x127 y813 w12a hf2"><div class="t m0 x3d hd y5a9 ff2 fs4 fc0 sc0 ls0 ws0">2 485 </div></div><div class="c x128 y813 w12b hf2"><div class="t m0 x129 hd y5a9 ff2 fs4 fc0 sc0 ls5 ws0">621<span class="ls0"> </span></div></div><div class="c x92 y813 w12c hf2"><div class="t m0 x59 hd y9e ff2 fs4 fc0 sc0 ls0 ws0">WIBOR </div><div class="t m0 x56 hd y65 ff3 fs4 fc0 sc0 ls0 ws0">1M+marża<span class="ff2"> </span></div></div><div class="c x12a y813 w128 hf2"><div class="t m0 x67 hd y5a9 ff2 fs4 fc0 sc0 ls0 ws0">31.12.2029 </div></div><div class="c x12b y813 w78 hf2"><div class="t m0 x58 hd y9e ff3 fs4 fc0 sc0 ls0 ws0">hipoteka, poręc<span class="_ _0"></span>zenie </div><div class="t m0 xb0 hd y65 ff2 fs4 fc0 sc0 ls0 ws0">MIRBUD </div></div><div class="c x27 y814 w126 hf2"><div class="t m0 x14 hd y754 ff2 fs4 fc0 sc0 ls0 ws0">BGK </div></div><div class="c x126 y814 w127 hf2"><div class="t m0 xc3 hd y754 ff2 fs4 fc0 sc0 ls0 ws0">Kobylarnia S.A. </div></div><div class="c x8c y814 w128 hf2"><div class="t m0 x59 hd y754 ff2 fs4 fc0 sc0 ls0 ws0">38 000 </div></div><div class="c xb8 y814 w129 hf2"><div class="t m0 x65 hd y754 ff2 fs4 fc0 sc0 ls0 ws0">PLN </div></div><div class="c x127 y814 w12a hf2"><div class="t m0 x13 hd y754 ff2 fs4 fc0 sc0 ls0 ws0">29 663 </div></div><div class="c x128 y814 w12b hf2"><div class="t m0 x3d hd y754 ff2 fs4 fc0 sc0 ls0 ws0">5 000 </div></div><div class="c x92 y814 w12c hf2"><div class="t m0 x59 hd y9e ff2 fs4 fc0 sc0 ls0 ws0">WIBOR </div><div class="t m0 x56 hd y20e ff3 fs4 fc0 sc0 ls0 ws0">1M+marża<span class="ff2"> </span></div></div><div class="c x12a y814 w128 hf2"><div class="t m0 x67 hd y754 ff2 fs4 fc0 sc0 ls0 ws0">30.12.2033 </div></div><div class="c x12b y814 w78 hf2"><div class="t m0 x58 hd y9e ff3 fs4 fc0 sc0 ls0 ws0">hipoteka, poręc<span class="_ _0"></span>zenie </div><div class="t m0 xb0 hd y20e ff2 fs4 fc0 sc0 ls0 ws0">MIRBUD </div></div><div class="c x27 y815 w126 h8d"><div class="t m0 x14 hd y82 ff2 fs4 fc0 sc0 ls0 ws0">ALIOR BANK S.<span class="_ _0"></span>A. </div></div><div class="c x120 y815 wcb h8d"><div class="t m0 x8f hd y82 ff2 fs4 fc0 sc0 ls0 ws0">Kobylarnia S.A. </div></div><div class="c xa6 y815 w120 h8d"><div class="t m0 x83 hd y82 ff2 fs4 fc0 sc0 ls0 ws0">18 716 </div></div><div class="c xf7 y815 w11d h8d"><div class="t m0 x32 hd y82 ff2 fs4 fc0 sc0 ls0 ws0">PLN </div></div><div class="c x127 y815 w12a h8d"><div class="t m0 xbe hd y82 ff2 fs4 fc0 sc0 ls0 ws0">0 </div></div><div class="c x128 y815 w12b h8d"><div class="t m0 xbe hd y82 ff2 fs4 fc0 sc0 ls0 ws0">0 </div></div><div class="c x92 y815 w12c h8d"><div class="t m0 x59 hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">WIBOR </div><div class="t m0 x56 hd y24b ff3 fs4 fc0 sc0 ls0 ws0">3M+marża<span class="ff2"> </span></div></div><div class="c x124 y815 w120 h8d"><div class="t m0 x62 hd y82 ff2 fs4 fc0 sc0 ls0 ws0">26.09.2032 </div></div><div class="c x125 y815 w125 h8d"><div class="t m0 x25 hd y82 ff2 fs4 fc0 sc0 ls0 ws0">zastaw </div></div><div class="c x27 y816 w126 hf3"><div class="t m0 x14 h31 y817 ff6 fs4 fc0 sc0 ls0 ws0">Razem kredyty i<span class="_ _0"></span> pożyczki<span class="ff4"> </span></div></div><div class="c x120 y816 wcb hf3"><div class="t m0 x4b hf0 y808 ff4 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xa6 y816 w120 hf3"><div class="t m0 x4b hf0 y808 ff4 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xf7 y816 w11d hf3"><div class="t m0 x4b hf0 y808 ff4 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x127 y816 w12a hf3"><div class="t m0 x13 h31 y817 ff4 fs4 fc0 sc0 ls0 ws0">47 248 </div></div><div class="c x128 y816 w12b hf3"><div class="t m0 x3d h31 y817 ff4 fs4 fc0 sc0 ls0 ws0">6 063 </div></div><div class="c x92 y816 w12c hf3"><div class="t m0 x83 h31 y817 ff4 fs4 fc0 sc0 ls0 ws0">53 311 </div></div><div class="c x124 y816 w120 hf3"><div class="t m0 x4b hf0 y808 ff4 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x125 y816 w125 hf3"><div class="t m0 x4b h80 y808 ff2 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y1 w8 h9"><div class="t m0 x1c h14 y818 ff5 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h14 y819 ff5 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h14 y372 ff5 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h14 y81a ff5 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h14 y81b ff5 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h14 y81c ff5 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h14 y81d ff5 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h14 y81e ff5 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h14 y81f ff5 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class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y7fc ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">75<span class="ls0"> </span></div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h6 yb2 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c hbd y2f4 ff9 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y824 ff6 fs1 fc0 sc0 ls0 ws0">Zobowiązania z tytułu kre<span class="_ _1"></span>dytów i pożyczek MI<span class="_ _1"></span>RBUD S.A. na dzień 3<span class="_ _1"></span>1.12.202<span class="_ _8"></span><span class="ff4">3 roku </span></div><div class="t m0 x1c h14 y825 ff5 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h6 y826 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y827 w12d h73"><div class="t m0 x13 hd y1ce ff2 fs4 fc1 sc0 ls0 ws0">Nazwa jednostk<span class="_ _0"></span>i </div></div><div class="c x119 y827 w12e h73"><div class="t m0 x83 hd y4d1 ff2 fs4 fc1 sc0 ls0 ws0">Podmiot </div><div class="t m0 x67 hd y82 ff3 fs4 fc1 sc0 ls0 ws0">zobowiązany<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x11a y827 w12f h73"><div class="t m0 x8f hd y2ee ff2 fs4 fc1 sc0 ls0 ws0">Kwota kredytu, </div><div class="t m0 x7b hd y1ce ff3 fs4 fc1 sc0 ls0 ws0">pożyczki wg </div><div class="t m0 x83 hd y24b ff2 fs4 fc1 sc0 ls0 ws0">umowy </div></div><div class="c x38 y827 w12c h73"><div class="t m0 x83 hd y1ce ff2 fs4 fc1 sc0 ls0 ws0">Waluta </div></div><div class="c xe6 y827 w130 h73"><div class="t m0 x7b hd y2ee ff3 fs4 fc1 sc0 ls0 ws0">Kwota pozostała do<span class="_ _b"></span> </div><div class="t m0 x5c hd y1ce ff3 fs4 fc1 sc0 ls0 ws0">spłaty <span class="ff2">- </span>część </div><div class="t m0 x81 hd y24b ff3 fs4 fc1 sc0 ls0 ws0">długoterminowa<span class="ff2"> </span></div></div><div class="c x12c y827 w131 h73"><div class="t m0 x7b hd y2ee ff3 fs4 fc1 sc0 ls0 ws0">Kwota pozostała do<span class="_ _b"></span> </div><div class="t m0 x5c hd y1ce ff3 fs4 fc1 sc0 ls0 ws0">spłaty <span class="ff2">- </span>część </div><div class="t m0 x8d hd y24b ff3 fs4 fc1 sc0 ls0 ws0">krótkoterminowa<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x12d y827 w132 h73"><div class="t m0 x59 hd y4d1 ff2 fs4 fc1 sc0 ls0 ws0">Warunki </div><div class="t m0 xc3 hd y82 ff2 fs4 fc1 sc0 ls0 ws0">oprocentowan<span class="_ _0"></span>ia </div></div><div class="c x12e y827 w12f h73"><div class="t m0 xdf hd y1ce ff3 fs4 fc1 sc0 ls0 ws0">Termin spłaty<span class="ff2"> </span></div></div><div class="c x12f y827 w133 h73"><div class="t m0 x71 hd y1ce ff2 fs4 fc1 sc0 ls0 ws0">Zabezpieczenia<span class="_ _0"></span> </div></div><div class="c x27 y828 w134 hd5"><div class="t m0 x14 hd y829 ff2 fs4 fc0 sc0 ls0 ws0">PKO BP S.A. </div></div><div class="c x130 y828 w135 hd5"><div class="t m0 x94 hd y829 ff2 fs4 fc0 sc0 ls0 ws0">MIRBUD S.A<span class="_ _0"></span>. </div></div><div class="c x131 y828 w136 hd5"><div class="t m0 x59 hd y829 ff2 fs4 fc0 sc0 ls0 ws0">15 000 </div></div><div class="c x132 y828 w137 hd5"><div class="t m0 x32 hd y829 ff2 fs4 fc0 sc0 ls0 ws0">PLN </div></div><div class="c xe6 y828 w125 hd5"><div class="t m0 x96 hd y829 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x133 y828 w76 hd5"><div class="t m0 x96 hd y829 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x87 y828 w138 hd5"><div class="t m0 x59 hd y82a ff2 fs4 fc0 sc0 ls0 ws0">WIBOR </div><div class="t m0 xab hd y82b ff3 fs4 fc0 sc0 ls0 ws0">1M+marża<span class="ff2"> </span></div></div><div class="c x134 y828 w139 hd5"><div class="t m0 x62 hd y829 ff2 fs4 fc0 sc0 ls0 ws0">24.06.2024 </div></div><div class="c x135 y828 w13a hd5"><div class="t m0 x58 hd y82a ff2 fs4 fc0 sc0 ls0 ws0">hipoteka kau<span class="_ _0"></span>cyjna na </div><div class="t m0 x56 hd y82b ff3 fs4 fc0 sc0 ls0 ws0">nieruchomościa<span class="_ _0"></span>ch<span class="ff2"> </span></div></div><div class="c x27 y82c w134 hf2"><div class="t m0 x14 hd y5a9 ff2 fs4 fc0 sc0 ls0 ws0">MBANK S.A. </div></div><div class="c x130 y82c w135 hf2"><div class="t m0 x94 hd y5a9 ff2 fs4 fc0 sc0 ls0 ws0">MIRBUD S.A<span class="_ _0"></span>. </div></div><div class="c x131 y82c w136 hf2"><div class="t m0 x59 hd y5a9 ff2 fs4 fc0 sc0 ls0 ws0">15 200 </div></div><div class="c x132 y82c w137 hf2"><div class="t m0 x32 hd y5a9 ff2 fs4 fc0 sc0 ls0 ws0">PLN </div></div><div class="c xe6 y82c w125 hf2"><div class="t m0 xc0 hd y5a9 ff2 fs4 fc0 sc0 ls0 ws0">15 200 </div></div><div class="c x133 y82c w76 hf2"><div class="t m0 x96 hd y5a9 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x87 y82c w138 hf2"><div class="t m0 x59 hd y9e ff2 fs4 fc0 sc0 ls0 ws0">WIBOR </div><div class="t m0 xab hd y20e ff3 fs4 fc0 sc0 ls0 ws0">1M+marża<span class="ff2"> </span></div></div><div class="c x134 y82c w139 hf2"><div class="t m0 x62 hd y5a9 ff2 fs4 fc0 sc0 ls0 ws0">27.06.2025 </div></div><div class="c x135 y82c w13a hf2"><div class="t m0 x89 hd y9e ff3 fs4 fc0 sc0 ls0 ws0">cesja wierzyte<span class="_ _0"></span>lności </div><div class="t m0 x5c hd y20e ff2 fs4 fc0 sc0 ls0 ws0">gospodarczej </div></div><div class="c x27 y82d w134 hf2"><div class="t m0 x14 hd y5a9 ff2 fs4 fc0 sc0 ls0 ws0">PEKAO S.A. </div></div><div class="c x130 y82d w135 hf2"><div class="t m0 x94 hd y5a9 ff2 fs4 fc0 sc0 ls0 ws0">MIRBUD S.A<span class="_ _0"></span>. </div></div><div class="c x131 y82d w136 hf2"><div class="t m0 x59 hd y5a9 ff2 fs4 fc0 sc0 ls0 ws0">16 000 </div></div><div class="c x132 y82d w137 hf2"><div class="t m0 x32 hd y5a9 ff2 fs4 fc0 sc0 ls0 ws0">PLN </div></div><div class="c xe6 y82d w125 hf2"><div class="t m0 x96 hd y5a9 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x133 y82d w76 hf2"><div class="t m0 xc0 hd y5a9 ff2 fs4 fc0 sc0 ls0 ws0">16 000 </div></div><div class="c x87 y82d w138 hf2"><div class="t m0 x59 hd y9e ff2 fs4 fc0 sc0 ls0 ws0">WIBOR </div><div class="t m0 xab hd y65 ff3 fs4 fc0 sc0 ls0 ws0">1M+marża<span class="ff2"> </span></div></div><div class="c x134 y82d w139 hf2"><div class="t m0 x62 hd y5a9 ff2 fs4 fc0 sc0 ls0 ws0">31.10.2024 </div></div><div class="c x135 y82d w13a hf2"><div class="t m0 x89 hd y9e ff2 fs4 fc0 sc0 ls0 ws0">cesja <span class="ff3">wierzytelno<span class="_ _0"></span>ści </span></div><div class="t m0 x5c hd y65 ff2 fs4 fc0 sc0 ls0 ws0">gospodarczej </div></div><div class="c x27 y82e w134 hd4"><div class="t m0 x14 hd y9e ff3 fs4 fc0 sc0 ls0 ws0">Agencja Rozwoju <span class="_ _0"></span>Przemysłu<span class="_ _0"></span> </div><div class="t m0 x14 hd y20e ff2 fs4 fc0 sc0 ls0 ws0">S.A. </div></div><div class="c x130 y82e w135 hd4"><div class="t m0 x94 hd y754 ff2 fs4 fc0 sc0 ls0 ws0">MIRBUD S.A<span class="_ _0"></span>. </div></div><div class="c x131 y82e w136 hd4"><div class="t m0 x59 hd y754 ff2 fs4 fc0 sc0 ls0 ws0">60 000 </div></div><div class="c x132 y82e w137 hd4"><div class="t m0 x32 hd y754 ff2 fs4 fc0 sc0 ls0 ws0">PLN </div></div><div class="c xe6 y82e w125 hd4"><div class="t m0 xc0 hd y754 ff2 fs4 fc0 sc0 ls0 ws0">10 200 </div></div><div class="c x133 y82e w76 hd4"><div class="t m0 xc0 hd y754 ff2 fs4 fc0 sc0 ls0 ws0">12 000 </div></div><div class="c x87 y82e w138 hd4"><div class="t m0 x59 hd y9e ff2 fs4 fc0 sc0 ls0 ws0">WIBOR </div><div class="t m0 xab hd y20e ff3 fs4 fc0 sc0 ls0 ws0">1M+marża<span class="ff2"> </span></div></div><div class="c x134 y82e w139 hd4"><div class="t m0 x62 hd y754 ff2 fs4 fc0 sc0 ls0 ws0">29.12.2025 </div></div><div class="c x135 y82e w13a hd4"><div class="t m0 x5f hd y9e ff2 fs4 fc0 sc0 ls0 ws0">hipoteki na </div><div class="t m0 x56 hd y20e ff3 fs4 fc0 sc0 ls0 ws0">nieruchomościa<span class="_ _0"></span>ch<span class="ff2"> </span></div></div><div class="c x27 y82f w134 hf2"><div class="t m0 x14 hd y5a9 ff3 fs4 fc0 sc0 ls0 ws0">BOŚ S.A.<span class="ff2"> </span></div></div><div class="c x130 y82f w135 hf2"><div class="t m0 x94 hd y5a9 ff2 fs4 fc0 sc0 ls0 ws0">MIRBUD S.A<span class="_ _0"></span>. </div></div><div class="c x131 y82f w136 hf2"><div class="t m0 x59 hd y5a9 ff2 fs4 fc0 sc0 ls0 ws0">20 000 </div></div><div class="c x132 y82f w137 hf2"><div class="t m0 x32 hd y5a9 ff2 fs4 fc0 sc0 ls0 ws0">PLN </div></div><div class="c xe6 y82f w125 hf2"><div class="t m0 x96 hd y5a9 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x133 y82f w76 hf2"><div class="t m0 xc0 hd y5a9 ff2 fs4 fc0 sc0 ls0 ws0">20 000 </div></div><div class="c x87 y82f w138 hf2"><div class="t m0 x59 hd y9e ff2 fs4 fc0 sc0 ls0 ws0">WIBOR </div><div class="t m0 xab hd y20e ff3 fs4 fc0 sc0 ls0 ws0">1M+marża<span class="ff2"> </span></div></div><div class="c x134 y82f w139 hf2"><div class="t m0 x62 hd y5a9 ff2 fs4 fc0 sc0 ls0 ws0">03.08.2024 </div></div><div class="c x135 y82f w13a hf2"><div class="t m0 x8d hd y9e ff2 fs4 fc0 sc0 ls0 ws0">gwarancja BGK,<span class="_ _0"></span> </div><div class="t m0 xab hd y20e ff2 fs4 fc0 sc0 ls0 ws0">zastaw rejestrowy<span class="_ _0"></span> </div></div><div class="c x27 y830 w134 hf4"><div class="t m0 x14 hd y831 ff3 fs4 fc0 sc0 ls0 ws0">BOŚ S.A.<span class="ff2"> </span></div></div><div class="c x130 y830 w135 hf4"><div class="t m0 x94 hd y831 ff2 fs4 fc0 sc0 ls0 ws0">MIRBUD S.A<span class="_ _0"></span>. </div></div><div class="c x131 y830 w136 hf4"><div class="t m0 x59 hd y831 ff2 fs4 fc0 sc0 ls0 ws0">35 000 </div></div><div class="c x132 y830 w137 hf4"><div class="t m0 x32 hd y831 ff2 fs4 fc0 sc0 ls0 ws0">PLN </div></div><div class="c xe6 y830 w125 hf4"><div class="t m0 xc0 hd y831 ff2 fs4 fc0 sc0 ls0 ws0">35 000 </div></div><div class="c x133 y830 w76 hf4"><div class="t m0 x96 hd y831 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x87 y830 w138 hf4"><div class="t m0 x59 hd y832 ff2 fs4 fc0 sc0 ls0 ws0">WIBOR </div><div class="t m0 xab hd y833 ff3 fs4 fc0 sc0 ls0 ws0">1M+marża<span class="ff2"> </span></div></div><div class="c x134 y830 w139 hf4"><div class="t m0 x62 hd y831 ff2 fs4 fc0 sc0 ls0 ws0">04.10.2026 </div></div><div class="c x135 y830 w13a hf4"><div class="t m0 x89 hd y832 ff3 fs4 fc0 sc0 ls0 ws0">cesja wierzyte<span class="_ _0"></span>lności </div><div class="t m0 x14 hd y833 ff2 fs4 fc0 sc0 ls0 ws0">gospodarczej, hipo<span class="_ _0"></span>teka </div></div><div class="c x27 y834 w134 hf5"><div class="t m0 x14 h31 y6e ff6 fs4 fc0 sc0 ls0 ws0">Razem kredyty i<span class="_ _0"></span> pożyczki<span class="ff4"> </span></div></div><div class="c x119 y834 w12e hf5"><div class="t m0 x4b hf0 y1d2 ff4 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x11a y834 w12f hf5"><div class="t m0 x4b hf0 y1d2 ff4 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x38 y834 w12c hf5"><div class="t m0 x4b hf0 y1d2 ff4 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y834 w125 hf5"><div class="t m0 xc0 h31 y6e ff4 fs4 fc0 sc0 ls0 ws0">60 400 </div></div><div class="c x133 y834 w76 hf5"><div class="t m0 xc0 h31 y6e ff4 fs4 fc0 sc0 ls0 ws0">48 000 </div></div><div class="c x87 y834 w138 hf5"><div class="t m0 x71 h31 y6e ff4 fs4 fc0 sc0 ls0 ws0">108 400 </div></div><div class="c x12e y834 w12f hf5"><div class="t m0 x4b hf0 y1d2 ff4 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x12f y834 w133 hf5"><div class="t m0 x4b h80 y1d2 ff2 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y1 w8 h9"><div class="t m0 x1c h6 y835 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h6 y836 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c hb y837 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y838 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y43f ff3 fs1 fc0 sc0 ls0 ws0">Na <span class="_ _1"></span>dzień <span class="_ _8"></span>31 <span class="_ _8"></span>grudni<span class="_ _1"></span>a <span class="_ _1"></span>20<span class="_ _1"></span>23 <span class="_ _1"></span>r<span class="_ _1"></span>oku <span class="_ _1"></span>wartość<span class="_ _1"></span> <span class="_ _1"></span>kr<span class="_ _1"></span>edytów <span class="_ _1"></span>i <span class="_ _8"></span>poż<span class="_ _1"></span>yczek <span class="_ _1"></span>z<span class="_ _1"></span>ostała <span class="_ _1"></span>wyc<span class="_ _1"></span>eniona <span class="_ _8"></span>według <span class="_ _8"></span>zamortyzowan<span class="_ _1"></span>ego <span class="_ _8"></span>kosztu. <span class="_ _8"></span>W <span class="_ _1"></span>wyniku<span class="_ _1"></span> <span class="_ _1"></span>prz<span class="_ _1"></span>eprowa<span class="_ _e"></span>dzonej <span class="_ _1"></span>wyc<span class="_ _1"></span>eny <span class="_ _1"></span>wart<span class="_ _1"></span>ość </div><div class="t m0 x2 h3 y839 ff3 fs1 fc0 sc0 ls0 ws0">zobowiązania z tytułu kredy<span class="_ _1"></span>tów i pożycz<span class="_ _1"></span>ek uległa zwięks<span class="_ _1"></span>zeniu o kwotę <span class="_ _1"></span><span class="ffc">2<span class="ff2">.4<span class="_ _1"></span>67 tys. 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class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y7fc ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">76<span class="ls0"> </span></div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y58 ff6 fs1 fc0 sc0 ls0 ws0">Zobowiązania z tytułu kre<span class="_ _1"></span>dytów i pożyczek Spół<span class="_ _1"></span>ek z Grupy MIRBUD S<span class="_ _1"></span>.A. na dz<span class="_ _1"></span>ień 31.12.202<span class="_ _8"></span><span class="ff4">3 roku </span></div><div class="t m0 x1c h6 y788 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y83b w13b hf6"><div class="t m0 x13 hd y83c ff2 fs4 fc1 sc0 ls0 ws0">Nazwa jednostk<span class="_ _0"></span>i </div></div><div class="c x113 y83b w13c hf6"><div class="t m0 x59 hd y83d ff2 fs4 fc1 sc0 ls0 ws0">Podmiot </div><div class="t m0 x67 hd y69b ff3 fs4 fc1 sc0 ls0 ws0">zobowiązany<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x114 y83b w13d hf6"><div class="t m0 x8f hd y699 ff2 fs4 fc1 sc0 ls0 ws0">Kwota kredytu, </div><div class="t m0 x7b hd y83c ff3 fs4 fc1 sc0 ls0 ws0">pożyczki wg </div><div class="t m0 x83 hd y6e ff2 fs4 fc1 sc0 ls0 ws0">umowy </div></div><div class="c x11b y83b w13e hf6"><div class="t m0 x83 hd y83c ff2 fs4 fc1 sc0 ls0 ws0">Waluta </div></div><div class="c xeb y83b w121 hf6"><div class="t m0 x7b hd y699 ff3 fs4 fc1 sc0 ls0 ws0">Kwota pozostała do<span class="_ _b"></span> </div><div class="t m0 xec hd y83c ff3 fs4 fc1 sc0 ls0 ws0">spłaty <span class="ff2">- </span>część </div><div class="t m0 x81 hd y6e ff3 fs4 fc1 sc0 ls0 ws0">długoterminowa<span class="ff2"> </span></div></div><div class="c x11c y83b w13f hf6"><div class="t m0 x7b hd y699 ff3 fs4 fc1 sc0 ls0 ws0">Kwota pozostała do<span class="_ _b"></span> </div><div class="t m0 xec hd y83c ff3 fs4 fc1 sc0 ls0 ws0">spłaty <span class="ff2">- </span>część </div><div class="t m0 x8d hd y6e ff3 fs4 fc1 sc0 ls0 ws0">krótkoterminowa<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x11d y83b w127 hf6"><div class="t m0 x59 hd y83d ff2 fs4 fc1 sc0 ls0 ws0">Warunki </div><div class="t m0 x4b hd y69b ff2 fs4 fc1 sc0 ls0 ws0">oprocentowan<span class="_ _0"></span>ia </div></div><div class="c x136 y83b w13d hf6"><div class="t m0 x58 hd y83c ff3 fs4 fc1 sc0 ls0 ws0">Termin spłaty<span class="ff2"> </span></div></div><div class="c x137 y83b w140 hf6"><div class="t m0 x71 hd y83c ff2 fs4 fc1 sc0 ls0 ws0">Zabezpieczenia<span class="_ _0"></span> </div></div><div class="c x27 y83e w141 h73"><div class="t m0 x14 hd y1ce ff3 fs4 fc0 sc0 ls0 ws0">Bank Spółdziel<span class="_ _0"></span>czy<span class="ff2"> </span></div></div><div class="c x119 y83e w142 h73"><div class="t m0 x0 hd y2ee ff2 fs4 fc0 sc0 ls0 ws0">JHM </div><div class="t m0 x89 hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">Development </div><div class="t m0 x5f hd y24b ff2 fs4 fc0 sc0 ls0 ws0">S.A. </div></div><div class="c x138 y83e w11c h73"><div class="t m0 x5c hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">8 823 </div></div><div class="c x38 y83e w143 h73"><div class="t m0 x65 hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">PLN </div></div><div class="c x139 y83e w144 h73"><div class="t m0 x3d hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">6 648 </div></div><div class="c x13a y83e w145 h73"><div class="t m0 x22 hd y1ce ff2 fs4 fc0 sc0 ls5 ws0">363<span class="ls0"> </span></div></div><div class="c x20 y83e w146 h73"><div class="t m0 x59 hd y4d1 ff2 fs4 fc0 sc0 ls0 ws0">WIBOR </div><div class="t m0 x56 hd y82 ff3 fs4 fc0 sc0 ls0 ws0">3M+marża<span class="ff2"> </span></div></div><div class="c x13b y83e w147 h73"><div class="t m0 x62 hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">31.12.2034 </div></div><div class="c x13c y83e w130 h73"><div class="t m0 x32 hd y4d1 ff2 fs4 fc0 sc0 ls0 ws0">hipoteka na </div><div class="t m0 x56 hd y82 ff3 fs4 fc0 sc0 ls0 ws0">nieruchomościa<span class="_ _0"></span>ch<span class="ff2"> </span></div></div><div class="c x27 y83f w141 h73"><div class="t m0 x14 hd y4d1 ff3 fs4 fc0 sc0 ls0 ws0">Bank Polskiej Spó<span class="_ _0"></span>łdzielczości </div><div class="t m0 x14 hd y82 ff2 fs4 fc0 sc0 ls0 ws0">S.A. </div></div><div class="c x119 y83f w142 h73"><div class="t m0 x0 hd y2ee ff2 fs4 fc0 sc0 ls0 ws0">JHM </div><div class="t m0 x89 hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">Development </div><div class="t m0 x5f hd y24b ff2 fs4 fc0 sc0 ls0 ws0">S.A. </div></div><div class="c x138 y83f w11c h73"><div class="t m0 x59 hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">28 445 </div></div><div class="c x38 y83f w143 h73"><div class="t m0 x65 hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">PLN </div></div><div class="c x139 y83f w144 h73"><div class="t m0 x96 hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x13a y83f w145 h73"><div class="t m0 x96 hd y1ce ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c x20 y83f w146 h73"><div class="t m0 x59 hd y4d1 ff2 fs4 fc0 sc0 ls0 ws0">WIBOR </div><div class="t m0 x56 hd y82 ff3 fs4 fc0 sc0 ls0 ws0">3M+marża<span class="ff2"> </span></div></div><div class="c x13b y83f w147 h73"><div class="t m0 x62 hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">30.06.2025 </div></div><div class="c x13c y83f w130 h73"><div class="t m0 x32 hd y4d1 ff2 fs4 fc0 sc0 ls0 ws0">hipoteka na </div><div class="t m0 x56 hd y82 ff3 fs4 fc0 sc0 ls0 ws0">nieruchomościa<span class="_ _0"></span>ch<span class="ff2"> </span></div></div><div class="c x27 y840 w141 h92"><div class="t m0 x14 hd y1ce ff3 fs4 fc0 sc0 ls0 ws0">Bank Ochron<span class="_ _0"></span>y Środowiska S.A<span class="_ _0"></span>.<span class="ff2"> </span></div></div><div class="c x119 y840 w142 h92"><div class="t m0 x0 hd y2ee ff2 fs4 fc0 sc0 ls0 ws0">JHM </div><div class="t m0 x89 hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">Development </div><div class="t m0 x5f hd y24b ff2 fs4 fc0 sc0 ls0 ws0">S.A. </div></div><div class="c x138 y840 w11c h92"><div class="t m0 x59 hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">31 900 </div></div><div class="c x38 y840 w143 h92"><div class="t m0 x65 hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">PLN </div></div><div class="c x139 y840 w144 h92"><div class="t m0 x96 hd y1ce ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c x13a y840 w145 h92"><div class="t m0 x96 hd y1ce ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c x20 y840 w146 h92"><div class="t m0 x59 hd y4d1 ff2 fs4 fc0 sc0 ls0 ws0">WIBOR </div><div class="t m0 x56 hd y82 ff3 fs4 fc0 sc0 ls0 ws0">1M+marża<span class="ff2"> </span></div></div><div class="c x13b y840 w147 h92"><div class="t m0 x62 hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">30.06.2024 </div></div><div class="c x13c y840 w130 h92"><div class="t m0 x5f hd y4d1 ff2 fs4 fc0 sc0 ls0 ws0">hipoteki na </div><div class="t m0 x56 hd y82 ff3 fs4 fc0 sc0 ls0 ws0">nieruchomościa<span class="_ _0"></span>ch<span class="ff2"> </span></div></div><div class="c x27 y841 w141 h73"><div class="t m0 x14 hd y4d1 ff2 fs4 fc0 sc0 ls0 ws0">SANTANDER BAN<span class="_ _b"></span>K<span class="_ _1"></span> POLSKA </div><div class="t m0 x14 hd y82 ff2 fs4 fc0 sc0 ls0 ws0">S.A. </div></div><div class="c x119 y841 w142 h73"><div class="t m0 x0 hd y2ee ff2 fs4 fc0 sc0 ls0 ws0">JHM </div><div class="t m0 x89 hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">Development </div><div class="t m0 x5f hd y24b ff2 fs4 fc0 sc0 ls0 ws0">S.A. </div></div><div class="c x138 y841 w11c h73"><div class="t m0 x59 hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">39 095 </div></div><div class="c x38 y841 w143 h73"><div class="t m0 x65 hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">PLN </div></div><div class="c x139 y841 w144 h73"><div class="t m0 x3d hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">3 580 </div></div><div class="c x13a y841 w145 h73"><div class="t m0 x96 hd y1ce ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c x20 y841 w146 h73"><div class="t m0 x59 hd y4d1 ff2 fs4 fc0 sc0 ls0 ws0">WIBOR </div><div class="t m0 x56 hd y82 ff3 fs4 fc0 sc0 ls0 ws0">1M+marża<span class="ff2"> </span></div></div><div class="c x13b y841 w147 h73"><div class="t m0 x62 hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">31.03.2025 </div></div><div class="c x13c y841 w130 h73"><div class="t m0 x5f hd y4d1 ff2 fs4 fc0 sc0 ls0 ws0">hipoteki na </div><div class="t m0 x56 hd y82 ff3 fs4 fc0 sc0 ls0 ws0">nieruchomościa<span class="_ _0"></span>ch<span class="ff2"> </span></div></div><div class="c x27 y842 w141 h73"><div class="t m0 x14 hd y4d1 ff2 fs4 fc0 sc0 ls0 ws0">WARSZAWSKI B<span class="_ _0"></span>ANK </div><div class="t m0 x14 hd y82 ff3 fs4 fc0 sc0 ls0 ws0">SPÓŁDZIELCZ<span class="_ _0"></span>Y<span class="ff2"> </span></div></div><div class="c x119 y842 w142 h73"><div class="t m0 x0 hd y2ee ff2 fs4 fc0 sc0 ls0 ws0">JHM </div><div class="t m0 x89 hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">Development </div><div class="t m0 x5f hd y24b ff2 fs4 fc0 sc0 ls0 ws0">S.A. </div></div><div class="c x138 y842 w11c h73"><div class="t m0 x59 hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">13 110 </div></div><div class="c x38 y842 w143 h73"><div class="t m0 x65 hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">PLN </div></div><div class="c x139 y842 w144 h73"><div class="t m0 xc0 hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">11 234 </div></div><div class="c x13a y842 w145 h73"><div class="t m0 x96 hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x20 y842 w146 h73"><div class="t m0 x59 hd y4d1 ff2 fs4 fc0 sc0 ls0 ws0">WIBOR </div><div class="t m0 x56 hd y82 ff3 fs4 fc0 sc0 ls0 ws0">3M+marża<span class="ff2"> </span></div></div><div class="c x13b y842 w147 h73"><div class="t m0 x62 hd y1ce ff2 fs4 fc0 sc0 ls0 ws0">30.12.2024 </div></div><div class="c x13c y842 w130 h73"><div class="t m0 x5f hd y4d1 ff2 fs4 fc0 sc0 ls0 ws0">hipoteki na </div><div class="t m0 x56 hd y82 ff3 fs4 fc0 sc0 ls0 ws0">nieruchomościa<span class="_ _0"></span>ch<span class="ff2"> </span></div></div><div class="c x27 y843 w141 hf7"><div class="t m0 x14 hd y4d0 ff3 fs4 fc0 sc0 ls0 ws0">Bank Ochron<span class="_ _0"></span>y Środowiska S.A<span class="_ _0"></span>.<span class="ff2"> </span></div></div><div class="c x119 y843 w142 hf7"><div class="t m0 x0 hd y4cf ff2 fs4 fc0 sc0 ls0 ws0">JHM </div><div class="t m0 x89 hd y4d0 ff2 fs4 fc0 sc0 ls0 ws0">Development </div><div class="t m0 x5f hd y24b ff2 fs4 fc0 sc0 ls0 ws0">S.A. </div></div><div class="c x138 y843 w11c hf7"><div class="t m0 x59 hd y4d0 ff2 fs4 fc0 sc0 ls0 ws0">23 000 </div></div><div class="c x38 y843 w143 hf7"><div class="t m0 x65 hd y4d0 ff2 fs4 fc0 sc0 ls0 ws0">PLN </div></div><div class="c x139 y843 w144 hf7"><div class="t m0 x3d hd y4d0 ff2 fs4 fc0 sc0 ls0 ws0">4 973 </div></div><div class="c x13a y843 w145 hf7"><div class="t m0 x96 hd y4d0 ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c x20 y843 w146 hf7"><div class="t m0 x59 hd y4d1 ff2 fs4 fc0 sc0 ls0 ws0">WIBOR </div><div class="t m0 x56 hd y4d2 ff3 fs4 fc0 sc0 ls0 ws0">1M+marża<span class="ff2"> </span></div></div><div class="c x13b y843 w147 hf7"><div class="t m0 x62 hd y4d0 ff2 fs4 fc0 sc0 ls0 ws0">31.12.2025 </div></div><div class="c x13c y843 w130 hf7"><div class="t m0 x5f hd y4d1 ff2 fs4 fc0 sc0 ls0 ws0">hipoteki na </div><div class="t m0 x56 hd y4d2 ff3 fs4 fc0 sc0 ls0 ws0">nieruchomościa<span class="_ _0"></span>ch<span class="ff2"> </span></div></div><div class="c x27 y844 w141 h92"><div class="t m0 x14 hd y248 ff3 fs4 fc0 sc0 ls0 ws0">Bank Polskiej Spó<span class="_ _0"></span>łdzielczości </div><div class="t m0 x14 hd y4d2 ff2 fs4 fc0 sc0 ls0 ws0">S.A. </div></div><div class="c x119 y844 w142 h92"><div class="t m0 x0 hd y24a ff2 fs4 fc0 sc0 ls0 ws0">JHM </div><div class="t m0 x89 hd y845 ff2 fs4 fc0 sc0 ls0 ws0">Development </div><div class="t m0 x5f hd y24b ff2 fs4 fc0 sc0 ls0 ws0">S.A. </div></div><div class="c x138 y844 w11c h92"><div class="t m0 x59 hd y845 ff2 fs4 fc0 sc0 ls0 ws0">18 000 </div></div><div class="c x38 y844 w143 h92"><div class="t m0 x65 hd y845 ff2 fs4 fc0 sc0 ls0 ws0">PLN </div></div><div class="c x139 y844 w144 h92"><div class="t m0 x96 hd y845 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x13a y844 w145 h92"><div class="t m0 x96 hd y845 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x20 y844 w146 h92"><div class="t m0 x59 hd y248 ff2 fs4 fc0 sc0 ls0 ws0">WIBOR </div><div class="t m0 x56 hd y4d2 ff3 fs4 fc0 sc0 ls0 ws0">3M+marża<span class="ff2"> </span></div></div><div class="c x13b y844 w147 h92"><div class="t m0 x62 hd y845 ff2 fs4 fc0 sc0 ls0 ws0">30.06.2025 </div></div><div class="c x13c y844 w130 h92"><div class="t m0 x32 hd y248 ff2 fs4 fc0 sc0 ls0 ws0">hipoteka na </div><div class="t m0 x56 hd y4d2 ff3 fs4 fc0 sc0 ls0 ws0">nieruchomościa<span class="_ _0"></span>ch<span class="ff2"> </span></div></div><div class="c x27 y6bd w141 hf8"><div class="t m0 x14 hd y846 ff2 fs4 fc0 sc0 ls0 ws0">SANTANDER BAN<span class="_ _b"></span>K<span class="_ _1"></span> POLSKA </div><div class="t m0 x14 hd y847 ff2 fs4 fc0 sc0 ls0 ws0">S.A. </div></div><div class="c x119 y6bd w142 hf8"><div class="t m0 x5 hd y846 ff2 fs4 fc0 sc0 ls0 ws0">MARYWILSKA </div><div class="t m0 x7b hd y847 ff2 fs4 fc0 sc0 ls0 ws0">44 sp. z o. o. </div></div><div class="c x138 y6bd w11c hf8"><div class="t m0 x59 hd y848 ff2 fs4 fc0 sc0 ls0 ws0">33 000 </div></div><div class="c x38 y6bd w143 hf8"><div class="t m0 x65 hd y848 ff2 fs4 fc0 sc0 ls0 ws0">PLN </div></div><div class="c x139 y6bd w144 hf8"><div class="t m0 xc0 hd y848 ff2 fs4 fc0 sc0 ls0 ws0">11 911 </div></div><div class="c x13a y6bd w145 hf8"><div class="t m0 xf hd y848 ff2 fs4 fc0 sc0 ls0 ws0">3 486 </div></div><div class="c x20 y6bd w146 hf8"><div class="t m0 x59 hd y846 ff2 fs4 fc0 sc0 ls0 ws0">WIBOR </div><div class="t m0 x56 hd y847 ff3 fs4 fc0 sc0 ls0 ws0">3M+marża<span class="ff2"> </span></div></div><div class="c x13b y6bd w147 hf8"><div class="t m0 x62 hd y848 ff2 fs4 fc0 sc0 ls0 ws0">02.05.2028 </div></div><div class="c x13c y6bd w130 hf8"><div class="t m0 x66 hd y849 ff3 fs4 fc0 sc0 ls0 ws0">kaucja pieniężna<span class="_ _0"></span>, </div><div class="t m0 xdf hd y84a ff3 fs4 fc0 sc0 ls0 ws0">cesja wierzyte<span class="_ _0"></span>lności, </div><div class="t m0 x56 hd y848 ff2 fs4 fc0 sc0 ls0 ws0">zastaw rejestrow<span class="_ _0"></span>y </div><div class="t m0 x8f hd y6c3 ff2 fs4 fc0 sc0 ls0 ws0">rachunku ban<span class="_ _0"></span>kowego, </div><div class="t m0 x58 hd y230 ff3 fs4 fc0 sc0 ls0 ws0">poręczenie, hipote<span class="_ _0"></span>ka<span class="ff2"> </span></div></div><div class="c x27 y84b w141 hf9"><div class="t m0 x14 hd y84c ff2 fs4 fc0 sc0 ls0 ws0">SANTANDER BAN<span class="_ _b"></span>K<span class="_ _1"></span> POLSKA </div><div class="t m0 x14 hd y176 ff2 fs4 fc0 sc0 ls0 ws0">S.A. </div></div><div class="c x119 y84b w142 hf9"><div class="t m0 x5 hd y84c ff2 fs4 fc0 sc0 ls0 ws0">MARYWILSKA </div><div class="t m0 x7b hd y176 ff2 fs4 fc0 sc0 ls0 ws0">44 sp. z o. o. </div></div><div class="c x138 y84b w11c hf9"><div class="t m0 x5c hd y4e6 ff2 fs4 fc0 sc0 ls0 ws0">1 342 </div></div><div class="c x38 y84b w143 hf9"><div class="t m0 x65 hd y4e6 ff2 fs4 fc0 sc0 ls0 ws0">EUR </div></div><div class="c x139 y84b w144 hf9"><div class="t m0 x3d hd y4e6 ff2 fs4 fc0 sc0 ls0 ws0">3 844 </div></div><div class="c x13a y84b w145 hf9"><div class="t m0 x22 hd y4e6 ff2 fs4 fc0 sc0 ls5 ws0">691<span class="ls0"> </span></div></div><div class="c x20 y84b w146 hf9"><div class="t m0 x66 hd y84c ff2 fs4 fc0 sc0 ls0 ws0">EURIBOR </div><div class="t m0 x56 hd y176 ff3 fs4 fc0 sc0 ls0 ws0">3M+marża<span class="ff2"> </span></div></div><div class="c x13b y84b w147 hf9"><div class="t m0 x62 hd y4e6 ff2 fs4 fc0 sc0 ls0 ws0">30.10.2030 </div></div><div class="c x13c y84b w130 hf9"><div class="t m0 xdf hd y84d ff3 fs4 fc0 sc0 ls0 ws0">cesja wierzyte<span class="_ _0"></span>lności, </div><div class="t m0 x56 hd y84c ff2 fs4 fc0 sc0 ls0 ws0">zastaw rejestrowy<span class="_ _0"></span> </div><div class="t m0 x8f hd y176 ff2 fs4 fc0 sc0 ls0 ws0">rachunku ban<span class="_ _0"></span>kowego, </div><div class="t m0 x6e hd y192 ff2 fs4 fc0 sc0 ls0 ws0">hipoteka </div></div><div class="c x27 y5a8 w141 hfa"><div class="t m0 x14 hd y1d7 ff2 fs4 fc0 sc0 ls0 ws0">BGK </div></div><div class="c x119 y5a8 w142 hfa"><div class="t m0 x8f hd y1d7 ff2 fs4 fc0 sc0 ls0 ws0">Kobylarnia S.A. </div></div><div class="c x138 y5a8 w11c hfa"><div class="t m0 x5c hd y1d7 ff2 fs4 fc0 sc0 ls0 ws0">6 212 </div></div><div class="c x38 y5a8 w143 hfa"><div class="t m0 x65 hd y1d7 ff2 fs4 fc0 sc0 ls0 ws0">PLN </div></div><div class="c x139 y5a8 w144 hfa"><div class="t m0 x3d hd y1d7 ff2 fs4 fc0 sc0 ls0 ws0">3 106 </div></div><div class="c x13a y5a8 w145 hfa"><div class="t m0 x22 hd y1d7 ff2 fs4 fc0 sc0 ls5 ws0">621<span class="ls0"> </span></div></div><div class="c x20 y5a8 w146 hfa"><div class="t m0 x59 hd y4a5 ff2 fs4 fc0 sc0 ls0 ws0">WIBOR </div><div class="t m0 x56 hd y213 ff3 fs4 fc0 sc0 ls0 ws0">1M+marża<span class="ff2"> </span></div></div><div class="c x13b y5a8 w147 hfa"><div class="t m0 x62 hd y1d7 ff2 fs4 fc0 sc0 ls0 ws0">31.12.2029 </div></div><div class="c x13c y5a8 w130 hfa"><div class="t m0 x58 hd y4a5 ff3 fs4 fc0 sc0 ls0 ws0">hipoteka, poręc<span class="_ _0"></span>zenie </div><div class="t m0 x6e hd y213 ff2 fs4 fc0 sc0 ls0 ws0">MIRBUD </div></div><div class="c x27 y84e w141 hf"><div class="t m0 x14 h31 y63 ff6 fs4 fc0 sc0 ls0 ws0">Razem kredyty i<span class="_ _0"></span> pożyczki<span class="ff4"> </span></div></div><div class="c x113 y84e w13c hf"><div class="t m0 x4b hf0 y808 ff4 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x114 y84e w13d hf"><div class="t m0 x4b hf0 y808 ff4 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x11b y84e w13e hf"><div class="t m0 x4b hf0 y808 ff4 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x139 y84e w144 hf"><div class="t m0 xc0 h31 y63 ff4 fs4 fc0 sc0 ls0 ws0">45 296 </div></div><div class="c x13a y84e w145 hf"><div class="t m0 xf h31 y63 ff4 fs4 fc0 sc0 ls0 ws0">5 161 </div></div><div class="c x20 y84e w146 hf"><div class="t m0 x12 h31 y63 ff4 fs4 fc0 sc0 ls0 ws0">50 457 </div></div><div class="c x136 y84e w13d hf"><div class="t m0 x4b hf0 y808 ff4 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x137 y84e w140 hf"><div class="t m0 x4b h80 y808 ff2 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y1 w8 h9"><div class="t m0 x1c h6 y2cd ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h6 y84f ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h6 y566 ff1 fs1 fc0 sc0 ls15 ws0">      <span class="ls0">  </span></div></div></div><div class="pi" ></div></div><div id="pf4d" class="pf w0 h0" ><div class="pc pc4d w0 h0"><img class="bi x0 y0 w3 he3" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">77<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c hb y4dc ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c hb y4dd ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c hb y4de ff4 fs1 fc0 sc0 ls0 ws0">Nota 15. <span class="ff6">Zobowiązani<span class="_ _1"></span>a handlowe i poz<span class="_ _1"></span>ostałe<span class="_ _1"></span></span> </div><div class="t m0 x1c h6 y850 ff7 fs3 fc0 sc0 ls0 ws0">   <span class="ff1 fs1"> </span></div><div class="t m0 x1c h6 y851 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y852 w148 hfb"><div class="t m0 x39 hd y853 ff3 fs4 fc1 sc0 ls0 ws0">Zobowiązania hand<span class="_ _0"></span>lowe i pozostał<span class="_ _0"></span>e<span class="ff2"> </span></div></div><div class="c x13d y750 w149 h49"><div class="t m0 x72 hd y25c ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c x13d y854 w14a h35"><div class="t m0 x0 hd y106 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c xaf y854 w14b h35"><div class="t m0 x0 hd y106 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x13d y852 w14a h35"><div class="t m0 x83 hd y106 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xaf y852 w14b h35"><div class="t m0 x83 hd y106 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x27 y855 w14c h35"><div class="t m0 x14 h31 y106 ff6 fs4 fc0 sc0 ls0 ws0">Zobowiązania <span class="_ _0"></span>długoterminowe<span class="_ _0"></span><span class="ff4"> </span></div></div><div class="c x13d y855 w43 h35"><div class="t m0 x97 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">155 532 </div></div><div class="c xf5 y855 wc7 h35"><div class="t m0 x97 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">126 991 </div></div><div class="c x27 y856 w14c h35"><div class="t m0 x14 hd y106 ff3 fs4 fc0 sc0 ls0 ws0">Zobowiązania hand<span class="_ _0"></span>lowe do jedno<span class="_ _0"></span>stek powiązan<span class="_ _0"></span>ych<span class="ff2"> </span></div></div><div class="c x13d y856 w14a h35"><div class="t m0 x27 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xaf y856 wc7 h35"><div class="t m0 x27 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y857 w14c h33"><div class="t m0 x14 hd yfe ff3 fs4 fc0 sc0 ls0 ws0">Kwoty zatrzyman<span class="_ _0"></span>e do jednoste<span class="_ _0"></span>k powiązanych<span class="ff2"> </span></div></div><div class="c x13d y857 w14a h33"><div class="t m0 x27 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xaf y857 wc7 h33"><div class="t m0 x27 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y2ac w14c h35"><div class="t m0 x14 hd y106 ff3 fs4 fc0 sc0 ls0 ws0">Inne zobowiązan<span class="_ _0"></span>ia wobec jednos<span class="_ _0"></span>tek powiązanych<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x13d y2ac w14a h35"><div class="t m0 x27 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xaf y2ac wc7 h35"><div class="t m0 x27 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y858 w14c h32"><div class="t m0 x14 hd yfe ff3 fs4 fc0 sc0 ls0 ws0">Zobowiązania hand<span class="_ _0"></span>lowe do jedno<span class="_ _0"></span>stek pozostały<span class="_ _0"></span>ch<span class="ff2"> </span></div></div><div class="c x13d y858 w14a h32"><div class="t m0 x27 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xaf y858 wc7 h32"><div class="t m0 x27 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y859 w14c h32"><div class="t m0 x14 hd yfe ff3 fs4 fc0 sc0 ls0 ws0">Kwoty zatrzyman<span class="_ _0"></span>e do jednoste<span class="_ _0"></span>k pozostałych<span class="ff2"> </span></div></div><div class="c x13d y859 w14a h32"><div class="t m0 x97 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">122 803 </div></div><div class="c xaf y859 wc7 h32"><div class="t m0 x97 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">111 713 </div></div><div class="c x27 y85a w14d hfc"><div class="t m0 x14 hd yfe ff2 fs4 fc0 sc0 ls0 ws0">Zaliczki otrzymane<span class="_ _0"></span> </div></div><div class="c x13e y85a w43 hfc"><div class="t m0 x4b hd yfe ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x13f y85a wc7 hfc"><div class="t m0 x4b hd yfe ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x13d y85a w14a hfc"><div class="t m0 x107 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">32 729 </div></div><div class="c xaf y85a wc7 hfc"><div class="t m0 x107 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">15 278 </div></div><div class="c x27 y47e w14c h32"><div class="t m0 x14 hd yfe ff3 fs4 fc0 sc0 ls0 ws0">Inne zobowiązan<span class="_ _0"></span>ia wobec jednos<span class="_ _0"></span>tek pozostały<span class="_ _0"></span>ch<span class="ff2"> </span></div></div><div class="c x13d y47e w14a h32"><div class="t m0 x27 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xaf y47e wc7 h32"><div class="t m0 x27 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y5e5 w14c h32"><div class="t m0 x14 h31 yfe ff6 fs4 fc0 sc0 ls0 ws0">Zobowiązania kr<span class="_ _0"></span>ótkoterminowe<span class="_ _0"></span><span class="ff4"> </span></div></div><div class="c x13d y5e5 w14a h32"><div class="t m0 x97 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">657 266 </div></div><div class="c xaf y5e5 wc7 h32"><div class="t m0 x97 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">892 130 </div></div><div class="c x27 y1ee w14c h32"><div class="t m0 x14 hd yfe ff3 fs4 fc0 sc0 ls0 ws0">Zobowiązania hand<span class="_ _0"></span>lowe do jedno<span class="_ _0"></span>stek powiązan<span class="_ _0"></span>ych<span class="ff2"> </span></div></div><div class="c x13d y1ee w14a h32"><div class="t m0 x27 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xaf y1ee wc7 h32"><div class="t m0 x27 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y85b w14c h32"><div class="t m0 x14 hd yfe ff3 fs4 fc0 sc0 ls0 ws0">Kwoty zatrzyman<span class="_ _0"></span>e do jednoste<span class="_ _0"></span>k powiązanych<span class="ff2"> </span></div></div><div class="c x13d y85b w14a h32"><div class="t m0 x27 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xaf y85b wc7 h32"><div class="t m0 x27 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y85c w14c h32"><div class="t m0 x14 hd yfe ff3 fs4 fc0 sc0 ls0 ws0">Inne zobowiązan<span class="_ _0"></span>ia wobec jednos<span class="_ _0"></span>tek powiązan<span class="_ _0"></span>ych<span class="ff2"> </span></div></div><div class="c x13d y85c w14a h32"><div class="t m0 x27 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xaf y85c wc7 h32"><div class="t m0 x27 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y85d w14c h32"><div class="t m0 x14 hd yfe ff3 fs4 fc0 sc0 ls0 ws0">Zobowiązania hand<span class="_ _0"></span>lowe do jedno<span class="_ _0"></span>stek pozostały<span class="_ _0"></span>ch<span class="ff2"> </span></div></div><div class="c x13d y85d w14a h32"><div class="t m0 x97 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">362 873 </div></div><div class="c xaf y85d wc7 h32"><div class="t m0 x97 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">452 491 </div></div><div class="c x27 y85e w14c h32"><div class="t m0 x14 hd yfe ff3 fs4 fc0 sc0 ls0 ws0">Zobowiązania z <span class="_ _0"></span>tytułu rozliczenia<span class="_ _0"></span> kontraktów dług<span class="_ _0"></span>oterminowy<span class="_ _0"></span>ch<span class="ff2"> </span></div></div><div class="c x13d y85e w14a h32"><div class="t m0 x79 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">4 152 </div></div><div class="c xaf y85e wc7 h32"><div class="t m0 x107 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">68 683 </div></div><div class="c x27 y85f w14c h32"><div class="t m0 x14 hd yfe ff2 fs4 fc0 sc0 ls0 ws0">Zaliczki otrzymane<span class="_ _0"></span> </div></div><div class="c x13d y85f w14a h32"><div class="t m0 x107 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">86 588 </div></div><div class="c xaf y85f wc7 h32"><div class="t m0 x97 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">190 137 </div></div><div class="c x27 y13b w14c h32"><div class="t m0 x14 hd yfe ff3 fs4 fc0 sc0 ls0 ws0">Zobowiązania we<span class="_ _0"></span>kslowe<span class="ff2"> </span></div></div><div class="c x13d y13b w14a h32"><div class="t m0 x27 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xaf y13b wc7 h32"><div class="t m0 x27 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y5c3 w14c hfd"><div class="t m0 x14 hd y860 ff3 fs4 fc0 sc0 ls0 ws0">Zobowiązania bud<span class="_ _b"></span>ż<span class="_ _1"></span>etowe za w<span class="_ _0"></span>yjątkiem rozliczeń <span class="_ _0"></span>z tytułu dodatku<span class="_ _0"></span> dochodowego<span class="_ _0"></span> od </div><div class="t m0 x14 hd y106 ff3 fs4 fc0 sc0 ls0 ws0">osób prawnych<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x13d y5c3 w14a hfd"><div class="t m0 x107 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">10 883 </div></div><div class="c xaf y5c3 wc7 hfd"><div class="t m0 x107 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">29 781 </div></div><div class="c x27 y41d w14c hae"><div class="t m0 x14 hd y4eb ff3 fs4 fc0 sc0 ls0 ws0">Rozrachunki <span class="_ _0"></span>z tytułu wynagro<span class="_ _0"></span>dzeń<span class="ff2"> </span></div></div><div class="c x13d y41d w14a hae"><div class="t m0 x79 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">9 160 </div></div><div class="c xaf y41d wc7 hae"><div class="t m0 x79 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">7 680 </div></div><div class="c x27 y861 w14c h33"><div class="t m0 x14 hd yfe ff3 fs4 fc0 sc0 ls0 ws0">Kwoty zatrzyman<span class="_ _0"></span>e do jednoste<span class="_ _0"></span>k pozostałych<span class="ff2"> </span></div></div><div class="c x13d y861 w14a h33"><div class="t m0 x97 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">135 162 </div></div><div class="c xaf y861 wc7 h33"><div class="t m0 x97 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">141 939 </div></div><div class="c x27 y22a w14c hb2"><div class="t m0 x14 hd y65 ff3 fs4 fc0 sc0 ls0 ws0">Inne zobowiązan<span class="_ _0"></span>ia wobec jednos<span class="_ _0"></span>tek pozostały<span class="_ _0"></span>ch<span class="ff2"> </span></div></div><div class="c x13d y22a w14a hb2"><div class="t m0 x107 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">48 448<span class="fc5"> </span></div></div><div class="c xaf y22a wc7 hb2"><div class="t m0 x79 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">1 419 </div></div><div class="c x27 y4af w14c h49"><div class="t m0 x14 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x13d y4af w14a h49"><div class="t m0 x97 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">812 798 </div></div><div class="c xaf y4af wc7 h49"><div class="t m0 x15 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">1 019 121 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h6 y862 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h6 y863 ff1 fs1 fc0 sc0 ls15 ws0">  <span class="ls0">  </span></div><div class="t m0 x1c h6 y864 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y865 ff3 fs1 fc0 sc0 ls0 ws0">Na dzień <span class="_ _1"></span>31.1<span class="_ _1"></span>2.202<span class="ff2">4 <span class="_ _1"></span>roku <span class="_ _1"></span>kwota <span class="_ _1"></span></span>zobow<span class="_ _1"></span>iązania z <span class="_ _1"></span>tytuł<span class="_ _1"></span>u<span class="ff2"> <span class="_ _1"></span>zaliczek <span class="_ _1"></span>otrzymanyc<span class="_ _1"></span>h na <span class="_ _8"></span>poczet <span class="_ _1"></span>realizowanych </span></div><div class="t m0 x2 h3 yf4 ff3 fs1 fc0 sc0 ls0 ws0">kontraktów drogowych <span class="_ _1"></span>wyniosła <span class="ff2">8<span class="_ _1"></span>6.445 tys. PLN.<span class="_ _1"></span> </span></div><div class="t m0 x2 h3 y866 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y867 ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _b"></span>pozy<span class="_ _1"></span>cji <span class="_ _0"></span>inne <span class="_ _b"></span>zobo<span class="_ _1"></span>wiązania wobec <span class="_ _b"></span>jednostek po<span class="_ _0"></span>został<span class="_ _1"></span>ych <span class="_ _0"></span>zostało <span class="_ _b"></span>wy<span class="_ _1"></span>kazane <span class="_ _b"></span>z<span class="_ _1"></span>obowiązanie wynikające </div><div class="t m0 x2 h3 y590 ff3 fs1 fc0 sc0 ls0 ws0">z umowy zakupu u<span class="_ _1"></span>działów w Przedsiębiors<span class="_ _1"></span>twie Budow<span class="_ _1"></span>nictwa S<span class="_ _1"></span><span class="ff2">pecjalistycz<span class="_ _1"></span>nego T<span class="_ _1"></span>RANSKOL Sp. z o.<span class="_ _1"></span>o. </span></div><div class="t m0 x2 h3 y868 ff3 fs1 fc0 sc0 ls0 ws0">–<span class="ff2"> </span>druga rata w kwoci<span class="_ _1"></span>e 47.500 tys. PLN. <span class="_ _1"></span>Kwota ta została zapł<span class="_ _1"></span>acona w dniu 14 <span class="_ _1"></span>lutego 2025 roku.<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y869 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y86a ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hbd y86b ff1 fs1 fc0 sc0 ls0 ws0"> <span class="ls15">  </span><span class="ff9"> <span class="_ _2a"> </span></span> </div></div></div><div class="pi" ></div></div><div id="pf4e" class="pf w0 h0" ><div class="pc pc4e w0 h0"><img class="bi x0 y0 w3 he3" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">78<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h14 y86c ff5 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h6 y86d ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y6a6 w14e hfe"><div class="t m0 x140 hd y86e ff3 fs4 fc1 sc0 ls0 ws0">Struktura wie<span class="_ _0"></span>kowa zobowiązań <span class="ff2"> </span></div></div><div class="c xd7 y86f w14f h79"><div class="t m0 x72 hd y158 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c xd7 y74e w31 h42"><div class="t m0 x32 hd y158 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c xb3 y74e wdc h42"><div class="t m0 x0 hd y158 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c xd7 y6a6 w31 h42"><div class="t m0 x59 hd y158 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xb3 y6a6 wdc h42"><div class="t m0 x83 hd y158 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x27 y870 w150 h40"><div class="t m0 x14 h31 y158 ff6 fs4 fc0 sc0 ls0 ws0">Zobowiązania <span class="_ _0"></span>handlowe<span class="ff4"> </span></div></div><div class="c xd7 y870 w31 h40"><div class="t m0 x97 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">812 798 </div></div><div class="c xb3 y870 w3c h40"><div class="t m0 x2f h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">1 019 121 </div></div><div class="c x27 y871 w150 h40"><div class="t m0 x14 h31 y158 ff4 fs4 fc0 sc0 ls0 ws0">nieprzeterminowane<span class="_ _0"></span> </div></div><div class="c xd7 y871 w31 h40"><div class="t m0 x97 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">783 628 </div></div><div class="c xb3 y871 w3c h40"><div class="t m0 x97 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">988 190 </div></div><div class="c x27 y872 w151 h40"><div class="t m0 x14 hd y158 ff3 fs4 fc0 sc0 ls0 ws0">wymagalne do<span class="_ _0"></span> 1 miesiąca<span class="ff2"> </span></div></div><div class="c x141 y872 wdb h40"><div class="t m0 x4b hd y158 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x142 y872 w32 h40"><div class="t m0 x4b hd y158 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd7 y872 w31 h40"><div class="t m0 x97 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">355 611 </div></div><div class="c xb3 y872 w3c h40"><div class="t m0 x97 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">482 492 </div></div><div class="c x27 y15a w152 h40"><div class="t m0 x14 hd y158 ff3 fs4 fc0 sc0 ls0 ws0">wymagalne od<span class="_ _0"></span> 1 miesiąca do 3 <span class="_ _0"></span>miesięcy<span class="ff2"> </span></div></div><div class="c x142 y15a w32 h40"><div class="t m0 x4b hd y158 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd7 y15a w31 h40"><div class="t m0 x7c hd y24b ff2 fs4 fc0 sc0 ls0 ws0">50 735 </div></div><div class="c xb3 y15a w3c h40"><div class="t m0 x7c hd y24b ff2 fs4 fc0 sc0 ls0 ws0">46 631 </div></div><div class="c x27 y729 w152 h42"><div class="t m0 x14 hd y158 ff3 fs4 fc0 sc0 ls0 ws0">wymagalne od<span class="_ _0"></span> 3 miesięcy do 12<span class="_ _0"></span> miesięcy<span class="ff2"> </span></div></div><div class="c x142 y729 w32 h42"><div class="t m0 x4b hd y158 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd7 y729 w31 h42"><div class="t m0 x97 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">221 750 </div></div><div class="c xb3 y729 w3c h42"><div class="t m0 x97 hd y24b ff2 fs4 fc0 sc0 ls5 ws0">332 076<span class="ls0"> </span></div></div><div class="c x27 y873 w151 h42"><div class="t m0 x14 hd y158 ff2 fs4 fc0 sc0 ls0 ws0">wymagalne od<span class="_ _0"></span> 1 roku do 5 lat </div></div><div class="c x141 y873 wdb h42"><div class="t m0 x4b hd y9b ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x142 y873 w32 h42"><div class="t m0 x4b hd y158 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd7 y873 w31 h42"><div class="t m0 x97 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">155 532 </div></div><div class="c xb3 y873 w3c h42"><div class="t m0 x97 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">126 991 </div></div><div class="c x27 y72a w150 h40"><div class="t m0 x14 hd y158 ff3 fs4 fc0 sc0 ls0 ws0">przeterminowane<span class="_ _0"></span> do 1 miesią<span class="_ _0"></span>ca<span class="ff2"> </span></div></div><div class="c xd7 y72a w31 h40"><div class="t m0 x7c hd y24b ff2 fs4 fc0 sc0 ls0 ws0">26 475 </div></div><div class="c xb3 y72a wdc h40"><div class="t m0 x7c hd y24b ff2 fs4 fc0 sc0 ls0 ws0">27 661 </div></div><div class="c x27 y23a w150 h40"><div class="t m0 x14 hd y158 ff3 fs4 fc0 sc0 ls0 ws0">przeterminowane<span class="_ _0"></span> od 1 do 3 mie<span class="_ _0"></span>sięcy<span class="ff2"> </span></div></div><div class="c xd7 y23a w31 h40"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">2 695 </div></div><div class="c xb3 y23a wdc h40"><div class="t m0 x7e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">3 270 </div></div><div class="c x27 y874 w150 h40"><div class="t m0 x14 hd y158 ff3 fs4 fc0 sc0 ls0 ws0">przeterminowane<span class="_ _0"></span> od 3 do 6 mie<span class="_ _0"></span>sięcy<span class="ff2"> </span></div></div><div class="c xd7 y874 w31 h40"><div class="t m0 x2 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb3 y874 wdc h40"><div class="t m0 x2 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y875 w150 h79"><div class="t m0 x14 hd y158 ff3 fs4 fc0 sc0 ls0 ws0">przeterminowane<span class="_ _0"></span> od 6 do 12 mie<span class="_ _0"></span>sięcy<span class="ff2"> </span></div></div><div class="c xd7 y875 w31 h79"><div class="t m0 x2 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb3 y875 wdc h79"><div class="t m0 x2 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y2d9 w150 h42"><div class="t m0 x14 hd y158 ff3 fs4 fc0 sc0 ls0 ws0">przeterminowane<span class="_ _0"></span> powyżej 12 m<span class="_ _0"></span>iesięcy<span class="ff2"> </span></div></div><div class="c xd7 y2d9 w31 h42"><div class="t m0 x2 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xb3 y2d9 wdc h42"><div class="t m0 x2 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y47f w150 h40"><div class="t m0 x14 h31 y158 ff4 fs4 fc0 sc0 ls0 ws0">Przeterminowane ra<span class="_ _b"></span>z<span class="_ _1"></span>em </div></div><div class="c xd7 y47f w31 h40"><div class="t m0 x7c h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">29 170 </div></div><div class="c xb3 y47f w3c h40"><div class="t m0 x7c h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">30 931 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x1c h6 y876 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h3 y877 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y2b4 ff3 fs1 fc0 sc0 ls0 ws0">Na <span class="_ _9"> </span>dzień <span class="_ _9"> </span>pu<span class="_ _0"></span>blikacji <span class="_ _9"> </span>skonsolidowane<span class="_ _1"></span>go <span class="_ _9"> </span>sprawozdania <span class="_ _9"> </span>finansowego <span class="_ _9"> </span>z <span class="_ _9"> </span>przedziału <span class="_ _9"> </span>zobowiązań </div><div class="t m0 x2 h6 y2b5 ff3 fs1 fc0 sc0 ls0 ws0">przeterminowanych s<span class="_ _1"></span>płaconych z<span class="_ _1"></span>ostało <span class="ff2">29.<span class="_ _1"></span>111<span class="fcb"> </span></span>tys. zł.<span class="ff1 ls15">    <span class="ls0">  </span></span></div><div class="t m0 x1c hb y878 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c hb y879 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y87a ff4 fs1 fc0 sc0 ls0 ws0">Nota <span class="_ _1"></span>16.  <span class="_ _1"></span><span class="ff6">Inne <span class="_ _1"></span>zobow<span class="_ _1"></span>iązania i <span class="_ _1"></span>rezerwy <span class="_ _1"></span>krótkotermi<span class="_ _1"></span>nowe <span class="_ _1"></span>gdzie <span class="_ _1"></span>indziej<span class="_ _1"></span></span> <span class="_ _1"></span>nie <span class="_ _1"></span>sklasyfikowane <span class="_ _1"></span>(w <span class="_ _1"></span>tym </div><div class="t m0 x2 hb y87b ff6 fs1 fc0 sc0 ls0 ws0">rozliczenia międzyokr<span class="_ _1"></span>esowe)<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x1c h6 y87c ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y87d w153 hff"><div class="t m0 x57 hd y87e ff3 fs4 fc1 sc0 ls0 ws0">Pozostałe zobowią<span class="_ _b"></span>z<span class="_ _1"></span>ania i rezerw<span class="_ _0"></span>y <span class="ff2">niesklasyfikowane,<span class="_ _0"></span> w tym rozlicze<span class="_ _0"></span>nia </span></div><div class="t m0 x143 hd y191 ff3 fs4 fc1 sc0 ls0 ws0">międzyokresowe<span class="ff2"> </span></div></div><div class="c x144 y87f w154 h100"><div class="t m0 xe9 hd y99 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c x144 y16e w155 h101"><div class="t m0 x32 hd y880 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x145 y16e w39 h101"><div class="t m0 x32 hd y880 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x144 y87d w155 h102"><div class="t m0 x59 hd y65 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x145 y87d w39 h102"><div class="t m0 x59 hd y65 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x27 y881 w156 h102"><div class="t m0 x14 h31 y65 ff6 fs4 fc0 sc0 ls0 ws0">Długoterminowe<span class="_ _0"></span><span class="ff4"> </span></div></div><div class="c x144 y881 w155 h102"><div class="t m0 x34 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x145 y881 w157 h102"><div class="t m0 x34 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y3d w156 h69"><div class="t m0 x14 hd y65 ff2 fs4 fc0 sc0 ls0 ws0">Przychody ro<span class="_ _0"></span>zliczane w cza<span class="_ _0"></span>sie </div></div><div class="c x144 y3d w155 h69"><div class="t m0 x34 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x145 y3d w157 h69"><div class="t m0 x34 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y882 w156 h103"><div class="t m0 x14 hd y538 ff3 fs4 fc0 sc0 ls0 ws0">Rozliczenia międ<span class="_ _0"></span>zyokresowe<span class="_ _0"></span> kosztów<span class="ff2"> </span></div></div><div class="c x144 y882 w155 h103"><div class="t m0 x34 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x145 y882 w157 h103"><div class="t m0 x34 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y294 w156 h102"><div class="t m0 x14 hd y20e ff3 fs4 fc0 sc0 ls0 ws0">Pozostałe poz<span class="_ _0"></span>ycje<span class="ff2"> </span></div></div><div class="c x144 y294 w155 h102"><div class="t m0 x34 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x145 y294 w157 h102"><div class="t m0 x34 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y5ca w156 h103"><div class="t m0 x14 h31 y538 ff6 fs4 fc0 sc0 ls0 ws0">Krótkoterminowe<span class="_ _b"></span><span class="ff4"> </span></div></div><div class="c x144 y5ca w155 h103"><div class="t m0 x54 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">6 285 </div></div><div class="c x145 y5ca w157 h103"><div class="t m0 x54 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">3 036 </div></div><div class="c x27 y883 w156 h103"><div class="t m0 x14 hd y538 ff2 fs4 fc0 sc0 ls0 ws0">Przychody ro<span class="_ _0"></span>zliczane w cza<span class="_ _0"></span>sie </div></div><div class="c x144 y883 w155 h103"><div class="t m0 x54 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">5 499 </div></div><div class="c x145 y883 w157 h103"><div class="t m0 x54 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">1 569 </div></div><div class="c x27 y7f6 w156 h103"><div class="t m0 x14 hd yd4 ff3 fs4 fc0 sc0 ls0 ws0">Rozliczenia międ<span class="_ _0"></span>zyokresowe<span class="_ _0"></span> kosztów<span class="ff2"> </span></div></div><div class="c x144 y7f6 w155 h103"><div class="t m0 x41 hd y24b ff2 fs4 fc0 sc0 ls5 ws0">435<span class="ls0"> </span></div></div><div class="c x145 y7f6 w157 h103"><div class="t m0 x41 hd y24b ff2 fs4 fc0 sc0 ls5 ws0">634<span class="ls0"> </span></div></div><div class="c x27 y769 w156 h104"><div class="t m0 x14 hd yd4 ff3 fs4 fc0 sc0 ls0 ws0">Pozostałe poz<span class="_ _0"></span>ycje<span class="ff2"> </span></div></div><div class="c x144 y769 w155 h104"><div class="t m0 x41 hd y24b ff2 fs4 fc0 sc0 ls5 ws0">351<span class="ls0"> </span></div></div><div class="c x145 y769 w157 h104"><div class="t m0 x41 hd y24b ff2 fs4 fc0 sc0 ls5 ws0">833<span class="ls0"> </span></div></div><div class="c x27 y884 w156 h105"><div class="t m0 x14 h31 y99 ff4 fs4 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x144 y884 w155 h105"><div class="t m0 x54 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">6 285 </div></div><div class="c x145 y884 w157 h105"><div class="t m0 x54 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">3 036 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x1c h14 y3b8 ff5 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h6 y885 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h6 y886 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h6 y887 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h3 y888 ff2 fs1 fc0 sc0 ls2 ws0">     <span class="ls0">  </span></div><div class="t m0 x1c hb y889 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c hb y88a ff4 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf4f" class="pf w0 h0" ><div class="pc pc4f w0 h0"><img class="bi x0 y0 w3 he3" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">79<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y4dc ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y4dd ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y4de ff4 fs1 fc0 sc0 ls0 ws0">Nota 17. <span class="ff6">Przychod<span class="_ _1"></span>y ze sprzedaży<span class="_ _1"></span></span> </div><div class="t m0 x1c h6 y850 ff5 fs3 fc0 sc0 ls0 ws0">   <span class="ff1 fs1"> </span></div><div class="t m0 x1c h6 y851 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y88b w158 h106"><div class="t m0 x146 hd y5e4 ff3 fs4 fc1 sc0 ls0 ws0">Struktura przy<span class="_ _0"></span>chodów ze spr<span class="_ _0"></span>zedaży<span class="ff2"> </span></div></div><div class="c x147 y88c w159 h107"><div class="t m0 x17 hd y80 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c x147 y88d w15a h3e"><div class="t m0 xb0 hd y4c2 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x148 y88d w15b h3e"><div class="t m0 xb0 hd y4c2 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x147 y88b w15a h108"><div class="t m0 xab hd y7fe ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2024 do </div><div class="t m0 x0 hd y177 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x148 y88b w15b h108"><div class="t m0 xab hd y7fe ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2023 do </div><div class="t m0 x0 hd y177 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 y88e w158 h109"><div class="t m0 x14 hd y68 ff3 fs4 fc0 sc0 ls0 ws0">Przychody ne<span class="_ _0"></span>tto ze sprzeda<span class="_ _0"></span>ży produktów i<span class="_ _0"></span> usług<span class="ff2"> </span></div></div><div class="c x147 y88e w15a h109"><div class="t m0 x7c h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">3 216 953 </div></div><div class="c x148 y88e w15b h109"><div class="t m0 x7c h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">3 283 409 </div></div><div class="c x9 y88f w158 h3e"><div class="t m0 x14 hd y4c2 ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">do jednostek po<span class="_ _0"></span>wiązanych<span class="ff2"> </span></span></div></div><div class="c x147 y88f w15a h3e"><div class="t m0 xc hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x148 y88f w15b h3e"><div class="t m0 xc hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 yd7 w158 h16"><div class="t m0 x14 hd y80 ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">do pozostały<span class="_ _0"></span>ch jednostek<span class="ff2"> </span></span></div></div><div class="c x147 yd7 w15a h16"><div class="t m0 x7c hd y24b ff2 fs4 fc0 sc0 ls0 ws0">3 216 953 </div></div><div class="c x148 yd7 w15b h16"><div class="t m0 x7c hd y24b ff2 fs4 fc0 sc0 ls0 ws0">3 283 409 </div></div><div class="c x9 y890 w158 h2c"><div class="t m0 x14 h31 y4c2 ff6 fs4 fc0 sc0 ls0 ws0">Przychody nett<span class="_ _0"></span>o ze sprzeda<span class="_ _0"></span>ży towarów <span class="ff4"> </span></div></div><div class="c x147 y890 w15a h2c"><div class="t m0 xc5 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">15 537 </div></div><div class="c x148 y890 w15b h2c"><div class="t m0 xc5 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">12 529 </div></div><div class="c x9 y891 w158 h19"><div class="t m0 x14 hd y80 ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">do jednostek po<span class="_ _0"></span>wiązanych<span class="ff2"> </span></span></div></div><div class="c x147 y891 w15a h19"><div class="t m0 xc hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x148 y891 w15b h19"><div class="t m0 xc hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y633 w158 h2c"><div class="t m0 x14 hd y4c2 ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">do pozostały<span class="_ _0"></span>ch jednostek<span class="ff2"> </span></span></div></div><div class="c x147 y633 w15a h2c"><div class="t m0 xc5 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">15 537 </div></div><div class="c x148 y633 w15b h2c"><div class="t m0 xc5 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">12 529 </div></div><div class="c x9 y892 w158 h16"><div class="t m0 x14 h31 y80 ff6 fs4 fc0 sc0 ls0 ws0">Przychody nett<span class="_ _0"></span>o ze sprzeda<span class="_ _0"></span>ży materiałów<span class="ff4"> </span></div></div><div class="c x147 y892 w15a h16"><div class="t m0 xc5 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">19 654 </div></div><div class="c x148 y892 w15b h16"><div class="t m0 xc5 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">26 502 </div></div><div class="c x9 y893 w158 h3e"><div class="t m0 x14 hd y228 ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">do jednostek po<span class="_ _0"></span>wiązanych<span class="ff2"> </span></span></div></div><div class="c x147 y893 w15a h3e"><div class="t m0 xc hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x148 y893 w15b h3e"><div class="t m0 xc hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y894 w158 hdd"><div class="t m0 x14 hd y275 ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">do pozostały<span class="_ _0"></span>ch jednostek<span class="ff2"> </span></span></div></div><div class="c x147 y894 w15a hdd"><div class="t m0 xc5 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">19 654 </div></div><div class="c x148 y894 w15b hdd"><div class="t m0 xc5 hd y24b ff2 fs4 fc0 sc0 ls5 ws0">26 502<span class="ls0"> </span></div></div><div class="c x9 y75a w158 h10a"><div class="t m0 x14 h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x147 y75a w15a h10a"><div class="t m0 x7c h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">3 252 143 </div></div><div class="c x148 y75a w15b h10a"><div class="t m0 x7c h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">3 322 440 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x1c h6 y895 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h6 y36 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h6 y896 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y6eb w15c h10b"><div class="t m0 x33 hd y897 ff3 fs4 fc1 sc0 ls0 ws0">Struktura geogra<span class="_ _0"></span>ficzna przychodó<span class="_ _b"></span>w z<span class="_ _1"></span>e sprzeda<span class="_ _0"></span>ży<span class="ff2"> </span></div></div><div class="c x149 y3c9 w15d he5"><div class="t m0 x17 hd y85 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c x149 y898 w15e h77"><div class="t m0 xb0 hd y1c6 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x14a y898 w15e h77"><div class="t m0 x14b hd y1c6 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x149 y6eb w15e h10c"><div class="t m0 xab hd y69 ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2024 do </div><div class="t m0 x0 hd y80 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x14a y6eb w15e h10c"><div class="t m0 x56 hd y69 ff2 fs4 fc1 sc0 ls5 ws0">od <span class="ls0">01.01.2023 do </span></div><div class="t m0 x32 hd y80 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 y1d w15c he5"><div class="t m0 x14 hd y85 ff3 fs4 fc0 sc0 ls0 ws0">Przychody ne<span class="_ _0"></span>tto ze sprzeda<span class="_ _0"></span>ży produktów i<span class="_ _0"></span> usług<span class="ff2"> </span></div></div><div class="c x149 y1d w15e he5"><div class="t m0 x5d h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">3 216 953 </div></div><div class="c x14a y1d w15e he5"><div class="t m0 x5d h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">3 283 409 </div></div><div class="c x9 y899 w15c h77"><div class="t m0 x14 hd y1c6 ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">sprzedaż krajow<span class="_ _0"></span>a<span class="ff2"> </span></span></div></div><div class="c x149 y899 w15e h77"><div class="t m0 x5d hd y24b ff2 fs4 fc0 sc0 ls0 ws0">3 216 953 </div></div><div class="c x14a y899 w15e h77"><div class="t m0 x5d hd y24b ff2 fs4 fc0 sc0 ls0 ws0">3 283 409 </div></div><div class="c x9 y643 w15c he5"><div class="t m0 x14 hd y85 ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">sprzedaż ekspor<span class="_ _b"></span>t<span class="_ _1"></span>owa<span class="ff2"> </span></span></div></div><div class="c x149 y643 w15e he5"><div class="t m0 xc hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x14a y643 w15e he5"><div class="t m0 xc hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y32a w15c h2d"><div class="t m0 x14 h31 y1c6 ff6 fs4 fc0 sc0 ls0 ws0">Przychody nett<span class="_ _0"></span>o ze sprzeda<span class="_ _0"></span>ży towarów <span class="ff4"> </span></div></div><div class="c x149 y32a w15e h2d"><div class="t m0 xc5 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">15 537 </div></div><div class="c x14a y32a w15e h2d"><div class="t m0 xc5 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">12 529 </div></div><div class="c x9 y5ed w15c h77"><div class="t m0 x14 hd y1c6 ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">sprzedaż krajow<span class="_ _0"></span>a<span class="ff2"> </span></span></div></div><div class="c x149 y5ed w15e h77"><div class="t m0 xc5 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">15 537 </div></div><div class="c x14a y5ed w15e h77"><div class="t m0 xc5 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">12 529 </div></div><div class="c x9 y89a w15c h77"><div class="t m0 x14 hd y1c6 ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">sprzedaż ekspor<span class="_ _b"></span>t<span class="_ _1"></span>owa<span class="ff2"> </span></span></div></div><div class="c x149 y89a w15e h77"><div class="t m0 xc hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x14a y89a w15e h77"><div class="t m0 xc hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y7c6 w15c he5"><div class="t m0 x14 h31 y85 ff6 fs4 fc0 sc0 ls0 ws0">Przychody nett<span class="_ _0"></span>o ze sprzeda<span class="_ _0"></span>ży materiałów<span class="ff4"> </span></div></div><div class="c x149 y7c6 w15e he5"><div class="t m0 xc5 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">19 654 </div></div><div class="c x14a y7c6 w15e he5"><div class="t m0 xc5 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">26 502 </div></div><div class="c x9 yc6 w15c h2d"><div class="t m0 x14 hd y1c6 ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">sprzedaż krajow<span class="_ _0"></span>a<span class="ff2"> </span></span></div></div><div class="c x149 yc6 w15e h2d"><div class="t m0 xc5 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">19 654 </div></div><div class="c x14a yc6 w15e h2d"><div class="t m0 xc5 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">26 502 </div></div><div class="c x9 y357 w15c h8f"><div class="t m0 x14 hd y4d2 ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">sprzedaż ekspor<span class="_ _b"></span>t<span class="_ _1"></span>owa<span class="ff2"> </span></span></div></div><div class="c x149 y357 w15e h8f"><div class="t m0 xc hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x14a y357 w15e h8f"><div class="t m0 xc hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y89b w15c h10d"><div class="t m0 x14 h31 y15b ff4 fs4 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x149 y89b w15e h10d"><div class="t m0 x5d h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">3 252 143 </div></div><div class="c x14a y89b w15e h10d"><div class="t m0 x5d h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">3 322 440 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x1c h6 y89c ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h6 y89d ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h6 y89e ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h6 y89f ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h6 y8a0 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y8a1 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hbd y8a2 ff9 fs1 fc0 sc0 ls0 ws0"> <span class="_ _2a"> </span><span class="ff1"> </span></div></div></div><div class="pi" ></div></div><div id="pf50" class="pf w0 h0" ><div class="pc pc50 w0 h0"><img class="bi x0 y0 w3 he3" alt="" 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class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">80<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y4dc ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c h6 y8a3 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y8a4 w25 h10e"><div class="t m0 x94 hd y8a5 ff3 fs4 fc1 sc0 ls0 ws0">Rozliczenie zy<span class="_ _0"></span>sków lub strat z t<span class="_ _0"></span>ytułu usług długoter<span class="_ _0"></span>minowych w <span class="_ _0"></span>trakcie </div><div class="t m0 x143 hd y2f9 ff2 fs4 fc1 sc0 ls0 ws0">realizacji </div></div><div class="c xdb y8a6 w15f h10f"><div class="t m0 x2 hd y85 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c xdb y8a7 w160 h2d"><div class="t m0 x6e hd y1c6 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x7a y8a7 w161 h2d"><div class="t m0 x6e hd y1c6 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c xdb y8a4 w160 h110"><div class="t m0 x66 hd y4d9 ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2024 do </div><div class="t m0 x5f hd y85 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x7a y8a4 w161 h110"><div class="t m0 x66 hd y4d9 ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2023 do </div><div class="t m0 x5f hd y85 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 y8a8 w25 h111"><div class="t m0 x14 hd yd2 ff3 fs4 fc0 sc0 ls0 ws0">Przychody zafa<span class="_ _0"></span>kturowane u<span class="_ _0"></span>sług w trakcie re<span class="_ _0"></span>alizacji<span class="ff2"> </span></div></div><div class="c xdb y8a8 w160 h111"><div class="t m0 x7f hd y24b ff2 fs4 fc0 sc0 ls0 ws0">2 883 917 </div></div><div class="c x7a y8a8 w161 h111"><div class="t m0 xbf hd y24b ff2 fs4 fc0 sc0 ls0 ws0">3 253 599 </div></div><div class="c x9 y8a9 w25 h110"><div class="t m0 x14 hd y4d9 ff3 fs4 fc0 sc0 ls0 ws0">Korekta przychodó<span class="_ _0"></span>w z tytułu ro<span class="_ _0"></span>zliczenia zaawa<span class="_ _0"></span>nsowania usług </div><div class="t m0 x14 hd y85 ff2 fs4 fc0 sc0 ls0 ws0">budowlanych </div></div><div class="c xdb y8a9 w160 h110"><div class="t m0 x72 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">333 036 </div></div><div class="c x7a y8a9 w161 h110"><div class="t m0 x16 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">29 810 </div></div><div class="c x9 y8aa w25 h100"><div class="t m0 x14 hd y99 ff2 fs4 fc0 sc0 ls0 ws0">Razem </div></div><div class="c xdb y8aa w160 h100"><div class="t m0 x7f h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">3 216 953 </div></div><div class="c x7a y8aa w161 h100"><div class="t m0 xbf h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">3 283 409 </div></div><div class="c x9 y8ab w25 h100"><div class="t m0 x14 hd y99 ff3 fs4 fc0 sc0 ls0 ws0">Koszty poniesione<span class="_ _0"></span> usług w tra<span class="_ _0"></span>kcie realizacji<span class="ff2"> </span></div></div><div class="c xdb y8ab w160 h100"><div class="t m0 x5d hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-2 924 453 </div></div><div class="c x7a y8ab w161 h100"><div class="t m0 x5d hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-2 947 694 </div></div><div class="c x9 y8ac w25 h112"><div class="t m0 x14 hd y8ad ff3 fs4 fc0 sc0 ls0 ws0">Korekta kos<span class="_ _0"></span>ztów z tytułu rozli<span class="_ _0"></span>czenia zaawan<span class="_ _0"></span>sowania usług<span class="_ _0"></span> budowlanych<span class="ff2"> </span></div></div><div class="c xdb y8ac w160 h112"><div class="t m0 x1b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x7a y8ac w161 h112"><div class="t m0 x1b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y8ae w25 h105"><div class="t m0 x14 h31 y605 ff4 fs4 fc0 sc0 ls0 ws0">Razem </div></div><div class="c xdb y8ae w160 h105"><div class="t m0 x5d h31 y8af ff4 fs4 fc0 sc0 ls0 ws0">-2 924 453 </div></div><div class="c x7a y8ae w161 h105"><div class="t m0 x5d h31 y8af ff4 fs4 fc0 sc0 ls0 ws0">-2 947 694 </div></div><div class="c x9 y44f w25 h18"><div class="t m0 x14 hd y82 ff2 fs4 fc0 sc0 ls0 ws0">Straty na kontra<span class="_ _0"></span>ktach realizowan<span class="_ _0"></span>ych </div></div><div class="c xdb y44f w160 h18"><div class="t m0 x146 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">4 154 </div></div><div class="c x7a y44f w161 h18"><div class="t m0 x1b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y8b0 w25 h2b"><div class="t m0 x14 h31 y15b ff6 fs4 fc0 sc0 ls0 ws0">Wpływ na wynik f<span class="_ _b"></span>i<span class="_ _1"></span>nansowy bie<span class="_ _0"></span>żący<span class="ff4"> </span></div></div><div class="c xdb y8b0 w160 h2b"><div class="t m0 x72 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">333 036 </div></div><div class="c x7a y8b0 w161 h2b"><div class="t m0 x16 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">29 810 </div></div><div class="c x9 y8b1 w25 h112"><div class="t m0 x14 h31 y8b2 ff6 fs4 fc0 sc0 ls0 ws0">Wpływ na wyniki<span class="_ _0"></span> skumulowane <span class="_ _0"></span>niezakończonych k<span class="_ _0"></span>ontraktów <span class="_ _0"></span>na </div><div class="t m0 x14 h31 y6e ff6 fs4 fc0 sc0 ls0 ws0">dzień bilansowy<span class="_ _0"></span><span class="ff4"> </span></div></div><div class="c xdb y8b1 w160 h112"><div class="t m0 x72 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">296 653 </div></div><div class="c x7a y8b1 w161 h112"><div class="t m0 x72 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">335 715 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x1c h6 y452 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c hb y8b3 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y1cd ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _0"></span>branży budowlanej występuje sezonowość sprzedaży rocznej wyni<span class="_ _0"></span>kająca z <span class="_ _0"></span>procesów produkcyjny<span class="_ _1"></span>ch </div><div class="t m0 x2 h3 y8b4 ff3 fs1 fc0 sc0 ls0 ws0">przebiegających <span class="_ _8"></span>w <span class="_ _8"></span>budown<span class="_ _1"></span>ictwie <span class="_ _8"></span>oraz <span class="_ _1"></span>z<span class="_ _1"></span> <span class="_ _8"></span>cyklu <span class="_ _8"></span>na <span class="_ _8"></span>rynk<span class="_ _1"></span>u <span class="_ _1"></span>usł<span class="_ _1"></span>ug <span class="_ _1"></span>bu<span class="_ _1"></span>dowlano <span class="_ _e"></span>–<span class="ff2"> <span class="_ _8"></span></span>m<span class="_ _1"></span>ontażowych. <span class="_ _8"></span>Z <span class="_ _8"></span>uwagi <span class="_ _8"></span>na </div><div class="t m0 x2 h3 y8b5 ff3 fs1 fc0 sc0 ls0 ws0">uwarunkowania  techno<span class="_ _1"></span>logiczne  i  atmosferyc<span class="_ _1"></span>zne  większość  prac  budowl<span class="_ _1"></span><span class="ff2">anyc<span class="_ _1"></span>h  prowadzona  jest  w </span></div><div class="t m0 x2 h3 y8b6 ff3 fs1 fc0 sc0 ls0 ws0">okresie  od  marca  do <span class="_ _19"> </span>listopada.  Możliwe  opóźnienia  wynikające  z  warunków  atmosferycznyc<span class="_ _1"></span>h  są </div><div class="t m0 x2 h3 y8b7 ff3 fs1 fc0 sc0 ls0 ws0">zakładane w<span class="ff2"> </span>harm<span class="_ _1"></span>onogramach realizacj<span class="_ _1"></span>i inwestycji i nie zagraż<span class="_ _1"></span>ają ich terminowe<span class="_ _1"></span>mu zakończeniu.<span class="_ _8"></span><span class="ff2"> <span class="_ _1"></span> </span></div><div class="t m0 x2 h3 y8b8 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y10f ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y8b9 ff4 fs1 fc0 sc0 ls0 ws0">Nota <span class="ls3">18</span>. <span class="ff6">Koszt w<span class="_ _1"></span>łasny sprzedaż<span class="_ _1"></span>y</span> </div><div class="t m0 x2 h6 y1f9 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y4fc w162 h113"><div class="t m0 x69 hd y8ba ff3 fs4 fc1 sc0 ls0 ws0">Koszty własne <span class="_ _0"></span>sprzedaży<span class="ff2"> </span></div></div><div class="c x63 y8bb w163 h6f"><div class="t m0 x17 hd y8bc ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c x63 y113 w164 h8"><div class="t m0 x14b hd y189 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x14c y113 w165 h8"><div class="t m0 x14b hd y189 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x63 y4fc w164 hd4"><div class="t m0 xab hd y4a5 ff2 fs4 fc1 sc0 ls5 ws0">od <span class="ls0">01.01.2024 do </span></div><div class="t m0 x0 hd y20e ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x14c y4fc w165 hd4"><div class="t m0 xab hd y4a5 ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2023 do </div><div class="t m0 x0 hd y20e ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 y48f w162 h114"><div class="t m0 x14 h31 y106 ff6 fs4 fc0 sc0 ls0 ws0">Koszty wytwor<span class="_ _0"></span>zenia sprzedanyc<span class="_ _b"></span>h <span class="_ _1"></span>produktów<span class="ff4"> </span></div></div><div class="c x63 y48f w164 h114"><div class="t m0 x5e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-2 924 453 </div></div><div class="c x14c y48f w165 h114"><div class="t m0 x5e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-2 947 694 </div></div><div class="c x9 y8bd w162 h114"><div class="t m0 x14 hd y106 ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">do jednostek po<span class="_ _0"></span>wiązanych<span class="ff2"> </span></span></div></div><div class="c x63 y8bd w164 h114"><div class="t m0 xc hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x14c y8bd w165 h114"><div class="t m0 xc hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y8be w162 h6f"><div class="t m0 x14 hd yfe ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">do pozostały<span class="_ _0"></span>ch jednostek<span class="ff2"> </span></span></div></div><div class="c x63 y8be w164 h6f"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-2 924 453 </div></div><div class="c x14c y8be w165 h6f"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-2 947 694 </div></div><div class="c x9 y80a w162 h33"><div class="t m0 x14 h31 yfe ff6 fs4 fc0 sc0 ls0 ws0">Wartość sprze<span class="_ _0"></span>danych towarów <span class="ff4"> </span></div></div><div class="c x63 y80a w164 h33"><div class="t m0 xe9 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-15 537 </div></div><div class="c x14c y80a w165 h33"><div class="t m0 xe9 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-12 554 </div></div><div class="c x9 y8bf w162 h6f"><div class="t m0 x14 hd y8bc ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ls5">do </span><span class="ff3">jednostek powiązan<span class="_ _b"></span>y<span class="_ _1"></span>ch<span class="ff2"> </span></span></div></div><div class="c x63 y8bf w164 h6f"><div class="t m0 xc hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x14c y8bf w165 h6f"><div class="t m0 xc hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y4b6 w162 h6f"><div class="t m0 x14 hd y8bc ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">do pozostały<span class="_ _0"></span>ch jednostek<span class="ff2"> </span></span></div></div><div class="c x63 y4b6 w164 h6f"><div class="t m0 xe9 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-15 537 </div></div><div class="c x14c y4b6 w165 h6f"><div class="t m0 xe9 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-12 554 </div></div><div class="c x9 y8c0 w162 h6f"><div class="t m0 x14 h31 yfe ff6 fs4 fc0 sc0 ls0 ws0">Wartość sprze<span class="_ _0"></span>danych materia<span class="_ _0"></span>łów<span class="ff4"> </span></div></div><div class="c x63 y8c0 w164 h6f"><div class="t m0 xe9 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-20 810 </div></div><div class="c x14c y8c0 w165 h6f"><div class="t m0 xe9 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-26 536 </div></div><div class="c x9 y5f7 w162 h33"><div class="t m0 x14 hd yfe ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">do jednostek po<span class="_ _0"></span>wiązanych<span class="ff2"> </span></span></div></div><div class="c x63 y5f7 w164 h33"><div class="t m0 xc hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x14c y5f7 w165 h33"><div class="t m0 xc hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y37a w162 h6f"><div class="t m0 x14 hd y8bc ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">do pozostały<span class="_ _0"></span>ch jednostek<span class="ff2"> </span></span></div></div><div class="c x63 y37a w164 h6f"><div class="t m0 xe9 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-20 810 </div></div><div class="c x14c y37a w165 h6f"><div class="t m0 xe9 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-26 536 </div></div><div class="c x9 y8c1 w162 h49"><div class="t m0 x14 h31 y25c ff4 fs4 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x63 y8c1 w164 h49"><div class="t m0 x5e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-2 960 800 </div></div><div class="c x14c y8c1 w165 h49"><div class="t m0 x5e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-2 986 784 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h3 y8c2 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y8c3 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _14"> </span><span class="ff5 fs3"> </span></div></div></div><div class="pi" ></div></div><div id="pf51" class="pf w0 h0" ><div class="pc pc51 w0 h0"><img class="bi x0 y0 w3 he3" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">81<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y8c4 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y8c5 w166 h115"><div class="t m0 x14d hd yce ff3 fs4 fc1 sc0 ls0 ws0">Koszty własne <span class="_ _0"></span>sprzedaży<span class="ff2"> </span></div></div><div class="c x1e y64d w167 h24"><div class="t m0 x34 hd yb7 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c x1e y8c6 w168 h63"><div class="t m0 xb0 hd y1d0 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x14e y8c6 w169 h63"><div class="t m0 xb0 hd y1d0 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x1e y8c5 w168 hed"><div class="t m0 xab hd y21a ff2 fs4 fc1 sc0 ls5 ws0">od <span class="ls0">01.01.2024 do </span></div><div class="t m0 x0 hd y1c6 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x14e y8c5 w169 hed"><div class="t m0 xab hd y21a ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2023 do </div><div class="t m0 x0 hd y1c6 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 y8c7 w166 h23"><div class="t m0 x14 h31 y61 ff6 fs4 fc0 sc0 ls0 ws0">Koszty wytwor<span class="_ _0"></span>zenia sprzedanyc<span class="_ _b"></span>h <span class="_ _1"></span>produktów<span class="ff4"> </span></div></div><div class="c x1e y8c7 w168 h23"><div class="t m0 x78 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-2 924 453 </div></div><div class="c x14e y8c7 w169 h23"><div class="t m0 x78 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-2 947 694 </div></div><div class="c x9 y8c8 w166 h23"><div class="t m0 x14 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">koszty własne<span class="_ _0"></span>  sprzedaży krajow<span class="_ _b"></span>ej<span class="_ _1"></span><span class="ff2"> </span></span></div></div><div class="c x1e y8c8 w168 h23"><div class="t m0 x78 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-2 924 453 </div></div><div class="c x14e y8c8 w169 h23"><div class="t m0 x78 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-2 947 694 </div></div><div class="c x9 y8c9 w166 h23"><div class="t m0 x14 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">koszty własne<span class="_ _0"></span> sprzedaży ek<span class="_ _0"></span>sportowej<span class="ff2"> </span></span></div></div><div class="c x1e y8c9 w168 h23"><div class="t m0 x35 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x14e y8c9 w169 h23"><div class="t m0 x14f hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y8ca w166 h23"><div class="t m0 x14 h31 y61 ff6 fs4 fc0 sc0 ls0 ws0">Wartość sprze<span class="_ _0"></span>danych towarów <span class="ff4"> </span></div></div><div class="c x1e y8ca w168 h23"><div class="t m0 x72 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-15 537 </div></div><div class="c x14e y8ca w169 h23"><div class="t m0 x72 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-12 554 </div></div><div class="c x9 y35b w166 h23"><div class="t m0 x14 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">koszty własne<span class="_ _0"></span>  sprzedaży krajow<span class="_ _b"></span>ej<span class="_ _1"></span><span class="ff2"> </span></span></div></div><div class="c x1e y35b w168 h23"><div class="t m0 x72 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-15 537 </div></div><div class="c x14e y35b w169 h23"><div class="t m0 x72 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-12 554 </div></div><div class="c x9 y673 w166 h23"><div class="t m0 x14 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">koszty własne<span class="_ _0"></span> sprzedaży ek<span class="_ _0"></span>sportowej<span class="ff2"> </span></span></div></div><div class="c x1e y673 w168 h23"><div class="t m0 x35 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x14e y673 w169 h23"><div class="t m0 x14f hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y8cb w166 h23"><div class="t m0 x14 h31 y61 ff6 fs4 fc0 sc0 ls0 ws0">Wartość sprze<span class="_ _0"></span>danych materia<span class="_ _0"></span>łów<span class="ff4"> </span></div></div><div class="c x1e y8cb w168 h23"><div class="t m0 x72 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-20 810 </div></div><div class="c x14e y8cb w169 h23"><div class="t m0 x72 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-26 536 </div></div><div class="c x9 y8cc w166 h23"><div class="t m0 x14 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">koszty własne<span class="_ _0"></span>  sprzedaży krajow<span class="_ _b"></span>ej<span class="_ _1"></span><span class="ff2"> </span></span></div></div><div class="c x1e y8cc w168 h23"><div class="t m0 x72 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-20 810 </div></div><div class="c x14e y8cc w169 h23"><div class="t m0 x72 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-26 536 </div></div><div class="c x9 y576 w166 h26"><div class="t m0 x14 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">koszty własne<span class="_ _0"></span> sprzedaży ek<span class="_ _0"></span>sportowej<span class="ff2"> </span></span></div></div><div class="c x1e y576 w168 h26"><div class="t m0 x35 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x14e y576 w169 h26"><div class="t m0 x14f hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y8cd w166 h46"><div class="t m0 x14 h31 y1c1 ff4 fs4 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x1e y8cd w168 h46"><div class="t m0 x78 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-2 960 800 </div></div><div class="c x14e y8cd w169 h46"><div class="t m0 x78 h31 y1c1 ff4 fs4 fc0 sc0 ls0 ws0">-2 986 784 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h6 y8ce ff1 fs1 fc0 sc0 ls15 ws0">   <span class="ls0">  </span></div><div class="t m0 x2 h6 y8cf ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y8d0 w16a h116"><div class="t m0 x80 hd y8d1 ff3 fs4 fc1 sc0 ls0 ws0">Struktura kosztów<span class="_ _0"></span> według rodzajó<span class="_ _b"></span>w<span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c x53 y8d2 w16b h33"><div class="t m0 x17 hd yfe ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c x53 y8d3 wa7 h114"><div class="t m0 x14b hd y106 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x150 y8d3 w16c h114"><div class="t m0 x14b hd y106 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x53 y8d0 wa7 hd3"><div class="t m0 xab hd y4a5 ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2024 do </div><div class="t m0 x0 hd y213 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x150 y8d0 w16c hd3"><div class="t m0 xab hd y4a5 ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2023 do </div><div class="t m0 x0 hd y213 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 y8d4 w16a h33"><div class="t m0 x14 hd y8bc ff2 fs4 fc0 sc0 ls0 ws0">Amortyzacja </div></div><div class="c x53 y8d4 wa7 h33"><div class="t m0 x2b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-22 307 </div></div><div class="c x150 y8d4 w16c h33"><div class="t m0 x2b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-18 722 </div></div><div class="c x9 y8d5 w16a h33"><div class="t m0 x14 hd yfe ff3 fs4 fc0 sc0 ls0 ws0">Zużycie materiałó<span class="_ _0"></span>w i energii<span class="ff2"> </span></div></div><div class="c x53 y8d5 wa7 h33"><div class="t m0 xcc hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-688 428 </div></div><div class="c x150 y8d5 w16c h33"><div class="t m0 xcc hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-606 851 </div></div><div class="c x9 y6e9 w16a h33"><div class="t m0 x14 hd yfe ff3 fs4 fc0 sc0 ls0 ws0">Usługi obce<span class="ff2"> </span></div></div><div class="c x53 y6e9 wa7 h33"><div class="t m0 x7d hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-2 042 948 </div></div><div class="c x150 y6e9 w16c h33"><div class="t m0 x7d hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-2 173 176 </div></div><div class="c x9 y3f3 w16a h33"><div class="t m0 x14 hd yfe ff3 fs4 fc0 sc0 ls0 ws0">Podatki i opłaty,<span class="_ _0"></span> w tym:<span class="ff2"> </span></div></div><div class="c x53 y3f3 wa7 h33"><div class="t m0 x16 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-7 309 </div></div><div class="c x150 y3f3 w16c h33"><div class="t m0 x16 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-7 721 </div></div><div class="c x9 y4f7 w16a h33"><div class="t m0 x14 hd yfe ff2 fs4 fc0 sc0 ls0 ws0">Wynagrodzenia<span class="_ _0"></span> </div></div><div class="c x53 y4f7 wa7 h33"><div class="t m0 xcc hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-134 868 </div></div><div class="c x150 y4f7 w16c h33"><div class="t m0 xcc hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-125 419 </div></div><div class="c x9 y8d6 w16a h33"><div class="t m0 x14 hd y8bc ff3 fs4 fc0 sc0 ls0 ws0">Ubezpieczenia <span class="_ _0"></span>społeczne i inne <span class="_ _0"></span>świadczenia<span class="ff2"> </span></div></div><div class="c x53 y8d6 wa7 h33"><div class="t m0 x2b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-31 445 </div></div><div class="c x150 y8d6 w16c h33"><div class="t m0 x2b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-24 280 </div></div><div class="c x9 y8d7 w16a h33"><div class="t m0 x14 hd yfe ff3 fs4 fc0 sc0 ls0 ws0">Pozostałe kos<span class="_ _0"></span>zty rodzajowe<span class="ff2"> </span></div></div><div class="c x53 y8d7 wa7 h33"><div class="t m0 x2b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-39 098 </div></div><div class="c x150 y8d7 w16c h33"><div class="t m0 x2b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-70 774 </div></div><div class="c x9 y8d8 w16a h32"><div class="t m0 x14 hd yfe ff3 fs4 fc0 sc0 ls0 ws0">Wartość sprzedan<span class="_ _0"></span>ych towarów<span class="_ _0"></span> i materiałów<span class="ff2"> </span></div></div><div class="c x53 y8d8 wa7 h32"><div class="t m0 x2b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-34 558 </div></div><div class="c x150 y8d8 w16c h32"><div class="t m0 x2b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-39 090 </div></div><div class="c x9 y8d9 w16a h33"><div class="t m0 x14 hd yfe ff3 fs4 fc0 sc0 ls0 ws0">Koszt wytworzenia pr<span class="_ _0"></span>oduktów na<span class="_ _0"></span> własne potr<span class="_ _0"></span>zeby jednostki<span class="ff2"> </span></div></div><div class="c x53 y8d9 wa7 h33"><div class="t m0 xc hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x150 y8d9 w16c h33"><div class="t m0 x35 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y351 w16a h49"><div class="t m0 x14 h31 y25c ff4 fs4 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x53 y351 wa7 h49"><div class="t m0 x7d h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-3 000 960 </div></div><div class="c x150 y351 w16c h49"><div class="t m0 x7d h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-3 066 033 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h6 y8da ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y8db ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y4b6 w16a h117"><div class="t m0 xbd hd y8dc ff3 fs4 fc1 sc0 ls0 ws0">Ujęcie kosztów ro<span class="_ _0"></span>dzajowych w <span class="_ _0"></span>sprawozdaniu finan<span class="_ _0"></span>sowym<span class="ff2"> </span></div></div><div class="c x53 y8dd w16d h100"><div class="t m0 x17 hd y99 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c x53 y8de wa7 hab"><div class="t m0 x14b hd y24 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x150 y8de w79 hab"><div class="t m0 x14b hd y24 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x53 y4b6 wa7 h51"><div class="t m0 xab hd y8df ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2024 do </div><div class="t m0 x0 hd yfb ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x150 y4b6 w79 h51"><div class="t m0 xab hd y8df ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2023 do </div><div class="t m0 x0 hd yfb ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 y469 w16a hab"><div class="t m0 x14 hd y5b8 ff3 fs4 fc0 sc0 ls0 ws0">W koszcie własn<span class="_ _0"></span>ym sprzedaż<span class="_ _0"></span>y<span class="ff2"> </span></div></div><div class="c x53 y469 wa7 hab"><div class="t m0 x7d hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-2 960 800 </div></div><div class="c x150 y469 w79 hab"><div class="t m0 x7d hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-2 986 784 </div></div><div class="c x9 y8e0 w16a hab"><div class="t m0 x14 hd y24 ff3 fs4 fc0 sc0 ls0 ws0">W zmianie stanów<span class="_ _0"></span> aktywów<span class="ff2"> </span></div></div><div class="c x53 y8e0 wa7 hab"><div class="t m0 xc5 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">62 909 </div></div><div class="c x150 y8e0 w79 hab"><div class="t m0 xc5 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">16 283 </div></div><div class="c x9 y8e1 w16a h1d"><div class="t m0 x14 hd y99 ff3 fs4 fc0 sc0 ls0 ws0">W kosztach <span class="_ _0"></span>sprzedaży<span class="ff2"> </span></div></div><div class="c x53 y8e1 wa7 h1d"><div class="t m0 x16 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-7 846 </div></div><div class="c x150 y8e1 w79 h1d"><div class="t m0 x16 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-7 480 </div></div><div class="c x9 y46c w16a h3e"><div class="t m0 x14 hd y4c2 ff3 fs4 fc0 sc0 ls0 ws0">W kosztach ogó<span class="_ _0"></span>lnych zarząd<span class="_ _0"></span>u<span class="ff2"> </span></div></div><div class="c x53 y46c wa7 h3e"><div class="t m0 x2b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-95 223 </div></div><div class="c x150 y46c w79 h3e"><div class="t m0 x2b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-88 051 </div></div><div class="c x9 y79c w16a h118"><div class="t m0 x14 hd y8e2 ff2 fs4 fc0 sc0 ls0 ws0">W innych pozycja<span class="_ _0"></span>ch </div></div><div class="c x53 y79c wa7 h118"><div class="t m0 xc hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x150 y79c w79 h118"><div class="t m0 x35 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y563 w16a h118"><div class="t m0 x14 h31 y8e3 ff4 fs4 fc0 sc0 ls0 ws0">Razem: </div></div><div class="c x53 y563 wa7 h118"><div class="t m0 x7d h31 y622 ff4 fs4 fc0 sc0 ls0 ws0">-3 000 960 </div></div><div class="c x150 y563 w79 h118"><div class="t m0 x7d h31 y622 ff4 fs4 fc0 sc0 ls0 ws0">-3 066 033 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h6 y6a4 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y8e4 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf52" class="pf w0 h0" ><div class="pc pc52 w0 h0"><img class="bi x0 y0 w3 he3" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">82<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y8c4 ff1 fs1 fc0 sc0 ls15 ws0">      <span class="ls0"> <span class="ff4"> </span></span></div><div class="t m0 x2 hb y8e5 ff4 fs1 fc0 sc0 ls0 ws0">Nota <span class="_ _25"> </span>1<span class="_ _1"></span>9. <span class="_ _25"> </span><span class="ff6">Udz<span class="_ _1"></span>iały <span class="_ _1b"> </span>w <span class="_ _25"> </span>z<span class="_ _1"></span>yskach <span class="_ _25"> </span>lub<span class="_ _1"></span> <span class="_ _25"> </span>strat<span class="_ _1"></span>ach <span class="_ _1b"> </span>jednostek <span class="_ _25"> </span>sto<span class="_ _1"></span>warzyszonych <span class="_ _1b"> </span>i <span class="_ _25"> </span>wspó<span class="_ _1"></span>lnych<span class="_ _1"></span> </span></div><div class="t m0 x2 hb y8e6 ff6 fs1 fc0 sc0 ls0 ws0">przedsięwzięciach <span class="_ _1"></span>rozliczanych zgo<span class="_ _1"></span>dnie z metodą praw własno<span class="_ _1"></span>ści<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x2 hb y8e7 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y2a5 ff3 fs1 fc0 sc0 ls0 ws0">Pozycja nie wystąpi<span class="_ _1"></span>ła zarówno w bieżąc<span class="_ _1"></span>ym jak i poprzednim roku <span class="_ _1"></span>obrotowym<span class="_ _1"></span><span class="ff2">.<span class="_ _1"></span> </span></div><div class="t m0 x2 h3 y8e8 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y8e9 ff4 fs1 fc0 sc0 ls0 ws0">Nota 20. <span class="ff6">Pozostałe<span class="_ _1"></span> przychody i koszty<span class="_ _1"></span></span> </div><div class="t m0 x2 h6 y8ea ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y8eb w16e hd2"><div class="t m0 x8f hd y506 ff3 fs4 fc1 sc0 ls0 ws0">Pozostałe prz<span class="_ _0"></span>ychody i koszty <span class="_ _0"></span>z działalności <span class="ff2">operacyjnej<span class="_ _0"></span> i inwestycyjnej </span></div></div><div class="c x147 y8eb w16f hd2"><div class="t m0 x60 hd y506 ff2 fs4 fc1 sc0 ls0 ws0">Nr Noty </div></div><div class="c xe6 y8ec w170 h63"><div class="t m0 x2a hd y1d0 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c xe6 y8ed w65 h63"><div class="t m0 x57 hd y1d0 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x151 y8ed w6a h63"><div class="t m0 x57 hd y1d0 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c xe6 y8eb w65 h5b"><div class="t m0 x58 hd y21a ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2024 do </div><div class="t m0 x59 hd y228 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x151 y8eb w6a h5b"><div class="t m0 x58 hd y21a ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2023 do </div><div class="t m0 x59 hd y228 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 y8ee w16e h63"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Koszty sprzeda<span class="_ _0"></span>ży<span class="ff2"> </span></div></div><div class="c x149 y8ee w171 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y8ee w65 h63"><div class="t m0 x7c hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-7 846 </div></div><div class="c x151 y8ee w6a h63"><div class="t m0 x7c hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-7 480 </div></div><div class="c x9 y8ef w16e h63"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Koszty zarządu<span class="ff2"> </span></div></div><div class="c x149 y8ef w171 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y8ef w65 h63"><div class="t m0 x97 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-95 223 </div></div><div class="c x151 y8ef w6a h63"><div class="t m0 x97 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-88 051 </div></div><div class="c x9 y8f0 w16e h4e"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Odpisy aktualizują<span class="_ _b"></span>c<span class="_ _1"></span>e aktywa niein<span class="_ _0"></span>westycyjne<span class="ff2"> </span></div></div><div class="c x149 y8f0 w171 h4e"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y8f0 w65 h4e"><div class="t m0 xb2 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">215</span> </div></div><div class="c x151 y8f0 w6a h4e"><div class="t m0 x2a hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">451</span> </div></div><div class="c x9 y8f1 w16e h63"><div class="t m0 x14 hd y25c ff3 fs4 fc0 sc0 ls0 ws0">Odwrócenie odp<span class="_ _0"></span>isów aktuali<span class="_ _0"></span>zujących aktywa nieinw<span class="_ _0"></span>estycyjne<span class="ff2"> </span></div></div><div class="c x149 y8f1 w171 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y8f1 w65 h63"><div class="t m0 x34 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 y8f1 w6a h63"><div class="t m0 x3f hd y25c ff2 fs4 fc0 sc0 ls0 ws0">5 </div></div><div class="c x9 y8f2 w16e h65"><div class="t m0 x14 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">Koszty restru<span class="_ _0"></span>kturyzacji </div></div><div class="c x149 y8f2 w171 h65"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y8f2 w65 h65"><div class="t m0 x34 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 y8f2 w6a h65"><div class="t m0 x34 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y3e9 w16e h63"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Wynik z rozli<span class="_ _0"></span>czeń spraw sądo<span class="_ _0"></span>wych<span class="ff2"> </span></div></div><div class="c x149 y3e9 w171 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y3e9 w65 h63"><div class="t m0 xb2 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">353</span> </div></div><div class="c x151 y3e9 w6a h63"><div class="t m0 x42 hd y1d0 ff2 fs4 fc0 sc0 ls5 ws0">17<span class="ls0"> </span></div></div><div class="c x9 y8f3 w16e h4e"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Wynik na zb<span class="_ _0"></span>yciu nie inwesty<span class="_ _0"></span>cyjnych aktywów <span class="_ _0"></span>trwałych<span class="ff2"> </span></div></div><div class="c x149 y8f3 w171 h4e"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y8f3 w65 h4e"><div class="t m0 x7c hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-1 251 </div></div><div class="c x151 y8f3 w6a h4e"><div class="t m0 x54 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">2 486 </div></div><div class="c x9 y8f4 w16e h5b"><div class="t m0 x14 hd y21b ff3 fs4 fc0 sc0 ls0 ws0">Przychody z t<span class="_ _0"></span>ytułu aktualizacji war<span class="_ _0"></span>tości nieruchomo<span class="_ _0"></span>ści inwestycyjn<span class="_ _0"></span>ych<span class="ff2"> </span></div></div><div class="c x149 y8f4 w171 h5b"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y8f4 w65 h5b"><div class="t m0 x34 hd y21b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 y8f4 w6a h5b"><div class="t m0 x54 hd y21b ff2 fs4 fc0 sc0 ls0 ws0">3 865 </div></div><div class="c x9 y8f5 w16e h63"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Koszty z tytułu<span class="_ _0"></span> aktualizacji warto<span class="_ _b"></span>ś<span class="_ _1"></span>ci nieruchomo<span class="_ _0"></span>ści inwestycyjny<span class="_ _0"></span>ch<span class="ff2"> </span></div></div><div class="c x149 y8f5 w171 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y8f5 w65 h63"><div class="t m0 x97 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-37 042 </div></div><div class="c x151 y8f5 w6a h63"><div class="t m0 x7c hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-6 117 </div></div><div class="c x9 y15 w16e h4e"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Wynik z tytułu u<span class="_ _0"></span>traty warto<span class="_ _0"></span>ści nieruchomości<span class="_ _0"></span> inwestycyjn<span class="_ _0"></span>ych<span class="ff2"> </span></div></div><div class="c x149 y15 w171 h4e"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y15 w65 h4e"><div class="t m0 x26 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-110 930 </div></div><div class="c x151 y15 w6a h4e"><div class="t m0 x34 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y8f6 w16e h5b"><div class="t m0 x14 hd y21b ff3 fs4 fc0 sc0 ls0 ws0">Wynik na sprzeda<span class="_ _b"></span>ż<span class="_ _1"></span>y całości lub czę<span class="_ _0"></span>ści jednostek podpo<span class="_ _0"></span>rządkowanyc<span class="_ _0"></span>h<span class="ff2"> </span></div></div><div class="c x149 y8f6 w171 h5b"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y8f6 w65 h5b"><div class="t m0 x34 hd y21b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 y8f6 w6a h5b"><div class="t m0 x34 hd y21b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y8f7 w16e h63"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Wynik na zb<span class="_ _0"></span>yciu pozostałych inwe<span class="_ _b"></span>stycji finansowych<span class="ff2"> </span></div></div><div class="c x149 y8f7 w171 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y8f7 w65 h63"><div class="t m0 x34 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 y8f7 w6a h63"><div class="t m0 x34 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y8f8 w16e h4e"><div class="t m0 x14 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">Dywidendy </div></div><div class="c x149 y8f8 w171 h4e"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y8f8 w65 h4e"><div class="t m0 x54 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">3 481 </div></div><div class="c x151 y8f8 w6a h4e"><div class="t m0 x34 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y8f9 w16e h63"><div class="t m0 x14 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">Odsetki </div></div><div class="c x149 y8f9 w171 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y8f9 w65 h63"><div class="t m0 x54 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">5 081 </div></div><div class="c x151 y8f9 w6a h63"><div class="t m0 x54 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">1 196 </div></div><div class="c x9 y8fa w16e h5b"><div class="t m0 x14 hd y21a ff3 fs4 fc0 sc0 ls0 ws0">Wynik na aktual<span class="_ _0"></span>izacji pozostał<span class="_ _0"></span>ych inwestycji f<span class="_ _0"></span>inansowych w<span class="_ _0"></span>ycenianych </div><div class="t m0 x14 hd y228 ff3 fs4 fc0 sc0 ls0 ws0">metodą warto<span class="_ _0"></span>ści godziwej prze<span class="_ _0"></span>z wynik <span class="ff2">finansowy </span></div></div><div class="c x149 y8fa w171 h5b"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y8fa w65 h5b"><div class="t m0 xa hd y21b ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">58</span> </div></div><div class="c x151 y8fa w6a h5b"><div class="t m0 x2a hd y21b ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">321</span> </div></div><div class="c x9 y8fb w16e h59"><div class="t m0 x14 hd y21a ff2 fs4 fc0 sc0 ls0 ws0">Wynik na wycen<span class="_ _0"></span>ie inwestycji w<span class="_ _0"></span>ykazywanych<span class="_ _0"></span> wg metody pra<span class="_ _0"></span>w </div><div class="t m0 x14 hd y228 ff3 fs4 fc0 sc0 ls0 ws0">własności<span class="ff2"> </span></div></div><div class="c x149 y8fb w171 h59"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y8fb w65 h59"><div class="t m0 x34 hd y229 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 y8fb w6a h59"><div class="t m0 x34 hd y229 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y8fc w16e h63"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Odpisy aktualizują<span class="_ _b"></span>c<span class="_ _1"></span>e pozostałe a<span class="_ _0"></span>ktywa finansowe<span class="ff2"> </span></div></div><div class="c x149 y8fc w171 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y8fc w65 h63"><div class="t m0 x34 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 y8fc w6a h63"><div class="t m0 x34 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y51b w16e h5b"><div class="t m0 x14 hd y21a ff3 fs4 fc0 sc0 ls0 ws0">Odwrócenie odp<span class="_ _0"></span>isów aktuali<span class="_ _0"></span>zujących pozostały<span class="_ _0"></span>ch  aktywów </div><div class="t m0 x14 hd y1c6 ff2 fs4 fc0 sc0 ls0 ws0">finansowych <span class="_ _0"></span> </div></div><div class="c x149 y51b w171 h5b"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y51b w65 h5b"><div class="t m0 x34 hd y21b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 y51b w6a h5b"><div class="t m0 x34 hd y21b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y8fd w16e h5b"><div class="t m0 x14 hd y21b ff3 fs4 fc0 sc0 ls0 ws0">Różnice kur<span class="_ _0"></span>sowe dotyczące d<span class="_ _0"></span>ziałalności oper<span class="_ _0"></span>acyjnej i inwe<span class="_ _0"></span>stycyjnej <span class="ff2"> </span></div></div><div class="c x149 y8fd w171 h5b"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y8fd w65 h5b"><div class="t m0 x97 hd y21b ff2 fs4 fc0 sc0 ls0 ws0">-10 181 </div></div><div class="c x151 y8fd w6a h5b"><div class="t m0 x97 hd y21b ff2 fs4 fc0 sc0 ls0 ws0">-14 774 </div></div><div class="c x9 y8fe w16e h63"><div class="t m0 x14 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">Inne przychod<span class="_ _0"></span>y </div></div><div class="c x149 y8fe w171 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y8fe w65 h63"><div class="t m0 x96 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">186 655 </div></div><div class="c x151 y8fe w6a h63"><div class="t m0 x78 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">22 002 </div></div><div class="c x9 y8ff w16e h4e"><div class="t m0 x14 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">Inne koszty </div></div><div class="c x149 y8ff w171 h4e"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y8ff w65 h4e"><div class="t m0 x97 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-32 768 </div></div><div class="c x151 y8ff w6a h4e"><div class="t m0 x97 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-22 954 </div></div><div class="c x9 y3d4 w16e h46"><div class="t m0 x14 h31 y1c1 ff4 fs4 fc0 sc0 ls0 ws0">Przychody raze<span class="_ _0"></span>m </div></div><div class="c x149 y3d4 w171 h46"><div class="t m0 x5e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y3d4 w65 h46"><div class="t m0 x96 h31 y1c1 ff4 fs4 fc0 sc0 ls0 ws0">195 216 </div></div><div class="c x151 y3d4 w6a h46"><div class="t m0 x78 h31 y1c1 ff4 fs4 fc0 sc0 ls0 ws0">29 572 </div></div><div class="c x9 y900 w16e h46"><div class="t m0 x14 h31 y24 ff4 fs4 fc0 sc0 ls0 ws0">Koszty razem </div></div><div class="c x149 y900 w171 h46"><div class="t m0 x5e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y900 w65 h46"><div class="t m0 x26 h31 y24 ff4 fs4 fc0 sc0 ls0 ws0">-295 867 </div></div><div class="c x151 y900 w6a h46"><div class="t m0 xbe h31 y24 ff4 fs4 fc0 sc0 ls0 ws0">-140 149 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h6 y2c6 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y901 ff3 fs1 fc0 sc0 ls0 ws0">Pozycja <span class="_ _e"></span>k<span class="_ _1"></span>oszty <span class="_ _e"></span>z <span class="_ _e"></span>tytułu <span class="_ _e"></span>aktualizacj<span class="_ _1"></span>i <span class="_ _e"></span>wartości <span class="_ _16"></span>nieruchomośc<span class="_ _1"></span>i <span class="_ _e"></span>inwestycyj<span class="_ _1"></span>nych <span class="_ _e"></span>obejmuje <span class="_ _e"></span>wy<span class="_ _1"></span>nik <span class="_ _e"></span>z <span class="_ _e"></span>wyc<span class="_ _1"></span>eny </div><div class="t m0 x2 h3 y902 ff3 fs1 fc0 sc0 ls0 ws0">aktywa  użytkowanego  na <span class="_ _15"> </span>podstawie  umowy  leasing<span class="_ _1"></span>u  finansowego  w  kwocie  3<span class="_ _8"></span><span class="ff2">2.219  oraz  odpisy </span></div><div class="t m0 x2 h3 y903 ff3 fs1 fc0 sc0 ls0 ws0">stanowiące <span class="_ _1a"> </span>umorzenie <span class="_ _1a"> </span>aktywa <span class="_ _17"> </span>z<span class="_ _1"></span> <span class="_ _17"> </span>ty<span class="_ _1"></span>tułu <span class="_ _17"> </span>prawa <span class="_ _1a"> </span>do <span class="_ _17"> </span>uż<span class="_ _1"></span>ytkowania <span class="_ _1a"> </span>nieruchomości <span class="_ _1a"> </span>na <span class="_ _17"> </span>podstawi<span class="_ _1"></span>e <span class="_ _17"> </span>um<span class="_ _1"></span>owy </div><div class="t m0 x2 h3 y904 ff3 fs1 fc0 sc0 ls0 ws0">długoterminowej dz<span class="_ _1"></span>ierżawy w k<span class="_ _1"></span>wocie <span class="ff2">4.8<span class="_ _1"></span>23 tys. PLN. </span></div><div class="t m0 x2 h3 y905 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y906 ff3 fs1 fc0 sc0 ls0 ws0">W  pozycji  inne <span class="_ _19"> </span>kosz<span class="_ _1"></span>ty  ujęte <span class="_ _19"> </span>zostały  koszty  związan<span class="_ _1"></span>e  z <span class="_ _19"> </span>remonta<span class="_ _1"></span>mi  i <span class="_ _19"> </span>mod<span class="_ _1"></span>ernizacją  nieruchomości </div><div class="t m0 x2 h3 y46c ff3 fs1 fc0 sc0 ls0 ws0">inwestycyjnych w k<span class="_ _1"></span>wocie 5.832 tys. <span class="_ _1"></span>PLN, koszty związane z usu<span class="_ _1"></span>wanie skutków<span class="_ _1"></span> pożaru i dodatkoweg<span class="_ _1"></span>o<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y907 ff3 fs1 fc0 sc0 ls0 ws0">wyposażenia <span class="_ _18"> </span>kontenerów <span class="_ _18"> </span>w <span class="_ _18"> </span>kwocie <span class="_ _15"> </span>4<span class="_ _1"></span>.105 <span class="_ _15"> </span>ty<span class="_ _1"></span>s. <span class="_ _15"> </span>PLN<span class="_ _1"></span>, <span class="_ _18"> </span>koszty <span class="_ _18"> </span>utrzymania <span class="_ _15"> </span>zako<span class="_ _1"></span>ńczonych <span class="_ _18"> </span>inwestycji </div><div class="t m0 x2 h3 y908 ff2 fs1 fc0 sc0 ls0 ws0">deweloperskich w kwoc<span class="_ _1"></span>ie 4.729 tys<span class="_ _1"></span>. PLN. </div><div class="t m0 x2 h3 y7cb ff2 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf53" class="pf w0 h0" ><div class="pc pc53 w0 h0"><img class="bi x0 y0 w3 he3" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">83<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y4dc ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y4dd ff3 fs1 fc0 sc0 ls0 ws0">W pozyc<span class="_ _1"></span>ji dy<span class="_ _1"></span>widendy <span class="_ _1"></span>ujęta <span class="_ _1"></span>została <span class="_ _1"></span>kwota <span class="_ _1"></span>dywiden<span class="_ _1"></span>dy <span class="_ _1"></span>otrzymanej <span class="_ _1"></span>przez <span class="_ _1"></span>Spółkę <span class="_ _1"></span>MIRBUD <span class="_ _8"></span>S.A. od <span class="_ _1"></span>Sp<span class="_ _1"></span>ółki </div><div class="t m0 x2 h3 y4de ff2 fs1 fc0 sc0 ls0 ws0">Torpol S.A. w kwoc<span class="_ _1"></span>ie 3.481 ty<span class="_ _1"></span>s. PLN. </div><div class="t m0 x2 h3 y4df ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y4e0 ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _b"></span>pozycji <span class="_ _0"></span>wynik <span class="_ _b"></span>z <span class="_ _0"></span>tytułu <span class="_ _b"></span>utra<span class="_ _1"></span>ty <span class="_ _b"></span>wartośc<span class="_ _1"></span>i <span class="_ _b"></span>nieruchomośc<span class="_ _1"></span>i <span class="_ _b"></span>inwestycy<span class="_ _1"></span>jnych <span class="_ _b"></span>uj<span class="_ _1"></span>ęta <span class="_ _b"></span>została <span class="_ _0"></span>wartość <span class="_ _b"></span>znisz<span class="_ _1"></span>czonej </div><div class="t m0 x2 h3 y4e1 ff3 fs1 fc0 sc0 ls0 ws0">Hali w pożarze w kwoci<span class="_ _1"></span>e 110.930 tys. PLN.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y909 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y90a ff3 fs1 fc0 sc0 ls0 ws0">W pozycji inne przychody u<span class="_ _1"></span>jęty został szacunkowy<span class="_ _1"></span> przychód z tytułu polisy ubezpi<span class="_ _1"></span>eczeniowej w kwocie </div><div class="t m0 x2 h3 y90b ff2 fs1 fc0 sc0 ls0 ws0">1<span class="ls3">10<span class="ls13">.0</span>28</span> <span class="_ _e"></span><span class="ff3">tys. <span class="_ _e"></span>PLN <span class="_ _e"></span>oraz <span class="_ _e"></span>zmniejsz<span class="_ _1"></span>enie <span class="_ _e"></span>zobowiązania<span class="_ _1"></span> <span class="_ _e"></span>z <span class="_ _e"></span>tytułu <span class="_ _e"></span>umowy <span class="_ _e"></span>leas<span class="_ _1"></span>ingowej <span class="_ _e"></span>wynikając<span class="_ _1"></span>ej <span class="_ _e"></span>z <span class="_ _e"></span>umowy </span></div><div class="t m0 x2 h3 y90c ff3 fs1 fc0 sc0 ls0 ws0">dzierżawy nierucho<span class="_ _1"></span>mości przy ul. Marywi<span class="_ _1"></span>lska 44 w kwoc<span class="_ _1"></span>ie 3<span class="_ _1"></span><span class="ff2">2.219 tys. PLN.<span class="_ _1"></span> </span></div><div class="t m0 x2 h3 y1c2 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y90d ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _8"></span>pozycj<span class="_ _1"></span>i <span class="_ _8"></span>tej <span class="_ _e"></span>ujęty <span class="_ _8"></span>zos<span class="_ _1"></span>tał <span class="_ _8"></span>również<span class="_ _1"></span> <span class="_ _8"></span>przy<span class="_ _1"></span>chód <span class="_ _8"></span>z <span class="_ _e"></span>tytułu <span class="_ _8"></span>w<span class="_ _1"></span>yceny <span class="_ _e"></span>udziałów <span class="_ _e"></span>Spółki <span class="_ _8"></span>Tor<span class="_ _1"></span>pol <span class="_ _8"></span>S.A. <span class="_ _e"></span>w <span class="_ _8"></span>wys<span class="_ _1"></span>okości </div><div class="t m0 x2 h3 y90e ff2 fs1 fc0 sc0 ls0 ws0">18.374 tys. PLN.<span class="_ _1"></span> </div><div class="t m0 x2 h6 y90f ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y910 w16e h119"><div class="t m0 x14 hd y911 ff3 fs4 fc1 sc0 ls0 ws0">Udziały w zyskach<span class="_ _0"></span> lub stratach<span class="_ _0"></span> jednoste<span class="_ _0"></span>k stowarzyszonych<span class="_ _0"></span> i wspólny<span class="_ _0"></span>ch </div><div class="t m0 xab hd y2fc ff3 fs4 fc1 sc0 ls0 ws0">przedsięwzięcia<span class="_ _0"></span>ch rozliczany<span class="_ _0"></span>ch zgodnie z metod<span class="_ _0"></span>ą praw własno<span class="_ _b"></span>ś<span class="_ _1"></span>ci<span class="ff2"> </span></div></div><div class="c x147 y910 w16f h119"><div class="t m0 x60 hd y912 ff2 fs4 fc1 sc0 ls0 ws0">Nr Noty </div></div><div class="c xe6 y913 w170 h23"><div class="t m0 x2a hd y61 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c xe6 y914 w65 h4e"><div class="t m0 x57 hd y1d0 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x151 y914 w6a h4e"><div class="t m0 x57 hd y1d0 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c xe6 y910 w65 h11a"><div class="t m0 x58 hd y218 ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2024 do </div><div class="t m0 x59 hd y97 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x151 y910 w6a h11a"><div class="t m0 x58 hd y218 ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2023 do </div><div class="t m0 x59 hd y97 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 y451 w16e h5b"><div class="t m0 x14 hd y21a ff3 fs4 fc0 sc0 ls0 ws0">Przychody z t<span class="_ _0"></span>ytułu wzrostu warto<span class="_ _b"></span>ści inwestycji wycenianych metodą </div><div class="t m0 x14 hd y1c6 ff3 fs4 fc0 sc0 ls0 ws0">praw własności<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x149 y451 w171 h5b"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y451 w65 h5b"><div class="t m0 x34 hd y21b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 y451 w6a h5b"><div class="t m0 x34 hd y21b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y19a w16e h5d"><div class="t m0 x14 hd y18b ff3 fs4 fc0 sc0 ls0 ws0">Koszty z tytułu<span class="_ _0"></span> spadku warto<span class="_ _0"></span>ści inwestycji w<span class="_ _0"></span>ycenianych me<span class="_ _0"></span>todą praw<span class="_ _0"></span> </div><div class="t m0 x14 hd y158 ff3 fs4 fc0 sc0 ls0 ws0">własności<span class="ff2"> </span></div></div><div class="c x149 y19a w171 h5d"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y19a w65 h5d"><div class="t m0 x34 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 y19a w6a h5d"><div class="t m0 x34 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y915 w16e h46"><div class="t m0 x14 h31 y24 ff4 fs4 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x149 y915 w172 h46"><div class="t m0 x4b h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y915 w5d h46"><div class="t m0 x4b h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 y915 w5c h46"><div class="t m0 x4b h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h14 y916 ff5 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y31e ff3 fs1 fc0 sc0 ls0 ws0">Powyższe pozycj<span class="_ _1"></span>e nie wystąpiły<span class="_ _1"></span><span class="ff2">. </span></div><div class="t m0 x2 h6 y917 ff1 fs1 fc0 sc0 ls15 ws0">   <span class="ls0"> </span></div></div><div class="c x9 y918 w16e h11b"><div class="t m0 x64 hd y2df ff3 fs4 fc1 sc0 ls0 ws0">Struktura odpi<span class="_ _0"></span>sów aktualizujący<span class="_ _0"></span>ch aktywa nieinwe<span class="_ _b"></span>s<span class="_ _1"></span>tycyjne<span class="ff2"> </span></div></div><div class="c x147 y918 w16f h11b"><div class="t m0 x60 hd y2df ff2 fs4 fc1 sc0 ls0 ws0">Nr Noty </div></div><div class="c xe6 y919 w170 h23"><div class="t m0 x2a hd yb7 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c xe6 y91a w65 h4e"><div class="t m0 x57 hd y1d0 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x151 y91a w6a h4e"><div class="t m0 x57 hd y1d0 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c xe6 y918 w65 hae"><div class="t m0 x58 hd y4ea ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2024 do </div><div class="t m0 x59 hd y106 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x151 y918 w6a hae"><div class="t m0 x58 hd y4ea ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2023 do </div><div class="t m0 x59 hd y106 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 y91b w16e h65"><div class="t m0 x14 h31 y25c ff6 fs4 fc0 sc0 ls0 ws0">Rzeczowe akty<span class="_ _0"></span>wa trwałe<span class="ff4"> </span></div></div><div class="c x149 y91b w171 h65"><div class="t m0 x5e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y91b w65 h65"><div class="t m0 x34 h31 y25c ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 y91b w6a h65"><div class="t m0 x34 h31 y25c ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y63f w16e h63"><div class="t m0 x14 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ff3">zawiązanie odpi<span class="_ _0"></span>su aktualizująceg<span class="_ _b"></span>o<span class="_ _1"></span><span class="ff2"> </span></span></div></div><div class="c x149 y63f w171 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y63f w65 h63"><div class="t m0 x34 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 y63f w6a h63"><div class="t m0 x34 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y881 w16e h63"><div class="t m0 x14 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ff3">odwrócenie od<span class="_ _0"></span>pisu aktualizują<span class="_ _0"></span>cego<span class="ff2"> </span></span></div></div><div class="c x149 y881 w171 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y881 w65 h63"><div class="t m0 x34 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 y881 w6a h63"><div class="t m0 x34 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y91c w16e h4e"><div class="t m0 x14 h31 y1d0 ff6 fs4 fc0 sc0 ls0 ws0">Wartości niemateria<span class="_ _b"></span>l<span class="_ _1"></span>ne<span class="ff4"> </span></div></div><div class="c x149 y91c w171 h4e"><div class="t m0 x5e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y91c w65 h4e"><div class="t m0 x34 h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 y91c w6a h4e"><div class="t m0 x34 h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y91d w16e h63"><div class="t m0 x14 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ff3">zawiązanie odpi<span class="_ _0"></span>su aktualizująceg<span class="_ _b"></span>o<span class="_ _1"></span><span class="ff2"> </span></span></div></div><div class="c x149 y91d w171 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y91d w65 h63"><div class="t m0 x34 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 y91d w6a h63"><div class="t m0 x34 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y91e w16e h63"><div class="t m0 x14 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ff3">odwrócenie od<span class="_ _0"></span>pisu aktualizują<span class="_ _0"></span>cego<span class="ff2"> </span></span></div></div><div class="c x149 y91e w171 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y91e w65 h63"><div class="t m0 x34 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 y91e w6a h63"><div class="t m0 x34 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y91f w16e h63"><div class="t m0 x14 h31 y1d0 ff6 fs4 fc0 sc0 ls0 ws0">Należności<span class="ff4"> </span></div></div><div class="c x149 y91f w171 h63"><div class="t m0 x5e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y91f w65 h63"><div class="t m0 xb2 h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">215</span> </div></div><div class="c x151 y91f w6a h63"><div class="t m0 x2a h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">446</span> </div></div><div class="c x9 y920 w16e h4e"><div class="t m0 x14 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ff3">zawiązanie odpi<span class="_ _0"></span>su aktualizująceg<span class="_ _b"></span>o<span class="_ _1"></span><span class="ff2"> </span></span></div></div><div class="c x149 y920 w171 h4e"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y920 w65 h4e"><div class="t m0 xb2 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">215</span> </div></div><div class="c x151 y920 w6a h4e"><div class="t m0 x2a hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">451</span> </div></div><div class="c x9 y921 w16e h63"><div class="t m0 x14 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ff3">odwrócenie od<span class="_ _0"></span>pisu aktualizują<span class="_ _0"></span>cego<span class="ff2"> </span></span></div></div><div class="c x149 y921 w171 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y921 w65 h63"><div class="t m0 x34 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 y921 w6a h63"><div class="t m0 x3f hd y25c ff2 fs4 fc0 sc0 ls0 ws0">5 </div></div><div class="c x9 y68c w16e h63"><div class="t m0 x14 h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">Zapasy </div></div><div class="c x149 y68c w171 h63"><div class="t m0 x5e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y68c w65 h63"><div class="t m0 x34 h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 y68c w6a h63"><div class="t m0 x34 h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y43d w16e h63"><div class="t m0 x14 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ff3">zawiązanie odpi<span class="_ _0"></span>su aktualizująceg<span class="_ _0"></span>o<span class="ff2"> </span></span></div></div><div class="c x149 y43d w171 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y43d w65 h63"><div class="t m0 x34 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 y43d w6a h63"><div class="t m0 x34 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y901 w16e h4e"><div class="t m0 x14 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ff3">odwrócenie od<span class="_ _0"></span>pisu aktualizują<span class="_ _0"></span>cego<span class="ff2"> </span></span></div></div><div class="c x149 y901 w171 h4e"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y901 w65 h4e"><div class="t m0 x34 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 y901 w6a h4e"><div class="t m0 x34 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y49b w16e h63"><div class="t m0 x14 h31 y25c ff6 fs4 fc0 sc0 ls0 ws0">Aktywa trwa<span class="_ _0"></span>łe przeznaczone d<span class="_ _0"></span>o sprzedaży<span class="ff4"> </span></div></div><div class="c x149 y49b w171 h63"><div class="t m0 x5e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y49b w65 h63"><div class="t m0 x34 h31 y25c ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 y49b w6a h63"><div class="t m0 x34 h31 y25c ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y14b w16e h65"><div class="t m0 x14 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ff3">zawiązanie odpi<span class="_ _0"></span>su aktualizująceg<span class="_ _b"></span>o<span class="_ _1"></span><span class="ff2"> </span></span></div></div><div class="c x149 y14b w171 h65"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y14b w65 h65"><div class="t m0 x34 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 y14b w6a h65"><div class="t m0 x34 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y922 w16e h63"><div class="t m0 x14 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ff3">odwrócenie od<span class="_ _0"></span>pisu aktualizują<span class="_ _0"></span>cego<span class="ff2"> </span></span></div></div><div class="c x149 y922 w171 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y922 w65 h63"><div class="t m0 x34 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 y922 w6a h63"><div class="t m0 x34 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y923 w16e h4e"><div class="t m0 x14 h31 y1d0 ff6 fs4 fc0 sc0 ls0 ws0">Pozostałe<span class="ff4"> </span></div></div><div class="c x149 y923 w171 h4e"><div class="t m0 x5e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y923 w65 h4e"><div class="t m0 x34 h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 y923 w6a h4e"><div class="t m0 x34 h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y924 w16e h63"><div class="t m0 x14 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ff3">zawiązanie odpi<span class="_ _0"></span>su aktualizująceg<span class="_ _0"></span>o<span class="ff2"> </span></span></div></div><div class="c x149 y924 w171 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y924 w65 h63"><div class="t m0 x34 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 y924 w6a h63"><div class="t m0 x34 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 yae w16e h46"><div class="t m0 x14 hd y1c1 ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ff3">odwrócenie od<span class="_ _0"></span>pisu aktualizują<span class="_ _0"></span>cego<span class="ff2"> </span></span></div></div><div class="c x149 yae w171 h46"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 yae w65 h46"><div class="t m0 x34 hd y1c1 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 yae w6a h46"><div class="t m0 x34 hd y1c1 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y925 w16e h6d"><div class="t m0 x14 h31 y1a3 ff6 fs4 fc0 sc0 ls0 ws0">Razem odpisy akt<span class="_ _0"></span>ualizujące<span class="_ _0"></span> aktywa <span class="ff4"> </span></div></div><div class="c x149 y925 w171 h6d"><div class="t m0 x5e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y925 w65 h6d"><div class="t m0 xb2 h31 y1a3 ff4 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">215</span> </div></div><div class="c x151 y925 w6a h6d"><div class="t m0 x2a h31 y1a3 ff4 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">451</span> </div></div><div class="c x9 y548 w16e h46"><div class="t m0 x14 h31 y1c1 ff6 fs4 fc0 sc0 ls0 ws0">Razem odwróce<span class="_ _0"></span>nie odpisów<span class="_ _0"></span> aktualizujących <span class="ff4"> </span></div></div><div class="c x149 y548 w171 h46"><div class="t m0 x5e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y548 w65 h46"><div class="t m0 x34 h31 y1c1 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 y548 w6a h46"><div class="t m0 x3f h31 y1c1 ff4 fs4 fc0 sc0 ls0 ws0">5 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h6 y926 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf54" class="pf w0 h0" ><div class="pc pc54 w0 h0"><img class="bi x0 y0 w3 he3" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">84<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y8c4 ff1 fs1 fc0 sc0 ls15 ws0">  <span class="ls0">  </span></div><div class="t m0 x2 h6 y927 ff5 fs3 fc0 sc0 ls0 ws0">   <span class="ff1 fs1"> </span></div></div><div class="c x9 y928 w16e h11c"><div class="t m0 x104 hd y5ee ff3 fs4 fc1 sc0 ls0 ws0">Przychody i <span class="_ _0"></span>koszy z nierucho<span class="_ _0"></span>mości inwestyc<span class="_ _0"></span>yjnych<span class="ff2"> </span></div></div><div class="c x147 y928 w16f h11c"><div class="t m0 x60 hd y5ee ff2 fs4 fc1 sc0 ls0 ws0">Nr Noty </div></div><div class="c xe6 y929 w170 hb0"><div class="t m0 x2a hd yb7 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c xe6 y92a w65 h63"><div class="t m0 x57 hd y1d0 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x151 y92a w6a h63"><div class="t m0 x57 hd y1d0 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c xe6 y928 w65 h5d"><div class="t m0 x58 hd y18b ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2024 do </div><div class="t m0 x59 hd y158 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x151 y928 w6a h5d"><div class="t m0 x58 hd y18b ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2023 do </div><div class="t m0 x59 hd y158 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 y92b w16e h63"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Przychody ze <span class="_ _0"></span>sprzedaży do jedno<span class="_ _b"></span>s<span class="_ _1"></span>tek powią<span class="_ _0"></span>zanych<span class="ff2"> </span></div></div><div class="c x149 y92b w171 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y92b w65 h63"><div class="t m0 x34 hd y1d0 ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c x151 y92b w6a h63"><div class="t m0 x34 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y4e4 w16e h4e"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Przychody ze <span class="_ _0"></span>sprzedaży do jedno<span class="_ _b"></span>s<span class="_ _1"></span>tek pozos<span class="_ _0"></span>tałych<span class="ff2"> </span></div></div><div class="c x149 y4e4 w171 h4e"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y4e4 w65 h4e"><div class="t m0 x34 hd y1d0 ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c x151 y4e4 w6a h4e"><div class="t m0 x34 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y92c w16e h63"><div class="t m0 x14 hd y25c ff3 fs4 fc0 sc0 ls0 ws0">Koszt własny sprzed<span class="_ _0"></span>aży do jed<span class="_ _0"></span>nostek powiązan<span class="_ _b"></span>y<span class="_ _1"></span>ch<span class="ff2"> </span></div></div><div class="c x149 y92c w171 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y92c w65 h63"><div class="t m0 x34 hd y25c ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c x151 y92c w6a h63"><div class="t m0 x34 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y92d w16e h63"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Koszt własny sprzed<span class="_ _0"></span>aży do jed<span class="_ _0"></span>nostek pozo<span class="_ _0"></span>stałych<span class="ff2"> </span></div></div><div class="c x149 y92d w171 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y92d w65 h63"><div class="t m0 x34 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 y92d w6a h63"><div class="t m0 x34 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y6c8 w16e h63"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Wzrost warto<span class="_ _0"></span>ści godziwej nierucho<span class="_ _b"></span>mości inwestycyjnych<span class="ff2"> </span></div></div><div class="c x149 y6c8 w171 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y6c8 w65 h63"><div class="t m0 x34 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 y6c8 w6a h63"><div class="t m0 x54 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">3 865 </div></div><div class="c x9 y92e w16e h46"><div class="t m0 x14 hd y24 ff3 fs4 fc0 sc0 ls0 ws0">Spadek wartoś<span class="_ _0"></span>ci godziwej nieru<span class="_ _0"></span>chomości inwe<span class="_ _0"></span>stycyjnych<span class="ff2"> </span></div></div><div class="c x149 y92e w171 h46"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y92e w65 h46"><div class="t m0 x97 hd y24 ff2 fs4 fc0 sc0 ls0 ws0">-37 042 </div></div><div class="c x151 y92e w6a h46"><div class="t m0 x7c hd y24 ff2 fs4 fc0 sc0 ls0 ws0">-6 117 </div></div><div class="c x9 y92f w16e h46"><div class="t m0 x14 h31 y1c1 ff6 fs4 fc0 sc0 ls0 ws0">Wynik na inwes<span class="_ _0"></span>tycjach w nieruc<span class="_ _b"></span>homości<span class="ff4"> </span></div></div><div class="c x149 y92f w171 h46"><div class="t m0 x5e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y92f w65 h46"><div class="t m0 x97 h31 y1c1 ff4 fs4 fc0 sc0 ls0 ws0">-37 042 </div></div><div class="c x151 y92f w6a h46"><div class="t m0 x7c h31 y1c1 ff4 fs4 fc0 sc0 ls0 ws0">-2 252 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h14 y930 ff5 fs3 fc0 sc0 ls0 ws0">    </div><div class="t m0 x2 h14 y12d ff5 fs3 fc0 sc0 ls0 ws0">    </div><div class="t m0 x2 h6 y931 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y932 w16e h11d"><div class="t m0 xcc hd yce ff2 fs4 fc1 sc0 ls0 ws0">Przychody i <span class="_ _0"></span>koszy z inwestycji <span class="_ _0"></span>finansowych </div></div><div class="c x147 y932 w16f h11d"><div class="t m0 x60 hd yce ff2 fs4 fc1 sc0 ls0 ws0">Nr Noty </div></div><div class="c xe6 y933 w170 h24"><div class="t m0 x2a hd yb7 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c xe6 y934 w65 h63"><div class="t m0 x57 hd y1d0 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x151 y934 w6a h63"><div class="t m0 x57 hd y1d0 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c xe6 y932 w65 h5b"><div class="t m0 x58 hd y21a ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2024 do </div><div class="t m0 x59 hd y1c6 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x151 y932 w6a h5b"><div class="t m0 x58 hd y21a ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2023 do </div><div class="t m0 x59 hd y1c6 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 y4f3 w16e h63"><div class="t m0 x14 hd y25c ff3 fs4 fc0 sc0 ls0 ws0">Dywidendy do<span class="_ _0"></span> jednostek powiązan<span class="_ _b"></span>y<span class="_ _1"></span>ch<span class="ff2"> </span></div></div><div class="c x149 y4f3 w171 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y4f3 w65 h63"><div class="t m0 x34 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 y4f3 w6a h63"><div class="t m0 x34 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y935 w16e h63"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Dywidendy do<span class="_ _0"></span> jednostek pozo<span class="_ _0"></span>stałych<span class="ff2"> </span></div></div><div class="c x149 y935 w171 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y935 w65 h63"><div class="t m0 x54 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">3 481 </div></div><div class="c x151 y935 w6a h63"><div class="t m0 x34 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y936 w16e h63"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Odsetki do jedno<span class="_ _0"></span>stek powiązan<span class="_ _0"></span>ych<span class="ff2"> </span></div></div><div class="c x149 y936 w171 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y936 w65 h63"><div class="t m0 x34 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 y936 w6a h63"><div class="t m0 x34 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y937 w16e h4e"><div class="t m0 x14 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">Odsetki do jedno<span class="_ _0"></span>stek <span class="ff3">pozostały<span class="_ _0"></span>ch<span class="ff2"> </span></span></div></div><div class="c x149 y937 w171 h4e"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y937 w65 h4e"><div class="t m0 x54 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">5 081 </div></div><div class="c x151 y937 w6a h4e"><div class="t m0 x54 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">1 196 </div></div><div class="c x9 y919 w16e h5b"><div class="t m0 x14 hd y21a ff3 fs4 fc0 sc0 ls0 ws0">Przychody ze <span class="_ _0"></span>sprzedaży całoś<span class="_ _0"></span>ci lub części<span class="_ _0"></span> jednostek </div><div class="t m0 x14 hd y228 ff3 fs4 fc0 sc0 ls0 ws0">podporządkowa<span class="_ _0"></span>nych<span class="ff2"> </span></div></div><div class="c x149 y919 w171 h5b"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y919 w65 h5b"><div class="t m0 x34 hd y229 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 y919 w6a h5b"><div class="t m0 x34 hd y229 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y938 w16e h5b"><div class="t m0 x14 hd y21a ff3 fs4 fc0 sc0 ls0 ws0">Koszt własny sprzed<span class="_ _0"></span>aży całoś<span class="_ _0"></span>ci lub części<span class="_ _0"></span> jednostek </div><div class="t m0 x14 hd y1c6 ff3 fs4 fc0 sc0 ls0 ws0">podporządkowa<span class="_ _0"></span>nych<span class="ff2"> </span></div></div><div class="c x149 y938 w171 h5b"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y938 w65 h5b"><div class="t m0 x34 hd y21b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 y938 w6a h5b"><div class="t m0 x34 hd y21b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y7c1 w16e h63"><div class="t m0 x14 hd y25c ff3 fs4 fc0 sc0 ls0 ws0">Przychody z t<span class="_ _0"></span>ytułu wzrostu warto<span class="_ _b"></span>ści instrumentów pochodny<span class="_ _0"></span>ch<span class="ff2"> </span></div></div><div class="c x149 y7c1 w171 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y7c1 w65 h63"><div class="t m0 x34 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 y7c1 w6a h63"><div class="t m0 x34 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y939 w16e h65"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Koszty z tytułu<span class="_ _0"></span> spadku warto<span class="_ _0"></span>ści instrumentów<span class="_ _0"></span> pochodnych<span class="ff2"> </span></div></div><div class="c x149 y939 w171 h65"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y939 w65 h65"><div class="t m0 x34 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 y939 w6a h65"><div class="t m0 x34 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y44a w16e h63"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Przychody z niee<span class="_ _0"></span>fektywnych in<span class="_ _0"></span>strumentów <span class="_ _0"></span>zabezpieczając<span class="_ _0"></span>ych<span class="ff2"> </span></div></div><div class="c x149 y44a w171 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y44a w65 h63"><div class="t m0 x34 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 y44a w6a h63"><div class="t m0 x34 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y93a w16e h4e"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Koszty z nieefe<span class="_ _0"></span>ktywnych instru<span class="_ _0"></span>mentów zabe<span class="_ _0"></span>zpieczających<span class="ff2"> </span></div></div><div class="c x149 y93a w171 h4e"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y93a w65 h4e"><div class="t m0 x34 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 y93a w6a h4e"><div class="t m0 x34 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y93b w16e h5b"><div class="t m0 x14 hd y21a ff3 fs4 fc0 sc0 ls0 ws0">Odwrócenie odp<span class="_ _0"></span>isów aktuali<span class="_ _0"></span>zujących pozostały<span class="_ _0"></span>ch  aktywów </div><div class="t m0 x14 hd y228 ff2 fs4 fc0 sc0 ls0 ws0">finansowych </div></div><div class="c x149 y93b w171 h5b"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y93b w65 h5b"><div class="t m0 x34 hd y229 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 y93b w6a h5b"><div class="t m0 x34 hd y229 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y93c w16e h63"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Odpisy aktualizują<span class="_ _b"></span>c<span class="_ _1"></span>e pozostałe a<span class="_ _0"></span>ktywa finansowe<span class="_ _0"></span> <span class="ff2"> </span></div></div><div class="c x149 y93c w171 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y93c w65 h63"><div class="t m0 x34 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 y93c w6a h63"><div class="t m0 x34 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y5c9 w16e h5b"><div class="t m0 x14 hd y21a ff3 fs4 fc0 sc0 ls0 ws0">Przychody z t<span class="_ _0"></span>ytułu wzrostu inwe<span class="_ _0"></span>stycji wycenian<span class="_ _0"></span>ych metodą war<span class="_ _0"></span>tości </div><div class="t m0 x14 hd y228 ff2 fs4 fc0 sc0 ls0 ws0">godziwej przez w<span class="_ _0"></span>ynik finansow<span class="_ _0"></span>y </div></div><div class="c x149 y5c9 w171 h5b"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y5c9 w65 h5b"><div class="t m0 x34 hd y229 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 y5c9 w6a h5b"><div class="t m0 x34 hd y229 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y353 w16e h5b"><div class="t m0 x14 hd y21a ff3 fs4 fc0 sc0 ls0 ws0">Koszty z tytułu<span class="_ _0"></span> spadku warto<span class="_ _0"></span>ści inwestycji w<span class="_ _0"></span>ycenianych me<span class="_ _0"></span>todą </div><div class="t m0 x14 hd y228 ff3 fs4 fc0 sc0 ls0 ws0">wartości godziw<span class="_ _0"></span>ej przez wyni<span class="_ _0"></span>k finansowy<span class="ff2"> </span></div></div><div class="c x149 y353 w171 h5b"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y353 w65 h5b"><div class="t m0 x34 hd y21b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 y353 w6a h5b"><div class="t m0 x7c hd y21b ff2 fs4 fc0 sc0 ls0 ws0">-9 168 </div></div><div class="c x9 yf4 w16e h4e"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Dodatnie różni<span class="_ _0"></span>ce kursowe<span class="ff2"> </span></div></div><div class="c x149 yf4 w171 h4e"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 yf4 w65 h4e"><div class="t m0 x34 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 yf4 w6a h4e"><div class="t m0 x34 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y37d w16e h46"><div class="t m0 x14 hd y24 ff3 fs4 fc0 sc0 ls0 ws0">Ujemne różnice <span class="_ _0"></span>kursowe<span class="ff2"> </span></div></div><div class="c x149 y37d w171 h46"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y37d w65 h46"><div class="t m0 x97 hd y24 ff2 fs4 fc0 sc0 ls0 ws0">-10 181 </div></div><div class="c x151 y37d w6a h46"><div class="t m0 x97 hd y24 ff2 fs4 fc0 sc0 ls0 ws0">-14 774 </div></div><div class="c x9 y93d w16e h46"><div class="t m0 x14 h31 y24 ff6 fs4 fc0 sc0 ls0 ws0">Wynik na fina<span class="_ _0"></span>nsowej działaln<span class="_ _0"></span>ości inwestycy<span class="_ _0"></span>jnej<span class="ff4"> </span></div></div><div class="c x149 y93d w171 h46"><div class="t m0 x5e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y93d w65 h46"><div class="t m0 x7c h31 y24 ff4 fs4 fc0 sc0 ls0 ws0">-1 619 </div></div><div class="c x151 y93d w6a h46"><div class="t m0 x97 h31 y24 ff4 fs4 fc0 sc0 ls0 ws0">-22 747 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h6 y93e ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y93f ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h14 y940 ff5 fs3 fc0 sc0 ls0 ws0">    </div><div class="t m0 x2 h2 y71d ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _14"> </span><span class="ff5 fs3"> </span></div></div></div><div class="pi" ></div></div><div id="pf55" class="pf w0 h0" ><div class="pc pc55 w0 h0"><img class="bi x0 y0 w3 he3" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">85<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h14 y86c ff5 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y86d ff5 fs3 fc0 sc0 ls0 ws0">  <span class="ff1 fs1"> </span></div></div><div class="c x9 y941 w16e h11e"><div class="t m0 xfb hd y942 ff2 fs4 fc1 sc0 ls0 ws0">Inne przychod<span class="_ _0"></span>y </div></div><div class="c x147 y941 w16f h11e"><div class="t m0 x60 hd y942 ff2 fs4 fc1 sc0 ls0 ws0">Nr Noty </div></div><div class="c xe6 y943 w170 hb0"><div class="t m0 x2a hd yb7 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c xe6 y944 w65 h63"><div class="t m0 x57 hd y1d0 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x151 y944 w6a h63"><div class="t m0 x57 hd y1d0 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c xe6 y941 w65 he1"><div class="t m0 x58 hd y64 ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2024 do </div><div class="t m0 x59 hd y65 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x151 y941 w6a he1"><div class="t m0 x58 hd y64 ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2023 do </div><div class="t m0 x59 hd y65 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 y945 w16e h63"><div class="t m0 x14 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">Dotacje otrzymane<span class="_ _0"></span> </div></div><div class="c x149 y945 w171 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y945 w65 h63"><div class="t m0 x42 hd y1d0 ff2 fs4 fc0 sc0 ls5 ws0">39<span class="ls0"> </span></div></div><div class="c x151 y945 w6a h63"><div class="t m0 x42 hd y1d0 ff2 fs4 fc0 sc0 ls5 ws0">39<span class="ls0"> </span></div></div><div class="c x9 y946 w16e h4e"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Pozostałe prz<span class="_ _0"></span>ychody od jedno<span class="_ _0"></span>stek pozostałych<span class="_ _0"></span> <span class="ff2">- <span class="_ _1"></span>refaktur<span class="_ _0"></span>y </span></div></div><div class="c x149 y946 w171 h4e"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y946 w65 h4e"><div class="t m0 x78 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">11 033 </div></div><div class="c x151 y946 w6a h4e"><div class="t m0 x78 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">12 904 </div></div><div class="c x9 y947 w16e h46"><div class="t m0 x14 hd y24 ff3 fs4 fc0 sc0 ls0 ws0">Pozostałe prz<span class="_ _0"></span>ychody od pozo<span class="_ _0"></span>stałych jedno<span class="_ _0"></span>stek<span class="ff2"> </span></div></div><div class="c x149 y947 w171 h46"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y947 w65 h46"><div class="t m0 x96 hd y24 ff2 fs4 fc0 sc0 ls0 ws0">175 583 </div></div><div class="c x151 y947 w6a h46"><div class="t m0 x54 hd y24 ff2 fs4 fc0 sc0 ls0 ws0">9 059 </div></div><div class="c x9 y948 w16e h46"><div class="t m0 x14 h31 y24 ff4 fs4 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x149 y948 w171 h46"><div class="t m0 x5e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y948 w65 h46"><div class="t m0 x96 h31 y24 ff4 fs4 fc0 sc0 ls0 ws0">186 655 </div></div><div class="c x151 y948 w6a h46"><div class="t m0 x78 h31 y24 ff4 fs4 fc0 sc0 ls0 ws0">22 002 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h6 y44e ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y949 ff1 fs1 fc0 sc0 ls0 ws0">   </div><div class="t m0 x2 h6 y92f ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y94a w16e h115"><div class="t m0 x152 hd y94b ff2 fs4 fc1 sc0 ls0 ws0">Inne koszty </div></div><div class="c x147 y94a w16f h115"><div class="t m0 x60 hd y94b ff2 fs4 fc1 sc0 ls0 ws0">Nr Noty </div></div><div class="c xe6 y193 w170 h23"><div class="t m0 x2a hd y61 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c xe6 y94c w65 h63"><div class="t m0 x57 hd y25c ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x151 y94c w6a h63"><div class="t m0 x57 hd y25c ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c xe6 y94a w65 h59"><div class="t m0 x58 hd y21a ff2 fs4 fc1 sc0 ls5 ws0">od <span class="ls0">01.01.2024 do </span></div><div class="t m0 x59 hd y228 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x151 y94a w6a h59"><div class="t m0 x58 hd y21a ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2023 do </div><div class="t m0 x59 hd y228 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 y94d w16e h4e"><div class="t m0 x14 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">Darowizny </div></div><div class="c x149 y94d w171 h4e"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y94d w65 h4e"><div class="t m0 xb2 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">408</span> </div></div><div class="c x151 y94d w6a h4e"><div class="t m0 x2a hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">402</span> </div></div><div class="c x9 y94e w16e h63"><div class="t m0 x14 hd y25c ff3 fs4 fc0 sc0 ls0 ws0">Pozostałe kos<span class="_ _0"></span>zty od jednos<span class="_ _0"></span>tek pozostałych <span class="ff2">- refaktur<span class="_ _0"></span>y </span></div></div><div class="c x149 y94e w171 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y94e w65 h63"><div class="t m0 x97 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">-11 033 </div></div><div class="c x151 y94e w6a h63"><div class="t m0 x97 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">-12 904 </div></div><div class="c x9 y3eb w16e h46"><div class="t m0 x14 hd y1c1 ff3 fs4 fc0 sc0 ls0 ws0">Pozostałe kos<span class="_ _0"></span>zty od pozo<span class="_ _0"></span>stałych jednostek<span class="ff2"> </span></div></div><div class="c x149 y3eb w171 h46"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y3eb w65 h46"><div class="t m0 x97 hd y1c1 ff2 fs4 fc0 sc0 ls0 ws0">-21 327 </div></div><div class="c x151 y3eb w6a h46"><div class="t m0 x7c hd y1c1 ff2 fs4 fc0 sc0 ls0 ws0">-9 648 </div></div><div class="c x9 y94f w16e h46"><div class="t m0 x14 h31 y1c1 ff4 fs4 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x149 y94f w171 h46"><div class="t m0 x5e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y94f w65 h46"><div class="t m0 x97 h31 y1c1 ff4 fs4 fc0 sc0 ls0 ws0">-32 768 </div></div><div class="c x151 y94f w6a h46"><div class="t m0 x97 h31 y1c1 ff4 fs4 fc0 sc0 ls0 ws0">-22 954 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h6 y453 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y1cd ff2 fs1 fc0 sc0 ls0 ws0">   </div><div class="t m0 x1c hb y950 ff4 fs1 fc0 sc0 ls0 ws0">Nota 21. Koszty finanso<span class="_ _1"></span>we<span class="ff2"> </span></div><div class="t m0 x2 h6 y59f ff5 fs3 fc0 sc0 ls0 ws0">  <span class="ff1 fs1"> </span></div><div class="t m0 x2 h6 y10d ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y951 w173 h11f"><div class="t m0 xf9 hd y952 ff2 fs4 fc1 sc0 ls0 ws0">Koszty finansowe </div></div><div class="c x149 y951 w174 h11f"><div class="t m0 x8f hd y952 ff2 fs4 fc1 sc0 ls0 ws0">Nr Noty </div></div><div class="c xaa y321 w175 hb2"><div class="t m0 x16 hd y65 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c xaa y953 w176 h4b"><div class="t m0 x0 hd y1d0 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c xaf y953 w177 h4b"><div class="t m0 x0 hd y1d0 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c xaa y951 w176 hf4"><div class="t m0 x7b hd y20f ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2024 do </div><div class="t m0 x5c hd y61 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xaf y951 w177 hf4"><div class="t m0 x7b hd y20f ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2023 do </div><div class="t m0 x5c hd y61 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 y954 w173 h4b"><div class="t m0 x14 hd y25c ff3 fs4 fc0 sc0 ls0 ws0">Odsetki od kred<span class="_ _0"></span>ytów<span class="ff2"> </span></div></div><div class="c x153 y954 w178 h4b"><div class="t m0 x25 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xaa y954 w176 h4b"><div class="t m0 x7f hd y25c ff2 fs4 fc0 sc0 ls0 ws0">-17 495 </div></div><div class="c xaf y954 w177 h4b"><div class="t m0 x7f hd y25c ff2 fs4 fc0 sc0 ls0 ws0">-15 834 </div></div><div class="c x9 y7c4 w173 h4b"><div class="t m0 x14 hd y25c ff3 fs4 fc0 sc0 ls0 ws0">Odsetki od poż<span class="_ _0"></span>yczek od jedno<span class="_ _0"></span>stek powiązanych<span class="ff2"> </span></div></div><div class="c x153 y7c4 w178 h4b"><div class="t m0 x25 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xaa y7c4 w176 h4b"><div class="t m0 x80 hd y25c ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xaf y7c4 w177 h4b"><div class="t m0 x80 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y955 w173 h4b"><div class="t m0 x14 hd y25c ff3 fs4 fc0 sc0 ls0 ws0">Odsetki od poż<span class="_ _0"></span>yczek od pozo<span class="_ _0"></span>stałych jedno<span class="_ _0"></span>stek<span class="ff2"> </span></div></div><div class="c x153 y955 w178 h4b"><div class="t m0 x25 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xaa y955 w176 h4b"><div class="t m0 x80 hd y25c ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xaf y955 w177 h4b"><div class="t m0 x80 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y956 w173 h4b"><div class="t m0 x14 hd y25c ff3 fs4 fc0 sc0 ls0 ws0">Odsetki od obliga<span class="_ _0"></span>cji dla jednostek<span class="_ _0"></span> powiązany<span class="_ _0"></span>ch<span class="ff2"> </span></div></div><div class="c x153 y956 w178 h4b"><div class="t m0 x25 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xaa y956 w176 h4b"><div class="t m0 x80 hd y25c ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xaf y956 w177 h4b"><div class="t m0 x80 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y957 w173 h4b"><div class="t m0 x14 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">Odsetki od <span class="ff3">obligac<span class="_ _0"></span>ji dla pozosta<span class="_ _0"></span>łych jednostek<span class="ff2"> </span></span></div></div><div class="c x153 y957 w178 h4b"><div class="t m0 x25 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xaa y957 w176 h4b"><div class="t m0 x37 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">-5 364 </div></div><div class="c xaf y957 w177 h4b"><div class="t m0 x37 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">-6 644 </div></div><div class="c x9 y68a w173 h48"><div class="t m0 x14 hd y4c1 ff3 fs4 fc0 sc0 ls0 ws0">Odsetki od zobowią<span class="_ _b"></span>z<span class="_ _1"></span>ań z tytułu u<span class="_ _0"></span>mów leasingu finan<span class="_ _0"></span>sowego od </div><div class="t m0 x14 hd y4c2 ff3 fs4 fc0 sc0 ls0 ws0">jednostek powią<span class="_ _0"></span>zanych<span class="ff2"> </span></div></div><div class="c x153 y68a w178 h48"><div class="t m0 x25 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xaa y68a w176 h48"><div class="t m0 x80 hd y229 ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xaf y68a w177 h48"><div class="t m0 x80 hd y229 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y958 w173 h48"><div class="t m0 x14 hd y4c1 ff3 fs4 fc0 sc0 ls0 ws0">Odsetki od zobowią<span class="_ _b"></span>z<span class="_ _1"></span>ań z tytułu u<span class="_ _0"></span>mów leasingu finan<span class="_ _0"></span>sowego od </div><div class="t m0 x14 hd y4c2 ff3 fs4 fc0 sc0 ls0 ws0">pozostałych jedn<span class="_ _0"></span>ostek<span class="ff2"> </span></div></div><div class="c x153 y958 w178 h48"><div class="t m0 x25 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xaa y958 w176 h48"><div class="t m0 x37 hd y229 ff2 fs4 fc0 sc0 ls0 ws0">-8 675 </div></div><div class="c xaf y958 w177 h48"><div class="t m0 x7f hd y229 ff2 fs4 fc0 sc0 ls0 ws0">-16 904 </div></div><div class="c x9 y785 w173 h4b"><div class="t m0 x14 hd y25c ff3 fs4 fc0 sc0 ls0 ws0">Pozostałe odse<span class="_ _0"></span>tki  dla jednostek<span class="_ _0"></span> powiązany<span class="_ _0"></span>ch<span class="ff2"> </span></div></div><div class="c x153 y785 w178 h4b"><div class="t m0 x25 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xaa y785 w176 h4b"><div class="t m0 x80 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xaf y785 w177 h4b"><div class="t m0 x80 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y959 w173 h4b"><div class="t m0 x14 hd y25c ff3 fs4 fc0 sc0 ls0 ws0">Pozostałe odse<span class="_ _0"></span>tki dla pozo<span class="_ _0"></span>stałych jedno<span class="_ _0"></span>stek<span class="ff2"> </span></div></div><div class="c x153 y959 w178 h4b"><div class="t m0 x25 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xaa y959 w176 h4b"><div class="t m0 x16 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">155</span> </div></div><div class="c xaf y959 w177 h4b"><div class="t m0 x16 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">104</span> </div></div><div class="c x9 y95a w173 h4b"><div class="t m0 x14 hd y25c ff3 fs4 fc0 sc0 ls0 ws0">Wycena instrumen<span class="_ _0"></span>tów kapitałowy<span class="_ _0"></span>ch<span class="ff2"> </span></div></div><div class="c x153 y95a w178 h4b"><div class="t m0 x25 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xaa y95a w176 h4b"><div class="t m0 x80 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xaf y95a w177 h4b"><div class="t m0 x37 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">-9 168 </div></div><div class="c x9 y95b w173 h120"><div class="t m0 x14 hd y25c ff3 fs4 fc0 sc0 ls0 ws0">Odsetki z tytułu<span class="_ _0"></span> umów faktoringo<span class="_ _0"></span>wych<span class="ff2"> </span></div></div><div class="c x153 y95b w178 h120"><div class="t m0 x25 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xaa y95b w176 h120"><div class="t m0 x80 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xaf y95b w177 h120"><div class="t m0 x16 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">522</span> </div></div><div class="c x9 y95c w173 h4b"><div class="t m0 x14 hd y25c ff3 fs4 fc0 sc0 ls0 ws0">Różnice kur<span class="_ _0"></span>sowe od zobowiązań<span class="_ _b"></span> <span class="_ _1"></span>finansowych<span class="ff2"> </span></div></div><div class="c x153 y95c w178 h4b"><div class="t m0 x25 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xaa y95c w176 h4b"><div class="t m0 x80 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xaf y95c w177 h4b"><div class="t m0 x80 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y95d w173 h4b"><div class="t m0 x14 hd y25c ff3 fs4 fc0 sc0 ls0 ws0">Pozostałe kos<span class="_ _0"></span>zty finansowe d<span class="_ _0"></span>la jednostek pow<span class="_ _0"></span>iązanych<span class="ff2"> </span></div></div><div class="c x153 y95d w178 h4b"><div class="t m0 x25 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xaa y95d w176 h4b"><div class="t m0 x80 hd y25c ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xaf y95d w177 h4b"><div class="t m0 x80 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y14e w173 h121"><div class="t m0 x14 hd y24 ff3 fs4 fc0 sc0 ls0 ws0">Pozostałe kos<span class="_ _0"></span>zty finansowe d<span class="_ _0"></span>la pozostałych<span class="_ _0"></span> jednostek<span class="ff2"> </span></div></div><div class="c x153 y14e w178 h121"><div class="t m0 x25 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xaa y14e w176 h121"><div class="t m0 x37 hd y24 ff2 fs4 fc0 sc0 ls0 ws0">-7 276 </div></div><div class="c xaf y14e w177 h121"><div class="t m0 x37 hd y24 ff2 fs4 fc0 sc0 ls0 ws0">-5 690 </div></div><div class="c x9 y95e w173 h121"><div class="t m0 x14 h31 y24 ff4 fs4 fc0 sc0 ls0 ws0">Koszty razem<span class="_ _0"></span> finansowe </div></div><div class="c x153 y95e w178 h121"><div class="t m0 x25 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xaa y95e w176 h121"><div class="t m0 x7f h31 y24 ff4 fs4 fc0 sc0 ls0 ws0">-38 964 </div></div><div class="c xaf y95e w177 h121"><div class="t 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class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">86<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y8c4 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y8e5 ff2 fs1 fc0 sc0 ls0 ws0">W <span class="_ _1"></span>pozycji <span class="_ _1"></span>odset<span class="_ _1"></span><span class="lsc">ki</span> <span class="_ _1"></span><span class="ff3">od <span class="_ _1"></span>zobo<span class="_ _1"></span>wiązań <span class="_ _1"></span>z <span class="_ _1"></span>tytu<span class="_ _1"></span>łu <span class="_ _1"></span>umów <span class="_ _8"></span>leasingu <span class="_ _1"></span>finans<span class="_ _1"></span>owego <span class="_ _1"></span>od <span class="_ _1"></span>pozos<span class="_ _1"></span>tałych <span class="_ _1"></span>j<span class="_ _8"></span></span>ednostek <span class="_ _8"></span><span class="ff3">uję</span>te </div><div class="t m0 x2 h3 y8e6 ff3 fs1 fc0 sc0 ls0 ws0">zostały<span class="ff2"> <span class="_ _15"> </span>kosz<span class="_ _1"></span>ty <span class="_ _15"> </span>finanso<span class="_ _1"></span><span class="ls10">we</span> <span class="_ _18"> </span><span class="ls10">w <span class="_ _15"> </span></span></span>części <span class="_ _15"> </span>o<span class="_ _1"></span>dsetkowej <span class="_ _18"> </span>ponoszonyc<span class="_ _1"></span>h <span class="_ _15"> </span>opłat <span class="_ _18"> </span>leasingowyc<span class="_ _1"></span>h <span class="_ _15"> </span>wynikających <span class="_ _18"> </span>z </div><div class="t m0 x2 h3 y8e7 ff3 fs1 fc0 sc0 ls0 ws0">długoterminowych u<span class="_ _1"></span>mów dzierż<span class="_ _1"></span>awy gruntów (ujęcie z<span class="_ _1"></span>godne z MSSF 16) w <span class="_ _1"></span>wysokości <span class="_ _1"></span><span class="ff2">4.73<span class="_ _1"></span>5 tys. PLN.<span class="_ _1"></span> </span></div><div class="t m0 x2 h3 y2a5 ff3 fs1 fc0 sc0 ls0 ws0">Spadek <span class="_ _4"></span>w<span class="_ _1"></span>artości <span class="_ _b"></span>w <span class="_ _b"></span>tej <span class="_ _4"></span>p<span class="_ _1"></span>ozycji <span class="_ _b"></span>wynika <span class="_ _4"></span>z <span class="_ _b"></span>obn<span class="_ _1"></span>iżenia <span class="_ _4"></span>cz<span class="_ _1"></span>ynszu <span class="_ _b"></span>dzierżawnego <span class="_ _b"></span>będącego<span class="_ _1"></span> <span class="_ _b"></span>następstwem <span class="_ _b"></span>pożaru </div><div class="t m0 x2 h3 y8e8 ff3 fs1 fc0 sc0 ls0 ws0">hali znajdującej się na dzier<span class="_ _1"></span>żawionym przez Spółkę Ma<span class="_ _1"></span>rywilska 44 Sp. z o.o. tereni<span class="_ _1"></span>e. Spółka otrzymała </div><div class="t m0 x2 h3 y8e9 ff3 fs1 fc0 sc0 ls0 ws0">okresową <span class="_ _9"> </span>obniżkę <span class="_ _9"> </span>czynszu <span class="_ _9"> </span>proporcjonalną <span class="_ _9"> </span>do <span class="_ _9"> </span>spadku <span class="_ _9"> </span>dochod<span class="_ _1"></span><span class="ff2">u <span class="_ _9"> </span>generow<span class="_ _1"></span>anego <span class="_ _9"> </span>z <span class="_ _9"> </span>wynajmu </span></div><div class="t m0 x2 h3 y962 ff3 fs1 fc0 sc0 ls0 ws0">nieruchomości<span class="ff2">. </span></div><div class="t m0 x2 hb y701 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y18c ff4 fs1 fc0 sc0 ls0 ws0">Nota 22. Podatek do<span class="_ _1"></span>chodowy<span class="_ _1"></span> </div><div class="t m0 x2 h6 y963 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y964 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y965 w179 h122"><div class="t m0 x154 hd y699 ff2 fs4 fc1 sc0 ls0 ws0">Podatek dochodow<span class="_ _b"></span>y </div></div><div class="c x9a y966 w17a h10a"><div class="t m0 x8 hd y189 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c x9a y18f w17b h10a"><div class="t m0 xde hd y172 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x155 y18f w17b h10a"><div class="t m0 xde hd y172 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x9a y965 w17b he8"><div class="t m0 xec hd ycf ff2 fs4 fc1 sc0 ls5 ws0">od <span class="ls0">01.01.2024 do </span></div><div class="t m0 xc0 hd y1c6 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x155 y965 w17b he8"><div class="t m0 xec hd ycf ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2023 do </div><div class="t m0 xc0 hd y1c6 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 y967 w179 h123"><div class="t m0 x14 hd y172 ff3 fs4 fc0 sc0 ls0 ws0">Podatek dochodow<span class="_ _b"></span>y<span class="_ _1"></span> część bie<span class="_ _0"></span>żąca<span class="ff2"> </span></div></div><div class="c x9a y967 w17b h123"><div class="t m0 xa2 hd y172 ff2 fs4 fc0 sc0 ls0 ws0">29 406 </div></div><div class="c x155 y967 w17b h123"><div class="t m0 x61 hd y172 ff2 fs4 fc0 sc0 ls0 ws0">-9 004 </div></div><div class="c x9 y968 w179 h10a"><div class="t m0 x14 hd y189 ff3 fs4 fc0 sc0 ls0 ws0">Podatek dochodow<span class="_ _b"></span>y<span class="_ _1"></span> część odroc<span class="_ _0"></span>zona<span class="ff2"> </span></div></div><div class="c x9a y968 w17b h10a"><div class="t m0 x9 hd y189 ff2 fs4 fc0 sc0 ls0 ws0">-59 762 </div></div><div class="c x155 y968 w17b h10a"><div class="t m0 x9 hd y189 ff2 fs4 fc0 sc0 ls0 ws0">-25 795 </div></div><div class="c x9 y969 w179 h10a"><div class="t m0 x14 hd y172 ff3 fs4 fc0 sc0 ls0 ws0">Inne podatkowe<span class="_ _0"></span> obciążenia w<span class="_ _0"></span>yniku finansowego<span class="ff2"> </span></div></div><div class="c x9a y969 w17b h10a"><div class="t m0 x47 hd y172 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x155 y969 w17b h10a"><div class="t m0 x47 hd y172 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y96a w179 h4e"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Korekty dotyc<span class="_ _0"></span>zące lat poprzedni<span class="_ _b"></span>c<span class="_ _1"></span>h<span class="ff2"> </span></div></div><div class="c x9a y96a w17b h4e"><div class="t m0 x47 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x155 y96a w17b h4e"><div class="t m0 x47 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y96b w179 h8e"><div class="t m0 x14 h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">Razem podatek <span class="_ _0"></span>dochodowy </div></div><div class="c x9a y96b w17b h8e"><div class="t m0 x9 h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">-30 357 </div></div><div class="c x155 y96b w17b h8e"><div class="t m0 x9 h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">-34 799 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h6 y96c ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y96d ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y96e ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y96f w179 h124"><div class="t m0 x8b hd y970 ff2 fs4 fc1 sc0 ls0 ws0">Uzgodnienie efe<span class="_ _0"></span>ktywnej stopy pod<span class="_ _b"></span>atk<span class="_ _1"></span>owej </div></div><div class="c x9a y971 w17a h2b"><div class="t m0 x8 hd y4c2 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c x9a y972 w17b h2b"><div class="t m0 xde hd y15b ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x155 y972 w17b h2b"><div class="t m0 xde hd y15b ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x9a y96f w17b h125"><div class="t m0 xec hd y15f ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2024 do </div><div class="t m0 xc0 hd y279 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x155 y96f w17b h125"><div class="t m0 xec hd y15f ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2023 do </div><div class="t m0 xc0 hd y279 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 y34b w179 h2b"><div class="t m0 x14 hd y15b ff2 fs4 fc0 sc0 ls0 ws0">Zysk (strata) przed<span class="_ _b"></span> <span class="_ _1"></span>opodatkowan<span class="_ _0"></span>iem </div></div><div class="c x9a y34b w17b h2b"><div class="t m0 x19 hd y15b ff2 fs4 fc0 sc0 ls0 ws0">151 729 </div></div><div class="c x155 y34b w17b h2b"><div class="t m0 x19 hd y15b ff2 fs4 fc0 sc0 ls0 ws0">170 213 </div></div><div class="c x9 y973 w179 h2c"><div class="t m0 x14 hd y4c2 ff2 fs4 fc0 sc0 ls0 ws0">Stawka ustawow<span class="_ _0"></span>a podatku w % </div></div><div class="c x9a y973 w17b h2c"><div class="t m0 x14f hd y4c2 ff2 fs4 fc0 sc0 ls5 ws0">19%<span class="ls0"> </span></div></div><div class="c x155 y973 w17b h2c"><div class="t m0 x8 hd y4c2 ff2 fs4 fc0 sc0 ls5 ws0">19%<span class="ls0"> </span></div></div><div class="c x9 y974 w179 h126"><div class="t m0 x14 hd y8ad ff2 fs4 fc0 sc0 ls0 ws0">Podatek przy za<span class="_ _0"></span>stosowaniu <span class="_ _0"></span>stawki ustawo<span class="_ _0"></span>wej (normatywny) </div></div><div class="c x9a y974 w17b h126"><div class="t m0 x9 hd y8ad ff2 fs4 fc0 sc0 ls0 ws0">-28 828 </div></div><div class="c x155 y974 w17b h126"><div class="t m0 x9 hd y8ad ff2 fs4 fc0 sc0 ls0 ws0">-32 341 </div></div><div class="c x9 y975 w179 h2b"><div class="t m0 x14 hd y15b ff2 fs4 fc0 sc0 ls0 ws0">Efekt podatkow<span class="_ _0"></span>y otrzymanych<span class="_ _0"></span> dywidend </div></div><div class="c x9a y975 w17b h2b"><div class="t m0 x156 hd y15b ff2 fs4 fc0 sc0 ls5 ws0">661<span class="ls0"> </span></div></div><div class="c x155 y975 w17b h2b"><div class="t m0 x47 hd y15b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y3e w179 h2c"><div class="t m0 x14 hd y4c2 ff2 fs4 fc0 sc0 ls0 ws0">Ulgi podatkowe </div></div><div class="c x9a y3e w17b h2c"><div class="t m0 x47 hd y4c2 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x155 y3e w17b h2c"><div class="t m0 x47 hd y4c2 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y144 w179 h126"><div class="t m0 x14 hd y83c ff3 fs4 fc0 sc0 ls0 ws0">Aktywa z tytułu<span class="_ _0"></span> straty podatkowe<span class="_ _0"></span>j za okres sprawozdaw<span class="_ _0"></span>czy nieujęte </div><div class="t m0 x14 hd y6e ff2 fs4 fc0 sc0 ls0 ws0">w podatku odr<span class="_ _0"></span>oczonym </div></div><div class="c x9a y144 w17b h126"><div class="t m0 x47 hd y8ad ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x155 y144 w17b h126"><div class="t m0 x47 hd y8ad ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y976 w179 h127"><div class="t m0 x14 hd y534 ff3 fs4 fc0 sc0 ls0 ws0">Efekt podatkow<span class="_ _0"></span>y pozostałych<span class="_ _0"></span> przychodów<span class="_ _0"></span> i kosztów trwale<span class="_ _0"></span> </div><div class="t m0 x14 hd y536 ff3 fs4 fc0 sc0 ls0 ws0">niestanowiących pr<span class="_ _b"></span>z<span class="_ _1"></span>ychodów i<span class="_ _0"></span> kosztów poda<span class="_ _0"></span>tkowych<span class="ff2"> </span></div></div><div class="c x9a y976 w17b h127"><div class="t m0 x157 hd y533 ff2 fs4 fc0 sc0 ls0 ws0">-2 190 </div></div><div class="c x155 y976 w17b h127"><div class="t m0 x157 hd y533 ff2 fs4 fc0 sc0 ls0 ws0">-2 458 </div></div><div class="c x9 y204 w179 h2b"><div class="t m0 x14 hd y15b ff2 fs4 fc0 sc0 ls0 ws0">Inne </div></div><div class="c x9a y204 w17b h2b"><div class="t m0 x47 hd y15b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x155 y204 w17b h2b"><div class="t m0 x47 hd y15b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y467 w179 h2b"><div class="t m0 x14 h31 y4c2 ff6 fs4 fc0 sc0 ls0 ws0">Podatek dochod<span class="_ _0"></span>owy w  rachunk<span class="_ _b"></span>u <span class="_ _1"></span>wyników<span class="ff4"> </span></div></div><div class="c x9a y467 w17b h2b"><div class="t m0 x9 h31 y4c2 ff4 fs4 fc0 sc0 ls0 ws0">-30 357 </div></div><div class="c x155 y467 w17b h2b"><div class="t m0 x9 h31 y4c2 ff4 fs4 fc0 sc0 ls0 ws0">-34 799 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h14 y977 ff5 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y29c ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y501 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y502 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y978 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y979 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y97a ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _14"> </span><span class="ff5 fs3"> </span></div></div></div><div class="pi" ></div></div><div id="pf57" class="pf w0 h0" ><div class="pc pc57 w0 h0"><img class="bi x0 y0 w3 he3" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">87<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y8c4 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y927 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y54b w17c h128"><div class="t m0 x154 hd y97b ff2 fs4 fc1 sc0 ls0 ws0">Podatek odroc<span class="_ _0"></span>zony </div></div><div class="c x115 y97c w17d h129"><div class="t m0 xc hd y189 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c x115 y97d w101 h114"><div class="t m0 xbd hd y106 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x14a y97d w101 h114"><div class="t m0 xbd hd y106 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x115 y54b w101 h114"><div class="t m0 x13 hd y106 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x14a y54b w101 h114"><div class="t m0 x13 hd y106 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 y5ad w17c h114"><div class="t m0 x14 h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">Aktywo z <span class="ff6">tytułu<span class="_ _0"></span> podatku odrocz<span class="_ _0"></span>onego<span class="ff4"> </span></span></div></div><div class="c x115 y5ad w101 h114"><div class="t m0 x18 h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">42 826 </div></div><div class="c x14a y5ad w101 h114"><div class="t m0 x18 h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">35 740 </div></div><div class="c x9 y97e w17c h114"><div class="t m0 x14 hd y106 ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">z tytułu rezerw<span class="_ _0"></span> na świadczenia<span class="_ _0"></span> pracownicze<span class="ff2"> </span></span></div></div><div class="c x115 y97e w101 h114"><div class="t m0 xe hd y106 ff2 fs4 fc0 sc0 ls0 ws0">1 171 </div></div><div class="c x14a y97e w101 h114"><div class="t m0 xe hd y106 ff2 fs4 fc0 sc0 ls0 ws0">1 123 </div></div><div class="c x9 y97f w17c h114"><div class="t m0 x14 hd y106 ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">z tytułu pozo<span class="_ _0"></span>stałych rezerw<span class="ff2"> </span></span></div></div><div class="c x115 y97f w101 h114"><div class="t m0 xe hd y106 ff2 fs4 fc0 sc0 ls0 ws0">1 583 </div></div><div class="c x14a y97f w101 h114"><div class="t m0 xe hd y106 ff2 fs4 fc0 sc0 ls0 ws0">1 973 </div></div><div class="c x9 y980 w17c h114"><div class="t m0 x14 hd y189 ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">z tytułu naliczon<span class="_ _b"></span>y<span class="_ _1"></span>ch odsetek<span class="ff2"> </span></span></div></div><div class="c x115 y980 w101 h114"><div class="t m0 x1c hd y189 ff2 fs4 fc0 sc0 ls5 ws0">35<span class="ls0"> </span></div></div><div class="c x14a y980 w101 h114"><div class="t m0 x1c hd y189 ff2 fs4 fc0 sc0 ls5 ws0">74<span class="ls0"> </span></div></div><div class="c x9 y981 w17c h114"><div class="t m0 x14 hd y106 ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">z tytułu odpisów a<span class="_ _b"></span>k<span class="_ _1"></span>tualizując<span class="_ _0"></span>ych aktywa obr<span class="_ _0"></span>otowe<span class="ff2"> </span></span></div></div><div class="c x115 y981 w101 h114"><div class="t m0 x1b hd y106 ff2 fs4 fc0 sc0 ls5 ws0">514<span class="ls0"> </span></div></div><div class="c x14a y981 w101 h114"><div class="t m0 x1f hd y106 ff2 fs4 fc0 sc0 ls5 ws0">528<span class="ls0"> </span></div></div><div class="c x9 y982 w17c h114"><div class="t m0 x14 hd y106 ff2 fs4 fc0 sc0 ls0 ws0"> - <span class="ff3">z tytułu wycen<span class="_ _0"></span>y inwestycji<span class="ff2"> </span></span></div></div><div class="c x115 y982 w101 h114"><div class="t m0 x1b hd y106 ff2 fs4 fc0 sc0 ls5 ws0">252<span class="ls0"> </span></div></div><div class="c x14a y982 w101 h114"><div class="t m0 xe hd y106 ff2 fs4 fc0 sc0 ls0 ws0">1 635 </div></div><div class="c x9 y983 w17c h114"><div class="t m0 x14 hd y189 ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">z tytułu rozlic<span class="_ _0"></span>zenia kontraktów bu<span class="_ _b"></span>dowlanych<span class="ff2"> </span></span></div></div><div class="c x115 y983 w101 h114"><div class="t m0 x18 hd y189 ff2 fs4 fc0 sc0 ls0 ws0">17 890 </div></div><div class="c x14a y983 w101 h114"><div class="t m0 x18 hd y189 ff2 fs4 fc0 sc0 ls0 ws0">11 499 </div></div><div class="c x9 y858 w17c h114"><div class="t m0 x14 hd y106 ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">z tytułu strat z <span class="_ _0"></span>lat ubiegłych<span class="ff2"> </span></span></div></div><div class="c x115 y858 w101 h114"><div class="t m0 x18 hd y106 ff2 fs4 fc0 sc0 ls0 ws0">10 776 </div></div><div class="c x14a y858 w101 h114"><div class="t m0 xe hd y106 ff2 fs4 fc0 sc0 ls0 ws0">1 377 </div></div><div class="c x9 y984 w17c hf2"><div class="t m0 x14 hd y9e ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">z tytułu poda<span class="_ _0"></span>tkowej i bilansowej<span class="_ _b"></span> <span class="_ _1"></span>różnicy wartoś<span class="_ _0"></span>ci aktywów </span></div><div class="t m0 x14 hd y20e ff3 fs4 fc0 sc0 ls0 ws0">trwałych i umów lea<span class="_ _b"></span>s<span class="_ _1"></span>ingowych<span class="ff2"> </span></div></div><div class="c x115 y984 w101 hf2"><div class="t m0 xe hd y5a9 ff2 fs4 fc0 sc0 ls0 ws0">3 346 </div></div><div class="c x14a y984 w101 hf2"><div class="t m0 xe hd y5a9 ff2 fs4 fc0 sc0 ls0 ws0">9 005 </div></div><div class="c x9 y985 w17c h129"><div class="t m0 x14 hd y106 ff2 fs4 fc0 sc0 ls0 ws0">- <span class="lsc">z </span><span class="ff3">tytułu<span class="_ _0"></span> różnic kursow<span class="_ _0"></span>ych<span class="ff2"> </span></span></div></div><div class="c x115 y985 w101 h129"><div class="t m0 xd6 hd y106 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x14a y985 w101 h129"><div class="t m0 x158 hd y106 ff2 fs4 fc0 sc0 ls0 ws0">8 </div></div><div class="c x9 y933 w17c h114"><div class="t m0 x14 hd y106 ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">pozostałe</span> </div></div><div class="c x115 y933 w101 h114"><div class="t m0 xe hd y106 ff2 fs4 fc0 sc0 ls0 ws0">7 259 </div></div><div class="c x14a y933 w101 h114"><div class="t m0 xe hd y106 ff2 fs4 fc0 sc0 ls0 ws0">8 519 </div></div><div class="c x9 y986 w17c h114"><div class="t m0 x14 h31 y189 ff6 fs4 fc0 sc0 ls0 ws0">Rezerwa z tytuł<span class="_ _0"></span>u podatku odroc<span class="_ _0"></span>zonego<span class="ff4"> </span></div></div><div class="c x115 y986 w101 h114"><div class="t m0 x17 h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">112 867 </div></div><div class="c x14a y986 w101 h114"><div class="t m0 x18 h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">46 018 </div></div><div class="c x9 y1cb w17c h114"><div class="t m0 x14 hd y106 ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">z tytułu naliczon<span class="_ _b"></span>y<span class="_ _1"></span>ch odsetek<span class="ff2"> </span></span></div></div><div class="c x115 y1cb w101 h114"><div class="t m0 xe hd y106 ff2 fs4 fc0 sc0 ls0 ws0">1 355 </div></div><div class="c x14a y1cb w101 h114"><div class="t m0 x1c hd y106 ff2 fs4 fc0 sc0 ls5 ws0">55<span class="ls0"> </span></div></div><div class="c x9 y987 w17c h114"><div class="t m0 x14 hd y106 ff2 fs4 fc0 sc0 ls0 ws0"> - <span class="ff3">z tytułu wycen<span class="_ _0"></span>y inwestycji<span class="ff2"> </span></span></div></div><div class="c x115 y987 w101 h114"><div class="t m0 xe hd y106 ff2 fs4 fc0 sc0 ls0 ws0">4 889 </div></div><div class="c x14a y987 w101 h114"><div class="t m0 xe hd y106 ff2 fs4 fc0 sc0 ls0 ws0">1 236 </div></div><div class="c x9 y988 w17c h114"><div class="t m0 x14 hd y189 ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">z tytułu rozlic<span class="_ _0"></span>zenia kontraktów bu<span class="_ _b"></span>dowlanych<span class="ff2"> </span></span></div></div><div class="c x115 y988 w101 h114"><div class="t m0 x18 hd y189 ff2 fs4 fc0 sc0 ls0 ws0">67 959 </div></div><div class="c x14a y988 w101 h114"><div class="t m0 x18 hd y189 ff2 fs4 fc0 sc0 ls0 ws0">18 714 </div></div><div class="c x9 y989 w17c hd4"><div class="t m0 x14 hd y4a5 ff2 fs4 fc0 sc0 ls0 ws0">- z <span class="ff3">tytułu podatkowe<span class="_ _0"></span>j i bilansowej<span class="_ _0"></span> różnicy war<span class="_ _0"></span>tości aktywów </span></div><div class="t m0 x14 hd y20e ff3 fs4 fc0 sc0 ls0 ws0">trwałych i umów lea<span class="_ _b"></span>s<span class="_ _1"></span>ingowych<span class="ff2"> </span></div></div><div class="c x115 y989 w101 hd4"><div class="t m0 x18 hd y754 ff2 fs4 fc0 sc0 ls0 ws0">19 079 </div></div><div class="c x14a y989 w101 hd4"><div class="t m0 x18 hd y754 ff2 fs4 fc0 sc0 ls0 ws0">23 820 </div></div><div class="c x9 y1d1 w17c h114"><div class="t m0 x14 hd y189 ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">z tytułu różni<span class="_ _0"></span>c kursowych<span class="ff2"> </span></span></div></div><div class="c x115 y1d1 w101 h114"><div class="t m0 x1c hd y189 ff2 fs4 fc0 sc0 ls5 ws0">91<span class="ls0"> </span></div></div><div class="c x14a y1d1 w101 h114"><div class="t m0 xd6 hd y189 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y457 w17c h114"><div class="t m0 x14 hd y106 ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">z tytułu wartoś<span class="_ _0"></span>ci firmy<span class="ff2"> </span></span></div></div><div class="c x115 y457 w101 h114"><div class="t m0 xd6 hd y106 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x14a y457 w101 h114"><div class="t m0 xd6 hd y106 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y98a w17c h114"><div class="t m0 x14 hd y106 ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">z tytułu odszkodow<span class="_ _0"></span>ania od ube<span class="_ _0"></span>zpieczyciela (po<span class="_ _0"></span>żar)<span class="ff2"> </span></span></div></div><div class="c x115 y98a w101 h114"><div class="t m0 x18 hd y106 ff2 fs4 fc0 sc0 ls0 ws0">13 685 </div></div><div class="c x14a y98a w101 h114"><div class="t m0 xd6 hd y106 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y83 w17c h49"><div class="t m0 x14 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">- <span class="ff3">pozostałe</span> </div></div><div class="c x115 y83 w101 h49"><div class="t m0 xe hd y25c ff2 fs4 fc0 sc0 ls0 ws0">5 810 </div></div><div class="c x14a y83 w101 h49"><div class="t m0 xe hd y25c ff2 fs4 fc0 sc0 ls0 ws0">2 193 </div></div><div class="c x9 y1f8 w17c hb8"><div class="t m0 x14 h31 y98b ff6 fs4 fc0 sc0 ls0 ws0">Aktywa (Re<span class="_ _0"></span>zerwa) z tytułu odr<span class="_ _0"></span>oczonego p<span class="_ _0"></span>odatku </div><div class="t m0 x14 h31 y99 ff4 fs4 fc0 sc0 ls0 ws0">dochodowego<span class="_ _0"></span> netto </div></div><div class="c x115 y1f8 w101 hb8"><div class="t m0 x2 h31 y98c ff4 fs4 fc0 sc0 ls0 ws0">-70 041 </div></div><div class="c x14a y1f8 w101 hb8"><div class="t m0 x2 h31 y98c ff4 fs4 fc0 sc0 ls0 ws0">-10 278 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h6 y3ad ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y98d ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y98e w17e h12a"><div class="t m0 x67 hd y5fc ff3 fs4 fc1 sc0 ls0 ws0">Aktywa (Rezerw<span class="_ _0"></span>a) z tytułu odr<span class="_ _0"></span>oczonego<span class="_ _0"></span> podatku dochodow<span class="_ _0"></span>ego </div><div class="t m0 x159 hd y506 ff2 fs4 fc1 sc0 ls0 ws0">netto </div></div><div class="c x6f y1e w17f h7e"><div class="t m0 xc hd y177 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c x6f y291 w180 h40"><div class="t m0 xf hd y158 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c xf8 y291 wd h40"><div class="t m0 x3d hd y158 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x6f y98e w180 h12b"><div class="t m0 x12 hd y78d ff2 fs4 fc1 sc0 ls5 ws0">od <span class="ls0">01.01.2024 do </span></div><div class="t m0 x13 hd y8bc ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xf8 y98e wd h12b"><div class="t m0 x12 hd y78d ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2023 do </div><div class="t m0 x13 hd y8bc ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 y835 w17e h12c"><div class="t m0 x14 h31 y78d ff6 fs4 fc0 sc0 ls0 ws0">Aktywa (Re<span class="_ _0"></span>zerwa) z tytułu odr<span class="_ _0"></span>oczonego p<span class="_ _0"></span>odatku </div><div class="t m0 x14 h31 y8bc ff6 fs4 fc0 sc0 ls0 ws0">dochodowego<span class="_ _0"></span> netto na począte<span class="_ _b"></span>k okresu<span class="ff4"> </span></div></div><div class="c x6f y835 w180 h12c"><div class="t m0 x19 h31 y33b ff4 fs4 fc0 sc0 ls0 ws0">-10 278 </div></div><div class="c xf8 y835 wd h12c"><div class="t m0 x9 h31 y33b ff4 fs4 fc0 sc0 ls0 ws0">15 517 </div></div><div class="c x9 y58d w17e h40"><div class="t m0 x14 hd y158 ff2 fs4 fc0 sc0 ls0 ws0">Odniesienie na w<span class="_ _0"></span>ynik finansow<span class="_ _0"></span>y </div></div><div class="c x6f y58d w180 h40"><div class="t m0 x19 hd y158 ff2 fs4 fc0 sc0 ls0 ws0">-59 762 </div></div><div class="c xf8 y58d wd h40"><div class="t m0 x19 hd y158 ff2 fs4 fc0 sc0 ls0 ws0">-25 795 </div></div><div class="c x9 y148 w17e h40"><div class="t m0 x14 hd y158 ff3 fs4 fc0 sc0 ls0 ws0">Odniesienie na po<span class="_ _0"></span>zostałe całkowi<span class="_ _0"></span>te dochody<span class="ff2"> </span></div></div><div class="c x6f y148 w180 h40"><div class="t m0 x140 hd y158 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xf8 y148 wd h40"><div class="t m0 x140 hd y158 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y391 w17e h40"><div class="t m0 x14 hd y15b ff3 fs4 fc0 sc0 ls0 ws0">Inne odniesienie<span class="_ _0"></span> na kapitał wła<span class="_ _0"></span>sny<span class="ff2"> </span></div></div><div class="c x6f y391 w180 h40"><div class="t m0 x140 hd y15b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xf8 y391 wd h40"><div class="t m0 x140 hd y15b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y98f w17e h35"><div class="t m0 x14 hd y106 ff3 fs4 fc0 sc0 ls0 ws0">Jednostki zależne<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x6f y98f w180 h35"><div class="t m0 x140 hd y106 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xf8 y98f wd h35"><div class="t m0 x140 hd y106 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y990 w17e h12d"><div class="t m0 x14 h31 y991 ff6 fs4 fc0 sc0 ls0 ws0">Aktywa (Re<span class="_ _0"></span>zerwa) z tytułu odr<span class="_ _0"></span>oczonego p<span class="_ _0"></span>odatku </div><div class="t m0 x14 h31 yb7 ff4 fs4 fc0 sc0 ls0 ws0">dochodowego<span class="_ _0"></span> netto na koniec o<span class="_ _0"></span>kresu </div></div><div class="c x6f y990 w180 h12d"><div class="t m0 x19 h31 y992 ff4 fs4 fc0 sc0 ls0 ws0">-70 041 </div></div><div class="c xf8 y990 wd h12d"><div class="t m0 x19 h31 y992 ff4 fs4 fc0 sc0 ls0 ws0">-10 278 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h6 y993 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y994 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hbd y5d1 ff9 fs1 fc0 sc0 ls0 ws0"> <span class="_ _2a"> </span><span class="ff1"> </span></div></div></div><div class="pi" ></div></div><div id="pf58" class="pf w0 h0" ><div class="pc pc58 w0 h0"><img class="bi x0 y0 w3 he3" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">88<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h14 y86c ff5 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y86d ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y995 w181 h12e"><div class="t m0 xec hd y262 ff3 fs4 fc1 sc0 ls0 ws0">Należności (zobo<span class="_ _0"></span>wiązania z tytu<span class="_ _0"></span>łu podatku do<span class="_ _0"></span>chodowego)<span class="ff2"> </span></div></div><div class="c x11b y996 w182 h12f"><div class="t m0 x35 hd y85 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c x11b y997 w183 h39"><div class="t m0 xf hd y228 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x148 y997 w184 h39"><div class="t m0 xf hd y228 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x11b y995 w183 h7a"><div class="t m0 x12 hd y2a9 ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2024 do </div><div class="t m0 x13 hd y82 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x148 y995 w184 h7a"><div class="t m0 x12 hd y2a9 ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2023 do </div><div class="t m0 x13 hd y82 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 y998 w181 h78"><div class="t m0 x14 h31 y2a9 ff6 fs4 fc0 sc0 ls0 ws0">Należności (<span class="_ _0"></span>zobowiązania z<span class="_ _0"></span> tytułu podatku <span class="_ _0"></span>dochodoweg<span class="_ _0"></span>o) na </div><div class="t m0 x14 h31 y80 ff6 fs4 fc0 sc0 ls0 ws0">początek okres<span class="_ _0"></span>u<span class="ff4"> </span></div></div><div class="c x11b y998 w183 h78"><div class="t m0 x40 h31 y264 ff4 fs4 fc0 sc0 ls0 ws0">18 326 </div></div><div class="c x148 y998 w184 h78"><div class="t m0 x2 h31 y264 ff4 fs4 fc0 sc0 ls0 ws0">-11 629 </div></div><div class="c x9 y999 w181 h39"><div class="t m0 x14 hd y228 ff3 fs4 fc0 sc0 ls0 ws0">Zapłata (zwro<span class="_ _0"></span>t ) podatku dochod<span class="_ _0"></span>owego<span class="ff2"> </span></div></div><div class="c x11b y999 w183 h39"><div class="t m0 x2 hd y228 ff2 fs4 fc0 sc0 ls0 ws0">-30 518 </div></div><div class="c x148 y999 w184 h39"><div class="t m0 x40 hd y228 ff2 fs4 fc0 sc0 ls0 ws0">38 959 </div></div><div class="c x9 y2ab w181 h42"><div class="t m0 x14 hd y158 ff3 fs4 fc0 sc0 ls0 ws0">Bieżące naliczenie <span class="ff2">pod<span class="_ _0"></span>atku docho<span class="_ _0"></span>dowego </span></div></div><div class="c x11b y2ab w183 h42"><div class="t m0 x40 hd y158 ff2 fs4 fc0 sc0 ls0 ws0">29 406 </div></div><div class="c x148 y2ab w184 h42"><div class="t m0 x80 hd y158 ff2 fs4 fc0 sc0 ls0 ws0">-9 004 </div></div><div class="c x9 y62e w181 h130"><div class="t m0 x14 h31 y2e6 ff6 fs4 fc0 sc0 ls0 ws0">Należności (<span class="_ _0"></span>zobowiązania z<span class="_ _0"></span> tytułu podatku <span class="_ _0"></span>dochodoweg<span class="_ _0"></span>o) na </div><div class="t m0 x14 h31 y275 ff4 fs4 fc0 sc0 ls0 ws0">koniec okresu<span class="_ _0"></span> </div></div><div class="c x11b y62e w183 h130"><div class="t m0 x40 h31 y69b ff4 fs4 fc0 sc0 ls0 ws0">17 214 </div></div><div class="c x148 y62e w184 h130"><div class="t m0 x40 h31 y69b ff4 fs4 fc0 sc0 ls0 ws0">18 326 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h6 y99a ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y99b ff1 fs1 fc0 sc0 ls15 ws0">   <span class="ls0">  </span></div><div class="t m0 x2 h3 y99c ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y99d ff4 fs1 fc0 sc0 ls0 ws0">Nota 23. <span class="ff6">Inne całkow<span class="_ _1"></span>ite dochody<span class="_ _1"></span></span> </div><div class="t m0 x2 h6 y99e ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y99f ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y9a0 w36 h131"><div class="t m0 x19 hd y5ee ff3 fs4 fc1 sc0 ls0 ws0">Inne całkowite do<span class="_ _0"></span>chody<span class="ff2"> </span></div></div><div class="c x5a y9a0 w3a h131"><div class="t m0 x60 hd y5ee ff2 fs4 fc1 sc0 ls0 ws0">Nr Noty </div></div><div class="c x53 y9a1 w185 h57"><div class="t m0 x28 hd y213 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c x53 y9a2 w186 h4e"><div class="t m0 x13 hd y1d0 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x10 y9a2 w187 h4e"><div class="t m0 x13 hd y1d0 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x53 y9a0 w186 h5b"><div class="t m0 x81 hd y21a ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2024 do </div><div class="t m0 x14b hd y228 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x10 y9a0 w187 h5b"><div class="t m0 x81 hd y21a ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2023 do </div><div class="t m0 xb0 hd y228 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 y9a3 w36 h5b"><div class="t m0 x14 h31 y21a ff6 fs4 fc0 sc0 ls0 ws0">Składniki, które<span class="_ _0"></span> nie zostaną nas<span class="_ _0"></span>tępnie przekwa<span class="_ _b"></span>l<span class="_ _1"></span>ifikowane </div><div class="t m0 x14 h31 y1c6 ff6 fs4 fc0 sc0 ls0 ws0">do rachunku zysk<span class="_ _0"></span>ów lub strat<span class="_ _0"></span><span class="ff4"> </span></div></div><div class="c x43 y9a3 w40 h5b"><div class="t m0 x5e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y9a3 w186 h5b"><div class="t m0 x1c h31 y21b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x10 y9a3 w187 h5b"><div class="t m0 x1c h31 y21b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y972 w36 h63"><div class="t m0 x14 hd y25c ff3 fs4 fc0 sc0 ls0 ws0">Różnice kur<span class="_ _0"></span>sowe z przeliczenia <span class="_ _0"></span>jednostek zagr<span class="_ _0"></span>anicznych<span class="ff2"> </span></div></div><div class="c x43 y972 w40 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y972 w186 h63"><div class="t m0 x1c hd y25c ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x10 y972 w187 h63"><div class="t m0 x1c hd y25c ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y3a9 w36 h63"><div class="t m0 x14 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">Zyski i straty a<span class="_ _0"></span>ktuarialne </div></div><div class="c x43 y3a9 w40 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y3a9 w186 h63"><div class="t m0 x1c hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x10 y3a9 w187 h63"><div class="t m0 x1c hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y9a4 w36 h5b"><div class="t m0 x14 hd y21a ff3 fs4 fc0 sc0 ls0 ws0">Podatek dochodow<span class="_ _b"></span>y<span class="_ _1"></span> dotycząc<span class="_ _0"></span>y składników, <span class="_ _0"></span>które nie zostaną<span class="_ _0"></span> </div><div class="t m0 x14 hd y1c6 ff3 fs4 fc0 sc0 ls0 ws0">przeniesione w<span class="_ _0"></span> późniejszych<span class="_ _0"></span> okresach <span class="ff2"> </span></div></div><div class="c x43 y9a4 w40 h5b"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y9a4 w186 h5b"><div class="t m0 x1c hd y21b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x10 y9a4 w187 h5b"><div class="t m0 x1c hd y21b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y4ab w36 h132"><div class="t m0 x14 h31 y286 ff6 fs4 fc0 sc0 ls0 ws0">Składniki, które<span class="_ _0"></span> zostaną przekw<span class="_ _b"></span>ali<span class="_ _1"></span>fikowane na<span class="_ _0"></span> zyski lub </div><div class="t m0 x14 h31 y287 ff6 fs4 fc0 sc0 ls0 ws0">straty po spe<span class="_ _0"></span>łnieniu określonyc<span class="_ _b"></span>h warunków <span class="ff4"> </span></div></div><div class="c x43 y4ab w40 h132"><div class="t m0 x5e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y4ab w186 h132"><div class="t m0 x1c h31 y288 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x10 y4ab w187 h132"><div class="t m0 x1c h31 y288 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y9a5 w36 h5b"><div class="t m0 x14 hd y21a ff3 fs4 fc0 sc0 ls0 ws0">Skutki wycen<span class="_ _0"></span>y  instrumentów<span class="_ _0"></span> finansowych pr<span class="_ _0"></span>zez inne </div><div class="t m0 x14 hd y228 ff3 fs4 fc0 sc0 ls0 ws0">całkowite docho<span class="_ _0"></span>dy<span class="ff2"> </span></div></div><div class="c x43 y9a5 w40 h5b"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y9a5 w186 h5b"><div class="t m0 x1c hd y229 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x10 y9a5 w187 h5b"><div class="t m0 x1c hd y229 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y9a6 w36 h63"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Część efektywna<span class="_ _0"></span> rachunkowo<span class="_ _0"></span>ści zabezpiec<span class="_ _0"></span>zeń<span class="ff2"> </span></div></div><div class="c x43 y9a6 w40 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y9a6 w186 h63"><div class="t m0 x1c hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x10 y9a6 w187 h63"><div class="t m0 x1c hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y9a7 w36 h63"><div class="t m0 x14 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">Skutki <span class="ff3">aktualizac<span class="_ _0"></span>ji majątku trwałeg<span class="_ _0"></span>o<span class="ff2"> </span></span></div></div><div class="c x43 y9a7 w40 h63"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y9a7 w186 h63"><div class="t m0 x1c hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x10 y9a7 w187 h63"><div class="t m0 x1c hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y98e w36 h4e"><div class="t m0 x14 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">Przeniesienie do<span class="_ _0"></span> sprawozdania<span class="_ _0"></span> z rachunku <span class="_ _0"></span>zysku i strat </div></div><div class="c x43 y98e w40 h4e"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y98e w186 h4e"><div class="t m0 x1c hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x10 y98e w187 h4e"><div class="t m0 x1c hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y9a8 w36 h5b"><div class="t m0 x14 hd y21a ff3 fs4 fc0 sc0 ls0 ws0">Podatek dochodow<span class="_ _b"></span>y<span class="_ _1"></span> związany <span class="_ _0"></span>z pozycjami prezen<span class="_ _0"></span>towanymi </div><div class="t m0 x14 hd y228 ff3 fs4 fc0 sc0 ls0 ws0">w innych cał<span class="_ _0"></span>kowitych dochoda<span class="_ _0"></span>ch<span class="ff2"> </span></div></div><div class="c x43 y9a8 w40 h5b"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y9a8 w186 h5b"><div class="t m0 x1c hd y21b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x10 y9a8 w187 h5b"><div class="t m0 x1c hd y21b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y9a9 w36 h63"><div class="t m0 x14 h31 y1d0 ff6 fs4 fc0 sc0 ls0 ws0">Inne całkowite<span class="_ _0"></span> dochody netto  <span class="ff4"> </span></div></div><div class="c x43 y9a9 w40 h63"><div class="t m0 x5e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y9a9 w186 h63"><div class="t m0 x1c h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x10 y9a9 w187 h63"><div class="t m0 x1c h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y9aa w36 h46"><div class="t m0 x14 hd y24 ff3 fs4 fc0 sc0 ls0 ws0">Przyporządkowane<span class="_ _0"></span> do udziałów<span class="_ _0"></span> niekontrolujący<span class="_ _0"></span>ch<span class="ff2"> </span></div></div><div class="c x43 y9aa w40 h46"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y9aa w186 h46"><div class="t m0 x1c hd y24 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x10 y9aa w187 h46"><div class="t m0 x1c hd y24 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y3b5 w36 h5d"><div class="t m0 x14 h31 y1bc ff6 fs4 fc0 sc0 ls0 ws0">Przyporządkowane<span class="_ _b"></span> <span class="_ _1"></span>do właścic<span class="_ _0"></span>ieli jednostk<span class="_ _0"></span>i dominującej<span class="ff4"> </span></div></div><div class="c x43 y3b5 w40 h5d"><div class="t m0 x5e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y3b5 w186 h5d"><div class="t m0 x1c h31 y1bc ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x10 y3b5 w187 h5d"><div class="t m0 x1c h31 y1bc ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h6 y5f4 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y9ab ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y990 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y6e0 ff3 fs1 fc0 sc0 ls0 ws0">Zarówno w okresie bi<span class="_ _1"></span>eżącym jak i okresie <span class="_ _1"></span>por<span class="_ _1"></span>ównawczym nie<span class="_ _1"></span><span class="ff2"> </span>wystąpiły żad<span class="_ _1"></span>ne pozycje <span class="_ _1"></span>kształtujące<span class="ff2">  </span></div><div class="t m0 x2 h3 y6e1 ff3 fs1 fc0 sc0 ls0 ws0">inne całkowite dochody<span class="_ _1"></span>.<span class="ff2"> </span></div></div></div><div class="pi" ></div></div><div id="pf59" class="pf w0 h0" ><div class="pc pc59 w0 h0"><img class="bi x0 y0 w3 h53" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y273 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">89<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y4dc ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y4dd ff4 fs1 fc0 sc0 ls0 ws0">Nota 24. <span class="ff6">Zysk na jedn<span class="_ _1"></span>ą akcje<span class="_ _1"></span></span> </div><div class="t m0 x2 h6 y7b0 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y9ac w36 h131"><div class="t m0 x157 hd y5ee ff3 fs4 fc1 sc0 ls0 ws0">Zysk na jedną a<span class="_ _0"></span>kcje<span class="ff2"> </span></div></div><div class="c x5a y9ac w3a h131"><div class="t m0 x60 hd y5ee ff2 fs4 fc1 sc0 ls0 ws0">Nr Noty </div></div><div class="c x53 y9ad w188 h57"><div class="t m0 x146 hd y213 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c x53 y9ae w189 h4e"><div class="t m0 x64 hd y1d0 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x14c y9ae w9e h4e"><div class="t m0 x64 hd y1d0 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x53 y9ac w189 h5b"><div class="t m0 x56 hd y21a ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2024 do </div><div class="t m0 x32 hd y228 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x14c y9ac w9e h5b"><div class="t m0 x56 hd y21a ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2023 do </div><div class="t m0 x32 hd y228 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 y50b w36 h5b"><div class="t m0 x14 hd y21a ff2 fs4 fc0 sc0 ls0 ws0">Zysk (strata) <span class="_ _0"></span>z <span class="ff3">działalności kont<span class="_ _0"></span>ynuowan<span class="_ _0"></span>ej przypadający na </span></div><div class="t m0 x14 hd y1c6 ff3 fs4 fc0 sc0 ls0 ws0">właścicieli jedno<span class="_ _0"></span>stki dominują<span class="_ _0"></span>cej<span class="ff2"> </span></div></div><div class="c x43 y50b w40 h5b"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y50b w189 h5b"><div class="t m0 x7e hd y21b ff2 fs4 fc0 sc0 ls0 ws0">121 372 </div></div><div class="c x14c y50b w9e h5b"><div class="t m0 x7e hd y21b ff2 fs4 fc0 sc0 ls0 ws0">135 414 </div></div><div class="c x9 yd5 w36 h5b"><div class="t m0 x14 hd y21a ff3 fs4 fc0 sc0 ls0 ws0">Zysk (strata) <span class="_ _0"></span>z działalności zan<span class="_ _0"></span>iechanej przypadają<span class="_ _0"></span>cy na </div><div class="t m0 x14 hd y228 ff3 fs4 fc0 sc0 ls0 ws0">właścicieli jedno<span class="_ _0"></span>stki dominują<span class="_ _0"></span>cej<span class="ff2"> </span></div></div><div class="c x43 yd5 w40 h5b"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 yd5 w189 h5b"><div class="t m0 x29 hd y21b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x14c yd5 w9e h5b"><div class="t m0 x29 hd y21b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y982 w36 h63"><div class="t m0 x14 h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x43 y982 w40 h63"><div class="t m0 x5e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y982 w189 h63"><div class="t m0 x7e h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">121 372 </div></div><div class="c x14c y982 w9e h63"><div class="t m0 x7e h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">135 414 </div></div><div class="c x9 y9af w36 h5d"><div class="t m0 x14 h31 y1bc ff6 fs4 fc0 sc0 ls0 ws0">Średnioważona <span class="_ _0"></span>ilość akcji zwykł<span class="_ _0"></span>ych w tysiącach<span class="_ _0"></span> sztuk<span class="ff4"> </span></div></div><div class="c x43 y9af w40 h5d"><div class="t m0 x5e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y9af w189 h5d"><div class="t m0 x7e h31 y1bc ff4 fs4 fc0 sc0 ls0 ws0">110 093 </div></div><div class="c x14c y9af w9e h5d"><div class="t m0 x72 h31 y1bc ff4 fs4 fc0 sc0 ls0 ws0">91 744 </div></div><div class="c x9 y102 w36 h46"><div class="t m0 x14 h31 y24 ff6 fs4 fc0 sc0 ls0 ws0">Podstawowy zysk<span class="_ _b"></span> <span class="_ _1"></span>na jedną akc<span class="_ _0"></span>je<span class="ff4"> </span></div></div><div class="c x43 y102 w40 h46"><div class="t m0 x5e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y102 w189 h46"><div class="t m0 x146 h31 y24 ff4 fs4 fc0 sc0 ls0 ws0">1,10 </div></div><div class="c x14c y102 w9e h46"><div class="t m0 x146 h31 y24 ff4 fs4 fc0 sc0 ls0 ws0">1,48 </div></div><div class="c x9 y9b0 w36 h133"><div class="t m0 x14 hd y9b1 ff2 fs4 fc0 sc0 ls0 ws0">Koszty odsete<span class="_ _0"></span>k od obligacji zamie<span class="_ _0"></span>nnych (po po<span class="_ _0"></span>mniejszeniu </div><div class="t m0 x14 hd y656 ff2 fs4 fc0 sc0 ls0 ws0">o podatek) </div></div><div class="c x43 y9b0 w40 h133"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y9b0 w189 h133"><div class="t m0 x29 hd y9b2 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x14c y9b0 w9e h133"><div class="t m0 x29 hd y9b2 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y9b3 w36 h5b"><div class="t m0 x14 h31 y21a ff6 fs4 fc0 sc0 ls0 ws0">Zysk (strata<span class="_ _0"></span>) do ustalenia rozwo<span class="_ _b"></span>dni<span class="_ _1"></span>onego zysku<span class="_ _b"></span> <span class="_ _1"></span>na jedną </div><div class="t m0 x14 h31 y228 ff4 fs4 fc0 sc0 ls0 ws0">akcje </div></div><div class="c x43 y9b3 w40 h5b"><div class="t m0 x5e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y9b3 w189 h5b"><div class="t m0 x7e h31 y21b ff4 fs4 fc0 sc0 ls0 ws0">121 372 </div></div><div class="c x14c y9b3 w9e h5b"><div class="t m0 x7e h31 y21b ff4 fs4 fc0 sc0 ls0 ws0">135 414 </div></div><div class="c x9 y4c7 w36 h4e"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Wyemitowane op<span class="_ _0"></span>cje na akcje w <span class="_ _0"></span>tysiącach sztuk<span class="ff2"> </span></div></div><div class="c x43 y4c7 w40 h4e"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y4c7 w189 h4e"><div class="t m0 x29 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x14c y4c7 w9e h4e"><div class="t m0 x29 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y9b4 w36 h5b"><div class="t m0 x14 hd y21b ff3 fs4 fc0 sc0 ls0 ws0">Teoretyczna za<span class="_ _0"></span>miana obligacji<span class="_ _0"></span> zamiennych w t<span class="_ _0"></span>ysiącach sztuk<span class="ff2"> </span></div></div><div class="c x43 y9b4 w40 h5b"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y9b4 w189 h5b"><div class="t m0 x29 hd y21b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x14c y9b4 w9e h5b"><div class="t m0 x29 hd y21b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y9b5 w36 hba"><div class="t m0 x14 h31 y4fb ff6 fs4 fc0 sc0 ls0 ws0">Średnia ważona<span class="_ _0"></span> liczba akcj<span class="_ _0"></span>i zwykłych dla p<span class="_ _0"></span>otrzeb </div><div class="t m0 x14 h31 y9e ff4 fs4 fc0 sc0 ls0 ws0">rozwodnionego<span class="_ _0"></span> </div><div class="t m0 x14 h31 y65 ff6 fs4 fc0 sc0 ls0 ws0">zysku na akcję <span class="_ _0"></span>w tysiącach sztu<span class="_ _0"></span>k<span class="ff4"> </span></div></div><div class="c x43 y9b5 w40 hba"><div class="t m0 x5e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y9b5 w189 hba"><div class="t m0 x7e h31 y9e ff4 fs4 fc0 sc0 ls0 ws0">110 093 </div></div><div class="c x14c y9b5 w9e hba"><div class="t m0 x72 h31 y9e ff4 fs4 fc0 sc0 ls0 ws0">91 744 </div></div><div class="c x9 y3ef w36 h46"><div class="t m0 x14 h31 y24 ff4 fs4 fc0 sc0 ls0 ws0">Rozwodniony <span class="_ _0"></span>zysk na <span class="ff6">jedną akc<span class="_ _0"></span>je<span class="ff4"> </span></span></div></div><div class="c x43 y3ef w40 h46"><div class="t m0 x5e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y3ef w189 h46"><div class="t m0 x146 h31 y24 ff4 fs4 fc0 sc0 ls0 ws0">1,10 </div></div><div class="c x14c y3ef w9e h46"><div class="t m0 x146 h31 y24 ff4 fs4 fc0 sc0 ls0 ws0">1,48 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y9b6 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y3c8 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y5bf ff1 fs1 fc0 sc0 ls15 ws0">  <span class="ls0">  </span></div><div class="t m0 x2 h3 y9b7 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y9b8 ff4 fs1 fc0 sc0 ls0 ws0">Nota 25. Segment<span class="_ _1"></span>y operacyjne<span class="_ _1"></span> </div><div class="t m0 x2 hb y9b9 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y9ba ff3 fs1 fc0 sc0 ls0 ws0">Działalność s<span class="_ _1"></span>porządzającego <span class="_ _1"></span>sprawozdan<span class="_ _1"></span>ie finansow<span class="_ _1"></span>e w cał<span class="_ _1"></span>ości dotyczy<span class="_ _1"></span> terytori<span class="_ _1"></span>um kraju, w <span class="_ _1"></span>związk<span class="_ _1"></span>u z </div><div class="t m0 x2 h3 y9bb ff3 fs1 fc0 sc0 ls0 ws0">czym <span class="_ _19"> </span>nie <span class="_ _19"> </span>prezentuje  się <span class="_ _1a"> </span>segme<span class="_ _1"></span>ntów <span class="_ _19"> </span>geograficz<span class="_ _1"></span>nych. <span class="_ _19"> </span>W <span class="_ _19"> </span>Grupie <span class="_ _19"> </span>Kapitałowej<span class="_ _1"></span>, <span class="_ _19"> </span>w <span class="_ _19"> </span>której  Emi<span class="_ _0"></span>tent <span class="_ _19"> </span>jest </div><div class="t m0 x2 h3 y9bc ff3 fs1 fc0 sc0 ls0 ws0">jednostką <span class="_ _18"> </span>dominującą, <span class="_ _18"> </span>wyróżnia <span class="_ _18"> </span>się <span class="_ _18"> </span>segmenty <span class="_ _18"> </span>operac<span class="_ _1"></span>yjne. <span class="_ _15"> </span>W<span class="_ _1"></span> <span class="_ _15"> </span>ram<span class="_ _1"></span>ac<span class="_ _1"></span>h <span class="_ _18"> </span>tego <span class="_ _18"> </span>podziału <span class="_ _18"> </span>działalność </div><div class="t m0 x2 h3 y9bd ff3 fs1 fc0 sc0 ls0 ws0">Emitenta przypisana jes<span class="_ _1"></span>t do segmentu usł<span class="_ _1"></span>ug budowlano<span class="_ _1"></span><span class="ff2">-</span>montażowyc<span class="_ _1"></span>h. <span class="ff2"> </span></div><div class="t m0 x2 h3 y9be ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y9bf ff3 fs1 fc0 sc0 ls0 ws0">Pozostała <span class="_ _b"></span>działalność, <span class="_ _b"></span>nie <span class="_ _b"></span>mająca <span class="_ _b"></span>istotnego<span class="_ _1"></span> <span class="_ _4"></span>wpływu<span class="_ _1"></span> <span class="_ _4"></span>n<span class="_ _1"></span>a <span class="_ _4"></span>f<span class="_ _1"></span>inansowo<span class="_ _1"></span><span class="ff2">-</span>majątk<span class="_ _1"></span>owa <span class="_ _4"></span>s<span class="_ _1"></span>ytuacje <span class="_ _b"></span>sporządzającego<span class="_ _1"></span> </div><div class="t m0 x2 h3 y6ba ff3 fs1 fc0 sc0 ls0 ws0">sprawozdanie finansow<span class="_ _1"></span>e został przypisana <span class="_ _1"></span>do pozycji pozostałych.<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y864 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y4fe ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 ya8 ff2 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div 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class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y56 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">90<span class="ls0"> </span></div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 yb2 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y2f4 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y938 w18a h134"><div class="t m0 x58 hd y9c0 ff3 fs4 fc1 sc0 ls0 ws0">Wybrane element<span class="_ _0"></span>y rachunku <span class="_ _0"></span>zysków lub strat dla <span class="_ _0"></span>segmentów w </div><div class="t m0 x79 hd y9c1 ff2 fs4 fc1 sc0 ls0 ws0">tys. PLN w okre<span class="_ _0"></span>sie sprawozdaw<span class="_ _b"></span>c<span class="_ _1"></span>zym </div></div><div class="c xa0 y9c2 w11b h135"><div class="t m0 xab hd y9c3 ff3 fs4 fc1 sc0 ls0 ws0">Działalność </div><div class="t m0 x66 hd y9c4 ff2 fs4 fc1 sc0 ls0 ws0">budowlano<span class="_ _0"></span> </div><div class="t m0 xab hd y2ee ff3 fs4 fc1 sc0 ls0 ws0">montażowa<span class="ff2"> </span></div></div><div class="c xd1 y9c2 we3 h135"><div class="t m0 xab hd y9c5 ff3 fs4 fc1 sc0 ls0 ws0">Działalność </div><div class="t m0 x94 hd y9c6 ff2 fs4 fc1 sc0 ls0 ws0">deweloper<span class="_ _0"></span>ska </div></div><div class="c x10 y9c2 w18b h135"><div class="t m0 xab hd y9c7 ff3 fs4 fc1 sc0 ls0 ws0">Działalność </div><div class="t m0 x66 hd y9c3 ff3 fs4 fc1 sc0 ls0 ws0">związane z </div><div class="t m0 x83 hd y9c4 ff2 fs4 fc1 sc0 ls0 ws0">najmem </div><div class="t m0 x58 hd y2ee ff3 fs4 fc1 sc0 ls0 ws0">nieruchomości<span class="_ _0"></span> </div><div class="t m0 x7b hd y264 ff2 fs4 fc1 sc0 ls0 ws0">inwestycyjnej </div></div><div class="c x15a y9c2 we3 h135"><div class="t m0 x8d hd y9c4 ff3 fs4 fc1 sc0 ls0 ws0">Pozostałe<span class="ff2"> </span></div></div><div class="c x15b y9c2 we3 h135"><div class="t m0 x5c hd y9c4 ff2 fs4 fc1 sc0 ls0 ws0">Razem </div></div><div class="c x15c y9c2 w18b h135"><div class="t m0 xab hd y9c4 ff3 fs4 fc1 sc0 ls0 ws0">Wyłączenia<span class="ff2"> </span></div></div><div class="c x15d y9c2 we3 h135"><div class="t m0 x86 hd y9c3 ff2 fs4 fc1 sc0 ls0 ws0">Razem po </div><div class="t m0 x60 hd y9c4 ff3 fs4 fc1 sc0 ls0 ws0">włączeniach </div><div class="t m0 x62 hd y2ee ff2 fs4 fc1 sc0 ls0 ws0">wzajemnych </div></div><div class="c xa0 y2f6 w11b h2b"><div class="t m0 x81 hd y15b ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c xd1 y2f6 we3 h2b"><div class="t m0 x81 hd y15b ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x10 y2f6 w18b h2b"><div class="t m0 x81 hd y15b ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x15a y2f6 we3 h2b"><div class="t m0 x81 hd y15b ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x15b y2f6 we3 h2b"><div class="t m0 x81 hd y15b ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x15c y2f6 w18b h2b"><div class="t m0 x81 hd y15b ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x15d y2f6 we3 h2b"><div class="t m0 x81 hd y15b ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c xa0 y938 w11b h136"><div class="t m0 xdf hd y83c ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2024 </div><div class="t m0 xdf hd y6e ff2 fs4 fc1 sc0 ls0 ws0">do 31.12.2024<span class="_ _0"></span> </div></div><div class="c xd1 y938 we3 h136"><div class="t m0 xdf hd y83c ff2 fs4 fc1 sc0 ls5 ws0">od <span class="ls0">01.01.2024 </span></div><div class="t m0 xdf hd y6e ff2 fs4 fc1 sc0 ls0 ws0">do 31.12.2024<span class="_ _0"></span> </div></div><div class="c x10 y938 w18b h136"><div class="t m0 xdf hd y83c ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2024 </div><div class="t m0 xdf hd y6e ff2 fs4 fc1 sc0 ls0 ws0">do 31.12.2024<span class="_ _0"></span> </div></div><div class="c x15a y938 we3 h136"><div class="t m0 xdf hd y83c ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2024 </div><div class="t m0 xdf hd y6e ff2 fs4 fc1 sc0 ls0 ws0">do 31.12.2024<span class="_ _0"></span> </div></div><div class="c x15b y938 we3 h136"><div class="t m0 xdf hd y83c ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2024 </div><div class="t m0 xdf hd y6e ff2 fs4 fc1 sc0 ls0 ws0">do 31.12.2024<span class="_ _0"></span> </div></div><div class="c x15c y938 w18b h136"><div class="t m0 xdf hd y83c ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2024 </div><div class="t m0 xdf hd y6e ff2 fs4 fc1 sc0 ls0 ws0">do 31.12.2024<span class="_ _0"></span> </div></div><div class="c x15d y938 we3 h136"><div class="t m0 xdf hd y83c ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2024 </div><div class="t m0 xdf hd y6e ff2 fs4 fc1 sc0 ls0 ws0">do 31.12.2024<span class="_ _0"></span> </div></div><div class="c x9 y9c w18a h8"><div class="t m0 x14 h31 y106 ff6 fs4 fc0 sc0 ls0 ws0">Działalność konty<span class="_ _0"></span>nuowana<span class="ff4"> </span></div></div><div class="c xa0 y9c w11b h8"><div class="t m0 xa h31 y106 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd1 y9c we3 h8"><div class="t m0 xa h31 y106 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x10 y9c w18b h8"><div class="t m0 xa h31 y106 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x15a y9c we3 h8"><div class="t m0 xa h31 y106 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x15b y9c we3 h8"><div class="t m0 xa h31 y106 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x15c y9c w18b h8"><div class="t m0 xa h31 y106 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x15d y9c we3 h8"><div class="t m0 xa h31 y106 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y9c8 w18c h8"><div class="t m0 x4b hd y189 ff3 fs4 fc0 sc0 ls0 ws0">Przychody ze <span class="_ _0"></span>sprzedaży<span class="ff2"> </span></div></div><div class="c xa0 y9c8 w113 h8"><div class="t m0 x64 h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">2 997 348 </div></div><div class="c xd1 y9c8 w18d h8"><div class="t m0 x3d h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">268 756 </div></div><div class="c x10 y9c8 w18e h8"><div class="t m0 x2f h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">35 840 </div></div><div class="c x15a y9c8 w113 h8"><div class="t m0 x2f h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">57 045 </div></div><div class="c x15b y9c8 w18d h8"><div class="t m0 x64 h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">3 358 989 </div></div><div class="c x15c y9c8 w18e h8"><div class="t m0 xc0 h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">-106 845 </div></div><div class="c x15d y9c8 w18d h8"><div class="t m0 x64 h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">3 252 143 </div></div><div class="c x9 y9c9 w18a h8"><div class="t m0 x14 hd y189 ff3 fs4 fc0 sc0 ls0 ws0">Koszt własny sprzed<span class="_ _0"></span>aży<span class="ff2"> </span></div></div><div class="c xa0 y9c9 w11b h8"><div class="t m0 x0 hd y189 ff2 fs4 fc0 sc0 ls0 ws0">-2 823 310 </div></div><div class="c xd1 y9c9 we3 h8"><div class="t m0 x13 hd y189 ff2 fs4 fc0 sc0 ls0 ws0">-184 340 </div></div><div class="c x10 y9c9 w18b h8"><div class="t m0 xde hd y189 ff2 fs4 fc0 sc0 ls0 ws0">-20 641 </div></div><div class="c x15a y9c9 we3 h8"><div class="t m0 xde hd y189 ff2 fs4 fc0 sc0 ls0 ws0">-54 900 </div></div><div class="c x15b y9c9 we3 h8"><div class="t m0 x0 hd y189 ff2 fs4 fc0 sc0 ls0 ws0">-3 083 191 </div></div><div class="c x15c y9c9 w18e h8"><div class="t m0 x3d h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">122 391 </div></div><div class="c x15e y9c9 w18f h8"><div class="t m0 x32 hd y189 ff2 fs4 fc0 sc0 ls0 ws0">-2 960 800 </div></div><div class="c x27 y9ca w18c h8"><div class="t m0 x4b hd y189 ff3 fs4 fc0 sc0 ls0 ws0">Zysk brutto na <span class="_ _0"></span>sprzedaży<span class="ff2"> </span></div></div><div class="c xa0 y9ca w113 h8"><div class="t m0 x3d h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">174 038 </div></div><div class="c xd1 y9ca w18d h8"><div class="t m0 x2f h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">84 416 </div></div><div class="c x10 y9ca w18e h8"><div class="t m0 x2f h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">15 199 </div></div><div class="c x15a y9ca w113 h8"><div class="t m0 x33 h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">2 144 </div></div><div class="c x15b y9ca w18d h8"><div class="t m0 x3d h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">275 798 </div></div><div class="c x15c y9ca w18e h8"><div class="t m0 x2f h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">15 546 </div></div><div class="c x15d y9ca w18d h8"><div class="t m0 x3d h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">291 343 </div></div><div class="c x9 y9cb w18a h8"><div class="t m0 x14 hd y189 ff2 fs4 fc0 sc0 ls0 ws0">EBIT </div></div><div class="c xa0 y9cb w11b h8"><div class="t m0 x3d hd y189 ff2 fs4 fc0 sc0 ls0 ws0">102 547 </div></div><div class="c xd1 y9cb we3 h8"><div class="t m0 x2f hd y189 ff2 fs4 fc0 sc0 ls0 ws0">71 457 </div></div><div class="c x10 y9cb w18b h8"><div class="t m0 xde hd y189 ff2 fs4 fc0 sc0 ls0 ws0">-22 503 </div></div><div class="c x15a y9cb we3 h8"><div class="t m0 x33 hd y189 ff2 fs4 fc0 sc0 ls0 ws0">2 144 </div></div><div class="c x15b y9cb we3 h8"><div class="t m0 x3d hd y189 ff2 fs4 fc0 sc0 ls0 ws0">153 645 </div></div><div class="c x15c y9cb w18e h8"><div class="t m0 x2f h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">28 485 </div></div><div class="c x15e y9cb w18f h8"><div class="t m0 x3d hd y189 ff2 fs4 fc0 sc0 ls0 ws0">182 131 </div></div><div class="c x27 y9cc w18c h114"><div class="t m0 x4b hd y106 ff3 fs4 fc0 sc0 ls0 ws0">Zysk (strata) <span class="_ _0"></span>z działalności przed<span class="_ _0"></span> opoda<span class="_ _0"></span>tkowaniem<span class="ff2"> </span></div></div><div class="c xa0 y9cc w113 h114"><div class="t m0 x3d h31 y106 ff4 fs4 fc0 sc0 ls0 ws0">140 912 </div></div><div class="c xd1 y9cc w18d h114"><div class="t m0 x2f h31 y106 ff4 fs4 fc0 sc0 ls0 ws0">67 138 </div></div><div class="c x10 y9cc w18e h114"><div class="t m0 xde h31 y106 ff4 fs4 fc0 sc0 ls0 ws0">-32 090 </div></div><div class="c x15a y9cc w113 h114"><div class="t m0 x33 h31 y106 ff4 fs4 fc0 sc0 ls0 ws0">2 144 </div></div><div class="c x15b y9cc w18d h114"><div class="t m0 x3d h31 y106 ff4 fs4 fc0 sc0 ls0 ws0">178 104 </div></div><div class="c x15c y9cc w18e h114"><div class="t m0 xde h31 y106 ff4 fs4 fc0 sc0 ls0 ws0">-26 375 </div></div><div class="c x15d y9cc w18d h114"><div class="t m0 x3d h31 y106 ff4 fs4 fc0 sc0 ls0 ws0">151 729 </div></div><div class="c x9 y830 w18a hf4"><div class="t m0 x14 hd y831 ff3 fs4 fc0 sc0 ls0 ws0">Podatek dochodow<span class="_ _b"></span>y<span class="_ _1"></span> przypadają<span class="_ _0"></span>cy na działalność <span class="_ _0"></span>kontynuowaną<span class="ff2"> </span></div></div><div class="c xa0 y830 w11b hf4"><div class="t m0 xde hd y831 ff2 fs4 fc0 sc0 ls0 ws0">-20 416 </div></div><div class="c xd1 y830 we3 hf4"><div class="t m0 xde hd y831 ff2 fs4 fc0 sc0 ls0 ws0">-10 711 </div></div><div class="c x10 y830 w18b hf4"><div class="t m0 x96 hd y831 ff2 fs4 fc0 sc0 ls0 ws0">5 181 </div></div><div class="c x15a y830 we3 hf4"><div class="t m0 x7d hd y831 ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">407</span> </div></div><div class="c x15b y830 we3 hf4"><div class="t m0 xde hd y831 ff2 fs4 fc0 sc0 ls0 ws0">-26 354 </div></div><div class="c x15c y830 w18e hf4"><div class="t m0 x26 h31 y831 ff4 fs4 fc0 sc0 ls0 ws0">-4 003 </div></div><div class="c x15e y830 w18f hf4"><div class="t m0 xde hd y831 ff2 fs4 fc0 sc0 ls0 ws0">-30 357 </div></div><div class="c x27 y9cd w18c h8"><div class="t m0 x4b hd y189 ff2 fs4 fc0 sc0 ls0 ws0">Zysk (strata) <span class="_ _0"></span>z <span class="ff3">działalności kont<span class="_ _0"></span>ynuowane<span class="_ _0"></span>j<span class="ff2"> </span></span></div></div><div class="c xa0 y9cd w113 h8"><div class="t m0 x3d h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">120 496 </div></div><div class="c xd1 y9cd w18d h8"><div class="t m0 x2f h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">56 426 </div></div><div class="c x10 y9cd w18e h8"><div class="t m0 xde h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">-26 909 </div></div><div class="c x15a y9cd w113 h8"><div class="t m0 x33 h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">1 737 </div></div><div class="c x15b y9cd w18d h8"><div class="t m0 x3d h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">151 750 </div></div><div class="c x15c y9cd w18e h8"><div class="t m0 xde h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">-30 378 </div></div><div class="c x15d y9cd w18d h8"><div class="t m0 x3d h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">121 372 </div></div><div class="c x9 y783 w18a h8"><div class="t m0 x14 h31 y189 ff6 fs4 fc0 sc0 ls0 ws0">Działalność za<span class="_ _0"></span>niechana<span class="ff4"> </span></div></div><div class="c xa0 y783 w11b h8"><div class="t m0 xa h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd1 y783 we3 h8"><div class="t m0 xa h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x10 y783 w18b h8"><div class="t m0 xa h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x15a y783 we3 h8"><div class="t m0 xa h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x15b y783 we3 h8"><div class="t m0 xa h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x15c y783 w18b h8"><div class="t m0 xa h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x15d y783 we3 h8"><div class="t m0 xa h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y9ce w18c h8"><div class="t m0 x4b hd y189 ff3 fs4 fc0 sc0 ls0 ws0">Zysk (strata) <span class="_ _0"></span>z działalności zan<span class="_ _0"></span>iechanej<span class="ff2"> </span></div></div><div class="c xa0 y9ce w113 h8"><div class="t m0 xa h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd1 y9ce w18d h8"><div class="t m0 xa h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x10 y9ce w18e h8"><div class="t m0 xa h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x15a y9ce w113 h8"><div class="t m0 xa h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x15b y9ce w18d h8"><div class="t m0 xa h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x15c y9ce w18e h8"><div class="t m0 xa h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x15d y9ce w18d h8"><div class="t m0 xa h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y5a3 w18a h8"><div class="t m0 x14 h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">ZYSK (STRA<span class="_ _0"></span>TA) NETTO </div></div><div class="c xa0 y5a3 w11b h8"><div class="t m0 x3d h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">120 496 </div></div><div class="c xd1 y5a3 we3 h8"><div class="t m0 x2f h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">56 426 </div></div><div class="c x10 y5a3 w18b h8"><div class="t m0 xde h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">-26 909 </div></div><div class="c x15a y5a3 we3 h8"><div class="t m0 x33 h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">1 737 </div></div><div class="c x15b y5a3 we3 h8"><div class="t m0 x3d h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">151 750 </div></div><div class="c x15c y5a3 w18b h8"><div class="t m0 xde h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">-30 378 </div></div><div class="c x15d y5a3 we3 h8"><div class="t m0 x3d h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">121 372 </div></div><div class="c x27 y9cf w18c h137"><div class="t m0 x4b h31 y287 ff6 fs4 fc0 sc0 ls0 ws0">Przyporządkowany<span class="_ _b"></span> <span class="_ _1"></span>do właścic<span class="_ _0"></span>ieli jednostk<span class="_ _0"></span>i dominującej<span class="ff4"> </span></div></div><div class="c xa0 y9cf w113 h137"><div class="t m0 x3d h31 y287 ff4 fs4 fc0 sc0 ls0 ws0">120 496 </div></div><div class="c xd1 y9cf w18d h137"><div class="t m0 x2f h31 y287 ff4 fs4 fc0 sc0 ls0 ws0">56 426 </div></div><div class="c x10 y9cf w18e h137"><div class="t m0 xde h31 y287 ff4 fs4 fc0 sc0 ls0 ws0">-26 909 </div></div><div class="c x15a y9cf w113 h137"><div class="t m0 x33 h31 y287 ff4 fs4 fc0 sc0 ls0 ws0">1 737 </div></div><div class="c x15b y9cf w18d h137"><div class="t m0 x3d h31 y287 ff4 fs4 fc0 sc0 ls0 ws0">151 750 </div></div><div class="c x15c y9cf w18e h137"><div class="t m0 xde h31 y287 ff4 fs4 fc0 sc0 ls0 ws0">-30 378 </div></div><div class="c x15d y9cf w18d h137"><div class="t m0 x3d h31 y287 ff4 fs4 fc0 sc0 ls0 ws0">121 372 </div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h6 y9d0 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y9d1 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y9d2 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y9d3 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y9d4 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y74b ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y9d5 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y9d6 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf5b" class="pf w6 h9" ><div class="pc pc5b w6 h9"><img class="bi x0 y0 w7 hd9" alt="" 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class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y56 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">91<span class="ls0"> </span></div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 yb2 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y9d7 w190 h138"><div class="t m0 x52 hd y9d8 ff3 fs4 fc1 sc0 ls0 ws0">Koncentracja odbior<span class="_ _b"></span>c<span class="_ _1"></span>ów wg segm<span class="_ _0"></span>entów działalno<span class="_ _0"></span>ści<span class="ff2"> </span></div></div><div class="c x15f y9d9 w117 h139"><div class="t m0 x56 hd y9da ff3 fs4 fc1 sc0 ls0 ws0">Działalność </div><div class="t m0 x66 hd y9db ff2 fs4 fc1 sc0 ls0 ws0">budowlano<span class="_ _0"></span> </div><div class="t m0 x56 hd y9dc ff3 fs4 fc1 sc0 ls0 ws0">montażowa<span class="ff2"> </span></div></div><div class="c xc2 y9d9 w117 h139"><div class="t m0 x56 hd y9dd ff3 fs4 fc1 sc0 ls0 ws0">Działalność </div><div class="t m0 xdf hd y9de ff2 fs4 fc1 sc0 ls0 ws0">deweloper<span class="_ _0"></span>ska </div></div><div class="c x160 y9d9 w191 h139"><div class="t m0 x56 hd y9df ff3 fs4 fc1 sc0 ls0 ws0">Działalność </div><div class="t m0 xab hd y9da ff3 fs4 fc1 sc0 ls0 ws0">związane z </div><div class="t m0 x59 hd y9db ff2 fs4 fc1 sc0 ls0 ws0">najmem </div><div class="t m0 x58 hd y9dc ff3 fs4 fc1 sc0 ls0 ws0">nieruchomości<span class="_ _0"></span> </div><div class="t m0 x89 hd y1d5 ff2 fs4 fc1 sc0 ls0 ws0">inwestycyjnej </div></div><div class="c x161 y9d9 w117 h139"><div class="t m0 x8d hd y9db ff3 fs4 fc1 sc0 ls0 ws0">Pozostałe<span class="ff2"> </span></div></div><div class="c x162 y9d9 w117 h139"><div class="t m0 xec hd y9db ff2 fs4 fc1 sc0 ls0 ws0">Razem </div></div><div class="c x163 y9d9 w191 h139"><div class="t m0 x56 hd y9db ff3 fs4 fc1 sc0 ls0 ws0">Wyłączenia<span class="ff2"> </span></div></div><div class="c x164 y9d9 w117 h139"><div class="t m0 x86 hd y9da ff2 fs4 fc1 sc0 ls0 ws0">Razem po </div><div class="t m0 x62 hd y9db ff3 fs4 fc1 sc0 ls0 ws0">włączeniach </div><div class="t m0 x62 hd y9dc ff2 fs4 fc1 sc0 ls0 ws0">wzajemnych </div></div><div class="c x15f y9e0 w117 h30"><div class="t m0 x81 hd yfb ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c xc2 y9e0 w117 h30"><div class="t m0 x81 hd yfb ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x160 y9e0 w191 h30"><div class="t m0 x81 hd yfb ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x161 y9e0 w117 h30"><div class="t m0 x81 hd yfb ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x162 y9e0 w117 h30"><div class="t m0 xc0 hd yfb ff2 fs4 fc1 sc0 ls0 ws0">  </div></div><div class="c x163 y9e0 w191 h30"><div class="t m0 x81 hd yfb ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x164 y9e0 w117 h30"><div class="t m0 x81 hd yfb ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x15f y9d7 w117 h13a"><div class="t m0 x58 hd y2a8 ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2024 </div><div class="t m0 x58 hd y99 ff2 fs4 fc1 sc0 ls0 ws0">do 31.12.2024<span class="_ _0"></span> </div></div><div class="c xc2 y9d7 w117 h13a"><div class="t m0 x58 hd y2a8 ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2024 </div><div class="t m0 x58 hd y99 ff2 fs4 fc1 sc0 ls0 ws0">do 31.12.2024<span class="_ _0"></span> </div></div><div class="c x160 y9d7 w191 h13a"><div class="t m0 x58 hd y2a8 ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2024 </div><div class="t m0 x58 hd y99 ff2 fs4 fc1 sc0 ls5 ws0">do <span class="ls0">31.12.2024 </span></div></div><div class="c x161 y9d7 w117 h13a"><div class="t m0 x58 hd y2a8 ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2024 </div><div class="t m0 x58 hd y99 ff2 fs4 fc1 sc0 ls0 ws0">do 31.12.2024<span class="_ _0"></span> </div></div><div class="c x162 y9d7 w117 h13a"><div class="t m0 x58 hd y2a8 ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2024 </div><div class="t m0 x58 hd y99 ff2 fs4 fc1 sc0 ls0 ws0">do 31.12.2024<span class="_ _0"></span> </div></div><div class="c x163 y9d7 w191 h13a"><div class="t m0 x58 hd y2a8 ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2024 </div><div class="t m0 x58 hd y99 ff2 fs4 fc1 sc0 ls0 ws0">do 31.12.2024<span class="_ _0"></span> </div></div><div class="c x164 y9d7 w117 h13a"><div class="t m0 x58 hd y2a8 ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2024 </div><div class="t m0 x58 hd y99 ff2 fs4 fc1 sc0 ls0 ws0">do 31.12.2024<span class="_ _0"></span> </div></div><div class="c x27 y9e1 w192 h34"><div class="t m0 x4b hd yfb ff2 fs4 fc0 sc0 ls0 ws0">Odbiorca 1 </div></div><div class="c x15f y9e1 wc9 h34"><div class="t m0 x52 h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">1 666 779 </div></div><div class="c xc2 y9e1 wc9 h34"><div class="t m0 xc5 h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x160 y9e1 wc8 h34"><div class="t m0 xc5 h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x161 y9e1 wc9 h34"><div class="t m0 xc5 h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x162 y9e1 wc9 h34"><div class="t m0 x52 h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">1 666 779 </div></div><div class="c x163 y9e1 w193 h34"><div class="t m0 xc5 h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x164 y9e1 wcb h34"><div class="t m0 x52 h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">1 666 779 </div></div><div class="c x9 y9e2 w190 ha6"><div class="t m0 x14 hd y28d ff2 fs4 fc0 sc0 ls0 ws0">Odbiorca 2 </div></div><div class="c x15f y9e2 w117 ha6"><div class="t m0 x165 hd y28d ff2 fs4 fc0 sc0 ls0 ws0">210 839 </div></div><div class="c xc2 y9e2 w117 ha6"><div class="t m0 xc5 hd y28d ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x160 y9e2 w191 ha6"><div class="t m0 xc5 hd y28d ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x161 y9e2 w117 ha6"><div class="t m0 xc5 hd y28d ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x162 y9e2 w117 ha6"><div class="t m0 x165 hd y28d ff2 fs4 fc0 sc0 ls0 ws0">210 839 </div></div><div class="c x163 y9e2 w191 ha6"><div class="t m0 xc5 hd y28d ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x164 y9e2 w117 ha6"><div class="t m0 x165 hd y28d ff2 fs4 fc0 sc0 ls0 ws0">210 839 </div></div><div class="c x27 y7f1 w192 h95"><div class="t m0 x4b hd y1c1 ff2 fs4 fc0 sc0 ls0 ws0">Odbiorca 3 </div></div><div class="c x15f y7f1 wc9 h95"><div class="t m0 x22 h31 y1c1 ff4 fs4 fc0 sc0 ls0 ws0">73 221 </div></div><div class="c xc2 y7f1 wc9 h95"><div class="t m0 xc5 h31 y1c1 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x160 y7f1 wc8 h95"><div class="t m0 xc5 h31 y1c1 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x161 y7f1 wc9 h95"><div class="t m0 xc5 h31 y1c1 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x162 y7f1 wc9 h95"><div class="t m0 x22 h31 y1c1 ff4 fs4 fc0 sc0 ls0 ws0">73 221 </div></div><div class="c x163 y7f1 w193 h95"><div class="t m0 xc5 h31 y1c1 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x164 y7f1 wcb h95"><div class="t m0 x22 h31 y1c1 ff4 fs4 fc0 sc0 ls5 ws0">73 221<span class="ls0"> </span></div></div><div class="c x27 y9e3 w192 h95"><div class="t m0 x4b hd y1c1 ff2 fs4 fc0 sc0 ls0 ws0">RAZEM </div></div><div class="c x15f y9e3 wc9 h95"><div class="t m0 x52 h31 y1c1 ff4 fs4 fc0 sc0 ls0 ws0">1 950 839 </div></div><div class="c xc2 y9e3 wc9 h95"><div class="t m0 xc5 h31 y1c1 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x160 y9e3 wc8 h95"><div class="t m0 xc5 h31 y1c1 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x161 y9e3 wc9 h95"><div class="t m0 xc5 h31 y1c1 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x162 y9e3 wc9 h95"><div class="t m0 x52 h31 y1c1 ff4 fs4 fc0 sc0 ls0 ws0">1 950 839 </div></div><div class="c x163 y9e3 w193 h95"><div class="t m0 xc5 h31 y1c1 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x164 y9e3 wcb h95"><div class="t m0 x52 h31 y1c1 ff4 fs4 fc0 sc0 ls0 ws0">1 950 839 </div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h6 y9e4 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y9e5 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y9e6 w194 h13b"><div class="t m0 x8f hd y9e7 ff3 fs4 fc1 sc0 ls0 ws0">Wybrane pozy<span class="_ _0"></span>cje dotyczące spra<span class="_ _b"></span>wozdania z sytuacji finansowe<span class="_ _0"></span>j </div><div class="t m0 xec hd y9e8 ff3 fs4 fc1 sc0 ls0 ws0">dla segmentów w <span class="_ _0"></span>tys. PLN w o<span class="_ _0"></span>kresie spraw<span class="_ _0"></span>ozdawczym<span class="ff2"> </span></div></div><div class="c x15f y9e9 w127 h13c"><div class="t m0 x56 hd y9ea ff3 fs4 fc1 sc0 ls0 ws0">Działalność </div><div class="t m0 x66 hd y710 ff2 fs4 fc1 sc0 ls0 ws0">budowlano<span class="_ _0"></span> </div><div class="t m0 x56 hd y9eb ff3 fs4 fc1 sc0 ls0 ws0">montażowa<span class="ff2"> </span></div></div><div class="c xae y9e9 w127 h13c"><div class="t m0 x56 hd y9ec ff3 fs4 fc1 sc0 ls0 ws0">Działalność </div><div class="t m0 xdf hd y9ed ff2 fs4 fc1 sc0 ls0 ws0">deweloper<span class="_ _0"></span>ska </div></div><div class="c x14e y9e9 w195 h13c"><div class="t m0 x56 hd y9ee ff3 fs4 fc1 sc0 ls0 ws0">Działalność </div><div class="t m0 xab hd y9ea ff3 fs4 fc1 sc0 ls0 ws0">związane z </div><div class="t m0 x59 hd y710 ff2 fs4 fc1 sc0 ls0 ws0">najmem </div><div class="t m0 x58 hd y9eb ff3 fs4 fc1 sc0 ls0 ws0">nieruchomości<span class="_ _0"></span> </div><div class="t m0 x89 hd y7a9 ff2 fs4 fc1 sc0 ls0 ws0">inwestycyjnej </div></div><div class="c x166 y9e9 w127 h13c"><div class="t m0 x8d hd y710 ff3 fs4 fc1 sc0 ls0 ws0">Pozostałe<span class="ff2"> </span></div></div><div class="c x167 y9e9 w127 h13c"><div class="t m0 xec hd y710 ff2 fs4 fc1 sc0 ls0 ws0">Razem </div></div><div class="c x168 y9e9 w195 h13c"><div class="t m0 x56 hd y710 ff3 fs4 fc1 sc0 ls0 ws0">Wyłączenia<span class="ff2"> </span></div></div><div class="c x169 y9e9 w127 h13c"><div class="t m0 x86 hd y9ea ff2 fs4 fc1 sc0 ls0 ws0">Razem po </div><div class="t m0 x62 hd y710 ff3 fs4 fc1 sc0 ls0 ws0">włączeniach </div><div class="t m0 x62 hd y9eb ff2 fs4 fc1 sc0 ls0 ws0">wzajemnych </div></div><div class="c x15f y9ef w127 h10a"><div class="t m0 x59 hd y172 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c xae y9ef w127 h10a"><div class="t m0 x59 hd y172 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x14e y9ef w195 h10a"><div class="t m0 x59 hd y172 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x166 y9ef w127 h10a"><div class="t m0 x59 hd y172 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x167 y9ef w127 h10a"><div class="t m0 x59 hd y172 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x168 y9ef w195 h10a"><div class="t m0 x59 hd y172 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x169 y9ef w127 h10a"><div class="t m0 x59 hd y172 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x15f y9e6 w127 h10a"><div class="t m0 xab hd y172 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xae y9e6 w127 h10a"><div class="t m0 xab hd y172 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x14e y9e6 w195 h10a"><div class="t m0 xab hd y172 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x166 y9e6 w127 h10a"><div class="t m0 xab hd y172 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x167 y9e6 w127 h10a"><div class="t m0 xab hd y172 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x168 y9e6 w195 h10a"><div class="t m0 xab hd y172 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x169 y9e6 w127 h10a"><div class="t m0 xab hd y172 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x9 y9f0 w194 h8e"><div class="t m0 x14 hd yfb ff3 fs4 fc0 sc0 ls0 ws0">Aktywa trwałe<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x15f y9f0 w127 h8e"><div class="t m0 x52 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">1 062 623 </div></div><div class="c xae y9f0 w127 h8e"><div class="t m0 x22 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">79 450 </div></div><div class="c x14e y9f0 w195 h8e"><div class="t m0 x165 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">329 886 </div></div><div class="c x166 y9f0 w127 h8e"><div class="t m0 x33 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">6 142 </div></div><div class="c x167 y9f0 w127 h8e"><div class="t m0 x52 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">1 478 101 </div></div><div class="c x168 y9f0 w195 h8e"><div class="t m0 x9d hd yfb ff2 fs4 fc0 sc0 ls0 ws0">-647 793 </div></div><div class="c x169 y9f0 w127 h8e"><div class="t m0 x165 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">830 308 </div></div><div class="c x27 y9f1 w196 h95"><div class="t m0 x4b hd y1c1 ff2 fs4 fc0 sc0 ls0 ws0">Aktywa obrotow<span class="_ _0"></span>e </div></div><div class="c x15f y9f1 wcb h95"><div class="t m0 x52 hd y1c1 ff2 fs4 fc0 sc0 ls0 ws0">1 096 346 </div></div><div class="c xae y9f1 we3 h95"><div class="t m0 x165 hd y1c1 ff2 fs4 fc0 sc0 ls0 ws0">410 998 </div></div><div class="c x14e y9f1 wc8 h95"><div class="t m0 x165 hd y1c1 ff2 fs4 fc0 sc0 ls0 ws0">142 753 </div></div><div class="c x166 y9f1 we3 h95"><div class="t m0 x22 hd y1c1 ff2 fs4 fc0 sc0 ls0 ws0">51 867 </div></div><div class="c x167 y9f1 wcb h95"><div class="t m0 x52 hd y1c1 ff2 fs4 fc0 sc0 ls0 ws0">1 701 964 </div></div><div class="c x168 y9f1 we2 h95"><div class="t m0 x9d hd y1c1 ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">118 692</span> </div></div><div class="c x169 y9f1 wcb h95"><div class="t m0 x52 hd y1c1 ff2 fs4 fc0 sc0 ls0 ws0">1 583 272 </div></div><div class="c x9 y9f2 w194 h8e"><div class="t m0 x14 h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">Aktywa razem </div></div><div class="c x15f y9f2 w127 h8e"><div class="t m0 x52 h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">2 158 969 </div></div><div class="c xae y9f2 w127 h8e"><div class="t m0 x165 h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">490 448 </div></div><div class="c x14e y9f2 w195 h8e"><div class="t m0 x165 h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">472 639 </div></div><div class="c x166 y9f2 w127 h8e"><div class="t m0 x22 h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">58 009 </div></div><div class="c x167 y9f2 w127 h8e"><div class="t m0 x52 h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">3 180 065 </div></div><div class="c x168 y9f2 w195 h8e"><div class="t m0 x9d h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">-766 485 </div></div><div class="c x169 y9f2 w127 h8e"><div class="t m0 x52 h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">2 413 580 </div></div><div class="c x27 y9f3 w196 h4e"><div class="t m0 x4b hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Kapitał własny<span class="ff2"> </span></div></div><div class="c x15f y9f3 wcb h4e"><div class="t m0 x165 h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">941 136 </div></div><div class="c xae y9f3 we3 h4e"><div class="t m0 x165 h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">367 970 </div></div><div class="c x14e y9f3 wc8 h4e"><div class="t m0 x165 h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">237 066 </div></div><div class="c x166 y9f3 we3 h4e"><div class="t m0 x22 h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">51 891 </div></div><div class="c x167 y9f3 wcb h4e"><div class="t m0 x52 h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">1 598 063 </div></div><div class="c x168 y9f3 we2 h4e"><div class="t m0 x9d h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">-503 043 </div></div><div class="c x169 y9f3 wcb h4e"><div class="t m0 x52 h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">1 095 020 </div></div><div class="c x9 y9f4 w194 h8e"><div class="t m0 x14 hd yfb ff3 fs4 fc0 sc0 ls0 ws0">Długoterminowe<span class="_ _0"></span> zobowiązania i<span class="_ _0"></span> rezerwy na<span class="_ _0"></span> zobowiązania<span class="ff2"> </span></div></div><div class="c x15f y9f4 w127 h8e"><div class="t m0 x165 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">354 132 </div></div><div class="c xae y9f4 w127 h8e"><div class="t m0 x22 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">19 941 </div></div><div class="c x14e y9f4 w195 h8e"><div class="t m0 x165 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">225 374 </div></div><div class="c x166 y9f4 w127 h8e"><div class="t m0 x33 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">2 372 </div></div><div class="c x167 y9f4 w127 h8e"><div class="t m0 x165 hd yfb ff2 fs4 fc0 sc0 ls5 ws0">601 819<span class="ls0"> </span></div></div><div class="c x168 y9f4 w195 h8e"><div class="t m0 x9d hd yfb ff2 fs4 fc0 sc0 ls0 ws0">-107 109 </div></div><div class="c x169 y9f4 w127 h8e"><div class="t m0 x165 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">494 710 </div></div><div class="c x27 y9f5 w196 hee"><div class="t m0 x4b hd y4ee ff3 fs4 fc0 sc0 ls0 ws0">Krótkoterminowe <span class="_ _0"></span>zobowiązania<span class="_ _0"></span> i rezerwy na<span class="_ _0"></span> zobowiązania<span class="ff2"> </span></div></div><div class="c x15f y9f5 wcb hee"><div class="t m0 x165 h31 y4ee ff4 fs4 fc0 sc0 ls0 ws0">863 701 </div></div><div class="c xae y9f5 we3 hee"><div class="t m0 x165 h31 y4ee ff4 fs4 fc0 sc0 ls0 ws0">102 537 </div></div><div class="c x14e y9f5 wc8 hee"><div class="t m0 x22 h31 y4ee ff4 fs4 fc0 sc0 ls0 ws0">10 199 </div></div><div class="c x166 y9f5 we3 hee"><div class="t m0 x33 h31 y4ee ff4 fs4 fc0 sc0 ls0 ws0">3 746 </div></div><div class="c x167 y9f5 wcb hee"><div class="t m0 x165 h31 y4ee ff4 fs4 fc0 sc0 ls0 ws0">980 183 </div></div><div class="c x168 y9f5 we2 hee"><div class="t m0 x9d h31 y4ee ff4 fs4 fc0 sc0 ls0 ws0">-156 334 </div></div><div class="c x169 y9f5 wcb hee"><div class="t m0 x165 h31 y4ee ff4 fs4 fc0 sc0 ls0 ws0">823 850 </div></div><div class="c x9 y9f6 w194 h4e"><div class="t m0 x14 h31 y1d0 ff6 fs4 fc0 sc0 ls0 ws0">Razem kapitały<span class="_ _0"></span> i zobowiązania<span class="_ _0"></span><span class="ff4"> </span></div></div><div class="c x15f y9f6 w127 h4e"><div class="t m0 x52 h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">2 158 969 </div></div><div class="c xae y9f6 w127 h4e"><div class="t m0 x165 h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">490 448 </div></div><div class="c x14e y9f6 w195 h4e"><div class="t m0 x165 h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">472 639 </div></div><div class="c x166 y9f6 w127 h4e"><div class="t m0 x22 h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">58 009 </div></div><div class="c x167 y9f6 w127 h4e"><div class="t m0 x52 h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">3 180 065 </div></div><div class="c x168 y9f6 w195 h4e"><div class="t m0 x9d h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">-766 485 </div></div><div class="c x169 y9f6 w127 h4e"><div class="t m0 x52 h31 y1d0 ff4 fs4 fc0 sc0 ls0 ws0">2 413 580 </div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h6 y9f7 ff1 fs1 fc0 sc0 ls0 ws0"> 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class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y56 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">92<span class="ls0"> </span></div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y58 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y788 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y789 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y55 w197 h13d"><div class="t m0 x89 hd y9fb ff3 fs4 fc1 sc0 ls0 ws0">Pozostałe dane<span class="_ _0"></span> dotyczące seg<span class="_ _0"></span>mentów działaln<span class="_ _0"></span>ości  w okresie<span class="_ _0"></span> </div><div class="t m0 x39 hd y9fc ff2 fs4 fc1 sc0 ls0 ws0">sprawozdawc<span class="_ _0"></span>zym </div></div><div class="c x16a y9fd w132 h13e"><div class="t m0 x56 hd y9fe ff3 fs4 fc1 sc0 ls0 ws0">Działalność </div><div class="t m0 x66 hd y9ff ff2 fs4 fc1 sc0 ls0 ws0">budowlano<span class="_ _0"></span> </div><div class="t m0 x56 hd y942 ff3 fs4 fc1 sc0 ls0 ws0">montażowa<span class="ff2"> </span></div></div><div class="c x16b y9fd w198 h13e"><div class="t m0 x56 hd ya00 ff3 fs4 fc1 sc0 ls0 ws0">Działalność </div><div class="t m0 x94 hd ya01 ff2 fs4 fc1 sc0 ls0 ws0">deweloper<span class="_ _0"></span>ska </div></div><div class="c x145 y9fd w199 h13e"><div class="t m0 x56 hd ya02 ff3 fs4 fc1 sc0 ls0 ws0">Działalność </div><div class="t m0 xab hd y9fe ff3 fs4 fc1 sc0 ls0 ws0">związane z </div><div class="t m0 x59 hd y9ff ff2 fs4 fc1 sc0 ls0 ws0">najmem </div><div class="t m0 x58 hd y942 ff3 fs4 fc1 sc0 ls0 ws0">nieruchomości<span class="_ _0"></span> </div><div class="t m0 x89 hd ya03 ff2 fs4 fc1 sc0 ls0 ws0">inwestycyjnej </div></div><div class="c x16c y9fd w198 h13e"><div class="t m0 x8d hd y9ff ff3 fs4 fc1 sc0 ls0 ws0">Pozostałe<span class="ff2"> </span></div></div><div class="c x16d y9fd w132 h13e"><div class="t m0 xec hd y9ff ff2 fs4 fc1 sc0 ls0 ws0">Razem </div></div><div class="c x88 y9fd w199 h13e"><div class="t m0 x56 hd y9ff ff3 fs4 fc1 sc0 ls0 ws0">Wyłączenia<span class="ff2"> </span></div></div><div class="c x16e y9fd w198 h13e"><div class="t m0 x86 hd y9fe ff2 fs4 fc1 sc0 ls0 ws0">Razem po </div><div class="t m0 x62 hd y9ff ff3 fs4 fc1 sc0 ls0 ws0">włączeniach </div><div class="t m0 x62 hd y942 ff2 fs4 fc1 sc0 ls0 ws0">wzajemnych </div></div><div class="c x16a ya04 w132 hfc"><div class="t m0 x59 hd y63 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x16b ya04 w198 hfc"><div class="t m0 x59 hd y63 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x145 ya04 w199 hfc"><div class="t m0 x59 hd y63 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x16c ya04 w198 hfc"><div class="t m0 x59 hd y63 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x16d ya04 w132 hfc"><div class="t m0 x59 hd y63 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x88 ya04 w199 hfc"><div class="t m0 x59 hd y63 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x16e ya04 w198 hfc"><div class="t m0 x59 hd y63 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x16a y55 w132 hb6"><div class="t m0 xab hd y20e ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x16b y55 w198 hb6"><div class="t m0 xab hd y20e ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x145 y55 w199 hb6"><div class="t m0 xab hd y20e ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x16c y55 w198 hb6"><div class="t m0 xab hd y20e ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x16d y55 w132 hb6"><div class="t m0 xab hd y20e ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x88 y55 w199 hb6"><div class="t m0 xab hd y20e ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x16e y55 w198 hb6"><div class="t m0 xab hd y20e ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x27 ya05 w19a hb6"><div class="t m0 x4b hd y20e ff3 fs4 fc0 sc0 ls0 ws0">Wartość firm<span class="_ _0"></span>y przypisana do segm<span class="_ _0"></span>entu<span class="ff2"> </span></div></div><div class="c x16a ya05 w11b hb6"><div class="t m0 x33 h31 y20e ff4 fs4 fc0 sc0 ls0 ws0">9 037 </div></div><div class="c x16b ya05 w142 hb6"><div class="t m0 xc5 h31 y20e ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x145 ya05 w18b hb6"><div class="t m0 xc5 h31 y20e ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x16c ya05 w142 hb6"><div class="t m0 xc5 h31 y20e ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x16d ya05 w142 hb6"><div class="t m0 xc5 h31 y20e ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x88 ya05 w18b hb6"><div class="t m0 xc5 h31 y20e ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x16e ya05 w142 hb6"><div class="t m0 x33 h31 y20e ff4 fs4 fc0 sc0 ls0 ws0">9 037 </div></div><div class="c x9 ya06 w197 hb6"><div class="t m0 x14 hd y20e ff2 fs4 fc0 sc0 ls0 ws0">Stopa wolna od<span class="_ _0"></span> ryzyka </div></div><div class="c x16a ya06 w132 hb6"><div class="t m0 x104 hd y20e ff2 fs4 fc0 sc0 ls0 ws0">6,94% </div></div><div class="c x16b ya06 w198 hb6"><div class="t m0 x104 hd y20e ff2 fs4 fc0 sc0 ls0 ws0">6,94% </div></div><div class="c x145 ya06 w199 hb6"><div class="t m0 x104 hd y20e ff2 fs4 fc0 sc0 ls0 ws0">6,94% </div></div><div class="c x16c ya06 w198 hb6"><div class="t m0 x104 hd y20e ff2 fs4 fc0 sc0 ls0 ws0">6,94% </div></div><div class="c x16d ya06 w132 hb6"><div class="t m0 x104 hd y20e ff2 fs4 fc0 sc0 ls0 ws0">6,94% </div></div><div class="c x88 ya06 w199 hb6"><div class="t m0 xc5 hd y20e ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x16e ya06 w198 hb6"><div class="t m0 xc5 hd y20e ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 ya07 w19a hb6"><div class="t m0 x4b hd y20e ff3 fs4 fc0 sc0 ls0 ws0">Ryzyko ogólne wg.<span class="_ _0"></span> Damodorana<span class="ff2"> </span></div></div><div class="c x16a ya07 w11b hb6"><div class="t m0 x104 hd y20e ff2 fs4 fc0 sc0 ls0 ws0">7,19% </div></div><div class="c x16b ya07 w142 hb6"><div class="t m0 x104 hd y20e ff2 fs4 fc0 sc0 ls0 ws0">7,19% </div></div><div class="c x145 ya07 w18b hb6"><div class="t m0 x104 hd y20e ff2 fs4 fc0 sc0 ls0 ws0">7,19% </div></div><div class="c x16c ya07 w142 hb6"><div class="t m0 x104 hd y20e ff2 fs4 fc0 sc0 ls0 ws0">7,19% </div></div><div class="c x16d ya07 w142 hb6"><div class="t m0 x104 hd y20e ff2 fs4 fc0 sc0 ls0 ws0">7,19% </div></div><div class="c x88 ya07 w18b hb6"><div class="t m0 xc5 hd y20e ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x16e ya07 w142 hb6"><div class="t m0 xc5 hd y20e ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 ya08 w197 hb6"><div class="t m0 x14 hd y20e ff3 fs4 fc0 sc0 ls0 ws0">Współczynnik beta<span class="_ _b"></span> <span class="_ _1"></span>dla branży w<span class="_ _0"></span>g. Damodoran<span class="_ _0"></span>a<span class="ff2"> </span></div></div><div class="c x16a ya08 w132 hb6"><div class="t m0 x7d hd y20e ff2 fs4 fc0 sc0 ls0 ws0">0,88 </div></div><div class="c x16b ya08 w198 hb6"><div class="t m0 x7d hd y20e ff2 fs4 fc0 sc0 ls0 ws0">0,50 </div></div><div class="c x145 ya08 w199 hb6"><div class="t m0 x7d hd y20e ff2 fs4 fc0 sc0 ls0 ws0">0,37 </div></div><div class="c x16c ya08 w198 hb6"><div class="t m0 x7d hd y20e ff2 fs4 fc0 sc0 ls0 ws0">0,81 </div></div><div class="c x16d ya08 w132 hb6"><div class="t m0 x7d hd y20e ff2 fs4 fc0 sc0 ls0 ws0">0,84 </div></div><div class="c x88 ya08 w199 hb6"><div class="t m0 xc5 hd y20e ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x16e ya08 w198 hb6"><div class="t m0 xc5 hd y20e ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 ya09 w19a h2d"><div class="t m0 x4b hd y1c6 ff2 fs4 fc0 sc0 ls0 ws0">Ryzyka jednost<span class="_ _0"></span>kowe </div></div><div class="c x16a ya09 w11b h2d"><div class="t m0 x104 hd y1c6 ff2 fs4 fc0 sc0 ls0 ws0">2,00% </div></div><div class="c x16b ya09 w142 h2d"><div class="t m0 x104 hd y1c6 ff2 fs4 fc0 sc0 ls0 ws0">2,00% </div></div><div class="c x145 ya09 w18b h2d"><div class="t m0 x104 hd y1c6 ff2 fs4 fc0 sc0 ls0 ws0">2,00% </div></div><div class="c x16c ya09 w142 h2d"><div class="t m0 x104 hd y1c6 ff2 fs4 fc0 sc0 ls0 ws0">2,00% </div></div><div class="c x16d ya09 w142 h2d"><div class="t m0 x104 hd y1c6 ff2 fs4 fc0 sc0 ls0 ws0">2,00% </div></div><div class="c x88 ya09 w18b h2d"><div class="t m0 xc5 hd y1c6 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x16e ya09 w142 h2d"><div class="t m0 xc5 hd y1c6 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 ya0a w197 h13f"><div class="t m0 x14 h31 y9c6 ff6 fs4 fc0 sc0 ls0 ws0">Stopa używana<span class="_ _0"></span> do dyskonta (M<span class="_ _0"></span>SR 36) i określe<span class="_ _0"></span>nia wartości<span class="_ _0"></span> </div><div class="t m0 x14 h31 y4d1 ff6 fs4 fc0 sc0 ls0 ws0">godziwej metodą <span class="_ _0"></span>zdyskontowan<span class="_ _b"></span>ych przepływów pieniężnych<span class="_ _0"></span><span class="ff4"> </span></div></div><div class="c x16a ya0a w132 h13f"><div class="t m0 xde h31 y2ee ff4 fs4 fc0 sc0 ls0 ws0">14,43% </div></div><div class="c x16b ya0a w198 h13f"><div class="t m0 x104 h31 y2ee ff4 fs4 fc0 sc0 ls0 ws0">9,06% </div></div><div class="c x145 ya0a w199 h13f"><div class="t m0 x104 h31 y2ee ff4 fs4 fc0 sc0 ls0 ws0">7,23% </div></div><div class="c x16c ya0a w198 h13f"><div class="t m0 xde h31 y2ee ff4 fs4 fc0 sc0 ls0 ws0">13,44% </div></div><div class="c x16d ya0a w132 h13f"><div class="t m0 xde h31 y2ee ff4 fs4 fc0 sc0 ls0 ws0">13,91% </div></div><div class="c x88 ya0a w199 h13f"><div class="t m0 xc5 h31 y2ee ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x16e ya0a w198 h13f"><div class="t m0 xde h31 y2ee ff4 fs4 fc0 sc0 ls0 ws0">13,91% </div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h6 ya0b ff1 fs1 fc0 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L/rXAnlNXl12A0bDR1jQRDcHo7jJnrQIUb05R/3AMzM2fKmj3eVbL1t4WP3rggM8CkuaxjUGIxmm7/fF1VFTpen/GL7J3vPBgaovvPExuSECJfLc668+dnf/7MwJ+mN578RGR7onXPTg7/73i//HhbqX5ibLGZE3hsYkYjedbgsIy1mdnrsmK1392k/+rzY4+H+8r+PpydHd/cNlVa29vQPx0WHGEy2j3aefu3dQ4/eu+I3z2xDCHEcX1nT/s2fvNXRrXn7T9+Kjgya/shuwUG+W29b+OQDqxFCAxrDvz4v/mjn6a6eof95+o6wYH+Hw3309MVnfvvePbcvfOvFb3mDsIFB/UNP/+XZ3/3z3Ve+k5Eak5MRL5dJKmo7crMSQwJ9EUKVNR16o1U9ZOjsGXI43XKZBCHUP2iw2p0LYtMCLlcJqTWGxta+hYVp3X3ao8U1I+HUiOSEiA93nl63Ii8tOWrC7s/RkUHPPn3niqKsyY7OZLbtP1Zx6lz97569f8PKArPFfuZ8Q21jd9asOO8MYrHow9d+4P3vh77z8g9+9Y/0pMi5+aneV7bdUfTIPcuDAnzOXmj66f/74KPPz8RGheRlJXqndvZoWjvV8TEhPip5WVXrhlVzvEfqo5InJ0TUNffa7C6lQioIxGi2HztTI5OJT51r2HrbIu83o95gaekYWL8iT6WUIoR2HSx7/9NT+dmJ33pkfXpKNEKour7z1b/vf+XtfSzL37F+3vJFWcsXXTpSp9N9rKT2uZc+XViYnpYUqdYYGEZUkJ00cizHS2p+9cK/Kms7Xvj5w1mXyyUQQseLayQSJnd2QmuHuqt3aCSc8vLzVRhNtsOnqnMz44MCfadz/Tyyddlj9638ogP1JFYtyf7hN26Piw69yteQmFEpZf/87FReVuIUBRqHT1WnJkY4XO7zla3rluUFX7mrQQE+HT2aU2frY6KCVQrZ6EluD3uuvPnVdw78+NtbvvnIOrebraztOFPWuGhuOiGkpX3gm8++mRAT+spzT6QmRXm/Qb79kzdffG2XSim7fU1hWlJUcKBvZ69mSGfyhlONLX0tHQNWm7OtS603WAIDfLy5YWf3YERoQHJChPcZu8FBviOnZjItHQO//uPHPC/86KnblyzI9F5LzW19+49XtncNJl9OXublp/7xV49GhgU0t/f/4f92vPH+oaSE8FWLc6b/ybZkfsbPvnd3fEzoxYbOX/3x47c/PBoc6LtkfkZJWeO58uaFc9LWLMszmGxllS1mq2PdivzJToQgCAOD+lf+tk+jNb34q4cLspNGKkPPXGhyuT1z85JbO9Rdfdr4mNCRKxAhVJiT/JPv3Jk7O7G5rf+lt/a89f5hlVK2Zf38kRlCg/1++NRmb7h8rrx58yO///pDax7eunzMDhSXNXhYbl5+SlNrf2+/NjY6ZOovfZvdefhU9Stv78vPSnzluXu9Tdo/qHvmN+9+88dveMcAzUqPDfRXlVW1jTyquLm9v6GlDyF0vrotPyvRWyDZ2NKrGTYtnpcRHhrQ1TuEEFpRlPXLH94Teu0/olISI9o61UeLa+KiQ0YXZh47UyuiaT9fxRTLhgb7PXjX0qceXut0uY+ervnhr//x4uu7t7/5I+9UqYQZabfjJTUPfusvOw+UxsWE+jHT/WUeFOCzafWc7zyx0Zvrbd9d8tHO4tZO9S++v3WkUBQAAAC4hVDQBLfMqcLUyC/L64qN0KT99kQi+qr3MNNHEJrs0XuEIEEgPC/AaQUz1j+o53k+OiLI++fuxfMy7tlclBAbPnqe9q7BD3acNphsTz2yriA7CSGk1Znf3X7C31fx0m8eG0mmEEJ//cPXpRLmzfcPmy127yv+fqrb1hRW1XaVVbbY7M4xW9cbrTq9NSTI11sbFRcdum1z0ZL5GRzHt3Wpd+wrXb4oy5tMed9ZBTlJ//vjbWfKGg+drJpxfWJkWMB9dyxeuzz/eEnN0dMXEUL9Gv1r7x7MzojzJlMIIYrC0ZFBf/r1o4Na48e7ztgdrsy0mNAQv+a2ftvlDiDN7QO+vnKJmKlp6OpX67yhQE+/lsI49XINhdvNtncPDmgM995RNCc3+Uxpg9Fku+ITicKP37dSq7e88/Fxh8M9syOyWJ1qjUGlkMZFByOEfH0UG1cVPnDX0gln/voDq5Vy6YmSutE9WbwWFqbHx4Rqhk3Gy6fPe5hOp3vb5qKUxPCahu72rkHv674+8uyM+MEhY2vHAEKI47iG5l69wTI3L+VYcY3ZYvc+16KsqpXjhZzMBJVKPqw379hfFhUR9OQDq9MvVyXkZibce0cRy/FHTl80ma9onJ5+7fbdJSql7PH7Vk54LCsWZf/6R9taO9Qf7yoZ6ZzodLrPnG9MSYy45/ZFdoerqbVvzIWXmRabnRl/vqr1xNm6m/KmCwny3bxubsmFpkMnqyabx2iynS5tmFeQum1zUU//cGePZqRn06WTNSctLNj/aHFNfVPP+OuhvWtQfrlUUCJhFsxJ+/HTWxBCPM//+a09bpfnleeeSE+OGok5fva9rQmxYZ/uPdfZM5QQG5YQG6oeMmq0Ju/UPrXO5Wajo4J7+4cratq9LxpMNs2wqSA7cfoH7nC6X/3HgaFh42+euXfdinxvMoUQSkuO/uE3Nq9bnjd+kYjQgHn5qQ6np29AN7PWzslIWFCQqtYY+9W6tKSoZYtmG832M+ebTBZ7xcW2kgtNc/OSR2rxxnO6PO/86/jBE1XPPr1l9dLc0fHTkVPVc3KT791c5HR6qmo7jFdevSPSkqOWLMh0utn6pt4Z7P/BE1XzC1Lu3Vxkszsr6zpN47bi9rBtnWpveOT9uD50oio02O9HT20eCfuiwoN+9+z9Yono9698hhCiKGrl4qzquk6L1eF9n9Y0dDGMKCE2tLK2Y6QbdVvnIMcJaUlRozv6zUx6clR2RvyR0xe1OvNIIjasNx8rrklLjkyMDZvOSmRSSUpiZHpKdEe3ZrIPhPDQgM5eLcfNcNjN0GC/ezcv2rJ+3smzdQeOV8IvBAAAABBOgS87jhc4Xpjs6X4SscjPRzH9tQmTrgkRQjDC3m4XE/Kw3Pg7TACmLyhA5fZwZ8oaz1e1mcz28TNodeZ9Ryua2/q//uDqlUXZl+5+bc7ymvb5+alREUGjZ46JDC7ITjxzvtHl+qIjqrd/xO5DFy7Wd4+5Z/D1kfv5Khpb+/YfrRw99orD6W5pHxg2WJcvzBw9P03Ta5flyWTiEyV1HnbmnWcjwgKK5s0SiUTnLjTzvKDVmRtb+tYszR0zW15WYmx0SHFZo8vtiQgLnJeX0tkzZLE6EUJWm7OtazB/dkJORvyAxjCoNSKE1BpDa6c6NNgvKyPOu4ZBrbGipt1XJV+/PH9+fmp3n/bMhYbRm8AYz0qJWr8ib8f+stZONTujeyqpVBzgrzKY7IdOVDe29k09s0opoyhss7sEYWyurdYYzFaHSiGVXY7XrTZnXXMPx/EbV83Jy0rSG63nKpovxY6+yoVz0jiev9jQhRBiOb6ypj3AX/XkfSv1BktDS693PKPzVa3BgT65mQkqhexseZNWZyrMTY4Ku+KySYwLS4oLb+8erB2Vs1jtzrPlzecrWx/aumyK/jUrF2enJ0efPFdns7supWkd/Y2t/WmJkeuW58VEBZ+vbm29ciykQH/VvLwUmVRy6GS1Vmf+z7/pVErZosL0mMjgj3YUDw2bJpzndFm9wWibl5d625pCEU2dq2geM2dCbNj8glSt3nzybJ35yidmMCLaz1fB8cLR0xdHsqTLXzfo4PHKufmpcdEh9KgyvfBQ/5zMuOa2fm+DFOakCALpH9SzLOfxcN19WrlcUjR3lkBIR4/GG9n09mutNufCwrTpH3hbl/p0af2iuRmREYHTXMRmd6k1Boahfa/lW3UMuUzCcbz3E2Pl4uz5+anV9Z0nz9aVVbawLHfP7YuCJymgc3vYs+VNb/7z8FOPrnvwrqWjCxuH9eaS8025mfHrl+fHRAWdr2rrHzRMtgMSsUhEUw7XNafPWp25pKypICtx3Yr86Ijgc+XNg0PGMSFmeU37R5+fKau6NFLbgMbQ1audlRKdnBAxek6FXLqgIL24tMHhdNM0tWn1HJ3B0tDSy/M8QqiqrjM9OaqoMH1ArR/WW3ied7k9Da19MZFBcTEhN+Sy33ZH0cX6zgvVrU7npXbYf6zSaneuXpLr7ZR3VSzL6Y0Wi9UZ4K+ccAaN1uh0ugP8lFP8arqqkCC/xfMz5DJpcWkj/EIAAAAA4RT40hEIGR0g2e1Om8MlkIm72inkkuBA1RS/jAghAhFGVme1OcbfJY7MK6IpmUTMTFKgbne4Rw/BSwjheUEQCJwyME0ri7JXLMref6zih7/5x8e7zjS09I6OqJwuz+5D5z/efWbz2rl3bljgfZEXBJvdabM7U6/sLXUp9wkPMhitowv6wkP8775tQVev5tiZi8OX/ybvlZuZsGlVwbDe8vM/fPjia7uq6zr7B/UIIbfbM6wzy2WSxPjw8ZuIjgzWGSzk+h6I6ecjDwr0ae/WOF3u3v5hqYRJSZhgWzERQcMGC88ThFBBdtKAxtCv0Xk8XE1jt8lsS4qPWDxvltvNeu8Ym9sHunq1cVGhcVGXbuf61bqWDnVuZryPSu7tZHf45MXxW3l82yoRTb3y9j6TZYLiC4fT3dzef6G67UJ1W1Vtx/g4Iyo8cP2K/JBg35f/tu97v/h7+cW2MUNTj1ZW2SIQlJIYMTJIU9+Arqqu80J122vvHrRYHauX5CRcvlesbexubutLiA2NjwmNCPUP8FOWVrbaHS6EkFQiTowNCwvxP1/dhhBiWb6qvrOoMD0/J9nHR1FZ28GyvNPlOV5SlxQf7h0RTKezuNxscnxEYIDqynOh9PNVOJ2ekYDJw3Ll1W0f7iyem5v84CQlYCMy0mLau74oLDp1tl4mEyfEh8VFh6QmRXb3als6xqZ+Gakxi+fNqm3s3nng3HSulp5+bcXFdu8p6O7TThaMDg2bahq6vbM1tvZNmPZeCsgCVPdvWdzQ2vfBjtMTznDwRPWslCiVSjYrJToqIuh8VduAZmz2Mb8gdVZy1Mmz9aXlTVe0p69iybzMubkpn+w5u+0bf7pQ3XaxvtP7BeF0uYeGTRlpMfS4DqQhQX4Op8dbkJieEqWQiVs7BoZ0Zs2wsat3yE+lWDxvlq+vsq1z0ONh+9S6s+VNQf4+qUlRX0Q5btZ77N7/OZzuMW/Szm6N0+lJTgj3UcovNVfjpeaqaezWjfpw0ButF+s7L1S3HTpZfaasceGc9Pn5KTN7p+sN1s6eoQB/pbfjXkxk8JIFGYSgtz88era8uTAvZfG8jAkX5Hm+rWvw68+8vnRB5jNPbR7TW3/XwfMIoexZcSqVPDczoaNH09mjmfDCMFnsXb1aglFsVPC17vzOA+coCmdnxKsUsvyshLauwc7eIe9WrDaH0+Vu6xrce/hCamLkts2LR+I8jufHJ0qMiA4L8eN5oXdgmKJwfnaSj0p+rqKZZTmny3OxoTs1KXLJ/EyW471dOHv7h2sauwP8laPLprQ6c3Vdp/eUNbf3252uawinNhdFRwQfPV3jzVJtdue+o+WpiZExV2sWl9vT3ae9UN128lz93iPlgiDcvWnBqNMkdPYMeXfptXcPGs32Ncty5VcOu37t8bE8PNS/tUsNvxAAAADcimDMqf9yTqeHG3WzPag1DuvNE9aNS8RMWIh/YICPMOmdM7HZnQaTLSoyCCFktTmr6zscTs8kMRZiGJGfr0Iul9jsrvEP7DNbHU1tvW43673PFHhhWG9xszycMjBNYSH+rzz3xOxZsZ/sLnn+1Z3vbD/+jYfXblk/3/vcLo3W6GHZuKgQuVxitTlVSpn3FlStmbRGwN9XMf6v1vdvWXLkVPXJs/XzCtLYK+/fHrx7WWJ8+JvvHz5y6uKB45Xrluf99Lt38bwwumfZGEH+qhsyrBvGWETTLMcbJumPgxDy91eOjC63eF5GUIDPiTO12enxLe39crk0MS7MTyU/VlzT3ad1ujx9A8MURknxl7qouD1sW5daPaif/8RGhFBQgM/8OWknz9aZzPYxY6wU5iY/cNfSl97c89TDa8cPvzKgMbz8t71KhQwh5KOSf/ORtVsvj0o+KqdI+8dL3/7bB8f2HLlw1xPPx8eE/uOlpxMud5YRBKG2sdv73y/89fPZaTEbVxX4XH5u4M4DpSfP1rEs73S7f/mDe+7dXOTtb8VxfENLL8sKOZnxCKG4mNCczPiz5c2VtR3e+3k/X+W8vJT9xyqsdqfN4ayu7/rO4xsTYkKLCtPLKlu//iDX3a8dGNTdvWmBd1Ako8U+YWdMH6VMpbxi1KR+tW7f0XKPh/vaQ2um9R18uXua3eE6XdaYmhgZHuzvjW+Ona6pqutcMj/TO3ySV2iw3+pluRcutu0/Vrlmad5V1//xrpLDp2q8F/ZdGxc8+cDq4MAJhig6XdrQ2NIvFosQQlnpcU/cv2pkDPIxfFWKTavmHDpZ/f6nJ+/dXDQ2zjDbTpyp/doDq7xFuCuKZv/p9T0dXYN5sxNGnuCGEEpPjtqwsuClt/YcO1MbHXnFHX5KYsTLv3t8++6Stz44svVrf2Q97NFPf5uaFDn6KXjjz8JIL7+C7KTk+IjG1r7OHg1NUXqjNXd24oqirNrGnrZOdU/fsMFo7R80piRFRowalEdntHzjf14feXP9640fJMWFj3+rjmzoVGn9B5+dHhjUG802hUz646e3jASRlTUdz/7ufYEQjhNWL8l+7icPXOujPwwmW3N7v9XmPHiyqqquY/nC2SNj3hXmJheXNvzjX8fn5qesXZY3RSZSVdOhkEtCgnwNJqu/r3LkWNxu9sjpi3PzUrwP4Fu2cPbeI+VllS1zcpJiLwfTZoujrWuQpulzFc2HTlQV5iRPMWzchNxu9vDJiwsL07xVY8sXzd5zpLy0ojlvD983HgAAIABJREFUdkKAn7K4rKGta7AwN/mn37mraN6sUT9X3OaJPjxpmvLzudSGFEUlxIQVFaYfPF719GMbuvuHtTrT7LSY9Svz//bh0caWPqPZ1tKhdthdKQmRIQFfhFPFZQ0tHQPet9vcvOTvfW1TamLU9I/o9rWFH+8q6VfrQ4P8zle19qv1Tz28Nu5q4ZROb/n48zNHT1+0O1wSCfPcs/dvWl34RSt5uPc/Obn3SLn3n0nxYT5K+fSHI5z82wFNOAIgAAAAAOEUuMnauweNJmt4iB9FUW43W9/S29uvJxPfmavSU6J8fRRTlC/1DxoOnqgKDFCJGdHx4tqDx6ttNsck4RSRyRi5PMDfR6kdnqD7idliO1fRfLG+M2d2AoWxVmc+eKIKIaicAtfmyftXPXn/qs8Plr301t7X3jmolEnvvm0hQig+JnRuXrLeaH13+4mgANWW9fMZRoQxZhgRTVET5rNqjUHMiMZnR3dtXPi/f95+4FhF/LjhohcUpC0oSGts6fvL3/bsO1rBMKLvPrlRzIgIIRNuomdgODUx4joPmecFisLBgb4UhaUSZrJt9at1YvGlw4mODEqMC2vvHjJb7U2t/akJ4dERwYEByrAQ/4v1nTUNXd19WoVcknn5Hrije/B0aaO3xVo71VarMyku/ERJ7c4DpY9tGzuI0oN3L92++8zvX/ns+0/eNqbeJDk+fOoB0b3iokOf+8n93/vaxve2n3jprb2Pfu/Vgx/9wjvJw3L3fv3Fy/eHc3/5w62+qi8isO8+uemRe5YPDZuffe69nQdKU5MivaO2Dw4Zquo6TWabIJDWTjVCKCoiaEBjKDnf5A2nlAppdkbcp3vOnjpXL5UwZotjw8p8hNDc/JRfv/ixyWKvrutACK1anOPvp0QIiRkRRWGW43leoOkv7h6HDRad3kLTlPem1+1my6paT56tv+f2RZNVtYzmdHkiwgK8gwmWVra2d6mT4sN0RotAiEoh8/WRX6zrautUjw6nEEKpiRFrlub+9Z2Df/vgSGz0VW6Pf/ztLdMZEH3rbQunMyD6pXzKV3H/nUue/tlbL76+a/nC2aMnfbbvnNXmUP1/9u47PorzwP/4M7N9pVXvFVWEhECAaKJjDAYMNnYwdhKXOL07vovv8ouTXO5yl1wSX+5ySew0J07cOzYGTO8dJBBCCFRAIFRQb1tn5vfHwlpIlCHxeRL78375H69mpzzPzLDPd57nmXDnhZbOjq6+xPgoV7h92+7KySW5Q3sqCSEmjc8pHZ+7+8DJkXNUx8ZEfOlTSx5cNX/dlsOPfOfpeXc9fnL3L60Ws9lsCgSUkR0P29p7NKGFkuX8nJTq2vPNrV2KqkZGhBUXZKQmxeZnJ+/YV3Ww4nRYmKO3f3DW1MKha0hNij2y8b+uc8hWq1mSpOa2LrfHF+Fyrlo+c9XymUKIZ1/b/rvnNob6zQkhFs4t+cn3PqUEAr/647oN24+u23Jk1R0zr7PmQEAZekYJIbbvOV5ZfTaYgv3jl+/82NKyULyVmZZQVlqwZXdlSVHW3LKx11pnmNOxaM6EzPT4J55cnZwQ9fXPLbdZLcF86sSpc4eO1i5fOLnlYpfXH0iIj3KFO/YcqrnztqmhcGp/+enTDc3BF9vdt2LWdx5ddbP3qKqaxkNHa1feXtbc2uX2+JISY8LDHLsPnrzztqnNrZ3Vp5sGB72hebuGhlBmsyk4WG8of0BpvthtNpuCHbElSUydlP/9n77U2+c+cqwuIS5qyoT88DDH+LGjDpXXtl7sqalvio+LHDs6IyLCOeQ2XvaXTYgedNu8CX96eesba/emJEVv3lWZkhRdVJARfuV0/iOlpcQFJ0Tfd/jUl7/169/8eeO8GcWhbzkd1n/55r2hieQX3fv9Rff8y/71P7nWWGBFUVVVlWXpOu+0URRVCCkpIYrfBgAAwin8zdl94OSegzUR4c6wMHtl9dm31h8IzrsxUlJC1Lgxo2RJkiQhSeKq3ac0If7r16v3HamRJOlQRW1HZ991pjy3WSwpSTGJCVFXHacTCKjHTjQ+8eu3vvzQbXa7dcO2ipfe3El94S+zYvE0j8f/41++EUwigopGZ+SMSvr2D5998o/rx+Sljysc5bBbc7OSEuMjz56/OGwNHo/v7LnWqRPz7fbhzfhlCyfv2Fe1a391f7/nqrP4F45O/8rDS3v73BVVDR6vvzA/3e8PBEf5DbkitJ7ewQvNHQ/eM8/8V7zZQFHUlrbuc03tE4uyI11hE4tzhBBnR8y43D/gOdvUXlY6OjQCbuK47Bff3Nlysbvq1LkZUwriYlyJ8VE5o5J2Hzq5Y2/VuQvtGakJ6alxQghVVRvOtlVU1re293zqkZ+Htqup4t0t5fevnDdsWzmZSY98bvnjP3quctZZj9f/Fx9afGzkg/fMHxj0/OGlrYcr60oKs4QQdpv1xM5fXP+LRaPT71oy/adPvll+rK50fK7Najlec+5UffPJ2qZ/+sGfQvs/MODZuf+E2+Nz2K2ucEfp+FxJlvYfPhUV6czKTMwZlaxp2tSJ+WaTaee+qt0Ha0qKssOcl9rPweD+7Lm27p7+2CEvR+vo7O3s7k9Lic3KSFBVtfx4/Stv7c5Mi//kjQb0CSE8Xt/BitqUxOhgf6Utu4653b6X3tz92pq9wQW8Xr8sS9W152dcOel1pCts/ozigxW1m3Yeu23ehA/+cnM6bPNmFN++YPLvn9s4eXzueyGCP7B28xGTyfTD/30tFBUNDnoPHq07c+7isImEMlLjl95aWn68YeOOo6Fp+K9MWOxLbin1+gJf+dZv3tl46J47ZmZnJtY3tmpXPj7x+vxNLR0FOakx0ZdGXOZlp3g9vrNNFz0en6aJjNQ4IURyUkxUhPPg0drUlFhJiDH5aTd1yGMLMmOiwytPnO3q6dcTcGSkJdxx29SDFbVvrN23fNFkh90mScJiNgUCit8fGDravam5Iz0l3jTkNXYrlkwLvq3vqmsOD3ekJsVe/yVxwcW+9NCSI8fq/+1nr06dVDBraqHJJAkh1m4+rATUN9btf+tyhx2fL9DdM1B7pnnqxEvDDxfOGR98W99ffIas2XRI07RX39n7xvr9Q7dSf7blnjtmTZ04+uy5i7Vnmod9KzEhKi05rqWtOxBQQj0KNU1zu30XWjrzslNCs49PmzTaajXv2Fe151BN8ZhMp9MmhCgenbl63YGWtu4TJxvjYiLi4yPfx3N+yoT8ooLMnfuqJ5XkbthWvmT+xJTEaP1fz89Jfuje+b98+p031u2/1mjfx76yoryyfu3mQ+mpcRazSZKE3x8YOnNCV0+/2+OLiQwfGroN+9fhYkdP3ZmWq87QDwDA3z7mnPqQa27t/MHPXn7kO7/72rd/89Vv/WbD9gqv9yoD8cIctvGFmdMm5pvNpohwp/Xa73vu7XOv31K+bvORix296nWnzlE1LScreUxeqs169aZ4/4Bn9foDKz/7k3s++5Mf/PcrfQMe6gv69fQODAx6gq9PCgQUr9cfFekM9nMJmTW18PFv3NPR3f+jX7w+6PYKIVzhjqKCzLWbDnV09YUaP4GAsmbToQMVtbfNnxDmsI/c1rJbS+02y77DNc0XL83pO+j29vYNBgf6qarm8wX8ASU6Iiw/OyUvOyUiwvnu1orey/0KNU3r63f/x/+8arNZbr+11Gb7C8OpgKI0NLbuPnjC6bDOnVEkhIgIdxSOzli7+XBokiBN03w+/9MvbGpp7Vo8f5Lj8gwm82cUq4r6xtq9za1dxQWZwQZ2XnayzxfYdbBakuQJxVkJsZFCiM7u/vLj9U6n9YWnHm048Jvgf/vX/mTl8hn7y08Njf9CPn//ouSE6Bfe2BkqVZ18/kBv36Dn8k1JUdRBt9dht6Ym3Nx70BfNLSnMT1+/teLQ0dqAohw9cUaWpF/95+dD+39w3U+/8bllTc2dG7eXX4p4IsJumTluz6GTFcfPlJUWCCEkSZo9rSjMYdtffnrPwZOzpxeGeqwU5KYlxUftP3LqdENzqJ+a1+vfse9EbUPzxHE5eVkp7R29G7ZXNJ6/+MDKeWnJN5g22+Pxrd18pLm1Y8n8ia5wu9fr37zj6ILZ47e/8e+hfX75t48V5KYdOVbfMGJE25j89BW3TW1t61q9/oAhV58rzP6pe+ebTPKTz6wLfVhde37/kVOPfmH50c0/Cx3Ff//gM4qqHD3RMHIeq5KirHllY2vrL2zacWk6s0BA6et3h17+qKrqwKDHbDalp8bJknTLrPFvrz/Q3NYZarErirp9b9WegzUTirNTki6FBRPGZmdlJh04XLN7/4lIlzM1JU4IkZwQHRHu3H2g+uy5tsLR6eMLR93U8WamJcybPnbrnsrj1WfdHl+of7GqXnOqxJxRybfOKTle07huyxEhhNNhH1846vyF9ooTDUNvC2fPXZxeOto+ZMzj+yUywvmH//lqfk7Kpx75387ufk3TfP7A2s2H584cu3fNj0IVtPa575SW5O7cf6JuRFr0l/H5A2s2HrpldsmBtT8JbeWdZx+fUJy9fV9VwzUejwkhkuOj42MjDxw5fbLufOgxwIDbs/vQyd37q+9eOj34SfA6zR6VdLDi9O4D1QW5KQ67VQhRNCYjKjLs3W1Hyo83FBdkBkPJG1JVLaAosizdcDzdw/fNb2rt+P3zm2RZXnxLaUpSrP4yiYlyzZlWlJIY+/wbO/zXmPetf8CjqprNapYkUVSQGR0VfuxEQ0fnpR9aPn+gubXLZrPk5aTERLmumkw1NrXv2FdltZoW3OQwTAAACKfwQeVTbV1vbzz08lt7T9Y1XXXaFEmSCvLSli2aEh8XGea0jUpPGDpw5jpMJtnptF3r5TKqqqUlx04vLchITxDiWsuoXT0DF1q7mAodN+szj/7yhz9/rf5MS1+/+8jxurc3HggLsxcXZA5bbOrE/K88vGTfoZNP/Hq13x9IS457/OsrO7r6Jt76aF+/O/hf+fH6z3/zV5PH59575+zw8KuM1Jg9feySBaUDbm/r5VfUP/PSlq98+zc795/o63c3tXRs3F5x4tS5+bOKhRDZGYmf+8StG7eXf+mxp4Lr7+jue/r5Tb95dsM/fOHOotEZoQlBAgFlYNAT2o2rjs5TVdXj9QUXqKw+++NfvvH2hkMPrJy3YHaJECI1Ofarn15aVXNu6Sd/EFymt29w7ebD//KTF1YsmbZg1jjH5Y5gk0vyYqMjfvvsRrNJjr3cx2TC2Oy4GNe6zUcutHZkXJ76p6Gx9fCxuuyM5Lll743YCnPaSopGeX3+I1e+Qy3ke/+wqrmta9B9xVu9FFUddHtDBzg46B12jHsOnvzSP//6hdd3BheoqW96+oUtc8qKskcl3dTJkJIUO2VC3vmWjtN1zTWnm44eb0hNjh475GRITIgaVziqr3+wquZ88BOnwzomL3XnvhNrNx8uHf9eJ5G7l5c989KW2oYLRfkZoZFHGanxD957S31jy0+ffPPAkdPBvX357V1/fHlLUUH6slsna5q2/8iptzccnDwx/9Y5JaFDHhj0BGc0D2agoc//+PLmL/7Tk4vmTvj43XMiXWGr393f2d0/Z3rR0CmcczITkxOjz56/2NTSMfKQx4/N+tjtZSdrz98gBfP6+wfcoe36/IG/cj7+IIvFXDxm1Fc/vXT/kdOhD9/ecMjnD9yxaGpU5HsZcUFuSmyU63R988WO4eO7Y6Ndi2+ZOGFsTm3DpcCipq7pm//6x58++WZwbxub2n/65Ooxo9PnTB9rNpv+598+ExUZPnbu1xsa24ILVNU0fuvf/xThcq5cVpaWfCmMSE6Mzs1K2rqnqrzqTE5WcjByzc5MnDAup/x4w7rNRwrz0kdeZaEiCtbayFL64eMPlI7LfeiR//31n99taesMLtnW3u31+ixXe5yTEBc5bVK+LEvbdleqqhodFX737WWRkWFf/X+/DW3o69/53aFjtQ/cMz847/77zmG3/fF/vnaxvefr3/1dd+/Atj2VDY2tt8wYFzHkn/jxRVnJCdF1Da1tHb3vy0a37a48c67t1lnjh95LS8ZmJ8ZFna5vDr1ZIphEh4rC4/UVF476+F2z6s62fu3bv6upOx/8/Hh14xcee7KkOPsrDy8ZupUZkwt+//zmujPNRfmZwUnES8flFuSlPfvajosdvblZScN+xvj8gf6B9262bo8veD22XOyqbWjJzU654Xv37lg0NTY6YvOOYyWFWUkJN90tKyEuYubUMXUNzbsvvwRA07TQvb2v3/39n76oaeqKJWWRrrCsjMS7l05fvf7g+q3lrW1dff3uTTsqfvvcxuSEqNJxOUN/ZXm9/uDXq0+fe+KpN198c+f9K+ctvmUSvxAAAH+PGNb34RQb7fJ4/G6Pb8iL+a7ZIElLib9r6fTgvDBOhy0/J6WgIKN1d5UQ6nU3Ik0oyrbZLEdPnOkfcF9roZlTChbNKWlqar/hu6jtNovDbuu69gTPwFBPfP9TX/jmU088+ealTOH26d/7h1XjCrOEEJIkmWQ5OMdKpMt527wJp+sv/PnlbckJMZ/5+ILRuanVO3/x8S/+V0LRA6G1/de/PvzwvQtCg+BkSRo2EczHV8w6dPT0W+sPBFf7xYcW9w96ln7i34J/LRyd8f1v3huc7Ts6KvwLDy4umzxm6uJvvvbOpSFaNqtl7zv/OSYvLTQzsUmWN2wtf2fjodAmXv7tN9NT402yHAp8JUlqaul87F+feexfnwl+snDuhPUvfC89Je5y49O6dEHp4Q1P3LLyu0MP55XfP7Zo7sRhbeaFcyfUN7YUjk4PDUwbk5+emRZvNskZqfGhdTY0trZ39i26+4qBIREu5+xpRTHRrnVbjqy6c5YkCbPpiplP7r69bO2Ww2+uOxD6VJakU3UX7vnsj99roBZnf+trdy8fMiXw3LKxXq/vM//4qy/981NCiJgY11ceXvK9f7z30hrk4bUwlMkkD52yempJ3votR44cr2vr7Gnv7L391sn5V44jS0+JG5OfvmNv1be+drcQIibKtWLJ9O/95EW7zVI6ZGzalJLcF17fkRAfNTo31W57rz/LvXfMHJ2T8k//+swtKy/NhxUZGfadb6z68qcWCyE6u/qOnTh7vPrs8eqzz7y4ecjdNe4/H79/2qQCJaBu2FY+tI62vv6D0vG5weFLW3ZV5mQmFY8ZNTSkSE6MmVyS/+dXt9bUXkhLipVlaeiTgFHpCR9bNmPngepBtzdUDLIsmYZ0ADGb5G//8Nlv//DZIef5p+9bMSs4W3mIPOSUu+IWL0mmIbU8rDrCw+z/+MU7X1y969z5i8Fl1mw8eNv8icNmiJ8wNmfsmMyjVWcam9odDqvpym1NLsm7544Z+8prgrtdNDrjCw/c9sV/euqHP39VCGGzW5feMum5Xz0aWr6l8g93PfyjCQu+Eep+8tiXV3zxocVJCVeMsZpckleYn64oyqi0S2d1TJQrPzs5IT4qIS6yIC/lysOXLrR0Dq2a9LT4ik0/Gzkp0jvPfefZV7f/5y9e+9bl4aLRUeE/+OdPPnzfLaFVXZGZJsZOGpdzsKL2zLm27MykUekJm17+/n2f/2loW+lp8WcO/nZopZtM8rWe91yuFGGSZfm671UIrcRkkotGZ/z83z/z9cd/NyotvqOrLy42cvb0omF1NHt60c9/v6ahsS0vK3nYaTZ8zSNOFWnElbh2y+HE+Kg5ZUXDEre5M8b+4ul3zp6/OGPymLgY14ur6+986D9Cf/3sJxf+/N8/u3RBaVJ89Hf+87lJt/5D8PP4uMh//+dPDkumxKUZyncmhkeNzk0N3bfHjRm1+0B1fnZKXGzksDP82Ve3PfvqttAnH1tW9rFlZfd+7qdCiIK8tF/96PPXL8mgZbeWtrR1zZ0xNiEuKlTjQxeQr7h7i9A/Q0KIpISYJbdM+u1zG7fsqiwrHSMJ4fMFHnn89488/vvgAqmpcdW7fhmKpx/78l3xcVE//sVrj37v6eAn33101ecfXBTqNiVJUsvFru/++Pnv/vj54CezphZueOlfQnOHAQDwd0d6Xx6i/n3RNK2mtmnZ/T8429ShacPyFylnVNJvn/hSaLbU51/f8eNfvllV0zgy3JlSkvejx++fNa1ICNHTO/DS6l2PfPfpq3XYlsaNyVj/wvf6B9wf//LPKiobAiPm+7TbLN9+ZOVnPnHrq2v2/uRXbzaevzhyc4X56f/1/YeHTS2saVpHZ9+EBY+2XOwOfSXS5fyff/tMY3P7r//8blNzp7huFSfFR3/qvvlffXhpXGxE8FdUb9/g6vUHHv3e093XfumYECIjNe6J73/qjXf2v73xUN+IadGTE6If/8bK+1fOtdusR47V/fhXb765bt91ukfZbbZbZ49zhTuff2PHyGOXZenZX3xjyYLS0BQwgKZpivre0FJZkuTglGnBsTaaJkuXRmpomqaqmqZpobEbw74rhDDJUlDwfxVV1VRtaKMruBJV00yXV6KqqnL5lJZGtPA1TRv6osxgEy7Yogh+ElCUYZemSZYlSSiqKolLxxIcNDR0KVkSsiwPe4+YpmmKcsXVFVzVsMWCa5OGFJQITrJ7qaxCpaepmhoqvWFbCX5d04SiqsO2oiiqpmmSLAXLMliG2pXtalka3rhVVS00MkoSQrocr4RqzXy1binBnZGH1JqqaaqqBndnaO0PO2GEeO9VVsE6Gta6Dg3UGtbkHnnaSJeappf3VtNG3uKCJ0awWodVt3nI+aAoqiY004iaDe7M5ZNBC94Mh56TwdFPwXPvUokJzWwyBf9lD4yYIm3YeX65nFUhrjgrrtz6kJVrwy+K4Ik38tQdup7g0QXncR65TPAEEJdb8kNPZulyQDZsbUOLUr58vg0/qTRViCvOt9CGhn4Yuq6vH7gMKxNNXOMcuLKORhbayFNo2IYCAWXYFTpiBzRVU4P5+zVvjIoaKjdN0zRNU1RNvrwDIw/t+qfZsPNfEu/ViKZpmhCqog4dFhe8D1xnK7Isj7w5yEN2+FpX2RVr0zRVUcVVL94rU6HgGT7s0gzdo65f3cOqI7jbQ287ly9AKXjqDi29kTfSS1UjS7IkaZe/e52zbtjJNuxUH3rnvGocBgDA352PaM8pTYghjcorfh4o6hV5naYFkxLpqisJLRlsqmnaVZeUAoqiBX9LaUIT0lWX0TShaZqmBid7veav0ms00bWhXykcnT69dPTdSdPH5Kb+4g9rD5TXud3eq/Wcksbkp37u/oX3LJsZSqaEEK5wx23zJnR0rfzxL9+42NE74ouSJIkZU0Z/55FVpRNy31p/UJOuckSaEKqqaZqQJKlkbPZjX14R7rC9vm7/5bcaXfGDKiLcvnLZ9G98/s5f/nG9EPLIHluXi5qhf7jiRLzWC7PlK5sykiQFJwPW891QuDNs0HNwJaZhW5Gvt3sW8/U2ca0dGPr59TdxxeGYb/zu8KuuzWSSTSOyYFmYrr8VSRLy8O+JYSHCyDK8xl5JI1d11Vq7/iHLkiRfLjpZ3wlz1Tq6Tplf57SRJMkkSdfu5nWDl7tfq4PY0J0ZWRrDCmFoiQXv5xYdZ4UkSabrXEfy9apj2A5c6xiHHt3IZYadADc8mUeesVc/qYRJz5k28rr+Cy6i69xnbvbOc8ML+VqX53XOCkmSrn8buf5pdv0rSBJCvnKfdZ3M17453LCI3rve9V28wTPcdPVdusGGhlXHyN0eerDDqntkTV1xCx1Rbjd1sl3nzgkAAOHU35kIl3P5wslt7T1CaEOfMimKlpwQnRD73suYMtPib51VXJibOvQ3RzC+yhmVHOqAbbGY8rJS7lk2Pficbei2AgE1KzPRZrOommPh7PH5mcmqplz5cEyzWi2FeWk2qyU3K2nZLRPbO3uHdS7QNC01Ofaqrwe2Ws0rFk/t6u4LdmFQFPXWuSUxMS6bzbLklknjC7O276tat/lwZfXZjs4+r98vS5IzzJ6VljB/VvHtC0rH5Gc4Hbah+yNJUmxMxEP3zBuTn/byW7v3Ha7p7hlQFUU2mSJczrEF6csXTpkzozgpLlKSpGkT8zVN+Hy+YUcUHRWem5UcfLRrMsnjC0d9/7GPz581bvX6A5Unz/b2DqiaZrVa4mIjSsfl3H7r5LLJo+1Wy/jCzBWLJ1stV/m9lZEad50BPgAAAAAA4O/UR3RYn6pqff3uUI/u9/4khEmWw5x2y+V8xOvzuz0+RVGHLSaEMJtNTrstuKSqaj6/f3DQq43oRKQJYTbJrnCHpon+QY8SULQRG5Uk4bDbbFazzx/weHyKqo1cickkhzlsQ19BLS732O/pG1Qvd7jSLk3eZA0+cVMU1evzD7q9F9u7m1u7+gfdZpMpJiYiOSE6OjLcYbeazaardgIPvtlnYMDT0zvYcrHL6/VbreaEuKioyDCnw2a3WYLfGhj0BmfYHXZEsiw57Fab1TK0v73X6+8b8HR197d39gQCqjPMFh8TEekKczhsNqtZ04Tb4/V4/Vd9bhsWZrdazPRXBwAAAADgQ+ajGE59BAXnXAgEVFW7NGGEyaRrvFAw/AoEp5KRJPPlCUv+uj3RLk1BIksmncOWAAAAAADAhxThFAAAAAAAAAxDpxUAAAAAAAAYhnAKAAAAAAAAhiGcAgAAAAAAgGEIpwAAAAAAAGAYwikAAAAAAAAYxkwRDA56e/oGvT6/ySRHusLCnDaTSXa7vX0DHn8gIAlJkiWH3RrmsFksZk3T3B5fb79bliRXuMNhtwoh/P5AT++g3x9wuRwOu627d8Dj9UlCEkLIJjnS5bTbLJIkhbbY3+/uG/SYZDnS5bRazUP/JIRwe3z9/W5NiPAwu9NhE0J4ff6e3sFAQHE6bFGRYUIIRVF7+wcHB712uy0mKiy0hq7uPo/HpwkhhCTLUniYw+GwmmTZ7w/09g76FSU8zK6q2qDbq6qqEO9tV5Ilp90WFz7aAAAgAElEQVQW4XJKklAUddDt7esftFosUZFhZrNJCKFpms8X6OzuF0LEx0aaTNKw3R50e3t6B30+v8ViinA5nQ6bLMuBQKBvwOPx+B0OqyvcYZJlTdM8Xn9fv9tus0S4nEIIVVUHBi9tLi42Iritvn53X7/bYjHHRrtMJiJUAAAAAAA+tD7S4ZQ/oBw5Vrdl17FTdc2DHp/JJI9KjS+bMrps8pj6My1vrN93rqld1YRJluJiXOOLsmZNLUxPiausPvvaO3stFvPK26eXjM0WQrS29zzz0pbGC+133jalrLTgDy9sqjhxRpYkRVFtNkt2RuK8meMmj8+xWi1CCJ/P/+a7B3bsq7KazQ+tmjeuKMtquaIWTtQ0vr52XyCgLF80ecaUwt6+gV0HTr694WB4mH3l7WVTJuZrmtbV0/fUH9fX1F3IHpX01U8vjYuJCH73+dd3HjpWqwRURVVtVkt6StyMqWOmTsjrH/A889KWcy0dyxZOHuj3bNt7vLt3wCTLsixrmqoomtVmmTV1zP13zzWbTR1dfW+s3bfrwInU5NiH7plfkJcmhFBVtaau6ee/XyNJ4j++9UBsdHgonPL7lfLjddv3VlWfbhoY9Nqt5uxRiXOmj51QnCU0sW7zka27KgvyUu9cMi0nM6m/37Nz/4m1mw+NHZP54D3zHXZrd8/AC6t3HiyvnV46+vP3LxJCqKr2hxc3H6qojYuN+PKnlmRlJJhMJq5VAAAAAAA+lD7S4dSmHUd/8+cNRyrrzbIcEekcHPTt3HfiVMOFzLSE883tG7YdralrSk+JDQYoW3cfb27tvm/FzKbmjnVbKhwO24zS0cFwqqd3YPOuYydrmwtyUicW52zZVbl59/GkuIj0tLjunoEN2ysOlJ/+9iMrJ4zNtlrNzW3dr7y9Z8uuYyZZzkiLT0+LT4yLGrpX5y60v7utwu9XxhVmTp6Qf/xk4++e27S//NSCWeNio11CCJ8/UH36/NMvbj7f0pWaFDO3bOy8GcXB7+46UL1m0+EIlyM9Ocbj9W/ZXbnn8MlHP39HUnzk9n3Vx6ob8rNSZJNcU3ehubWzq3ugu3cg3GmLi4mIjAzLG5WkaZqiKI3n2559bfv+8trUpOiczKRgOKVp4kJr58tv7ZGE9vgj98RGhwe3qKrq1t2Vf3hx8/7y07IkwpyOgQH3jv3VB8trH7hn3qyphc1tXeu2lFedOpeTlZyTmdTc1rVm46Hn3tgxdWLe7KlFo3NTW9q6X3pzd9Wp84X56cEVNjV3/OnlbcdPNoaHO0qKspITosPCCKcAAAAAAPhw+uiGU41NF3/59NotuyqnTsq/Y9GU9JTYvgFPxfEzMTGuMKdN04SqCleY467F00qKs97dWrFm05Etu49PLsnRNE3TNCEkbcjaFEUTQlI1TQihqposm6dNGv3QvfNb27p/9ts1W3afmDLxaEFuqtVqPnS0tqa2KS7G1dXVv+fgyQWzx8XHRMjyeyPXVE3TNKEJSdPE+Qsdb717cH95bUFu2sfvmp2VmSiE6B/wbN9T1dbRlzsqqbGpff3WI3PLxgohJElSVUXTpAlFWZ+4e7YSUP7w0tZDRxu27KpcOGe8kISqaJqmTZuYnzsq6UJr59pNhzdur8jPSblvxey05NiMtHiTSe7pG6yoaqg705yWFOP2eDftOLpq+cyICKcQQtOEoiiSEIGA0tDYEuZ0xMVEnDnX+vQLmzbuODphbPbSBRPTU+I6OvvWbi0/UF4rm+TkxOjcUcmpKXEXWrtrG5rdHt+Fls5j1WcG3f7Gpo7y4/WjMhLqG1trz7SEh9mnTMgTQiiqun1vVe2Z1qyMhAutXRu3H711TonDYR1aRAAAAAAA4EPjoxtObd9zfO/h0xERzi8+uGjR3ImucHtAUefPLDabTbHRrqMnzghJOB22kuLsO26bMjDg3XPo9MCAt6/ffbWVXTEBkyRJJtmUm5V827yJPl9g885jpxsuNjS2+QOK1+ffuruyu6f/zsVTK6sbT54+V33q/Oic1DCn/b2vCyGEUBSlubXz3a3lazYdjo0KX7W8bMbkMbIsBz/ftvt4VETYquVlv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class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y56 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">93<span class="ls0"> </span></div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 ya10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 ya11 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 ya12 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 ya13 w19b h140"><div class="t m0 xc3 hd ya14 ff3 fs4 fc1 sc0 ls0 ws0">Wybrane element<span class="_ _0"></span>y rachunku <span class="_ _0"></span>zysków lub strat dla <span class="_ _0"></span>segmentów w </div><div class="t m0 x37 hd ya15 ff3 fs4 fc1 sc0 ls0 ws0">tys. PLN w okre<span class="_ _0"></span>sie porównawc<span class="_ _0"></span>zym<span class="ff2"> </span></div></div><div class="c x16f ya16 w146 h76"><div class="t m0 x56 hd ya17 ff3 fs4 fc1 sc0 ls0 ws0">Działalność </div><div class="t m0 xab hd y2f7 ff2 fs4 fc1 sc0 ls0 ws0">budowlano<span class="_ _0"></span> </div><div class="t m0 x56 hd y2fc ff3 fs4 fc1 sc0 ls0 ws0">montażowa<span class="ff2"> </span></div></div><div class="c xac ya16 w146 h76"><div class="t m0 x56 hd y2f8 ff3 fs4 fc1 sc0 ls0 ws0">Działalność </div><div class="t m0 xdf hd y84c ff2 fs4 fc1 sc0 ls0 ws0">deweloper<span class="_ _0"></span>ska </div></div><div class="c xd2 ya16 w19c h76"><div class="t m0 x56 hd y2fa ff3 fs4 fc1 sc0 ls0 ws0">Działalność </div><div class="t m0 x56 hd ya17 ff3 fs4 fc1 sc0 ls0 ws0">związane z </div><div class="t m0 x57 hd y2f7 ff3 fs4 fc1 sc0 ls0 ws0">najmę </div><div class="t m0 x58 hd y2fc ff3 fs4 fc1 sc0 ls0 ws0">nieruchomości<span class="_ _0"></span> </div><div class="t m0 x89 hd y1a5 ff2 fs4 fc1 sc0 ls0 ws0">inwestycyjnej </div></div><div class="c x170 ya16 w138 h76"><div class="t m0 x86 hd y2f7 ff3 fs4 fc1 sc0 ls0 ws0">Pozostałe<span class="ff2"> </span></div></div><div class="c x171 ya16 w138 h76"><div class="t m0 x12 hd y2f7 ff2 fs4 fc1 sc0 ls0 ws0">Razem </div></div><div class="c x172 ya16 w19c h76"><div class="t m0 x56 hd y2f7 ff3 fs4 fc1 sc0 ls0 ws0">Wyłączenia<span class="ff2"> </span></div></div><div class="c x173 ya16 w138 h76"><div class="t m0 x86 hd ya17 ff2 fs4 fc1 sc0 ls0 ws0">Razem po </div><div class="t m0 x67 hd y2f7 ff3 fs4 fc1 sc0 ls0 ws0">włączeniach </div><div class="t m0 x67 hd y2fc ff2 fs4 fc1 sc0 ls0 ws0">wzajemnych </div></div><div class="c x16f ya18 w146 h141"><div class="t m0 x8d hd y228 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c xac ya18 w146 h141"><div class="t m0 x8d hd y228 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c xd2 ya18 w19c h141"><div class="t m0 x8d hd y228 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x170 ya18 w138 h141"><div class="t m0 x8d hd y228 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x171 ya18 w138 h141"><div class="t m0 x8d hd y228 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x172 ya18 w19c h141"><div class="t m0 x8d hd y228 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x173 ya18 w138 h141"><div class="t m0 x8d hd y228 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x16f ya13 w146 hf7"><div class="t m0 x58 hd y7fe ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2023 </div><div class="t m0 x58 hd y177 ff2 fs4 fc1 sc0 ls0 ws0">do 31.12.2023<span class="_ _0"></span> </div></div><div class="c xac ya13 w146 hf7"><div class="t m0 x58 hd y7fe ff2 fs4 fc1 sc0 ls5 ws0">od <span class="ls0">01.01.2023 </span></div><div class="t m0 x58 hd y177 ff2 fs4 fc1 sc0 ls0 ws0">do 31.12.2023<span class="_ _0"></span> </div></div><div class="c xd2 ya13 w19c hf7"><div class="t m0 x58 hd y7fe ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2023 </div><div class="t m0 x58 hd y177 ff2 fs4 fc1 sc0 ls0 ws0">do 31.12.2023<span class="_ _0"></span> </div></div><div class="c x170 ya13 w138 hf7"><div class="t m0 x58 hd y7fe ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2023 </div><div class="t m0 x58 hd y177 ff2 fs4 fc1 sc0 ls0 ws0">do 31.12.2023<span class="_ _0"></span> </div></div><div class="c x171 ya13 w138 hf7"><div class="t m0 x58 hd y7fe ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2023 </div><div class="t m0 x58 hd y177 ff2 fs4 fc1 sc0 ls0 ws0">do 31.12.2023<span class="_ _0"></span> </div></div><div class="c x172 ya13 w19c hf7"><div class="t m0 x58 hd y7fe ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2023 </div><div class="t m0 x58 hd y177 ff2 fs4 fc1 sc0 ls0 ws0">do 31.12.2023<span class="_ _0"></span> </div></div><div class="c x173 ya13 w138 hf7"><div class="t m0 x58 hd y7fe ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2023 </div><div class="t m0 x58 hd y177 ff2 fs4 fc1 sc0 ls0 ws0">do 31.12.2023<span class="_ _0"></span> </div></div><div class="c x9 ya19 w19b hc4"><div class="t m0 x14 h31 y172 ff6 fs4 fc0 sc0 ls0 ws0">Działalność konty<span class="_ _0"></span>nuowana<span class="ff4"> </span></div></div><div class="c x16f ya19 w146 hc4"><div class="t m0 x41 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xac ya19 w146 hc4"><div class="t m0 x41 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 ya19 w19c hc4"><div class="t m0 x41 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x170 ya19 w138 hc4"><div class="t m0 x41 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x171 ya19 w138 hc4"><div class="t m0 x41 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x172 ya19 w19c hc4"><div class="t m0 x41 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x173 ya19 w138 hc4"><div class="t m0 x41 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 ya1a w19d h10a"><div class="t m0 x4b hd y172 ff3 fs4 fc0 sc0 ls0 ws0">Przychody ze <span class="_ _0"></span>sprzedaży<span class="ff2"> </span></div></div><div class="c x16f ya1a w18f h10a"><div class="t m0 x52 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">3 127 120 </div></div><div class="c xac ya1a w18f h10a"><div class="t m0 x25 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">202 984 </div></div><div class="c xd2 ya1a w19e h10a"><div class="t m0 x129 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">61 522 </div></div><div class="c x170 ya1a w18f h10a"><div class="t m0 x129 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">62 444 </div></div><div class="c x171 ya1a w18f h10a"><div class="t m0 x52 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">3 454 070 </div></div><div class="c x172 ya1a w19e h10a"><div class="t m0 x9f h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">-131 630 </div></div><div class="c x173 ya1a w18f h10a"><div class="t m0 x52 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">3 322 440 </div></div><div class="c x9 ya1b w19b h10a"><div class="t m0 x14 hd y172 ff3 fs4 fc0 sc0 ls0 ws0">Koszt własny sprzed<span class="_ _0"></span>aży<span class="ff2"> </span></div></div><div class="c x16f ya1b w146 h10a"><div class="t m0 x65 hd y172 ff2 fs4 fc0 sc0 ls0 ws0">-2 883 297 </div></div><div class="c xac ya1b w146 h10a"><div class="t m0 x9f hd y172 ff2 fs4 fc0 sc0 ls0 ws0">-153 306 </div></div><div class="c xd2 ya1b w19c h10a"><div class="t m0 xf hd y172 ff2 fs4 fc0 sc0 ls0 ws0">-23 879 </div></div><div class="c x170 ya1b w138 h10a"><div class="t m0 xf hd y172 ff2 fs4 fc0 sc0 ls0 ws0">-58 523 </div></div><div class="c x171 ya1b w138 h10a"><div class="t m0 x65 hd y172 ff2 fs4 fc0 sc0 ls0 ws0">-3 119 005 </div></div><div class="c x172 ya1b w19c h10a"><div class="t m0 x25 hd y172 ff2 fs4 fc0 sc0 ls0 ws0">132 221 </div></div><div class="c x173 ya1b w138 h10a"><div class="t m0 x65 hd y172 ff2 fs4 fc0 sc0 ls0 ws0">-2 986 784 </div></div><div class="c x27 ya1c w19d hc4"><div class="t m0 x4b hd y172 ff3 fs4 fc0 sc0 ls0 ws0">Zysk brutto na <span class="_ _0"></span>sprzedaży<span class="ff2"> </span></div></div><div class="c x16f ya1c w18f hc4"><div class="t m0 x25 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">243 823 </div></div><div class="c xac ya1c w18f hc4"><div class="t m0 x129 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">49 678 </div></div><div class="c xd2 ya1c w19e hc4"><div class="t m0 x129 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">37 643 </div></div><div class="c x170 ya1c w18f hc4"><div class="t m0 x3e h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">3 921 </div></div><div class="c x171 ya1c w18f hc4"><div class="t m0 x25 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">335 065 </div></div><div class="c x172 ya1c w19e hc4"><div class="t m0 x5d h31 y172 ff4 fs4 fc0 sc0 ls5 ws0">591<span class="ls0"> </span></div></div><div class="c x173 ya1c w18f hc4"><div class="t m0 x25 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">335 656 </div></div><div class="c x9 ya1d w19b hc4"><div class="t m0 x14 hd y172 ff2 fs4 fc0 sc0 ls0 ws0">EBIT </div></div><div class="c x16f ya1d w146 hc4"><div class="t m0 x25 hd y172 ff2 fs4 fc0 sc0 ls0 ws0">160 214 </div></div><div class="c xac ya1d w146 hc4"><div class="t m0 x129 hd y172 ff2 fs4 fc0 sc0 ls0 ws0">36 903 </div></div><div class="c xd2 ya1d w19c hc4"><div class="t m0 x129 hd y172 ff2 fs4 fc0 sc0 ls0 ws0">27 108 </div></div><div class="c x170 ya1d w138 hc4"><div class="t m0 x3e hd y172 ff2 fs4 fc0 sc0 ls0 ws0">3 921 </div></div><div class="c x171 ya1d w138 hc4"><div class="t m0 x25 hd y172 ff2 fs4 fc0 sc0 ls0 ws0">228 146 </div></div><div class="c x172 ya1d w19c hc4"><div class="t m0 x15 hd y172 ff2 fs4 fc0 sc0 ls0 ws0">-4 263 </div></div><div class="c x173 ya1d w138 hc4"><div class="t m0 x25 hd y172 ff2 fs4 fc0 sc0 ls5 ws0">223 883<span class="ls0"> </span></div></div><div class="c x27 ya1e w19d h10a"><div class="t m0 x4b hd y189 ff3 fs4 fc0 sc0 ls0 ws0">Zysk (strata) <span class="_ _0"></span>z działalności przed<span class="_ _0"></span> opoda<span class="_ _0"></span>tkowaniem<span class="ff2"> </span></div></div><div class="c x16f ya1e w18f h10a"><div class="t m0 x25 h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">146 499 </div></div><div class="c xac ya1e w18f h10a"><div class="t m0 x129 h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">21 868 </div></div><div class="c xd2 ya1e w19e h10a"><div class="t m0 x129 h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">12 645 </div></div><div class="c x170 ya1e w18f h10a"><div class="t m0 x3e h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">3 921 </div></div><div class="c x171 ya1e w18f h10a"><div class="t m0 x25 h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">184 933 </div></div><div class="c x172 ya1e w19e h10a"><div class="t m0 xf h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">-14 720 </div></div><div class="c x173 ya1e w18f h10a"><div class="t m0 x25 h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">170 213 </div></div><div class="c x9 y8ff w19b h142"><div class="t m0 x14 hd y8b2 ff3 fs4 fc0 sc0 ls0 ws0">Podatek dochodow<span class="_ _b"></span>y<span class="_ _1"></span> przypadają<span class="_ _0"></span>cy na działalność </div><div class="t m0 x14 hd y8bc ff3 fs4 fc0 sc0 ls0 ws0">kontynuowaną<span class="ff2"> </span></div></div><div class="c x16f y8ff w146 h142"><div class="t m0 xf hd y8ad ff2 fs4 fc0 sc0 ls0 ws0">-26 601 </div></div><div class="c xac y8ff w146 h142"><div class="t m0 x15 hd y8ad ff2 fs4 fc0 sc0 ls0 ws0">-5 620 </div></div><div class="c xd2 y8ff w19c h142"><div class="t m0 x15 hd y8ad ff2 fs4 fc0 sc0 ls0 ws0">-2 572 </div></div><div class="c x170 y8ff w138 h142"><div class="t m0 x5e hd y8ad ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">745</span> </div></div><div class="c x171 y8ff w138 h142"><div class="t m0 xf hd y8ad ff2 fs4 fc0 sc0 ls0 ws0">-35 538 </div></div><div class="c x172 y8ff w19c h142"><div class="t m0 x5d hd y8ad ff2 fs4 fc0 sc0 ls5 ws0">739<span class="ls0"> </span></div></div><div class="c x173 y8ff w138 h142"><div class="t m0 xf hd y8ad ff2 fs4 fc0 sc0 ls0 ws0">-34 799 </div></div><div class="c x27 y53f w19d hc4"><div class="t m0 x4b hd y172 ff3 fs4 fc0 sc0 ls0 ws0">Zysk (strata) <span class="_ _0"></span>z działalności <span class="ff2">kontyn<span class="_ _0"></span>uowanej </span></div></div><div class="c x16f y53f w18f hc4"><div class="t m0 x25 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">119 898 </div></div><div class="c xac y53f w18f hc4"><div class="t m0 x129 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">16 248 </div></div><div class="c xd2 y53f w19e hc4"><div class="t m0 x129 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">10 073 </div></div><div class="c x170 y53f w18f hc4"><div class="t m0 x3e h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">3 176 </div></div><div class="c x171 y53f w18f hc4"><div class="t m0 x25 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">149 395 </div></div><div class="c x172 y53f w19e hc4"><div class="t m0 xf h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">-13 981 </div></div><div class="c x173 y53f w18f hc4"><div class="t m0 x25 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">135 414 </div></div><div class="c x9 ya1f w19b hc4"><div class="t m0 x14 h31 y172 ff6 fs4 fc0 sc0 ls0 ws0">Działalność za<span class="_ _0"></span>niechana<span class="ff4"> </span></div></div><div class="c x16f ya1f w146 hc4"><div class="t m0 x41 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xac ya1f w146 hc4"><div class="t m0 x41 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 ya1f w19c hc4"><div class="t m0 x41 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x170 ya1f w138 hc4"><div class="t m0 x41 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x171 ya1f w138 hc4"><div class="t m0 x41 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x172 ya1f w19c hc4"><div class="t m0 x41 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x173 ya1f w138 hc4"><div class="t m0 x41 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 ya20 w19d h10a"><div class="t m0 x4b hd y172 ff3 fs4 fc0 sc0 ls0 ws0">Zysk (strata) <span class="_ _0"></span>z działalności zan<span class="_ _0"></span>iechanej<span class="ff2"> </span></div></div><div class="c x16f ya20 w18f h10a"><div class="t m0 x41 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xac ya20 w18f h10a"><div class="t m0 x41 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 ya20 w19e h10a"><div class="t m0 x41 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x170 ya20 w18f h10a"><div class="t m0 x41 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x171 ya20 w18f h10a"><div class="t m0 x41 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x172 ya20 w19e h10a"><div class="t m0 x41 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x173 ya20 w18f h10a"><div class="t m0 x41 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 ya21 w19b h10a"><div class="t m0 x14 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">ZYSK (STRA<span class="_ _0"></span>TA) NETTO </div></div><div class="c x16f ya21 w146 h10a"><div class="t m0 x25 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">119 898 </div></div><div class="c xac ya21 w146 h10a"><div class="t m0 x129 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">16 248 </div></div><div class="c xd2 ya21 w19c h10a"><div class="t m0 x129 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">10 073 </div></div><div class="c x170 ya21 w138 h10a"><div class="t m0 x3e h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">3 176 </div></div><div class="c x171 ya21 w138 h10a"><div class="t m0 x25 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">149 395 </div></div><div class="c x172 ya21 w19c h10a"><div class="t m0 xf h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">-13 981 </div></div><div class="c x173 ya21 w138 h10a"><div class="t m0 x25 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">135 414 </div></div><div class="c x27 ya22 w19d h112"><div class="t m0 x4b h31 y8ad ff6 fs4 fc0 sc0 ls0 ws0">Przyporządkowany<span class="_ _b"></span> <span class="_ _1"></span>do właścic<span class="_ _0"></span>ieli jednostk<span class="_ _0"></span>i dominującej<span class="ff4"> </span></div></div><div class="c x16f ya22 w18f h112"><div class="t m0 x25 h31 y8ad ff4 fs4 fc0 sc0 ls0 ws0">119 898 </div></div><div class="c xac ya22 w18f h112"><div class="t m0 x129 h31 y8ad ff4 fs4 fc0 sc0 ls0 ws0">16 248 </div></div><div class="c xd2 ya22 w19e h112"><div class="t m0 x129 h31 y8ad ff4 fs4 fc0 sc0 ls0 ws0">10 073 </div></div><div class="c x170 ya22 w18f h112"><div class="t m0 x3e h31 y8ad ff4 fs4 fc0 sc0 ls0 ws0">3 176 </div></div><div class="c x171 ya22 w18f h112"><div class="t m0 x25 h31 y8ad ff4 fs4 fc0 sc0 ls0 ws0">149 395 </div></div><div class="c x172 ya22 w19e h112"><div class="t m0 xf h31 y8ad ff4 fs4 fc0 sc0 ls0 ws0">-13 981 </div></div><div class="c x173 ya22 w18f h112"><div class="t m0 x25 h31 y8ad ff4 fs4 fc0 sc0 ls0 ws0">135 414 </div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h6 ya23 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 ya24 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y523 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 ya25 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y37c ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _14"> </span> </div></div></div><div class="pi" ></div></div><div id="pf5e" class="pf w6 h9" ><div class="pc pc5e w6 h9"><img class="bi x0 y0 w7 hd9" alt="" 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class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y56 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">94<span class="ls0"> </span></div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 ya10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 ya11 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 ya12 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 ya26 w192 h143"><div class="t m0 x8f hd ya27 ff3 fs4 fc1 sc0 ls0 ws0">Wybrane pozy<span class="_ _0"></span>cje dotyczące spra<span class="_ _b"></span>wozdania z sytuacji finansowe<span class="_ _0"></span>j </div><div class="t m0 x5f hd ya28 ff3 fs4 fc1 sc0 ls0 ws0">dla segmentów w <span class="_ _0"></span>tys. PLN w o<span class="_ _0"></span>kresie porówn<span class="_ _0"></span>awczym<span class="ff2"> </span></div></div><div class="c x16a y3a9 w198 h144"><div class="t m0 x56 hd ya29 ff3 fs4 fc1 sc0 ls0 ws0">Działalność </div><div class="t m0 x66 hd ya2a ff2 fs4 fc1 sc0 ls0 ws0">budowlano<span class="_ _0"></span> </div><div class="t m0 x56 hd ya2b ff3 fs4 fc1 sc0 ls0 ws0">montażowa<span class="ff2"> </span></div></div><div class="c x16b y3a9 w198 h144"><div class="t m0 x56 hd ya2c ff3 fs4 fc1 sc0 ls0 ws0">Działalność </div><div class="t m0 x94 hd ya2d ff2 fs4 fc1 sc0 ls0 ws0">deweloper<span class="_ _0"></span>ska </div></div><div class="c x145 y3a9 w19f h144"><div class="t m0 x56 hd ya2e ff3 fs4 fc1 sc0 ls0 ws0">Działalność </div><div class="t m0 xab hd ya29 ff3 fs4 fc1 sc0 ls0 ws0">związane z </div><div class="t m0 x65 hd ya2a ff3 fs4 fc1 sc0 ls0 ws0">najmę </div><div class="t m0 x58 hd ya2b ff3 fs4 fc1 sc0 ls0 ws0">nieruchomości<span class="_ _0"></span> </div><div class="t m0 x7b hd ya2f ff2 fs4 fc1 sc0 ls0 ws0">inwestycyjnej </div></div><div class="c x16c y3a9 w198 h144"><div class="t m0 x8d hd ya2a ff3 fs4 fc1 sc0 ls0 ws0">Pozostałe<span class="ff2"> </span></div></div><div class="c x16d y3a9 w198 h144"><div class="t m0 xec hd ya2a ff2 fs4 fc1 sc0 ls0 ws0">Razem </div></div><div class="c x88 y3a9 w19f h144"><div class="t m0 x56 hd ya2a ff3 fs4 fc1 sc0 ls0 ws0">Wyłączenia<span class="ff2"> </span></div></div><div class="c x16e y3a9 w198 h144"><div class="t m0 x86 hd ya29 ff2 fs4 fc1 sc0 ls0 ws0">Razem po </div><div class="t m0 x62 hd ya2a ff3 fs4 fc1 sc0 ls0 ws0">włączeniach </div><div class="t m0 x62 hd ya2b ff2 fs4 fc1 sc0 ls0 ws0">wzajemnych </div></div><div class="c x16a ya30 w198 hf"><div class="t m0 x59 hd y63 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x16b ya30 w198 hf"><div class="t m0 x59 hd y63 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x145 ya30 w19f hf"><div class="t m0 x59 hd y63 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x16c ya30 w198 hf"><div class="t m0 x59 hd y63 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x16d ya30 w198 hf"><div class="t m0 x59 hd y63 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x88 ya30 w19f hf"><div class="t m0 x59 hd y63 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x16e ya30 w198 hf"><div class="t m0 x59 hd y63 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x16a ya26 w198 hf"><div class="t m0 xab hd y63 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x16b ya26 w198 hf"><div class="t m0 xab hd y63 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x145 ya26 w19f hf"><div class="t m0 xab hd y63 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x16c ya26 w198 hf"><div class="t m0 xab hd y63 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x16d ya26 w198 hf"><div class="t m0 xab hd y63 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x88 ya26 w19f hf"><div class="t m0 xab hd y63 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x16e ya26 w198 hf"><div class="t m0 xab hd y63 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 y88 w192 h57"><div class="t m0 x14 hd y213 ff3 fs4 fc0 sc0 ls0 ws0">Aktywa trwałe<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x16a y88 w198 h57"><div class="t m0 x3d hd y213 ff2 fs4 fc0 sc0 ls0 ws0">812 898 </div></div><div class="c x16b y88 w198 h57"><div class="t m0 x3d hd y213 ff2 fs4 fc0 sc0 ls0 ws0">104 627 </div></div><div class="c x145 y88 w19f h57"><div class="t m0 x3d hd y213 ff2 fs4 fc0 sc0 ls0 ws0">586 442 </div></div><div class="c x16c y88 w198 h57"><div class="t m0 xc5 hd y213 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x16d y88 w198 h57"><div class="t m0 x64 hd y213 ff2 fs4 fc0 sc0 ls0 ws0">1 503 967 </div></div><div class="c x88 y88 w19f h57"><div class="t m0 x13 hd y213 ff2 fs4 fc0 sc0 ls0 ws0">-656 989 </div></div><div class="c x16e y88 w198 h57"><div class="t m0 x3d hd y213 ff2 fs4 fc0 sc0 ls0 ws0">846 978 </div></div><div class="c x27 ya31 w1a0 h77"><div class="t m0 x4b hd y1c6 ff2 fs4 fc0 sc0 ls0 ws0">Aktywa obrotow<span class="_ _0"></span>e </div></div><div class="c x16a ya31 w142 h77"><div class="t m0 x64 hd y1c6 ff2 fs4 fc0 sc0 ls0 ws0">1 080 065 </div></div><div class="c x16b ya31 w142 h77"><div class="t m0 x3d hd y1c6 ff2 fs4 fc0 sc0 ls0 ws0">449 600 </div></div><div class="c x145 ya31 w1a1 h77"><div class="t m0 x2f hd y1c6 ff2 fs4 fc0 sc0 ls0 ws0">27 851 </div></div><div class="c x16c ya31 w142 h77"><div class="t m0 xc5 hd y1c6 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x16d ya31 w142 h77"><div class="t m0 x64 hd y1c6 ff2 fs4 fc0 sc0 ls0 ws0">1 557 516 </div></div><div class="c x88 ya31 w1a1 h77"><div class="t m0 x13 hd y1c6 ff2 fs4 fc0 sc0 ls0 ws0">-120 692 </div></div><div class="c x16e ya31 w142 h77"><div class="t m0 x64 hd y1c6 ff2 fs4 fc0 sc0 ls0 ws0">1 436 824 </div></div><div class="c x9 ya32 w192 h57"><div class="t m0 x14 h31 y213 ff4 fs4 fc0 sc0 ls0 ws0">Aktywa razem </div></div><div class="c x16a ya32 w198 h57"><div class="t m0 x64 h31 y213 ff4 fs4 fc0 sc0 ls0 ws0">1 892 963 </div></div><div class="c x16b ya32 w198 h57"><div class="t m0 x3d h31 y213 ff4 fs4 fc0 sc0 ls0 ws0">554 227 </div></div><div class="c x145 ya32 w19f h57"><div class="t m0 x3d h31 y213 ff4 fs4 fc0 sc0 ls0 ws0">614 293 </div></div><div class="c x16c ya32 w198 h57"><div class="t m0 xc5 h31 y213 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x16d ya32 w198 h57"><div class="t m0 x64 h31 y213 ff4 fs4 fc0 sc0 ls5 ws0">3 <span class="ls0">061 483 </span></div></div><div class="c x88 ya32 w19f h57"><div class="t m0 x13 h31 y213 ff4 fs4 fc0 sc0 ls0 ws0">-777 682 </div></div><div class="c x16e ya32 w198 h57"><div class="t m0 x64 h31 y213 ff4 fs4 fc0 sc0 ls0 ws0">2 283 801 </div></div><div class="c x27 ya33 w1a0 h57"><div class="t m0 x4b hd y213 ff3 fs4 fc0 sc0 ls0 ws0">Kapitał własny<span class="ff2"> </span></div></div><div class="c x16a ya33 w142 h57"><div class="t m0 x3d hd y213 ff2 fs4 fc0 sc0 ls0 ws0">657 891 </div></div><div class="c x16b ya33 w142 h57"><div class="t m0 x3d hd y213 ff2 fs4 fc0 sc0 ls0 ws0">354 005 </div></div><div class="c x145 ya33 w1a1 h57"><div class="t m0 x3d hd y213 ff2 fs4 fc0 sc0 ls0 ws0">341 754 </div></div><div class="c x16c ya33 w142 h57"><div class="t m0 xc5 hd y213 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x16d ya33 w142 h57"><div class="t m0 x64 hd y213 ff2 fs4 fc0 sc0 ls0 ws0">1 353 650 </div></div><div class="c x88 ya33 w1a1 h57"><div class="t m0 x13 hd y213 ff2 fs4 fc0 sc0 ls0 ws0">-560 100 </div></div><div class="c x16e ya33 w142 h57"><div class="t m0 x3d hd y213 ff2 fs4 fc0 sc0 ls0 ws0">793 550 </div></div><div class="c x9 ya34 w192 h54"><div class="t m0 x14 hd y20e ff3 fs4 fc0 sc0 ls0 ws0">Długoterminowe<span class="_ _0"></span> zobowiązania i<span class="_ _0"></span> rezerwy na<span class="_ _0"></span> zobowiązania<span class="ff2"> </span></div></div><div class="c x16a ya34 w198 h54"><div class="t m0 x3d hd y20e ff2 fs4 fc0 sc0 ls0 ws0">254 575 </div></div><div class="c x16b ya34 w198 h54"><div class="t m0 x2f hd y20e ff2 fs4 fc0 sc0 ls0 ws0">69 810 </div></div><div class="c x145 ya34 w19f h54"><div class="t m0 x3d hd y20e ff2 fs4 fc0 sc0 ls0 ws0">256 070 </div></div><div class="c x16c ya34 w198 h54"><div class="t m0 xc5 hd y20e ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x16d ya34 w198 h54"><div class="t m0 x3d hd y20e ff2 fs4 fc0 sc0 ls0 ws0">580 455 </div></div><div class="c x88 ya34 w19f h54"><div class="t m0 xde hd y20e ff2 fs4 fc0 sc0 ls0 ws0">-84 312 </div></div><div class="c x16e ya34 w198 h54"><div class="t m0 x3d hd y20e ff2 fs4 fc0 sc0 ls0 ws0">496 143 </div></div><div class="c x27 y8da w1a0 h145"><div class="t m0 x4b hd y1a5 ff3 fs4 fc0 sc0 ls0 ws0">Krótkoterminowe <span class="_ _0"></span>zobowiązania<span class="_ _0"></span> i rezerwy na<span class="_ _0"></span> <span class="_ _1"></span>zobowią<span class="_ _0"></span>zania<span class="ff2"> </span></div></div><div class="c x16a y8da w142 h145"><div class="t m0 x3d hd y1a5 ff2 fs4 fc0 sc0 ls0 ws0">980 497 </div></div><div class="c x16b y8da w142 h145"><div class="t m0 x3d hd y1a5 ff2 fs4 fc0 sc0 ls0 ws0">130 412 </div></div><div class="c x145 y8da w1a1 h145"><div class="t m0 x2f hd y1a5 ff2 fs4 fc0 sc0 ls0 ws0">16 469 </div></div><div class="c x16c y8da w142 h145"><div class="t m0 xc5 hd y1a5 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x16d y8da w142 h145"><div class="t m0 x64 hd y1a5 ff2 fs4 fc0 sc0 ls0 ws0">1 127 378 </div></div><div class="c x88 y8da w1a1 h145"><div class="t m0 x13 hd y1a5 ff2 fs4 fc0 sc0 ls0 ws0">-133 270 </div></div><div class="c x16e y8da w142 h145"><div class="t m0 x3d hd y1a5 ff2 fs4 fc0 sc0 ls0 ws0">994 108 </div></div><div class="c x9 ya35 w192 h54"><div class="t m0 x14 h31 y20e ff6 fs4 fc0 sc0 ls0 ws0">Razem kapitały<span class="_ _0"></span> i zobowiązania<span class="_ _0"></span><span class="ff4"> </span></div></div><div class="c x16a ya35 w198 h54"><div class="t m0 x64 h31 y20e ff4 fs4 fc0 sc0 ls0 ws0">1 892 963 </div></div><div class="c x16b ya35 w198 h54"><div class="t m0 x3d h31 y20e ff4 fs4 fc0 sc0 ls0 ws0">554 227 </div></div><div class="c x145 ya35 w19f h54"><div class="t m0 x3d h31 y20e ff4 fs4 fc0 sc0 ls0 ws0">614 293 </div></div><div class="c x16c ya35 w198 h54"><div class="t m0 xc5 h31 y20e ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x16d ya35 w198 h54"><div class="t m0 x64 h31 y20e ff4 fs4 fc0 sc0 ls0 ws0">3 061 483 </div></div><div class="c x88 ya35 w19f h54"><div class="t m0 x13 h31 y20e ff4 fs4 fc0 sc0 ls0 ws0">-777 682 </div></div><div class="c x16e ya35 w198 h54"><div class="t m0 x64 h31 y20e ff4 fs4 fc0 sc0 ls0 ws0">2 283 801 </div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h6 ya36 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y866 ff1 fs0 fc0 sc0 ls0 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class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y56 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">95<span class="ls0"> </span></div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y58 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y788 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y789 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 ya39 w1a2 h146"><div class="t m0 x5 hd ya3a ff2 fs4 fc1 sc0 ls0 ws0"> <span class="ff3">Pozostałe dane do<span class="_ _b"></span>t<span class="_ _1"></span>yczące seg<span class="_ _0"></span>mentów działalnoś<span class="_ _0"></span>ci w tys. PLN </span></div><div class="t m0 x27 hd ya3b ff3 fs4 fc1 sc0 ls0 ws0">w okresie porów<span class="_ _0"></span>nawczym<span class="ff2"> </span></div></div><div class="c x174 y1f5 w1a3 h147"><div class="t m0 x56 hd ya3c ff3 fs4 fc1 sc0 ls0 ws0">Działalność </div><div class="t m0 x66 hd ya3d ff2 fs4 fc1 sc0 ls0 ws0">budowlano<span class="_ _0"></span> </div><div class="t m0 x56 hd ya3e ff3 fs4 fc1 sc0 ls0 ws0">montażowa<span class="ff2"> </span></div></div><div class="c xb1 y1f5 w1a3 h147"><div class="t m0 x56 hd ya3f ff3 fs4 fc1 sc0 ls0 ws0">Działalność </div><div class="t m0 xdf hd ya40 ff2 fs4 fc1 sc0 ls0 ws0">deweloper<span class="_ _0"></span>ska </div></div><div class="c x150 y1f5 w1a4 h147"><div class="t m0 x56 hd ya41 ff3 fs4 fc1 sc0 ls0 ws0">Działalność </div><div class="t m0 xab hd ya3c ff3 fs4 fc1 sc0 ls0 ws0">związane z </div><div class="t m0 x57 hd ya3d ff3 fs4 fc1 sc0 ls0 ws0">najmę </div><div class="t m0 x58 hd ya3e ff3 fs4 fc1 sc0 ls0 ws0">nieruchomości<span class="_ _0"></span> </div><div class="t m0 x89 hd ya42 ff2 fs4 fc1 sc0 ls0 ws0">inwestycyjnej </div></div><div class="c x175 y1f5 w1a3 h147"><div class="t m0 x8d hd ya3d ff3 fs4 fc1 sc0 ls0 ws0">Pozostałe<span class="ff2"> </span></div></div><div class="c x176 y1f5 w1a3 h147"><div class="t m0 xec hd ya3d ff2 fs4 fc1 sc0 ls0 ws0">Razem </div></div><div class="c x177 y1f5 w1a4 h147"><div class="t m0 x56 hd ya3d ff3 fs4 fc1 sc0 ls0 ws0">Wyłączenia<span class="ff2"> </span></div></div><div class="c x178 y1f5 w1a3 h147"><div class="t m0 x86 hd ya3c ff2 fs4 fc1 sc0 ls0 ws0">Razem po </div><div class="t m0 x62 hd ya3d ff3 fs4 fc1 sc0 ls0 ws0">włączeniach </div><div class="t m0 x62 hd ya3e ff2 fs4 fc1 sc0 ls0 ws0">wzajemnych </div></div><div class="c x174 ya43 w1a3 hf5"><div class="t m0 x59 hd y6e ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c xb1 ya43 w1a3 hf5"><div class="t m0 x59 hd y6e ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x150 ya43 w1a4 hf5"><div class="t m0 x59 hd y6e ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x175 ya43 w1a3 hf5"><div class="t m0 x59 hd y6e ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x176 ya43 w1a3 hf5"><div class="t m0 x59 hd y6e ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x177 ya43 w1a4 hf5"><div class="t m0 x59 hd y6e ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x178 ya43 w1a3 hf5"><div class="t m0 x59 hd y6e ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x174 ya39 w1a3 h23"><div class="t m0 xab hd y61 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c xb1 ya39 w1a3 h23"><div class="t m0 xab hd y61 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x150 ya39 w1a4 h23"><div class="t m0 xab hd y61 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x175 ya39 w1a3 h23"><div class="t m0 xab hd y61 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x176 ya39 w1a3 h23"><div class="t m0 xab hd y61 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x177 ya39 w1a4 h23"><div class="t m0 xab hd y61 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x178 ya39 w1a3 h23"><div class="t m0 xab hd y61 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x27 ya44 w27 h24"><div class="t m0 x4b hd yb7 ff3 fs4 fc0 sc0 ls0 ws0">Wartość firm<span class="_ _0"></span>y przypisana do segm<span class="_ _0"></span>entu<span class="ff2"> </span></div></div><div class="c x174 ya44 w1a5 h24"><div class="t m0 x3e h31 yb7 ff4 fs4 fc0 sc0 ls0 ws0">8 923 </div></div><div class="c xb1 ya44 w1a5 h24"><div class="t m0 xc5 h31 yb7 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x150 ya44 w1a6 h24"><div class="t m0 xc5 h31 yb7 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x175 ya44 w1a5 h24"><div class="t m0 xc5 h31 yb7 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x176 ya44 w1a5 h24"><div class="t m0 xc5 h31 yb7 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x177 ya44 w1a6 h24"><div class="t m0 xc5 h31 yb7 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x178 ya44 w1a5 h24"><div class="t m0 x3e h31 yb7 ff4 fs4 fc0 sc0 ls0 ws0">8 923 </div></div><div class="c x9 ya45 w1a2 h24"><div class="t m0 x14 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">Stopa wolna od<span class="_ _0"></span> ryzyka </div></div><div class="c x174 ya45 w1a3 h24"><div class="t m0 x15 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">6,94% </div></div><div class="c xb1 ya45 w1a3 h24"><div class="t m0 x15 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">6,94% </div></div><div class="c x150 ya45 w1a4 h24"><div class="t m0 x15 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">6,94% </div></div><div class="c x175 ya45 w1a3 h24"><div class="t m0 x15 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">6,94% </div></div><div class="c x176 ya45 w1a3 h24"><div class="t m0 x15 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">6,94% </div></div><div class="c x177 ya45 w1a4 h24"><div class="t m0 xc5 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x178 ya45 w1a3 h24"><div class="t m0 xc5 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 ya46 w27 h23"><div class="t m0 x4b hd y61 ff3 fs4 fc0 sc0 ls0 ws0">Ryzyko ogólne wg.<span class="_ _0"></span> Damodorana<span class="ff2"> </span></div></div><div class="c x174 ya46 w1a5 h23"><div class="t m0 x15 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">7,19% </div></div><div class="c xb1 ya46 w1a5 h23"><div class="t m0 x15 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">7,19% </div></div><div class="c x150 ya46 w1a6 h23"><div class="t m0 x15 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">7,19% </div></div><div class="c x175 ya46 w1a5 h23"><div class="t m0 x15 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">7,19% </div></div><div class="c x176 ya46 w1a5 h23"><div class="t m0 x15 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">7,19% </div></div><div class="c x177 ya46 w1a6 h23"><div class="t m0 xc5 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x178 ya46 w1a5 h23"><div class="t m0 xc5 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 ya47 w1a2 h23"><div class="t m0 x14 hd y61 ff3 fs4 fc0 sc0 ls0 ws0">Współczynnik beta<span class="_ _b"></span> <span class="_ _1"></span> dla branż<span class="_ _0"></span>y wg. <span class="ff2">Damodorana </span></div></div><div class="c x174 ya47 w1a3 h23"><div class="t m0 x5e hd y61 ff2 fs4 fc0 sc0 ls0 ws0">0,88 </div></div><div class="c xb1 ya47 w1a3 h23"><div class="t m0 x5e hd y61 ff2 fs4 fc0 sc0 ls0 ws0">0,50 </div></div><div class="c x150 ya47 w1a4 h23"><div class="t m0 x7d hd y61 ff2 fs4 fc0 sc0 ls0 ws0">0,37 </div></div><div class="c x175 ya47 w1a3 h23"><div class="t m0 x5e hd y61 ff2 fs4 fc0 sc0 ls0 ws0">0,81 </div></div><div class="c x176 ya47 w1a3 h23"><div class="t m0 x5e hd y61 ff2 fs4 fc0 sc0 ls0 ws0">0,82 </div></div><div class="c x177 ya47 w1a4 h23"><div class="t m0 xc5 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x178 ya47 w1a3 h23"><div class="t m0 xc5 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 ya48 w27 h4c"><div class="t m0 x4b hd y213 ff2 fs4 fc0 sc0 ls0 ws0">Ryzyka jednost<span class="_ _0"></span>kowe </div></div><div class="c x174 ya48 w1a5 h4c"><div class="t m0 x15 hd y213 ff2 fs4 fc0 sc0 ls0 ws0">2,00% </div></div><div class="c xb1 ya48 w1a5 h4c"><div class="t m0 x15 hd y213 ff2 fs4 fc0 sc0 ls0 ws0">2,00% </div></div><div class="c x150 ya48 w1a6 h4c"><div class="t m0 x15 hd y213 ff2 fs4 fc0 sc0 ls0 ws0">2,00% </div></div><div class="c x175 ya48 w1a5 h4c"><div class="t m0 x15 hd y213 ff2 fs4 fc0 sc0 ls0 ws0">2,00% </div></div><div class="c x176 ya48 w1a5 h4c"><div class="t m0 x15 hd y213 ff2 fs4 fc0 sc0 ls0 ws0">2,00% </div></div><div class="c x177 ya48 w1a6 h4c"><div class="t m0 xc5 hd y213 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x178 ya48 w1a5 h4c"><div class="t m0 xc5 hd y213 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 ya49 w1a2 h148"><div class="t m0 x14 h31 ya4a ff6 fs4 fc0 sc0 ls0 ws0">Stopa używana<span class="_ _0"></span> do dyskonta (M<span class="_ _0"></span>SR 36) i określe<span class="_ _0"></span>nia wartości<span class="_ _0"></span> </div><div class="t m0 x14 h31 ya4b ff6 fs4 fc0 sc0 ls0 ws0">godziwej metodą <span class="_ _0"></span>zdyskontowan<span class="_ _b"></span>ych przepływów </div><div class="t m0 x14 h31 ya1 ff6 fs4 fc0 sc0 ls0 ws0">pieniężnych<span class="ff4"> </span></div></div><div class="c x174 ya49 w1a3 h148"><div class="t m0 x179 h31 ya4b ff4 fs4 fc0 sc0 ls0 ws0">14,43% </div></div><div class="c xb1 ya49 w1a3 h148"><div class="t m0 x15 h31 ya4b ff4 fs4 fc0 sc0 ls0 ws0">9,06% </div></div><div class="c x150 ya49 w1a4 h148"><div class="t m0 x15 h31 ya4b ff4 fs4 fc0 sc0 ls0 ws0">7,23% </div></div><div class="c x175 ya49 w1a3 h148"><div class="t m0 x179 h31 ya4b ff4 fs4 fc0 sc0 ls0 ws0">13,44% </div></div><div class="c x176 ya49 w1a3 h148"><div class="t m0 x179 h31 ya4b ff4 fs4 fc0 sc0 ls0 ws0">13,64% </div></div><div class="c x177 ya49 w1a4 h148"><div class="t m0 xc5 h31 ya4b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x178 ya49 w1a3 h148"><div class="t m0 x179 h31 ya4b ff4 fs4 fc0 sc0 ls0 ws0">13,64% </div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h6 ya4c ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y32e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 ya4d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 ya4e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 ya4f ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 ya50 ff2 fs1 fc0 sc0 ls2 ws0">    <span class="ls0">  </span></div><div class="t m0 x2 h3 ya51 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 ya52 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf60" class="pf w6 h9" ><div class="pc pc60 w6 h9"><img class="bi x0 y0 w7 hd9" alt="" 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L/rXAnlNXl12A0bDR1jQRDcHo7jJnrQIUb05R/3AMzM2fKmj3eVbL1t4WP3rggM8CkuaxjUGIxmm7/fF1VFTpen/GL7J3vPBgaovvPExuSECJfLc668+dnf/7MwJ+mN578RGR7onXPTg7/73i//HhbqX5ibLGZE3hsYkYjedbgsIy1mdnrsmK1392k/+rzY4+H+8r+PpydHd/cNlVa29vQPx0WHGEy2j3aefu3dQ4/eu+I3z2xDCHEcX1nT/s2fvNXRrXn7T9+Kjgya/shuwUG+W29b+OQDqxFCAxrDvz4v/mjn6a6eof95+o6wYH+Hw3309MVnfvvePbcvfOvFb3mDsIFB/UNP/+XZ3/3z3Ve+k5Eak5MRL5dJKmo7crMSQwJ9EUKVNR16o1U9ZOjsGXI43XKZBCHUP2iw2p0LYtMCLlcJqTWGxta+hYVp3X3ao8U1I+HUiOSEiA93nl63Ii8tOWrC7s/RkUHPPn3niqKsyY7OZLbtP1Zx6lz97569f8PKArPFfuZ8Q21jd9asOO8MYrHow9d+4P3vh77z8g9+9Y/0pMi5+aneV7bdUfTIPcuDAnzOXmj66f/74KPPz8RGheRlJXqndvZoWjvV8TEhPip5WVXrhlVzvEfqo5InJ0TUNffa7C6lQioIxGi2HztTI5OJT51r2HrbIu83o95gaekYWL8iT6WUIoR2HSx7/9NT+dmJ33pkfXpKNEKour7z1b/vf+XtfSzL37F+3vJFWcsXXTpSp9N9rKT2uZc+XViYnpYUqdYYGEZUkJ00cizHS2p+9cK/Kms7Xvj5w1mXyyUQQseLayQSJnd2QmuHuqt3aCSc8vLzVRhNtsOnqnMz44MCfadz/Tyyddlj9638ogP1JFYtyf7hN26Piw69yteQmFEpZf/87FReVuIUBRqHT1WnJkY4XO7zla3rluUFX7mrQQE+HT2aU2frY6KCVQrZ6EluD3uuvPnVdw78+NtbvvnIOrebraztOFPWuGhuOiGkpX3gm8++mRAT+spzT6QmRXm/Qb79kzdffG2XSim7fU1hWlJUcKBvZ69mSGfyhlONLX0tHQNWm7OtS603WAIDfLy5YWf3YERoQHJChPcZu8FBviOnZjItHQO//uPHPC/86KnblyzI9F5LzW19+49XtncNJl9OXublp/7xV49GhgU0t/f/4f92vPH+oaSE8FWLc6b/ybZkfsbPvnd3fEzoxYbOX/3x47c/PBoc6LtkfkZJWeO58uaFc9LWLMszmGxllS1mq2PdivzJToQgCAOD+lf+tk+jNb34q4cLspNGKkPPXGhyuT1z85JbO9Rdfdr4mNCRKxAhVJiT/JPv3Jk7O7G5rf+lt/a89f5hlVK2Zf38kRlCg/1++NRmb7h8rrx58yO///pDax7eunzMDhSXNXhYbl5+SlNrf2+/NjY6ZOovfZvdefhU9Stv78vPSnzluXu9Tdo/qHvmN+9+88dveMcAzUqPDfRXlVW1jTyquLm9v6GlDyF0vrotPyvRWyDZ2NKrGTYtnpcRHhrQ1TuEEFpRlPXLH94Teu0/olISI9o61UeLa+KiQ0YXZh47UyuiaT9fxRTLhgb7PXjX0qceXut0uY+ervnhr//x4uu7t7/5I+9UqYQZabfjJTUPfusvOw+UxsWE+jHT/WUeFOCzafWc7zyx0Zvrbd9d8tHO4tZO9S++v3WkUBQAAAC4hVDQBLfMqcLUyC/L64qN0KT99kQi+qr3MNNHEJrs0XuEIEEgPC/AaQUz1j+o53k+OiLI++fuxfMy7tlclBAbPnqe9q7BD3acNphsTz2yriA7CSGk1Znf3X7C31fx0m8eG0mmEEJ//cPXpRLmzfcPmy127yv+fqrb1hRW1XaVVbbY7M4xW9cbrTq9NSTI11sbFRcdum1z0ZL5GRzHt3Wpd+wrXb4oy5tMed9ZBTlJ//vjbWfKGg+drJpxfWJkWMB9dyxeuzz/eEnN0dMXEUL9Gv1r7x7MzojzJlMIIYrC0ZFBf/r1o4Na48e7ztgdrsy0mNAQv+a2ftvlDiDN7QO+vnKJmKlp6OpX67yhQE+/lsI49XINhdvNtncPDmgM995RNCc3+Uxpg9Fku+ITicKP37dSq7e88/Fxh8M9syOyWJ1qjUGlkMZFByOEfH0UG1cVPnDX0gln/voDq5Vy6YmSutE9WbwWFqbHx4Rqhk3Gy6fPe5hOp3vb5qKUxPCahu72rkHv674+8uyM+MEhY2vHAEKI47iG5l69wTI3L+VYcY3ZYvc+16KsqpXjhZzMBJVKPqw379hfFhUR9OQDq9MvVyXkZibce0cRy/FHTl80ma9onJ5+7fbdJSql7PH7Vk54LCsWZf/6R9taO9Qf7yoZ6ZzodLrPnG9MSYy45/ZFdoerqbVvzIWXmRabnRl/vqr1xNm6m/KmCwny3bxubsmFpkMnqyabx2iynS5tmFeQum1zUU//cGePZqRn06WTNSctLNj/aHFNfVPP+OuhvWtQfrlUUCJhFsxJ+/HTWxBCPM//+a09bpfnleeeSE+OGok5fva9rQmxYZ/uPdfZM5QQG5YQG6oeMmq0Ju/UPrXO5Wajo4J7+4cratq9LxpMNs2wqSA7cfoH7nC6X/3HgaFh42+euXfdinxvMoUQSkuO/uE3Nq9bnjd+kYjQgHn5qQ6np29AN7PWzslIWFCQqtYY+9W6tKSoZYtmG832M+ebTBZ7xcW2kgtNc/OSR2rxxnO6PO/86/jBE1XPPr1l9dLc0fHTkVPVc3KT791c5HR6qmo7jFdevSPSkqOWLMh0utn6pt4Z7P/BE1XzC1Lu3Vxkszsr6zpN47bi9rBtnWpveOT9uD50oio02O9HT20eCfuiwoN+9+z9Yono9698hhCiKGrl4qzquk6L1eF9n9Y0dDGMKCE2tLK2Y6QbdVvnIMcJaUlRozv6zUx6clR2RvyR0xe1OvNIIjasNx8rrklLjkyMDZvOSmRSSUpiZHpKdEe3ZrIPhPDQgM5eLcfNcNjN0GC/ezcv2rJ+3smzdQeOV8IvBAAAABBOgS87jhc4Xpjs6X4SscjPRzH9tQmTrgkRQjDC3m4XE/Kw3Pg7TACmLyhA5fZwZ8oaz1e1mcz28TNodeZ9Ryua2/q//uDqlUXZl+5+bc7ymvb5+alREUGjZ46JDC7ITjxzvtHl+qIjqrd/xO5DFy7Wd4+5Z/D1kfv5Khpb+/YfrRw99orD6W5pHxg2WJcvzBw9P03Ta5flyWTiEyV1HnbmnWcjwgKK5s0SiUTnLjTzvKDVmRtb+tYszR0zW15WYmx0SHFZo8vtiQgLnJeX0tkzZLE6EUJWm7OtazB/dkJORvyAxjCoNSKE1BpDa6c6NNgvKyPOu4ZBrbGipt1XJV+/PH9+fmp3n/bMhYbRm8AYz0qJWr8ib8f+stZONTujeyqpVBzgrzKY7IdOVDe29k09s0opoyhss7sEYWyurdYYzFaHSiGVXY7XrTZnXXMPx/EbV83Jy0rSG63nKpovxY6+yoVz0jiev9jQhRBiOb6ypj3AX/XkfSv1BktDS693PKPzVa3BgT65mQkqhexseZNWZyrMTY4Ku+KySYwLS4oLb+8erB2Vs1jtzrPlzecrWx/aumyK/jUrF2enJ0efPFdns7supWkd/Y2t/WmJkeuW58VEBZ+vbm29ciykQH/VvLwUmVRy6GS1Vmf+z7/pVErZosL0mMjgj3YUDw2bJpzndFm9wWibl5d625pCEU2dq2geM2dCbNj8glSt3nzybJ35yidmMCLaz1fB8cLR0xdHsqTLXzfo4PHKufmpcdEh9KgyvfBQ/5zMuOa2fm+DFOakCALpH9SzLOfxcN19WrlcUjR3lkBIR4/GG9n09mutNufCwrTpH3hbl/p0af2iuRmREYHTXMRmd6k1Boahfa/lW3UMuUzCcbz3E2Pl4uz5+anV9Z0nz9aVVbawLHfP7YuCJymgc3vYs+VNb/7z8FOPrnvwrqWjCxuH9eaS8025mfHrl+fHRAWdr2rrHzRMtgMSsUhEUw7XNafPWp25pKypICtx3Yr86Ijgc+XNg0PGMSFmeU37R5+fKau6NFLbgMbQ1audlRKdnBAxek6FXLqgIL24tMHhdNM0tWn1HJ3B0tDSy/M8QqiqrjM9OaqoMH1ArR/WW3ied7k9Da19MZFBcTEhN+Sy33ZH0cX6zgvVrU7npXbYf6zSaneuXpLr7ZR3VSzL6Y0Wi9UZ4K+ccAaN1uh0ugP8lFP8arqqkCC/xfMz5DJpcWkj/EIAAAAA4RT40hEIGR0g2e1Om8MlkIm72inkkuBA1RS/jAghAhFGVme1OcbfJY7MK6IpmUTMTFKgbne4Rw/BSwjheUEQCJwyME0ri7JXLMref6zih7/5x8e7zjS09I6OqJwuz+5D5z/efWbz2rl3bljgfZEXBJvdabM7U6/sLXUp9wkPMhitowv6wkP8775tQVev5tiZi8OX/ybvlZuZsGlVwbDe8vM/fPjia7uq6zr7B/UIIbfbM6wzy2WSxPjw8ZuIjgzWGSzk+h6I6ecjDwr0ae/WOF3u3v5hqYRJSZhgWzERQcMGC88ThFBBdtKAxtCv0Xk8XE1jt8lsS4qPWDxvltvNeu8Ym9sHunq1cVGhcVGXbuf61bqWDnVuZryPSu7tZHf45MXxW3l82yoRTb3y9j6TZYLiC4fT3dzef6G67UJ1W1Vtx/g4Iyo8cP2K/JBg35f/tu97v/h7+cW2MUNTj1ZW2SIQlJIYMTJIU9+Arqqu80J122vvHrRYHauX5CRcvlesbexubutLiA2NjwmNCPUP8FOWVrbaHS6EkFQiTowNCwvxP1/dhhBiWb6qvrOoMD0/J9nHR1FZ28GyvNPlOV5SlxQf7h0RTKezuNxscnxEYIDqynOh9PNVOJ2ekYDJw3Ll1W0f7iyem5v84CQlYCMy0mLau74oLDp1tl4mEyfEh8VFh6QmRXb3als6xqZ+Gakxi+fNqm3s3nng3HSulp5+bcXFdu8p6O7TThaMDg2bahq6vbM1tvZNmPZeCsgCVPdvWdzQ2vfBjtMTznDwRPWslCiVSjYrJToqIuh8VduAZmz2Mb8gdVZy1Mmz9aXlTVe0p69iybzMubkpn+w5u+0bf7pQ3XaxvtP7BeF0uYeGTRlpMfS4DqQhQX4Op8dbkJieEqWQiVs7BoZ0Zs2wsat3yE+lWDxvlq+vsq1z0ONh+9S6s+VNQf4+qUlRX0Q5btZ77N7/OZzuMW/Szm6N0+lJTgj3UcovNVfjpeaqaezWjfpw0ButF+s7L1S3HTpZfaasceGc9Pn5KTN7p+sN1s6eoQB/pbfjXkxk8JIFGYSgtz88era8uTAvZfG8jAkX5Hm+rWvw68+8vnRB5jNPbR7TW3/XwfMIoexZcSqVPDczoaNH09mjmfDCMFnsXb1aglFsVPC17vzOA+coCmdnxKsUsvyshLauwc7eIe9WrDaH0+Vu6xrce/hCamLkts2LR+I8jufHJ0qMiA4L8eN5oXdgmKJwfnaSj0p+rqKZZTmny3OxoTs1KXLJ/EyW471dOHv7h2sauwP8laPLprQ6c3Vdp/eUNbf3252uawinNhdFRwQfPV3jzVJtdue+o+WpiZExV2sWl9vT3ae9UN128lz93iPlgiDcvWnBqNMkdPYMeXfptXcPGs32Ncty5VcOu37t8bE8PNS/tUsNvxAAAADcimDMqf9yTqeHG3WzPag1DuvNE9aNS8RMWIh/YICPMOmdM7HZnQaTLSoyCCFktTmr6zscTs8kMRZiGJGfr0Iul9jsrvEP7DNbHU1tvW43673PFHhhWG9xszycMjBNYSH+rzz3xOxZsZ/sLnn+1Z3vbD/+jYfXblk/3/vcLo3W6GHZuKgQuVxitTlVSpn3FlStmbRGwN9XMf6v1vdvWXLkVPXJs/XzCtLYK+/fHrx7WWJ8+JvvHz5y6uKB45Xrluf99Lt38bwwumfZGEH+qhsyrBvGWETTLMcbJumPgxDy91eOjC63eF5GUIDPiTO12enxLe39crk0MS7MTyU/VlzT3ad1ujx9A8MURknxl7qouD1sW5daPaif/8RGhFBQgM/8OWknz9aZzPYxY6wU5iY/cNfSl97c89TDa8cPvzKgMbz8t71KhQwh5KOSf/ORtVsvj0o+KqdI+8dL3/7bB8f2HLlw1xPPx8eE/uOlpxMud5YRBKG2sdv73y/89fPZaTEbVxX4XH5u4M4DpSfP1rEs73S7f/mDe+7dXOTtb8VxfENLL8sKOZnxCKG4mNCczPiz5c2VtR3e+3k/X+W8vJT9xyqsdqfN4ayu7/rO4xsTYkKLCtPLKlu//iDX3a8dGNTdvWmBd1Ako8U+YWdMH6VMpbxi1KR+tW7f0XKPh/vaQ2um9R18uXua3eE6XdaYmhgZHuzvjW+Ona6pqutcMj/TO3ySV2iw3+pluRcutu0/Vrlmad5V1//xrpLDp2q8F/ZdGxc8+cDq4MAJhig6XdrQ2NIvFosQQlnpcU/cv2pkDPIxfFWKTavmHDpZ/f6nJ+/dXDQ2zjDbTpyp/doDq7xFuCuKZv/p9T0dXYN5sxNGnuCGEEpPjtqwsuClt/YcO1MbHXnFHX5KYsTLv3t8++6Stz44svVrf2Q97NFPf5uaFDn6KXjjz8JIL7+C7KTk+IjG1r7OHg1NUXqjNXd24oqirNrGnrZOdU/fsMFo7R80piRFRowalEdntHzjf14feXP9640fJMWFj3+rjmzoVGn9B5+dHhjUG802hUz646e3jASRlTUdz/7ufYEQjhNWL8l+7icPXOujPwwmW3N7v9XmPHiyqqquY/nC2SNj3hXmJheXNvzjX8fn5qesXZY3RSZSVdOhkEtCgnwNJqu/r3LkWNxu9sjpi3PzUrwP4Fu2cPbeI+VllS1zcpJiLwfTZoujrWuQpulzFc2HTlQV5iRPMWzchNxu9vDJiwsL07xVY8sXzd5zpLy0ojlvD983HgAAIABJREFUdkKAn7K4rKGta7AwN/mn37mraN6sUT9X3OaJPjxpmvLzudSGFEUlxIQVFaYfPF719GMbuvuHtTrT7LSY9Svz//bh0caWPqPZ1tKhdthdKQmRIQFfhFPFZQ0tHQPet9vcvOTvfW1TamLU9I/o9rWFH+8q6VfrQ4P8zle19qv1Tz28Nu5q4ZROb/n48zNHT1+0O1wSCfPcs/dvWl34RSt5uPc/Obn3SLn3n0nxYT5K+fSHI5z82wFNOAIgAAAAAOEUuMnauweNJmt4iB9FUW43W9/S29uvJxPfmavSU6J8fRRTlC/1DxoOnqgKDFCJGdHx4tqDx6ttNsck4RSRyRi5PMDfR6kdnqD7idliO1fRfLG+M2d2AoWxVmc+eKIKIaicAtfmyftXPXn/qs8Plr301t7X3jmolEnvvm0hQig+JnRuXrLeaH13+4mgANWW9fMZRoQxZhgRTVET5rNqjUHMiMZnR3dtXPi/f95+4FhF/LjhohcUpC0oSGts6fvL3/bsO1rBMKLvPrlRzIgIIRNuomdgODUx4joPmecFisLBgb4UhaUSZrJt9at1YvGlw4mODEqMC2vvHjJb7U2t/akJ4dERwYEByrAQ/4v1nTUNXd19WoVcknn5Hrije/B0aaO3xVo71VarMyku/ERJ7c4DpY9tGzuI0oN3L92++8zvX/ns+0/eNqbeJDk+fOoB0b3iokOf+8n93/vaxve2n3jprb2Pfu/Vgx/9wjvJw3L3fv3Fy/eHc3/5w62+qi8isO8+uemRe5YPDZuffe69nQdKU5MivaO2Dw4Zquo6TWabIJDWTjVCKCoiaEBjKDnf5A2nlAppdkbcp3vOnjpXL5UwZotjw8p8hNDc/JRfv/ixyWKvrutACK1anOPvp0QIiRkRRWGW43leoOkv7h6HDRad3kLTlPem1+1my6paT56tv+f2RZNVtYzmdHkiwgK8gwmWVra2d6mT4sN0RotAiEoh8/WRX6zrautUjw6nEEKpiRFrlub+9Z2Df/vgSGz0VW6Pf/ztLdMZEH3rbQunMyD6pXzKV3H/nUue/tlbL76+a/nC2aMnfbbvnNXmUP1/9u4zvorrwPv4mbn9Sle9V1QREgIBoomOKQYMNnYwdhKXOL073k1288RJNrvZTTaJN8/mSWKnOXHi3rExYHrvIIEQQqACAqGCert1Zp4XF66FRBkSb2Zt/74fv/HV3Clnzgz3/OecM+HOiy2dHV19ifFRrnD79j2Vk0tyh/ZUEkJMGp9TOj53z8FTI+eojo2J+NKnlj60ev76rUce/e7T8+5+/NSeX1ktZrPZFAgoIzsetrX3aEILJcv5OSnVtReaW7sUVY2MCCsuyEhNis3PTt65v+pQxZmwMEdv/+CsqYVD15CaFHt003/d4JCtVrMkSc1tXW6PL8LlXL1i5uoVM4UQz7624/fPbQr1mxNCLJpb8tPvf0oJBH79p/Ubdxxbv/Xo6jtn3mDNgYAytEYJIXbsPVFZfS6Ygv3jl+/62LKyULyVmZZQVlqwdU9lSVHW3LKx11tnmNOxeM6EzPT4J55ck5wQ9fXPrbBZLcF86uTp84eP1a5YNLnlUpfXH0iIj3KFO/Yerrnr9qmhcOpA+ZkzDc3BF9vdv3LWdx9bfav3qKqaxsPHalfdUdbc2uX2+JISY8LDHHsOnbrr9qnNrZ3VZ5oGB72hebuGhlBmsyk4WG8of0BpvtRtNpuCHbElSUydlP+Dn73U2+c+erwuIS5qyoT88DDH+LGjDpfXtl7qqalvio+LHDs6IyLCOeQ2XvbXTYgedPu8CX9+edsb6/alJEVv2V2ZkhRdVJARfvV0/iOlpcQFJ0Tff+T0l7/9m9/+ZdO8GcWhbzkd1n/55n2hieQX3/eDxff+y4ENP73eWGBFUVVVlWXpBu+0URRVCCkpIYrfBgAAwin8r7Pn4Km9h2oiwp1hYfbK6nNvbTgYnHdjpKSEqHFjRsmSJElCksQ1u09pQvzXb9bsP1ojSdLhitqOzr4bTHlus1hSkmISE6KuOU4nEFCPn2x84jdvffnh2+1268btFS+9uYvzhb/OyiXTPB7/T371RjCJCCoanZEzKuk7P3r2yT9tGJOXPq5wlMNuzc1KSoyPPHfh0rA1eDy+c+dbp07Mt9uHN+OXL5q8c3/V7gPV/f2ea87iXzg6/SuPLOvtc1dUNXi8/sL8dL8/EBzlN+SK0Hp6By82dzx07zzz3/BmA0VRW9q6zze1TyzKjnSFTSzOEUKcGzHjcv+A51xTe1np6NAIuInjsl98c1fLpe6q0+dnTCmIi3ElxkfljErac/jUzn1V5y+2Z6QmpKfGCSFUVW0411ZRWd/a3vOpR38R2q6mine3lj+wat6wbeVkJj36uRWP//i5ylnnPF7/X31o8bGRD907f2DQ88eXth2prCspzBJC2G3Wk7t+eeMvFo1Ov3vp9J89+Wb58brS8bk2q+VEzfnT9c2napv+6Yd/Du3/wIBn14GTbo/PYbe6wh2l43MlWTpw5HRUpDMrMzFnVLKmaVMn5ptNpl37q/Ycqikpyg5zXm4/B4P7c+fbunv6Y4e8HK2js7ezuz8tJTYrI0FV1fIT9a+8tSczLf6TNxvQJ4TweH2HKmpTEqOD/ZW27j7udvteenPPa2v3BRfwev2yLFXXXphx9aTXka6w+TOKD1XUbt51/PZ5E/7+l5vTYZs3o/iOBZP/8NymyeNz3wsR/IF1W46aTKYf/b/XQlHR4KD30LG6s+cvDZtIKCM1ftnC0vITDZt2HgtNw391wmJfelup1xf4yrd/+86mw/feOTM7M7G+sVW7+vGJ1+dvaukoyEmNib484jIvO8Xr8Z1ruuTx+DRNZKTGCSGSk2KiIpyHjtWmpsRKQozJT7ulQx5bkBkTHV558lxXT7+egCMjLeHO26ceqqh9Y93+FYsnO+w2SRIWsykQUPz+wNDR7k3NHekp8aYhr7FbuXRa8G1911xzeLgjNSn2xi+JCy72pYeXHj1e/28/f3XqpIJZUwtNJkkIsW7LESWgvrH+wFtXOuz4fIHunoHas81TJ14efrhozvjg2/r+6hqydvNhTdNefWffGxsODN1K/bmWe++cNXXi6HPnL9WebR72rcSEqLTkuJa27kBACfUo1DTN7fZdbOnMy04JzT4+bdJoq9W8c3/V3sM1xWMynU6bEKJ4dOaa9Qdb2rpPnmqMi4mIj498H+v8lAn5RQWZu/ZXTyrJ3bi9fOn8iSmJ0fq/np+T/PB983/19DtvrD9wvdG+3/rKyvLK+nVbDqenxlnMJkkSfn9g6MwJXT39bo8vJjJ8aOg27F+HSx09dWdbrjlDPwAA//sx59SHXHNr5w9//vKj3/39177z269++7cbd1R4vdcYiBfmsI0vzJw2Md9sNkWEO63Xf99zb597w9by9VuOXuroVW84dY6qaTlZyWPyUm3WazfF+wc8azYcXPXZn9772Z/+8P++0jfg4XxBv57egYFBT/D1SYGA4vX6oyKdwX4uIbOmFj7+jXs7uvt//MvXB91eIYQr3FFUkLlu8+GOrr5Q4ycQUNZuPnywovb2+RPCHPaR21q+sNRus+w/UtN86fKcvoNub2/fYHCgn6pqPl/AH1CiI8Lys1PyslMiIpzvbqvovdKvUNO0vn73f/z3qzab5Y6FpTbbXxlOBRSlobF1z6GTTod17owiIUREuKNwdMa6LUdCkwRpmubz+Z9+YXNLa9eS+ZMcV2YwmT+jWFXUN9bta27tKi7IDDaw87KTfb7A7kPVkiRPKM5KiI0UQnR295efqHc6rS889VjDwd8G/zuw7qerVsw4UH56aPwX8vkHFicnRL/wxq5Qqerk8wd6+wY9V25KiqIOur0OuzU14dbeg754bklhfvqGbRWHj9UGFOXYybOyJP36Pz8f2v9D63/2jc8tb2ru3LSj/HLEExF228xxew+fqjhxtqy0QAghSdLsaUVhDtuB8jN7D52aPb0w1GOlIDctKT7qwNHTZxqaQ/3UvF7/zv0naxuaJ47LyctKae/o3bijovHCpQdXzUtLvsm02R6Pb92Wo82tHUvnT3SF271e/5adxxbMHr/jjX8P7fPLv/tWQW7a0eP1DSNGtI3JT195+9TWtq41Gw4acvW5wuyfum++ySQ/+cz60IfVtRcOHD392BdWHNvy89BR/N8ffkZRlWMnG0bOY1VSlDWvbGxt/cXNOy9PZxYIKH397tDLH1VVHRj0mM2m9NQ4WZJumzX+7Q0Hm9s6Qy12RVF37Kvae6hmQnF2StLlsGDC2OyszKSDR2r2HDgZ6XKmpsQJIZIToiPCnXsOVp8731Y4On184ahbOt7MtIR508du21t5ovqc2+ML9S9W1etOlZgzKnnhnJITNY3rtx4VQjgd9vGFoy5cbK842TD0tnDu/KXppaPtQ8Y8vl8iI5x//O+v5uekfOrR/9fZ3a9pms8fWLflyNyZY/et/XHoBK177rulJbm7DpysG5EW/XV8/sDaTYdvm11ycN1PQ1t559nHJxRn79hf1XCdx2NCiOT46PjYyINHz5yquxB6DDDg9uw5fGrPgep7lk0PfhK8TrNHJR2qOLPnYHVBborDbhVCFI3JiIoMe3f70fITDcUFmcFQ8qZUVQsoiixLNx1P98j985taO/7w/GZZlpfcVpqSFKu/TGKiXHOmFaUkxj7/xk7/deZ96x/wqKpms5olSRQVZEZHhR8/2dDRefmHls8faG7tstkseTkpMVGuayZTjU3tO/dXWa2mBbc4DBMAAMIp/L3yqbautzcdfvmtfafqmq45bYokSQV5acsXT4mPiwxz2kalJwwdOHMDJpPsdNqu93IZVdXSkmOnlxZkpCcIcb1l1K6egYutXUyFjlv1mcd+9aNfvFZ/tqWv3330RN3bmw6GhdmLCzKHLTZ1Yv5XHlm6//CpJ36zxu8PpCXHPf71VR1dfRMXPtbX7w7+V36i/vPf/PXk8bn33TU7PPwaIzVmTx+7dEHpgNvbeuUV9c+8tPUr3/ntrgMn+/rdTS0dm3ZUnDx9fv6sYiFEdkbi5z6xcNOO8i9966ng+ju6+55+fvNvn934D1+4q2h0RmhCkEBAGRj0hHbjmqPzVFX1eH3BBSqrz/3kV2+8vfHwg6vmLZhdIoRITY796qeXVdWcX/bJHwaX6e0bXLflyL/89IWVS6ctmDXOcaUj2OSSvNjoiN89u8lskmOv9DGZMDY7Lsa1fsvRi60dGVem/mlobD1yvC47I3lu2XsjtsKctpKiUV6f/+jV71AL+f4/rG5u6xp0X/VWL0VVB93e0AEODnqHHePeQ6e+9M+/eeH1XcEFauqbnn5h65yyouxRSbdUGVKSYqdMyLvQ0nGmrrnmTNOxEw2pydFjh1SGxISocYWj+voHq2ouBD9xOqxj8lJ37T+5bsuR0vHvdRK5Z0XZMy9trW24WJSfERp5lJEa/9B9t9U3tvzsyTcPHj0T3NuX3979p5e3FhWkL184WdO0A0dPv73x0OSJ+QvnlIQOeWDQE5zRPJiBhj7/08tbvvhPTy6eO+Hj98yJdIWtefdAZ3f/nOlFQ6dwzslMTE6MPnfhUlNLx8hDHj8262N3lJ2qvXCTFMzr7x9wh7br8wf+xvn4gywWc/GYUV/99LIDR8+EPnx742GfP3Dn4qlRke9lxAW5KbFRrjP1zZc6ho/vjo12Lblt4oSxObUNlwOLmrqmb/7rn3725JvBvW1sav/Zk2vGjE6fM32s2Wz673/7TFRk+Ni5X29obAsuUFXT+O1//3OEy7lqeVla8uUwIjkxOjcradveqvKqszlZycHINTszccK4nPITDeu3HC3MSx95lYWKKHjWRpbSjx5/sHRc7sOP/r/f/OXdlrbO4JJt7d1er89yrcc5CXGR0ybly7K0fU+lqqrRUeH33FEWGRn21f/zu9CGvv7d3x8+XvvgvfOD8+6/7xx225/++2uX2nu+/r3fd/cObN9b2dDYetuMcRFD/okfX5SVnBBd19Da1tH7vmx0+57Ks+fbFs4aP/ReWjI2OzEu6kx9c+jNEsEkOlQUHq+vuHDUx++eVXeu9Wvf+X1N3YXg5yeqG7/wrSdLirO/8sjSoVuZMbngD89vqTvbXJSfGZxEvHRcbkFe2rOv7bzU0ZublTTsZ4zPH+gfeO9m6/b4gtdjy6Wu2oaW3OyUm753787FU2OjI7bsPF5SmJWUcMvdshLiImZOHVPX0LznyksANE0L3dv7+t0/+NmLmqauXFoW6QrLyki8Z9n0NRsObdhW3trW1dfv3ryz4nfPbUpOiCodlzP0V5bX6w9+vfrM+SeeevPFN3c9sGrektsm8QsBAPBBxLC+D6fYaJfH43d7fENezHfdBklaSvzdy6YH54VxOmz5OSkFBRmte6qEUG+4EWlCUbbNZjl28mz/gPt6C82cUrB4TklTU/tN30Vtt1kcdlvX9Sd4BoZ64gef+sI3n3riyTcvZwp3TP/+P6weV5glhJAkySTLwTlWIl3O2+dNOFN/8S8vb09OiPnMxxeMzk2t3vXLj3/xvxKKHgyt7b/+9ZFH7lsQGgQnS9KwiWA+vnLW4WNn3tpwMLjaLz68pH/Qs+wT/xb8a+HojB98877gbN/RUeFfeGhJ2eQxU5d887V3Lg/Rslkt+975zzF5aaGZiU2yvHFb+TubDoc28fLvvpmeGm+S5VDgK0lSU0vnt/71mW/96zPBTxbNnbDhhe+np8RdaXxaly0oPbLxidtWfW/o4bzyh28tnjtxWJt50dwJ9Y0thaPTQwPTxuSnZ6bFm01yRmp8aJ0Nja3tnX2L77lqYEiEyzl7WlFMtGv91qOr75olScJsumrmk3vuKFu39cib6w+GPpUl6XTdxXs/+5P3GqjF2d/+2j0rhkwJPLdsrNfr+8w//vpL//yUECImxvWVR5Z+/x/vu7wGefhZGMpkkodOWT21JG/D1qNHT9S1dfa0d/besXBy/tXjyNJT4sbkp+/cV/Xtr90jhIiJcq1cOv37P33RbrOUDhmbNqUk94XXdybER43OTbXb3uvPct+dM0fnpPzTvz5z26rL82FFRoZ99xurv/ypJUKIzq6+4yfPnag+d6L63DMvbhlyd437z8cfmDapQAmoG7eXDz1H217/Yen43ODwpa27K3Myk4rHjBoaUiQnxkwuyf/Lq9tqai+mJcXKsjT0ScCo9ISPLZ+x62D1oNsbKgZZlkxDOoCYTfJ3fvTsd3707JB6/un7V84KzlYeIg+pclfd4iXJNOQsDzsd4WH2f/ziXS+u2X3+wqXgMms3Hbp9/sRhM8RPGJszdkzmsaqzjU3tDofVdPW2Jpfk3XvnjP3lNcHdLhqd8YUHb//iPz31o1+8KoSw2a3Lbpv03K8fCy3fUvnHux/58YQF3wh1P/nWl1d+8eElSQlXjbGaXJJXmJ+uKMqotMu1OibKlZ+dnBAflRAXWZCXcvXhSxdbOoeemvS0+IrNPx85KdI7z3332Vd3/OcvX/v2leGi0VHhP/znTz5y/22hVV2VmSbGThqXc6ii9uz5tuzMpFHpCZtf/sH9n/9ZaFvpafFnD/1u6Ek3meTrPe+5clKESZblG75XIbQSk0kuGp3xi3//zNcf//2otPiOrr642MjZ04uGnaPZ04t+8Ye1DY1teVnJw6rZ8DWPqCrSiCtx3dYjifFRc8qKhiVuc2eM/eXT75y7cGnG5DFxMa4X19Tf9fB/hP762U8u+sW/f3bZgtKk+Ojv/udzkxb+Q/Dz+LjIf//nTw5LpsTlGcp3JYZHjc5NDd23x40ZtedgdX52Slxs5LAa/uyr2599dXvok48tL/vY8rL7PvczIURBXtqvf/z5G5dk0PKFpS1tXXNnjE2Iiwqd8aELyFfdvUXonyEhRFJCzNLbJv3uuU1bd1eWlY6RhPD5Ao8+/odHH/9DcIHU1Ljq3b8KxdPf+vLd8XFRP/nla499/+ngJ997bPXnH1oc6jYlSVLLpa7v/eT57/3k+eAns6YWbnzpX0JzhwEA8IEjvS8PUT9YNE2rqW1a/sAPzzV1aNqw/EXKGZX0uye+FJot9fnXd/7kV29W1TSODHemlOT9+PEHZk0rEkL09A68tGb3o997+lodtqVxYzI2vPD9/gH3x7/884rKhsCI+T7tNst3Hl31mU8sfHXtvp/++s3GC5dGbq4wP/2/fvDIsKmFNU3r6OybsOCxlkvdoa9Eupz//W+faWxu/81f3m1q7hQ3PMVJ8dGfun/+Vx9ZFhcbEfwV1ds3uGbDwce+/3T39V86JoTISI174gefeuOdA29vOtw3Ylr05ITox7+x6oFVc+0269HjdT/59Ztvrt9/g+5Rdptt4exxrnDn82/sHHnssiw9+8tvLF1QGpoCBtA0TVHfG1oqS5IcnDItONZG02Tp8kgNTdNUVdM0LTR2Y9h3hRAmWQoK/q+iqpqqDW10BVeiaprpykpUVVWuVGlpRAtf07ShL8oMNuGCLYrgJwFFGXZpmmRZkoSiqpK4fCzBQUNDl5IlIcvysPeIaZqmKFddXcFVDVssuDZpSEGJ4CS7l8sqVHqaqqmh0hu2leDXNU0oqjpsK4qiapomyVKwLINlqF3drpal4Y1bVdVCI6MkIaQr8UrorJmv1S0luDPykLOmapqqqsHdGXr2h1UYId57lVXwHA1rXYcGag1rco+sNtLlpumVvdW0kbe4YMUIntZhp9s8pD4oiqoJzTTizAZ35kpl0II3w6F1Mjj6KVj3LpeY0MwmU/Bf9sCIKdKG1fMr5awKcVWtuHrrQ1auDb8oghVvZNUdup7g0QXncR65TLACiCst+aGVWboSkA1b29CilK/Ut+GVSlOFuKq+hTY09MPQdX3jwGVYmWjiOnXg6nM0stBGVqFhGwoElGFX6Igd0FRNDebv170xKmqo3DRN0zRNUTX5yg6MPLQbV7Nh9V8S750RTdM0IVRFHTosLngfuMFWZFkeeXOQh+zw9a6yq9amaaqiimtevFenQsEaPuzSDN2jbny6h52O4G4Pve1cuQClYNUdWnojb6SXT40syZKkXfnuDWrdsMo2rKoPvXNeMw4DAOAD5yPac0oTYkij8qqfB4p6VV6nacGkRLrmSkJLBptqmnbNJaWAomjB31Ka0IR0zWU0TWiapqnByV6v+6v0Ok10behXCkenTy8dfU/S9DG5qb/847qD5XVut/daPaekMfmpn3tg0b3LZ4aSKSGEK9xx+7wJHV2rfvKrNy519I74oiRJYsaU0d99dHXphNy3NhzSpGsckSaEqmqaJiRJKhmb/a0vrwx32F5ff+DKW42u+kEVEW5ftXz6Nz5/16/+tEEIeWSPrStFzdA/XFURr/fCbPnqpowkScHJgPV8NxTuDBv0HFyJadhW5BvtnsV8o01cbweGfn7jTVx1OOabvzv8mmszmWTTiCxYFqYbb0WShDz8e2JYiDCyDK+zV9LIVV3zrN34kGVJkq8UnayvwlzzHN2gzG9QbSRJMknS9bt53eTl7tfrIDZ0Z0aWxrBCGFpiwfu5RUetkCTJdIPrSL7R6Ri2A9c7xqFHN3KZYRXgppV5ZI29dqUSJj01beR1/VdcRDe4z9zqneemF/L1Ls8b1ApJkm58G7lxNbvxFSQJIV+9z7oq8/VvDjctoveud30Xb7CGm669SzfZ0LDTMXK3hx7ssNM98kxddQsdUW63VNlucOcEAIBw6gMmwuVcsWhyW3uPENrQp0yKoiUnRCfEvvcypsy0+IWzigtzU4f+5gjGVzmjkkMdsC0WU15Wyr3Lpwefsw3dViCgZmUm2mwWVXMsmj0+PzNZ1ZSrH45pVqulMC/NZrXkZiUtv21ie2fvsM4FmqalJsde8/XAVqt55ZKpXd19wS4MiqIunFsSE+Oy2SxLb5s0vjBrx/6q9VuOVFaf6+js8/r9siQ5w+xZaQnzZxXfsaB0TH6G02Ebuj+SJMXGRDx877wx+Wkvv7Vn/5Ga7p4BVVFkkynC5RxbkL5i0ZQ5M4qT4iIlSZo2MV/ThM/nG3ZE0VHhuVnJwUe7JpM8vnDUD7718fmzxq3ZcLDy1Lne3gFV06xWS1xsROm4nDsWTi6bPNputYwvzFy5ZLLVco3fWxmpcTcY4AMAAAAAAD6gPqLD+lRV6+t3h3p0v/cnIUyyHOa0W67kI16f3+3xKYo6bDEhhNlsctptwSVVVfP5/YODXm1EJyJNCLNJdoU7NE30D3qUgKKN2KgkCYfdZrOaff6Ax+NTVG3kSkwmOcxhG/oKanGlx35P36B6pcOVdnnyJmvwiZuiqF6ff9DtvdTe3dza1T/oNptMMTERyQnR0ZHhDrvVbDZdsxN48M0+AwOent7BlktdXq/fajUnxEVFRYY5HTa7zRL81sCgNzjD7rAjkmXJYbfarJah/e29Xn/fgKeru7+9sycQUJ1htviYiEhXmMNhs1nNmibcHq/H67/mc9uwMLvVYqa/OgAAAAAAHzIfxXDqIyg450IgoKra5QkjTCZd44WC4VcgOJWMJJmvTFjyt+2JdnkKElky6Ry2BAAAAAAAPqQIpwAAAAAAAGAYOq0AAAAAAADAMIRTAAAAAAAAMAzhFAAAAAAAAAxDOAUAAAAAAADDEE4BAAAAAADAMGaKYHDQ29M36PX5TSY50hUW5rSZTLLb7e0b8PgDAUlIkiw57NYwh81iMWua5vb4evvdsiS5wh0Ou1UI4fcHenoH/f6Ay+Vw2G3dvQMer08SkhBCNsmRLqfdZpEkKbTF/n5336DHJMuRLqfVah76JyGE2+Pr73drQoSH2Z0OmxDC6/P39A4GAorTYYuKDBNCKIra2z84OOi1220xUWGhNXR193k8Pk0IISRZlsLDHA6H1STLfn+gt3fQryjhYXZV1QbdXlVVhXhvu5IsOe22CJcym9kkAAAgAElEQVRTkoSiqINub1//oNViiYoMM5tNQghN03y+QGd3vxAiPjbSZJKG7fag29vTO+jz+S0WU4TL6XTYZFkOBAJ9Ax6Px+9wWF3hDpMsa5rm8fr7+t12myXC5RRCqKo6MHh5c3GxEcFt9fW7+/rdFos5NtplMhGhAgAAAADwofWRDqf8AeXo8bqtu4+frmse9PhMJnlUanzZlNFlk8fUn215Y8P+803tqiZMshQX4xpflDVramF6Slxl9bnX3tlnsZhX3TG9ZGy2EKK1veeZl7Y2Xmy/6/YpZaUFf3xhc8XJs7IkKYpqs1myMxLnzRw3eXyO1WoRQvh8/jffPbhzf5XVbH549bxxRVlWy1Vn4WRN4+vr9gcCyorFk2dMKeztG9h98NTbGw+Fh9lX3VE2ZWK+pmldPX1P/WlDTd3F7FFJX/30sriYiOB3n3991+HjtUpAVVTVZrWkp8TNmDpm6oS8/gHPMy9tPd/SsXzR5IF+z/Z9J7p7B0yyLMuypqmKolltlllTxzxwz1yz2dTR1ffGuv27D55MTY59+N75BXlpQghVVWvqmn7xh7WSJP7j2w/GRoeHwim/Xyk/UbdjX1X1maaBQa/das4elThn+tgJxVlCE+u3HN22u7IgL/WupdNyMpP6+z27Dpxct+Xw2DGZD90732G3dvcMvLBm16Hy2umloz//wGIhhKpqf3xxy+GK2rjYiC9/amlWRoLJZOJaBQAAAADgQ+kjHU5t3nnst3/ZeLSy3izLEZHOwUHfrv0nTzdczExLuNDcvnH7sZq6pvSU2GCAsm3PiebW7vtXzmxq7li/tcLhsM0oHR0Mp3p6B7bsPn6qtrkgJ3Vicc7W3ZVb9pxIiotIT4vr7hnYuKPiYPmZ7zy6asLYbKvV3NzW/crbe7fuPm6S5Yy0+PS0+MS4qKF7df5i+7vbK/x+ZVxh5uQJ+SdONf7+uc0Hyk8vmDUuNtolhPD5A9VnLjz94pYLLV2pSTFzy8bOm1Ec/O7ug9VrNx+JcDnSk2M8Xv/WPZV7j5x67PN3JsVH7thffby6IT8rRTbJNXUXm1s7u7oHunsHwp22uJiIyMiwvFFJmqYpitJ4oe3Z13YcKK9NTYrOyUwKhlOaJi62dr781l5JaI8/em9sdHhwi6qqbttT+ccXtxwoPyNLIszpGBhw7zxQfai89sF7582aWtjc1rV+a3nV6fM5Wck5mUnNbV1rNx1+7o2dUyfmzZ5aNDo3taWt+6U391SdvlCYnx5cYVNzx59f3n7iVGN4uKOkKCs5ITosjHAKAAAAAIAPp49uONXYdOlXT6/burty6qT8OxdPSU+J7RvwVJw4GxPjCnPaNE2oqnCFOe5eMq2kOOvdbRVrNx/duufE5JIcTdM0TRNC0oasTVE0ISRV04QQqqrJsnnapNEP3ze/ta37579bu3XPySkTjxXkplqt5sPHamtqm+JiXF1d/XsPnVowe1x8TIQsvzdyTdU0TROakDRNXLjY8da7hw6U1xbkpn387tlZmYlCiP4Bz469VW0dfbmjkhqb2jdsOzq3bKwQQpIkVVU0TZpQlPWJe2YrAeWPL207fKxh6+7KRXPGC0moiqZp2rSJ+bmjki62dq7bfGTTjor8nJT7V85OS47NSIs3meSevsGKqoa6s81pSTFuj3fzzmOrV8yMiHAKITRNKIoiCREIKA2NLWFOR1xMxNnzrU+/sHnTzmMTxmYvWzAxPSWuo7Nv3bbyg+W1sklOTozOHZWcmhJ3sbW7tqHZ7fFdbOk8Xn120O1vbOooP1E/KiOhvrG19mxLeJh9yoQ8IYSiqjv2VdWebc3KSLjY2rVpx7GFc0ocDuvQIgIAAAAAAB8aH91wasfeE/uOnImIcH7xocWL5050hdsDijp/ZrHZbIqNdh07eVZIwumwlRRn33n7lIEB797DZwYGvH397mut7KoJmCRJMsmm3Kzk2+dN9PkCW3YdP9NwqaGxzR9QvD7/tj2V3T39dy2ZWlndeOrM+erTF0bnpIY57e99XQghhKIoza2d724rX7v5SGxU+OoVZTMmj5FlOfj59j0noiLCVq8o++1zm97dVv7oZ5cnxkdLkpAkSUhSZlrC/JnjIl2O49XnTpy+2NTc2dfvFleytLzs5KkT85tbu+oaWrbvqUxPiVsyf2J2ZpIQQtO0S+09uw+cMplMS+ZPOHqivqLq3IlTjWVTCoQQoUN87Z19DY2tdy8tmzm1YM/BUweP1cdEuR6+d96yRaVREWFerz8pMfpSR+/hitpD5WdmTBmTn5N8uu7C2ca2iy2dDY2tF1s6Y6PDvF5fxYmG+TOLa+qaBgY9peOzR+ekaprW3+9Zu+lQIBC4b+XM19/Zt/tQdf25lrgYl9VKOAUAAAAAwIfQR7fBX17Z4PEpBbmpZZMLXOGOnr7BM/XNXd39nV39Xq8/GOV4vL6auqatu44fqjgzMOhOT45JSYyRZOmmK9c0taOrr7ah5WhlfVNzp6oqMVHhsizX1l88VFEbEe5YtqB0blmRxxs4cqyurb1n5AraO3vXbj7yzMvbLrX3TC/NW3LbpPAwuxDC7fadONVYXdc8Jjf17mXTJxZn151t277vhKZpoW139fQ3NLYeO3m2sand5/NHuBx2m0VPmfj8gYbG1kPHzqSlxN21ZNqsqYXtnf2bdh3TNM3n9zc1d6qKGlDUPzy/ubL6nMVi0jRxoqaxr99bkJdWUpwd6QqTJMlut04szsnLSuzrd9eebbZZzQU5KWaT3NjUXlXTWF17wWw2z5lWGOlynjjVWHe25dSZJrPZMnl8bmyMS1HUurMtuw/VpCZFr14xs2xyQUdX/64DJwfcXq5VAAAAAAA+lD66Paf6Bz2aELFRLovZLEni5OkLL76xu7O71+mwfe6BRYqqSkLr7R18a8OBTTuO1Z9rSUmMXrpgQvaopHNNl0asTBv2/4FA4MCRM088taa5tevYybOjsxPnTi+y2yzb91Y1tXSVFGamJscW5qeFhzsPldeePd+WkRo/7J10g25vY1O7pmlCEqqqBgKB4Oc9/YO7DlQPur1jCzKSE2JKx+Vu3H587abDS+dPCr78Tgitoursk8+829/vOVRxJjkhcsbk0bGxEeLmkZro6u4/cry+pbV7XEFmblbS+Ytpqqrs2Hui5ZOLWtq6Xn17X0BRTbI0dUL+8sWl4wtHmU2m/gGPoijhTrvVYpKvxHZ2u8VptwmhDQx6zRZzXlZySlJsc1v37oMnT1Sfz0iNu2vJtFfe3nuy5vzO/VWV1WddYbbJJflWi9nt8W7ZfaytvXfZgpKE+KjSkvxX1h7Ysuv43UunRYQ7eW0fAAAAAAAfPh/d1n5SYrQsaRdaOnp6B1RVVVW1p9+9acfx19ftb2xqV1VNCCGbZJvV0tM72NvnHpWROHZMZkS4Q5YkkywHAgGPxyeEUFXV5wt4fX5JkmzWy2GfpmldvQM19c0Dbu/COeMe+9zyWdMK3W7fzn1VvX3u3j73mg0HDlbUDgy6T55urDx5rrd/8Oq9k+JiIu5YMOm+u2aFOWw79p1cu+lI/4DHH1DOX+zYua9KVZTzze1/fmV7bUOzqqp7Dp4609CsKGpw4719g3UNLd19g1Mn5n354cULZo93hTk07SYFEpyJfM+hUwFFa2vvefmtvQfLT2uaWtvQvOdQdf251rqzLZIkmUzyNz6/YuWS6dFR4SaTHB8bYbWYWtu7e/oGA5d3QHR1D3R2D8iyHBUR5nLaM9ITsjMTL7Z0bN55vP5sc1520tQJeeOLRnV297+z+Uh9Y2tKQtSkcTmqqnZ09q3bclQSor/f/ccXtx6vavD7/ZXVjZXVjR6vj8sVAAAAAIAPn49uz6nZ0wr/8sr20w3NG3ccW2oxj85J/fT980+cbBjSMUqKjgr/xD1zPF7/U3/eWHnq/OGK2pzMpKjIsJio8PrzbcdOnp1ckieEOFZ1tqWty2G3pCXHCiE0TTNbzDOnFHzugUVmk5yUEJ2eEmc2m7bvOXGs+pzZJPX0DW7YVi6EsFhMfkU9WHFm3szi6MjwobsXEe6YOjF/0rjcru6BV9/Z/8b6A+OLRo0dnXG4/My5C5fCw+yNTe3nL+7WNC0hPrKpuXPbnhPFBRlCCCHk0vHZD6++LT42Ij42Ii0l1mG3dfUM3LRABt3eU7VNldXnrFZzV+/A6+v2qaoaE+Xq6OrbuL38iw8tWX1n2RNPrZEkSZKlzu5+SRIOu3VicU587KEz9c3b91W5wh1x0REDg54tu46dqruYEB9dODo9NsZltZkL8lK37T5+qrsvIyVufGFWcmJMcUGGLIuKEw1Wq6WoICM9Nc7vV8or66tqzke6HN097lfe3iNJIiYqvKWte+e+qrLJBU6HbejcXgAAQFXVQEDVubA/ELjpwyohhKIqqqLpWaGmaf6AomfJQEBRNU3fEWkBvesM6FulUFT1yjO8Gx+O0LlpIURAUYLPMm9+RJrec+QPBITOI1JURdV33jXhu9IB/ybrDKiqjnXa7da87OSC3DSuPgDA++ijG05NnzR65ZJpr6zd99SfN15o6SjITe3pGewf9JjNJpNJVhRVE5IkyTHRrrEFGZWnGt9Yd2DtpiMFeWnpKXFTJuRU1154Y/1Bj8dvs1p2Hazu6u6fP7N4XFFW8IeaLJsyUuNmTysa+pts086K9q6BkrFZq1fMiIl2SZJ06sz551/fc6zqXE1dU352is1mCX5d04QmhKZpWRkJd94+ufLUuaqa8y+8vnPVihk79p80Wyy3z5uwZMEkIYSmajv3V/3mL5ve3njooXvnqaomJCk5MXbapPykhOihvx0vr1NcHoOoCU3TxJX/NE3TWtq69x45PTDomzE5f/Vds2xWcyCgnjx9/hd/WLvrwKl/+MKdc2YU//y3bymK9vKa3VGR4aqiFhWkF4/JXDCr+NV39v/lle2NFy6lp8Rdau/Ztqeyo6N32cLSaZNGh4c5bFZLQW5aTHTkhZbO5KTYotHpVqs5Iy1+dG7a3sM1sTGOssmjZVnqH/C8u6Oid8B3+5zi+++eYzbJJpN05Fjd757bsm3viU/cMyc+NsJiMXPRAvj709+u1lQtoOhq3PoDitDdrtbTYtQ0TX9IobNdrWlaQFFvoaD8AT3HpCqqojNU0J99KIqm44hUTVNuIcpRdJ4gRW8paX6/3uxDUVQ9tU5RFI/Xr3Odbo9PTyn5AoGAvv1UVc3t0TUvpMfr11lKiqrqPCKP26uz3P3+gN8X0FE9hFt3T22v16f/iLz6jmjQ7dX0XRo+v6KzLmlCG9Q3d6fPG9Bz+0pKiPrCg7cTTgEACKfeH2FO+9c+vcxqMe3Yf/L1d/ZJQlIUxWKxlk0uSEmMbmvvjYtxWS0mu82ak5m0ZP6ExgvtTS1dR47VPXjvvLuXTW/v7Nt/5PQLb+4SQjgdjnkziz/7wKKs9MT2zp6YaFdSfFRYmH3o5np6B06daYqJdt29dNrHlpfFRruEELVnR9U3tu0/UnO2sa27dyAxPkoIYbdb42IjAorisNvsdmvp+Jz775rx1DMby0802O3WS+09RaMz7r979sLZ44PtpdxRSVt2Vba19zQ2XYqODE9KiHa57PLVs7abTXJsdHhyYnR4mCP4J1mWI1zO5KSY4Og8VdU6uvoutnQV5KXfvXTaJ+6eHfxZ3NDYuutgdXNrV0VVQ0pibEpSnN8feGnNbiFEIBBYtnDypPG5n3tgkSyL3Ydq3tl8JBDwm2RzhCvsjkWTHlg1Z0xemhDCYjHnZSeXluSaq84WF2aOykgwmeTEuKiZU8Y0NnXkZCZMLM5VVbWrt//UmQvZmYmr75y5ekWZLMtCiAlF2UeO19fUnq9vbC7MTyec+hDTNO1Wnleren6+q6qmqu93K1RRdT4q1zS9IUVwtTobJKqm6WkO6S9MnQ3g4BEpemMCfSdI37H8NUek7xwJoTf4uIV2te6k4BZaob6AP6CnXa25B/W2q91ev55uF0pA8fr8+i/kQbdXV/bhV/z6unJomt52tc5zdEtRzqDbq+cU+fwBn1/v4bgH9b7iw6PvHAF/Z4NuL5MtAAAIp95PozIS/s+jqxZV1FaePNtyqdtiNmVlJJSW5OWOSmq82H7v8mk+fyAvK9liMc+aWmg1m6rPNKWnxCqKMrE45zuPrtp3uPp0/UVV0TLTE6ZOzC8ekymEcDpsK5dMHV+YOW1ywdU/MQOL55bMnTF26W0TIy/PXC7SU+IeXDW3uCA9Nys5NNt3blbK6hVliqIEk52EuKiVS6dHhIe1XOqyWkyZqfGJ8VGTirODC5tMcmF++j99ZWVrW7dJlpfeNik7M3H82FFOh23o1mOjXSsWTSqblDexOMtmswohwh22ssmjw5zW7MykyIgwTdNc4Y7bZhaFhznmzSgOrTw5Mfobn72j+sz56EhXRmrcFx5cpCiXuw8oijImLz3caU9JjPn21+45cqzuePW5ru5+V5hjTF7apJLclMRok8kUXFV+VvIn7pk5fVLuxHE5iXFRQojYGNfyRaXRUWHpKXFZGYlCCKvFvHhuicvlnD9zXGj4XlZm4hcfuv10/YWEuCjx9xrSd7GlU0/TRdPe/+BDCKGqupIC7VZa9YrePh9C1TRV32pvISlQdeUUiqL38bsQwu3xKjqGnARupV09MOjRU0g+r9+n79jVWzsin87q5A8oep7AD+huAHt9fp0xgf4uEm63T0+jOhBQPN6A3hPk9uisxj6fX2+HAlUd9NDEAgAAAAwm6Xxs++EWbOdLkiTL0g1mNQoOfxNCBDv1BP9XVTWTSb7pXEjBx/iSJK65pKpq1/vTsB0Q4rqL3fivegrhb/m6uBLWSJIULJ/3dwf+9t3T70e/eLX+XOvNMwK/4vXrDT76Bzy6kwKfnna1oqr6u0gMerw6O5L4A4rOx6ED/fqPyK8/mwMAAP+bJSVEfenhJd/+2scoCgDA+4hBUkIIIUmS2WzSs9jQcCT4vzpzmGHj7G7pr0O3+Ff/9W9cuc41hLpKve878PecCn3dlqP7j9RwXQAAAAAA8HdAOAUAAPABpvMRlxBC1rdo8M28Otdp0veYTpL0P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class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y56 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">96<span class="ls0"> </span></div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y58 ff4 fs1 fc0 sc0 ls0 ws0">Nota 26. <span class="ff6">Trans<span class="_ _1"></span>akcje z jednostkami pow<span class="_ _1"></span>iązanymi<span class="_ _1"></span></span> </div><div class="t m0 x2 h6 y788 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y789 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 ya53 w1a7 h149"><div class="t m0 x86 hd ya54 ff2 fs4 fc1 sc0 ls0 ws0">Transakcje z jedn<span class="_ _0"></span>ostkami </div><div class="t m0 xbd hd ya55 ff3 fs4 fc1 sc0 ls0 ws0">powiązanymi<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x130 ya56 w1a8 h24"><div class="t m0 x17a hd yb7 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c x130 ya57 w1a9 h14a"><div class="t m0 x79 hd y263 ff3 fs4 fc1 sc0 ls0 ws0">Jednostki zależne<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x17b ya57 w1aa h14a"><div class="t m0 x64 hd y5ee ff3 fs4 fc1 sc0 ls0 ws0">Jednostki współ<span class="_ _0"></span>zależne i </div><div class="t m0 x97 hd y2a9 ff2 fs4 fc1 sc0 ls0 ws0">stowarzyszone </div></div><div class="c x166 ya57 w1ab h14a"><div class="t m0 x81 hd y9c4 ff3 fs4 fc1 sc0 ls0 ws0">Pozostałe jedno<span class="_ _0"></span>stki powiązane<span class="_ _0"></span> </div><div class="t m0 x64 hd y263 ff3 fs4 fc1 sc0 ls0 ws0">nieposiadające<span class="_ _0"></span> powiązań </div><div class="t m0 x5d hd y264 ff3 fs4 fc1 sc0 ls0 ws0">kapitałowych<span class="ff2"> </span></div></div><div class="c x17c ya57 w1ac h14a"><div class="t m0 x4b hd y5ee ff3 fs4 fc1 sc0 ls0 ws0">Członkowie zar<span class="_ _0"></span>ządu i rady nad<span class="_ _0"></span>zorczej </div><div class="t m0 x9f hd y2a9 ff2 fs4 fc1 sc0 ls0 ws0">oraz kluczowy pe<span class="_ _0"></span>rsonel </div></div><div class="c x130 ya53 w189 hb0"><div class="t m0 x32 hd yb7 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x17d ya53 w54 hb0"><div class="t m0 x32 hd yb7 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x17b ya53 w1ad hb0"><div class="t m0 x8d hd yb7 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x14c ya53 w1ae hb0"><div class="t m0 x8d hd yb7 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x166 ya53 w1ad hb0"><div class="t m0 x8d hd yb7 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x17e ya53 w1ad hb0"><div class="t m0 x8d hd yb7 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x17c ya53 w1ae hb0"><div class="t m0 x8d hd yb7 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x17f ya53 wab hb0"><div class="t m0 x81 hd yb7 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 y610 w1a7 h24"><div class="t m0 x14 hd yb7 ff3 fs4 fc0 sc0 ls0 ws0">Przychody ze <span class="_ _0"></span>sprzedaży<span class="ff2"> </span></div></div><div class="c x130 y610 w1af h24"><div class="t m0 x72 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">70 400 </div></div><div class="c x180 y610 w9e h24"><div class="t m0 x2b hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">78 194 </div></div><div class="c x181 y610 w1ad h24"><div class="t m0 x6a hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x14c y610 w1b0 h24"><div class="t m0 x6a hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x16c y610 w1ad h24"><div class="t m0 x6a hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x15b y610 w1ad h24"><div class="t m0 x6a hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x182 y610 w1ae h24"><div class="t m0 x1d hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x183 y610 wab h24"><div class="t m0 x68 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 ya58 w1a7 h8d"><div class="t m0 x14 hd y1ce ff3 fs4 fc0 sc0 ls0 ws0">Przychody ze <span class="_ _0"></span>zbycia majątku<span class="_ _0"></span> </div><div class="t m0 x14 hd y24b ff3 fs4 fc0 sc0 ls0 ws0">trwałego<span class="ff2"> </span></div></div><div class="c x130 ya58 w1af h8d"><div class="t m0 x29 hd y82 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x180 ya58 w9e h8d"><div class="t m0 xa1 hd y82 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x181 ya58 w1ad h8d"><div class="t m0 x6a hd y82 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x14c ya58 w1b0 h8d"><div class="t m0 x6a hd y82 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x16c ya58 w1ad h8d"><div class="t m0 x6a hd y82 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x15b ya58 w1ad h8d"><div class="t m0 x6a hd y82 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x182 ya58 w1ae h8d"><div class="t m0 x1d hd y82 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x183 ya58 wab h8d"><div class="t m0 x68 hd y82 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 ya59 w1a7 h24"><div class="t m0 x14 hd yb7 ff3 fs4 fc0 sc0 ls0 ws0">Przychody z t<span class="_ _0"></span>ytułu odsetek<span class="ff2"> </span></div></div><div class="c x130 ya59 w1af h24"><div class="t m0 x42 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">7 965 </div></div><div class="c x180 ya59 w9e h24"><div class="t m0 x16 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">1 076 </div></div><div class="c x181 ya59 w1ad h24"><div class="t m0 x6a hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x14c ya59 w1b0 h24"><div class="t m0 x6a hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x16c ya59 w1ad h24"><div class="t m0 x6a hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x15b ya59 w1ad h24"><div class="t m0 x6a hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x182 ya59 w1ae h24"><div class="t m0 x1d hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x183 ya59 wab h24"><div class="t m0 x68 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 ya5a w1a7 h24"><div class="t m0 x14 hd yb7 ff3 fs4 fc0 sc0 ls0 ws0">Pozostałe prz<span class="_ _0"></span>ychody<span class="ff2"> </span></div></div><div class="c x130 ya5a w1af h24"><div class="t m0 x29 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x180 ya5a w9e h24"><div class="t m0 xa1 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x181 ya5a w1ad h24"><div class="t m0 x6a hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x14c ya5a w1b0 h24"><div class="t m0 x6a hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x16c ya5a w1ad h24"><div class="t m0 x6a hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x15b ya5a w1ad h24"><div class="t m0 x6a hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x182 ya5a w1ae h24"><div class="t m0 x1d hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x183 ya5a wab h24"><div class="t m0 x68 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 ya5b w1a7 h14b"><div class="t m0 x14 hd ya5c ff3 fs4 fc0 sc0 ls0 ws0">Nabycie zapa<span class="_ _0"></span>sów i inne <span class="ff2">koszty </span></div><div class="t m0 x14 hd y7aa ff3 fs4 fc0 sc0 ls0 ws0">aktywowane w wa<span class="_ _0"></span>rtościach </div><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">aktywów obrotow<span class="_ _0"></span>ych<span class="ff2"> </span></div></div><div class="c x130 ya5b w1af h14b"><div class="t m0 x29 hd y7aa ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x180 ya5b w9e h14b"><div class="t m0 xa1 hd y7aa ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x181 ya5b w1ad h14b"><div class="t m0 x6a hd y7aa ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x14c ya5b w1b0 h14b"><div class="t m0 x6a hd y7aa ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x16c ya5b w1ad h14b"><div class="t m0 x6a hd y7aa ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x15b ya5b w1ad h14b"><div class="t m0 x6a hd y7aa ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x182 ya5b w1ae h14b"><div class="t m0 x1d hd y7aa ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x183 ya5b wab h14b"><div class="t m0 x68 hd y7aa ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y294 w1a7 h94"><div class="t m0 x14 hd y845 ff3 fs4 fc0 sc0 ls0 ws0">Nabycie usług<span class="_ _0"></span> i inne koszty </div><div class="t m0 x14 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">operacyjne </div></div><div class="c x130 y294 w1af h94"><div class="t m0 x29 hd ya5d ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x180 y294 w9e h94"><div class="t m0 xa1 hd ya5d ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x181 y294 w1ad h94"><div class="t m0 x6a hd ya5d ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x14c y294 w1b0 h94"><div class="t m0 x6a hd ya5d ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x16c y294 w1ad h94"><div class="t m0 x6a hd ya5d ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x15b y294 w1ad h94"><div class="t m0 x6a hd ya5d ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x182 y294 w1ae h94"><div class="t m0 x1d hd ya5d ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x183 y294 wab h94"><div class="t m0 x68 hd ya5d ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 ya5e w1a7 hb2"><div class="t m0 x14 hd yb7 ff3 fs4 fc0 sc0 ls0 ws0">Nabycia aktywów <span class="_ _0"></span>trwałych<span class="ff2"> </span></div></div><div class="c x130 ya5e w1af hb2"><div class="t m0 x29 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x180 ya5e w9e hb2"><div class="t m0 xa1 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x181 ya5e w1ad hb2"><div class="t m0 x6a hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x14c ya5e w1b0 hb2"><div class="t m0 x6a hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x16c ya5e w1ad hb2"><div class="t m0 x6a hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x15b ya5e w1ad hb2"><div class="t m0 x6a hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x182 ya5e w1ae hb2"><div class="t m0 x1d hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x183 ya5e wab hb2"><div class="t m0 x68 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 ya5f w1a7 h24"><div class="t m0 x14 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">Koszty odsete<span class="_ _0"></span>k </div></div><div class="c x130 ya5f w1af h24"><div class="t m0 xc5 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">-2 254 </div></div><div class="c x180 ya5f w9e h24"><div class="t m0 xc5 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">-2 025 </div></div><div class="c x181 ya5f w1ad h24"><div class="t m0 x6a hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x14c ya5f w1b0 h24"><div class="t m0 x6a hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x16c ya5f w1ad h24"><div class="t m0 x6a hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x15b ya5f w1ad h24"><div class="t m0 x6a hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x182 ya5f w1ae h24"><div class="t m0 x1d hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x183 ya5f wab h24"><div class="t m0 x68 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y9aa w1a7 h24"><div class="t m0 x14 hd yb7 ff3 fs4 fc0 sc0 ls0 ws0">Pozostałe kos<span class="_ _0"></span>zty<span class="ff2"> </span></div></div><div class="c x130 y9aa w1af h24"><div class="t m0 x29 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x180 y9aa w9e h24"><div class="t m0 xa1 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x181 y9aa w1ad h24"><div class="t m0 x6a hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x14c y9aa w1b0 h24"><div class="t m0 x6a hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x16c y9aa w1ad h24"><div class="t m0 x6a hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x15b y9aa w1ad h24"><div class="t m0 x6a hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x182 y9aa w1ae h24"><div class="t m0 x1d hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x183 y9aa wab h24"><div class="t m0 x68 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y17b w1a7 h24"><div class="t m0 x14 hd yb7 ff3 fs4 fc0 sc0 ls0 ws0">Pożyczki otrzymane<span class="_ _b"></span> <span class="ff2"> </span></div></div><div class="c x130 y17b w1af h24"><div class="t m0 x29 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x180 y17b w9e h24"><div class="t m0 xa1 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x181 y17b w1ad h24"><div class="t m0 x6a hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x14c y17b w1b0 h24"><div class="t m0 x6a hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x16c y17b w1ad h24"><div class="t m0 x6a hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x15b y17b w1ad h24"><div class="t m0 x6a hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x182 y17b w1ae h24"><div class="t m0 x1d hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x183 y17b wab h24"><div class="t m0 x68 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y6dd w1a7 h24"><div class="t m0 x14 hd yb7 ff3 fs4 fc0 sc0 ls0 ws0">Pożyczki udzielone<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x130 y6dd w1af h24"><div class="t m0 x7e hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">111 822 </div></div><div class="c x180 y6dd w9e h24"><div class="t m0 x2b hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">88 726 </div></div><div class="c x181 y6dd w1ad h24"><div class="t m0 x6a hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x14c y6dd w1b0 h24"><div class="t m0 x6a hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x16c y6dd w1ad h24"><div class="t m0 x6a hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x15b y6dd w1ad h24"><div class="t m0 x6a hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x182 y6dd w1ae h24"><div class="t m0 x1d hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x183 y6dd wab h24"><div class="t m0 x68 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 ya60 w1a7 hb2"><div class="t m0 x14 hd yb7 ff3 fs4 fc0 sc0 ls0 ws0">Koszty wynagro<span class="_ _0"></span>dzeń<span class="ff2"> </span></div></div><div class="c x130 ya60 w1af hb2"><div class="t m0 x29 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x180 ya60 w9e hb2"><div class="t m0 xa1 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x181 ya60 w1ad hb2"><div class="t m0 x6a hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x14c ya60 w1b0 hb2"><div class="t m0 x6a hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x16c ya60 w1ad hb2"><div class="t m0 x6a hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x15b ya60 w1ad hb2"><div class="t m0 x6a hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x182 ya60 w1ae hb2"><div class="t m0 x78 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">7 149 </div></div><div class="c x183 ya60 wab hb2"><div class="t m0 x78 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">7 238 </div></div><div class="c x9 ya61 w1a7 h14c"><div class="t m0 x14 hd ya62 ff3 fs4 fc0 sc0 ls0 ws0">Należności z t<span class="_ _0"></span>ytułu pożyczek<span class="ff2"> </span></div></div><div class="c x130 ya61 w1af h14c"><div class="t m0 x7e hd ya62 ff2 fs4 fc0 sc0 ls0 ws0">111 822 </div></div><div class="c x180 ya61 w9e h14c"><div class="t m0 x2b hd ya62 ff2 fs4 fc0 sc0 ls0 ws0">88 726 </div></div><div class="c x181 ya61 w1ad h14c"><div class="t m0 x6a hd ya62 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x14c ya61 w1b0 h14c"><div class="t m0 x6a hd ya62 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x16c ya61 w1ad h14c"><div class="t m0 x6a hd ya62 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x15b ya61 w1ad h14c"><div class="t m0 x6a hd ya62 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x182 ya61 w1ae h14c"><div class="t m0 x1d hd ya62 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x183 ya61 wab h14c"><div class="t m0 x68 hd ya62 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 ya63 w1a7 h8f"><div class="t m0 x14 hd y4d0 ff3 fs4 fc0 sc0 ls0 ws0">Należności handlowe<span class="_ _0"></span> i </div><div class="t m0 x14 hd y24b ff3 fs4 fc0 sc0 ls0 ws0">pozostałe<span class="ff2"> </span></div></div><div class="c x130 ya63 w1af h8f"><div class="t m0 x72 hd y4d2 ff2 fs4 fc0 sc0 ls0 ws0">20 959 </div></div><div class="c x180 ya63 w9e h8f"><div class="t m0 x2b hd y4d2 ff2 fs4 fc0 sc0 ls0 ws0">20 741 </div></div><div class="c x181 ya63 w1ad h8f"><div class="t m0 x6a hd y4d2 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x14c ya63 w1b0 h8f"><div class="t m0 x6a hd y4d2 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x16c ya63 w1ad h8f"><div class="t m0 x6a hd y4d2 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x15b ya63 w1ad h8f"><div class="t m0 x6a hd y4d2 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x182 ya63 w1ae h8f"><div class="t m0 x1d hd y4d2 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x183 ya63 wab h8f"><div class="t m0 x68 hd y4d2 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y595 w1a7 hb2"><div class="t m0 x14 hd yb7 ff3 fs4 fc0 sc0 ls0 ws0">Zobowiązania z <span class="_ _0"></span>tytułu pożyczek<span class="ff2"> </span></div></div><div class="c x130 y595 w1af hb2"><div class="t m0 x29 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x180 y595 w9e hb2"><div class="t m0 xa1 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x181 y595 w1ad hb2"><div class="t m0 x6a hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x14c y595 w1b0 hb2"><div class="t m0 x6a hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x16c y595 w1ad hb2"><div class="t m0 x6a hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x15b y595 w1ad hb2"><div class="t m0 x6a hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x182 y595 w1ae hb2"><div class="t m0 x1d hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x183 y595 wab hb2"><div class="t m0 x68 hd yb7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y66a w1a7 h8f"><div class="t m0 x14 hd ya64 ff3 fs4 fc0 sc0 ls0 ws0">Zobowiązania hand<span class="_ _0"></span>lowe i </div><div class="t m0 x14 hd y24b ff3 fs4 fc0 sc0 ls0 ws0">pozostałe<span class="ff2"> </span></div></div><div class="c x130 y66a w1af h8f"><div class="t m0 x7f hd y4d2 ff2 fs4 fc0 sc0 ls0 ws0">-145 951 </div></div><div class="c x180 y66a w9e h8f"><div class="t m0 x7f hd y4d2 ff2 fs4 fc0 sc0 ls0 ws0">-106 289 </div></div><div class="c x181 y66a w1ad h8f"><div class="t m0 x6a hd y4d2 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x14c y66a w1b0 h8f"><div class="t m0 x6a hd y4d2 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x16c y66a w1ad h8f"><div class="t m0 x6a hd y4d2 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x15b 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class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y56 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">97<span class="ls0"> </span></div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 yb2 ff1 fs1 fc0 sc0 ls0 ws0">  </div><div class="t m0 x2 h6 y2f4 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y2f5 ff5 fs3 fc0 sc0 ls0 ws0">    <span class="ff1 fs1"> </span></div><div class="t m0 x2 h6 ya65 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y83 w1b1 h14d"><div class="t m0 x0 hd ya66 ff2 fs4 fc1 sc0 ls0 ws0">Wynagrodzenia </div><div class="t m0 x56 hd ya67 ff2 fs4 fc1 sc0 ls0 ws0">kluczowego persone<span class="_ _0"></span>lu </div><div class="t m0 x8d hd ya68 ff3 fs4 fc1 sc0 ls0 ws0">jednostek zależn<span class="_ _0"></span>ych<span class="ff2"> </span></div></div><div class="c x184 y83 w1b2 h14d"><div class="t m0 x2a hd ya67 ff2 fs4 fc1 sc0 ls0 ws0">Jednostka </div></div><div class="c x185 y83 wb9 h14d"><div class="t m0 x67 hd ya67 ff2 fs4 fc1 sc0 ls0 ws0">Funkcja </div></div><div class="c x16b ya69 w1b3 he7"><div class="t m0 x7c hd y4c4 ff2 fs4 fc1 sc0 ls0 ws0">Wynagrodzenia<span class="_ _0"></span> </div></div><div class="c x186 ya69 w1b4 he7"><div class="t m0 x65 hd y7c0 ff3 fs4 fc1 sc0 ls0 ws0">Pożyczki udzielone<span class="_ _0"></span> kluczowemu </div><div class="t m0 x72 hd y15b ff2 fs4 fc1 sc0 ls0 ws0">personelowi </div></div><div class="c x135 y83 wf1 h14d"><div class="t m0 x7b hd ya67 ff2 fs4 fc1 sc0 ls0 ws0">Dodatkowe in<span class="_ _0"></span>formacje </div></div><div class="c x16b ya6a w1b3 h14e"><div class="t m0 x2b hd y275 ff2 fs4 fc1 sc0 ls12 ws0">w <span class="ls0">tys. PLN </span></div></div><div class="c x186 ya6a w1b4 h14e"><div class="t m0 xa hd y275 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c x16b y83 w1b5 h14f"><div class="t m0 xdf hd ya42 ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2024 do </div><div class="t m0 x83 hd y230 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xd4 y83 w68 h14f"><div class="t m0 x58 hd ya42 ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2023 do </div><div class="t m0 x59 hd y230 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x186 y83 wa7 h14f"><div class="t m0 xab hd ya42 ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2024 do </div><div class="t m0 x0 hd y230 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x187 y83 w1b6 h14f"><div class="t m0 xc3 hd ya42 ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2023 do </div><div class="t m0 x8d hd y230 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 y489 w1b1 hc4"><div class="t m0 x14 hd y172 ff3 fs4 fc0 sc0 ls0 ws0">Zarząd<span class="ff2"> </span></div></div><div class="c x188 y489 w1b7 hc4"><div class="t m0 xf9 hd y172 ff2 fs4 fc0 sc0 ls0 ws0">MIRBUD S.A<span class="_ _0"></span>. </div></div><div class="c x189 y489 w1b8 hc4"><div class="t m0 x0 hd y172 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x16b y489 w1b9 hc4"><div class="t m0 x37 hd y172 ff2 fs4 fc0 sc0 ls0 ws0">6 843 </div></div><div class="c x18a y489 w68 hc4"><div class="t m0 x7f hd y172 ff2 fs4 fc0 sc0 ls0 ws0">6 874 </div></div><div class="c x18b y489 w9d hc4"><div class="t m0 x21 hd y172 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x187 y489 w1b6 hc4"><div class="t m0 x68 hd y172 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x12f y489 w1ba hc4"><div class="t m0 x7c hd y172 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 ya6b w1b1 hc4"><div class="t m0 x14 hd y172 ff2 fs4 fc0 sc0 ls0 ws0">Rada Nadzorcza </div></div><div class="c x188 ya6b w1b7 hc4"><div class="t m0 xf9 hd y172 ff2 fs4 fc0 sc0 ls0 ws0">MIRBUD S.A<span class="_ _0"></span>. </div></div><div class="c x189 ya6b w1bb hc4"><div class="t m0 x0 hd y172 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x121 ya6b w43 hc4"><div class="t m0 xa hd y172 ff2 fs4 fc0 sc0 ls5 ws0">306<span class="ls0"> </span></div></div><div class="c x18a ya6b w68 hc4"><div class="t m0 x72 hd y172 ff2 fs4 fc0 sc0 ls5 ws0">364<span class="ls0"> </span></div></div><div class="c x18b ya6b wa7 hc4"><div class="t m0 x21 hd y172 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x18c ya6b w44 hc4"><div class="t m0 x1d hd y172 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x135 ya6b w1ba hc4"><div class="t m0 x5d hd y172 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 ya6c w1b1 hc4"><div class="t m0 x14 hd y172 ff3 fs4 fc0 sc0 ls0 ws0">Zarząd<span class="ff2"> </span></div></div><div class="c x188 ya6c w1b7 hc4"><div class="t m0 x70 hd y172 ff2 fs4 fc0 sc0 ls0 ws0">Kobylarnia S.A. </div></div><div class="c x189 ya6c w1b8 hc4"><div class="t m0 x0 hd y172 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x16b ya6c w1b9 hc4"><div class="t m0 x37 hd y172 ff2 fs4 fc0 sc0 ls0 ws0">2 602 </div></div><div class="c x18a ya6c w64 hc4"><div class="t m0 x7f hd y172 ff2 fs4 fc0 sc0 ls0 ws0">2 <span class="ls5">817</span> </div></div><div class="c x186 ya6c wa7 hc4"><div class="t m0 xc hd y172 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x187 ya6c w1b6 hc4"><div class="t m0 x68 hd y172 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x12f ya6c w1ba hc4"><div class="t m0 x7c hd y172 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 ya6d w1b1 hc4"><div class="t m0 x14 hd y172 ff2 fs4 fc0 sc0 ls0 ws0">Rada Nadzorcza </div></div><div class="c x188 ya6d w1b7 hc4"><div class="t m0 x70 hd y172 ff2 fs4 fc0 sc0 ls0 ws0">Kobylarnia S.A. </div></div><div class="c x189 ya6d w1bb hc4"><div class="t m0 x0 hd y172 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x121 ya6d w43 hc4"><div class="t m0 x1d hd y172 ff2 fs4 fc0 sc0 ls5 ws0">55<span class="ls0"> </span></div></div><div class="c x18a ya6d w68 hc4"><div class="t m0 x16 hd y172 ff2 fs4 fc0 sc0 ls5 ws0">55<span class="ls0"> </span></div></div><div class="c x18b ya6d wa7 hc4"><div class="t m0 x21 hd y172 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x18c ya6d w44 hc4"><div class="t m0 x1d hd y172 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x135 ya6d w1ba hc4"><div class="t m0 x5d hd y172 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 ya6e w1b1 hdd"><div class="t m0 x14 hd y275 ff3 fs4 fc0 sc0 ls0 ws0">Zarząd<span class="ff2"> </span></div></div><div class="c x188 ya6e w1b7 hdd"><div class="t m0 x42 hd y275 ff2 fs4 fc0 sc0 ls0 ws0">JHM Developmen<span class="_ _0"></span>t S.A. </div></div><div class="c x189 ya6e w1b8 hdd"><div class="t m0 x0 hd y275 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x16b ya6e w1b9 hdd"><div class="t m0 x37 hd y275 ff2 fs4 fc0 sc0 ls0 ws0">2 384 </div></div><div class="c x18a ya6e w64 hdd"><div class="t m0 x7f hd y275 ff2 fs4 fc0 sc0 ls0 ws0">1 680 </div></div><div class="c x186 ya6e wa7 hdd"><div class="t m0 xc hd y275 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x187 ya6e w1b6 hdd"><div class="t m0 x68 hd y275 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x12f ya6e w1ba hdd"><div class="t m0 x7c hd y275 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 ya6f w1b1 hdd"><div class="t m0 x14 hd y275 ff2 fs4 fc0 sc0 ls0 ws0">Rada Nadzorcza </div></div><div class="c x188 ya6f w1b7 hdd"><div class="t m0 x42 hd y275 ff2 fs4 fc0 sc0 ls0 ws0">JHM Developmen<span class="_ _0"></span>t S.A. </div></div><div class="c x189 ya6f w1bb hdd"><div class="t m0 x0 hd y275 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x121 ya6f w43 hdd"><div class="t m0 x1d hd y275 ff2 fs4 fc0 sc0 ls5 ws0">51<span class="ls0"> </span></div></div><div class="c x18a ya6f w68 hdd"><div class="t m0 x16 hd y275 ff2 fs4 fc0 sc0 ls5 ws0">53<span class="ls0"> </span></div></div><div class="c x18b ya6f wa7 hdd"><div class="t m0 x21 hd y275 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x18c ya6f w44 hdd"><div class="t m0 x1d hd y275 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x135 ya6f w1ba hdd"><div class="t m0 x5d hd y275 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y55c w1b1 hf3"><div class="t m0 x14 hd y275 ff3 fs4 fc0 sc0 ls0 ws0">Zarząd<span class="ff2"> </span></div></div><div class="c x188 y55c w1b7 hf3"><div class="t m0 x2b hd y275 ff2 fs4 fc0 sc0 ls0 ws0">Marywilska 44 <span class="_ _0"></span>Sp. z o. o. </div></div><div class="c x189 y55c w1b8 hf3"><div class="t m0 x0 hd y275 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x16b y55c w1b9 hf3"><div class="t m0 x37 hd y275 ff2 fs4 fc0 sc0 ls0 ws0">2 101 </div></div><div class="c x18a y55c w64 hf3"><div class="t m0 x7f hd y275 ff2 fs4 fc0 sc0 ls0 ws0">2 102 </div></div><div class="c x186 y55c wa7 hf3"><div class="t m0 xc hd y275 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x187 y55c w1b6 hf3"><div class="t m0 x68 hd y275 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x12f y55c w1ba hf3"><div class="t m0 x7c hd y275 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 ya70 w1b1 hdd"><div class="t m0 x14 hd y275 ff2 fs4 fc0 sc0 ls0 ws0">Rada Nadzorcza </div></div><div class="c x188 ya70 w1b7 hdd"><div class="t m0 x2b hd y275 ff2 fs4 fc0 sc0 ls0 ws0">Marywilska 44 <span class="_ _0"></span>Sp. z o. o. </div></div><div class="c x189 ya70 w1bb hdd"><div class="t m0 x0 hd y275 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x121 ya70 w43 hdd"><div class="t m0 x1d hd y275 ff2 fs4 fc0 sc0 ls5 ws0">81<span class="ls0"> </span></div></div><div class="c x18a ya70 w68 hdd"><div class="t m0 x16 hd y275 ff2 fs4 fc0 sc0 ls5 ws0">81<span class="ls0"> </span></div></div><div class="c x18b ya70 wa7 hdd"><div class="t m0 x21 hd y275 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x18c ya70 w44 hdd"><div class="t m0 x1d hd y275 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x135 ya70 w1ba hdd"><div class="t m0 x5d hd y275 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 ya71 w1b1 h150"><div class="t m0 x14 hd y8df ff3 fs4 fc0 sc0 ls0 ws0">Zarząd<span class="ff2"> </span></div></div><div class="c x188 ya71 w1b7 h150"><div class="t m0 x71 hd y8df ff2 fs4 fc0 sc0 ls0 ws0">PDC Industrial<span class="_ _0"></span> Center 217 Sp.<span class="_ _0"></span> z o.o. </div></div><div class="c x189 ya71 w1b8 h150"><div class="t m0 x0 hd y8df ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x16b ya71 w1b9 h150"><div class="t m0 x1a hd y8df ff2 fs4 fc0 sc0 ls5 ws0">12<span class="ls0"> </span></div></div><div class="c x18a ya71 w64 h150"><div class="t m0 x146 hd y8df ff2 fs4 fc0 sc0 ls0 ws0">1 </div></div><div class="c x186 ya71 wa7 h150"><div class="t m0 xc hd y8df ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x187 ya71 w1b6 h150"><div class="t m0 x68 hd y8df ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x12f ya71 w1ba h150"><div class="t m0 x7c hd y8df ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y959 w1b1 h8e"><div class="t m0 x14 h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x188 y959 w1b7 h8e"><div class="t m0 x18d h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x189 y959 w1b8 h8e"><div class="t m0 x0 h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x16b y959 w1b9 h8e"><div class="t m0 x8b h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">14 435 </div></div><div class="c x18a y959 w68 h8e"><div class="t m0 x7d h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">14 027 </div></div><div class="c x18b y959 wa7 h8e"><div class="t m0 x21 h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x18c y959 w44 h8e"><div class="t m0 x1d h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x135 y959 wf1 h8e"><div class="t m0 x5d h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h6 ya72 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 ya73 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 ya74 ff2 fs1 fc0 sc0 ls2 ws0">    <span class="ls0">  </span></div><div class="t m0 x2 h3 y81e ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y8e1 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y425 ff2 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf62" class="pf w0 h0" ><div class="pc pc62 w0 h0"><img class="bi x0 y0 w3 he3" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">98<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y4dc ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y4dd ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y4de ff4 fs1 fc0 sc0 ls0 ws0">Nota 27. <span class="ff6">Wynagrod<span class="_ _1"></span>zenie biegłego rew<span class="_ _1"></span>identa<span class="_ _1"></span></span> </div><div class="t m0 x2 h6 y850 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y851 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 ya75 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 ya76 w1bc h106"><div class="t m0 x36 hd ya77 ff3 fs4 fc1 sc0 ls0 ws0">Wynagrodzenie bieg<span class="_ _0"></span>łego rewide<span class="_ _0"></span>nta<span class="ff2"> </span></div></div><div class="c x18e ya w1bd h62"><div class="t m0 xc5 hd y97 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c x18e ya78 w1be h62"><div class="t m0 x65 hd y213 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x18f ya78 w1bf h62"><div class="t m0 x65 hd y213 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x18e ya76 w1be h125"><div class="t m0 x94 hd y15f ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2024 do </div><div class="t m0 x12 hd y279 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x18f ya76 w1bf h125"><div class="t m0 x94 hd y15f ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2023 do </div><div class="t m0 x12 hd y279 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 ya79 w1bc h125"><div class="t m0 x14 hd y176 ff3 fs4 fc0 sc0 ls0 ws0">Wynagrodzenie <span class="_ _0"></span>z tytułu badania<span class="_ _0"></span> jednostkow<span class="_ _0"></span>ego i skonsolidowan<span class="_ _0"></span>ego sprawo<span class="_ _0"></span>zdania </div><div class="t m0 x14 hd y279 ff2 fs4 fc0 sc0 ls0 ws0">finansowego<span class="_ _0"></span> </div></div><div class="c x18e ya79 w1be h125"><div class="t m0 x16 hd y2c4 ff2 fs4 fc0 sc0 ls5 ws0">113<span class="ls0"> </span></div></div><div class="c x18f ya79 w1bf h125"><div class="t m0 x16 hd y2c4 ff2 fs4 fc0 sc0 ls5 ws0">126<span class="ls0"> </span></div></div><div class="c x9 ya7a w1bc h125"><div class="t m0 x14 hd y15f ff3 fs4 fc0 sc0 ls0 ws0">Wynagrodzeni <span class="_ _0"></span>z tytułu przeglądu<span class="_ _0"></span> śródro<span class="_ _0"></span>cznego  jednostkoweg<span class="_ _0"></span>o i skonsolidow<span class="_ _0"></span>anego </div><div class="t m0 x14 hd y279 ff2 fs4 fc0 sc0 ls0 ws0">finansowego<span class="_ _0"></span> </div></div><div class="c x18e ya7a w1be h125"><div class="t m0 x1a hd y2c4 ff2 fs4 fc0 sc0 ls5 ws0">88<span class="ls0"> </span></div></div><div class="c x18f ya7a w1bf h125"><div class="t m0 x1a hd y2c4 ff2 fs4 fc0 sc0 ls5 ws0">65<span class="ls0"> </span></div></div><div class="c x9 ya7b w1bc h151"><div class="t m0 x14 hd y229 ff3 fs4 fc0 sc0 ls0 ws0">Pozostałe usługi<span class="ff2"> </span></div></div><div class="c x18e ya7b w1be h151"><div class="t m0 x1a hd y229 ff2 fs4 fc0 sc0 ls5 ws0">37<span class="ls0"> </span></div></div><div class="c x18f ya7b w1bf h151"><div class="t m0 x19 hd y229 ff2 fs4 fc0 sc0 ls0 ws0">5 </div></div><div class="c x9 ya7c w1bc h37"><div class="t m0 x14 h31 y228 ff4 fs4 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x18e ya7c w1be h37"><div class="t m0 x16 h31 y228 ff4 fs4 fc0 sc0 ls5 ws0">238<span class="ls0"> </span></div></div><div class="c x18f ya7c w1bf h37"><div class="t m0 x16 h31 y228 ff4 fs4 fc0 sc0 ls5 ws0">196<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h6 y47f ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 ya7d ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 ya7e ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 ya7f ff2 fs1 fc0 sc0 ls2 ws0">   <span class="ls0">  </span></div><div class="t m0 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class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y56 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls8 ws0">99<span class="ls0"> </span></div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y58 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y59 ff4 fs1 fc0 sc0 ls0 ws0">Nota 28. Instrumenty fin<span class="_ _1"></span>ansow<span class="_ _1"></span>e </div><div class="t m0 x2 h6 y80d ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 ya83 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y7f ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 ya84 w1c0 h152"><div class="t m0 x79 hd ya85 ff2 fs4 fc1 sc0 ls0 ws0">Aktywa finan<span class="_ _0"></span>sowe wg MSSF 9 </div></div><div class="c x190 ya86 w1c1 h153"><div class="t m0 x59 hd ya87 ff3 fs4 fc1 sc0 ls0 ws0">Dostępne do sprzed<span class="_ _0"></span>aży<span class="ff2"> </span></div></div><div class="c x191 ya86 w112 h153"><div class="t m0 xec hd ya88 ff3 fs4 fc1 sc0 ls0 ws0">Wyceniana w war<span class="_ _0"></span>tości </div><div class="t m0 x65 hd ya87 ff2 fs4 fc1 sc0 ls0 ws0">godziwej przez w<span class="_ _0"></span>ynik </div><div class="t m0 x33 hd ya89 ff2 fs4 fc1 sc0 ls0 ws0">finansowy </div></div><div class="c x192 ya86 w1c2 h153"><div class="t m0 x65 hd ya87 ff3 fs4 fc1 sc0 ls0 ws0">Pożyczki i nale<span class="_ _0"></span>żności<span class="ff2"> </span></div></div><div class="c x182 ya86 w1c3 h153"><div class="t m0 x94 hd ya87 ff3 fs4 fc1 sc0 ls0 ws0">Instrumenty zabe<span class="_ _0"></span>zpieczające<span class="ff2"> </span></div></div><div class="c x190 y4f5 w1c4 h30"><div class="t m0 x8d hd yfb ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x53 y4f5 w1c4 h30"><div class="t m0 x8d hd yfb ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x191 y4f5 w1c4 h30"><div class="t m0 x8d hd yfb ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c xdd y4f5 w1c5 h30"><div class="t m0 x8d hd yfb ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x192 y4f5 w1c6 h30"><div class="t m0 x8d hd yfb ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x193 y4f5 w1c6 h30"><div class="t m0 x8d hd yfb ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x182 y4f5 w1c5 h30"><div class="t m0 x8d hd yfb ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x194 y4f5 w1c6 h30"><div class="t m0 x8d hd yfb ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x190 ya84 w1c4 h30"><div class="t m0 x7b hd yfb ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x53 ya84 w1c4 h30"><div class="t m0 x7b hd yfb ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x191 ya84 w1c4 h30"><div class="t m0 x7b hd yfb ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xdd ya84 w1c5 h30"><div class="t m0 x67 hd yfb ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x192 ya84 w1c6 h30"><div class="t m0 x67 hd yfb ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x193 ya84 w1c6 h30"><div class="t m0 x7b hd yfb ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x182 ya84 w1c5 h30"><div class="t m0 x7b hd yfb ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x194 ya84 w1c6 h30"><div class="t m0 x7b hd yfb ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 ya8a w1c0 ha8"><div class="t m0 x14 hd y28d ff3 fs4 fc0 sc0 ls0 ws0">Pożyczki udzielone<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x190 ya8a w1c4 ha8"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 ya8a w1c4 ha8"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x191 ya8a w1c4 ha8"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xdd ya8a w1c5 ha8"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x192 ya8a w1c6 ha8"><div class="t m0 x79 hd y28d ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c x193 ya8a w1c6 ha8"><div class="t m0 x79 hd y28d ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x182 ya8a w1c5 ha8"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x194 ya8a w1c6 ha8"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 ya8b w1c7 ha8"><div class="t m0 x4b hd y28d ff2 fs4 fc0 sc0 ls0 ws0">Pochodne instru<span class="_ _0"></span>menty finansowe<span class="_ _0"></span> </div></div><div class="c x190 ya8b wb8 ha8"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 ya8b wb8 ha8"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x191 ya8b w1c8 ha8"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xdd ya8b w1c9 ha8"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x192 ya8b wb8 ha8"><div class="t m0 x79 hd y28d ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c x193 ya8b wb8 ha8"><div class="t m0 x79 hd y28d ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x182 ya8b w1c9 ha8"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x194 ya8b wb8 ha8"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 ya8c w1c0 h5b"><div class="t m0 x14 hd y21b ff3 fs4 fc0 sc0 ls0 ws0">Inne instrumenty<span class="_ _0"></span> finansowe wycen<span class="_ _b"></span>iane w wartości godziwej<span class="ff2"> </span></div></div><div class="c x190 ya8c w1c4 h5b"><div class="t m0 x79 hd y21b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 ya8c w1c4 h5b"><div class="t m0 x79 hd y21b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x191 ya8c w1c4 h5b"><div class="t m0 x79 hd y21b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xdd ya8c w1c5 h5b"><div class="t m0 x79 hd y21b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x192 ya8c w1c6 h5b"><div class="t m0 x79 hd y21b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c x193 ya8c w1c6 h5b"><div class="t m0 x79 hd y21b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x182 ya8c w1c5 h5b"><div class="t m0 x79 hd y21b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x194 ya8c w1c6 h5b"><div class="t m0 x79 hd y21b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y805 w1c7 ha8"><div class="t m0 x4b hd y28d ff3 fs4 fc0 sc0 ls0 ws0">Należności handlowe<span class="_ _0"></span> i inne<span class="ff2"> </span></div></div><div class="c x190 y805 wb8 ha8"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y805 wb8 ha8"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x191 y805 w1c8 ha8"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xdd y805 w1c9 ha8"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x192 y805 wb8 ha8"><div class="t m0 x14b hd y28d ff2 fs4 fc0 sc0 ls0 ws0">673 001 </div></div><div class="c x193 y805 wb8 ha8"><div class="t m0 x14b hd y28d ff2 fs4 fc0 sc0 ls0 ws0">596 028 </div></div><div class="c x182 y805 w1c9 ha8"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x194 y805 wb8 ha8"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 ya8d w1c0 ha8"><div class="t m0 x14 hd y28d ff3 fs4 fc0 sc0 ls0 ws0">Środki pieniężne<span class="_ _0"></span> i <span class="ff2">ekwiwalenty </span></div></div><div class="c x190 ya8d w1c4 ha8"><div class="t m0 x79 hd y28d ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 ya8d w1c4 ha8"><div class="t m0 x79 hd y28d ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x191 ya8d w1c4 ha8"><div class="t m0 x79 hd y28d ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xdd ya8d w1c5 ha8"><div class="t m0 x79 hd y28d ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x192 ya8d w1c6 ha8"><div class="t m0 x14b hd y28d ff2 fs4 fc0 sc0 ls0 ws0">396 770 </div></div><div class="c x193 ya8d w1c6 ha8"><div class="t m0 x14b hd y28d ff2 fs4 fc0 sc0 ls0 ws0">395 776 </div></div><div class="c x182 ya8d w1c5 ha8"><div class="t m0 x79 hd y28d ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x194 ya8d w1c6 ha8"><div class="t m0 x79 hd y28d ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 ya8e w1c7 h154"><div class="t m0 x4b hd ya8f ff3 fs4 fc0 sc0 ls0 ws0">Pozostałe aktywa<span class="_ _0"></span> finansowe<span class="ff2"> </span></div></div><div class="c x190 ya8e wb8 h154"><div class="t m0 x79 h31 ya8f ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 ya8e wb8 h154"><div class="t m0 x79 h31 ya8f ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x191 ya8e w1c8 h154"><div class="t m0 x79 h31 ya8f ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xdd ya8e w1c9 h154"><div class="t m0 x79 h31 ya8f ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x192 ya8e wb8 h154"><div class="t m0 x129 hd ya8f ff2 fs4 fc0 sc0 ls0 ws0">2 376 </div></div><div class="c x193 ya8e wb8 h154"><div class="t m0 x96 hd ya8f ff2 fs4 fc0 sc0 ls5 ws0">297<span class="ls0"> </span></div></div><div class="c x182 ya8e w1c9 h154"><div class="t m0 x79 h31 ya8f ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x194 ya8e wb8 h154"><div class="t m0 x79 h31 ya8f ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y782 w1c0 ha8"><div class="t m0 x14 h31 y25c ff4 fs4 fc0 sc0 ls0 ws0">Razem Aktywa<span class="_ _0"></span> finansowe </div></div><div class="c x190 y782 w1c4 ha8"><div class="t m0 x79 h31 y25c ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y782 w1c4 ha8"><div class="t m0 x79 h31 y25c ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x191 y782 w1c4 ha8"><div class="t m0 x79 h31 y25c ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xdd y782 w1c5 ha8"><div class="t m0 x79 h31 y25c ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x192 y782 w1c6 ha8"><div class="t m0 x5c h31 y25c ff4 fs4 fc0 sc0 ls0 ws0">1 072 146 </div></div><div class="c x193 y782 w1c6 ha8"><div class="t m0 x14b h31 y25c ff4 fs4 fc0 sc0 ls0 ws0">992 100 </div></div><div class="c x182 y782 w1c5 ha8"><div class="t m0 x79 h31 y25c ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x194 y782 w1c6 ha8"><div class="t m0 x79 h31 y25c ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y618 w1c7 ha8"><div class="t m0 x4b hd y28d ff2 fs4 fc0 sc0 ls0 ws0">Przychody z d<span class="_ _0"></span>ywidend </div></div><div class="c x190 y618 wb8 ha8"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y618 wb8 ha8"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x191 y618 w1c8 ha8"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xdd y618 w1c9 ha8"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x192 y618 wb8 ha8"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x193 y618 wb8 ha8"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x182 y618 w1c9 ha8"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x194 y618 wb8 ha8"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 ya90 w1c0 ha8"><div class="t m0 x14 hd y28d ff3 fs4 fc0 sc0 ls0 ws0">Przychody z t<span class="_ _0"></span>ytułu odsetek<span class="ff2"> </span></div></div><div class="c x190 ya90 w1c4 ha8"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 ya90 w1c4 ha8"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x191 ya90 w1c4 ha8"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xdd ya90 w1c5 ha8"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x192 ya90 w1c6 ha8"><div class="t m0 x129 hd y28d ff2 fs4 fc0 sc0 ls0 ws0">5 081 </div></div><div class="c x193 ya90 w1c6 ha8"><div class="t m0 x129 hd y28d ff2 fs4 fc0 sc0 ls0 ws0">1 196 </div></div><div class="c x182 ya90 w1c5 ha8"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x194 ya90 w1c6 ha8"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 ya1f w1c7 ha8"><div class="t m0 x4b hd y28d ff2 fs4 fc0 sc0 ls0 ws0">Zyski <span class="ff3">(straty) z <span class="_ _0"></span>tytułu różnic kur<span class="_ _0"></span>sowych<span class="ff2"> </span></span></div></div><div class="c x190 ya1f wb8 ha8"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 ya1f wb8 ha8"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x191 ya1f w1c8 ha8"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xdd ya1f w1c9 ha8"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x192 ya1f wb8 ha8"><div class="t m0 x9f hd y28d ff2 fs4 fc0 sc0 ls0 ws0">-10 181 </div></div><div class="c x193 ya1f wb8 ha8"><div class="t m0 x9f hd y28d ff2 fs4 fc0 sc0 ls0 ws0">-14 774 </div></div><div class="c x182 ya1f w1c9 ha8"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x194 ya1f wb8 ha8"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 ya91 w1c0 ha8"><div class="t m0 x14 hd y25c ff3 fs4 fc0 sc0 ls0 ws0">Odwrócenia (utwo<span class="_ _0"></span>rzenia) odpisów<span class="_ _0"></span> umorzeniowy<span class="_ _0"></span>ch<span class="ff2"> </span></div></div><div class="c x190 ya91 w1c4 ha8"><div class="t m0 x79 h31 y25c ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 ya91 w1c4 ha8"><div class="t m0 x79 h31 y25c ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x191 ya91 w1c4 ha8"><div class="t m0 x79 h31 y25c ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xdd ya91 w1c5 ha8"><div class="t m0 x79 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x192 ya91 w1c6 ha8"><div class="t m0 xbe hd y25c ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">215</span> </div></div><div class="c x193 ya91 w1c6 ha8"><div class="t m0 xbe hd y25c ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">446</span> </div></div><div class="c x182 ya91 w1c5 ha8"><div class="t m0 x79 h31 y25c ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x194 ya91 w1c6 ha8"><div class="t m0 x79 h31 y25c ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 ya92 w1c7 ha6"><div class="t m0 x4b hd y28d ff3 fs4 fc0 sc0 ls0 ws0">Zyski (straty) <span class="_ _0"></span>z tytułu wycen<span class="_ _0"></span>y i realizacji <span class="ff2"> </span></div></div><div class="c x190 ya92 wb8 ha6"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 ya92 wb8 ha6"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x191 ya92 w1c8 ha6"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xdd ya92 w1c9 ha6"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x192 ya92 wb8 ha6"><div class="t m0 x79 hd y28d ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x193 ya92 wb8 ha6"><div class="t m0 x79 hd y28d ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x182 ya92 w1c9 ha6"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x194 ya92 wb8 ha6"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y6dd w1c0 ha8"><div class="t m0 x14 hd y28d ff3 fs4 fc0 sc0 ls0 ws0">Zyski (straty) <span class="_ _0"></span>z tytułu instrumen<span class="_ _0"></span>tów pochodny<span class="_ _0"></span>ch<span class="ff2"> </span></div></div><div class="c x190 y6dd w1c4 ha8"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y6dd w1c4 ha8"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x191 y6dd w1c4 ha8"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xdd y6dd w1c5 ha8"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x192 y6dd w1c6 ha8"><div class="t m0 x79 hd y28d ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x193 y6dd w1c6 ha8"><div class="t m0 x79 hd y28d ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x182 y6dd w1c5 ha8"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x194 y6dd w1c6 ha8"><div class="t m0 x79 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 ya93 w1c7 h5b"><div class="t m0 x4b h31 y21a ff6 fs4 fc0 sc0 ls0 ws0">Razem wpływ na<span class="_ _0"></span> rachunek zysk<span class="_ _b"></span>ów <span class="_ _1"></span>lub strat akty<span class="_ _0"></span>wów </div><div class="t m0 x4b h31 y1c6 ff4 fs4 fc0 sc0 ls0 ws0">finansowych </div></div><div class="c x190 ya93 wb8 h5b"><div class="t m0 x79 h31 y21b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 ya93 wb8 h5b"><div class="t m0 x79 h31 y21b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x191 ya93 w1c8 h5b"><div class="t m0 x79 h31 y21b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xdd ya93 w1c9 h5b"><div class="t m0 x79 h31 y21b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x192 ya93 wb8 h5b"><div class="t m0 x3d h31 y21b ff4 fs4 fc0 sc0 ls0 ws0">-5 315 </div></div><div class="c x193 ya93 wb8 h5b"><div class="t m0 x9f h31 y21b ff4 fs4 fc0 sc0 ls0 ws0">-14 024 </div></div><div class="c x182 ya93 w1c9 h5b"><div class="t m0 x79 h31 y21b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x194 ya93 wb8 h5b"><div class="t m0 x79 h31 y21b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h6 y17f ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 ya94 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y820 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hbd ya95 ff9 fs1 fc0 sc0 ls0 ws0"> <span class="_ _14"> </span><span class="ff1"> </span></div></div></div><div class="pi" ></div></div><div id="pf64" class="pf w6 h9" ><div class="pc pc64 w6 h9"><img class="bi x0 y0 w7 hd9" alt="" 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class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y56 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls0 ws0">100 </div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h14 y7a ff5 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y7b ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y7c ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 ya96 w1ca h155"><div class="t m0 x33 hd y846 ff3 fs4 fc1 sc0 ls0 ws0">Zobowiązania fina<span class="_ _0"></span>nsowe wg M<span class="_ _0"></span>SSF 9<span class="ff2"> </span></div></div><div class="c x195 ya97 w1cb h156"><div class="t m0 x59 hd y15f ff3 fs4 fc1 sc0 ls0 ws0">Instrumenty kapitałow<span class="_ _0"></span>e<span class="ff2"> </span></div></div><div class="c x196 ya97 w141 h156"><div class="t m0 x12 hd y5b5 ff3 fs4 fc1 sc0 ls0 ws0">Wyceniana w war<span class="_ _0"></span>tości </div><div class="t m0 x57 hd y15f ff2 fs4 fc1 sc0 ls0 ws0">godziwej przez w<span class="_ _0"></span>ynik </div><div class="t m0 x33 hd y210 ff2 fs4 fc1 sc0 ls0 ws0">finansowy </div></div><div class="c x197 ya97 w1cb h156"><div class="t m0 xbd hd ya4b ff2 fs4 fc1 sc0 ls0 ws0">Wyceniane w </div><div class="t m0 x66 hd ya1 ff2 fs4 fc1 sc0 ls0 ws0">zamortyzowan<span class="_ _0"></span>ym koszcie </div></div><div class="c x198 ya97 w141 h156"><div class="t m0 xdf hd y15f ff3 fs4 fc1 sc0 ls0 ws0">Instrumenty zabe<span class="_ _0"></span>zpieczające<span class="ff2"> </span></div></div><div class="c x195 y60 w1cc h42"><div class="t m0 x8d hd y158 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x63 y60 w1cd h42"><div class="t m0 x8d hd y158 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x196 y60 w1cc h42"><div class="t m0 x8d hd y158 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x76 y60 w1ce h42"><div class="t m0 x8d hd y158 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x197 y60 w1cc h42"><div class="t m0 x8d hd y158 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x199 y60 w1cc h42"><div class="t m0 x8d hd y158 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x198 y60 w1cf h42"><div class="t m0 x8d hd y158 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x19a y60 w1cc h42"><div class="t m0 x8d hd y158 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x195 ya96 w1cc h42"><div class="t m0 x7b hd y158 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x63 ya96 w1cd h42"><div class="t m0 x7b hd y158 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x196 ya96 w1cc h42"><div class="t m0 x7b hd y158 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x76 ya96 w1ce h42"><div class="t m0 x67 hd y158 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x197 ya96 w1cc h42"><div class="t m0 x7b hd y158 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x199 ya96 w1cc h42"><div class="t m0 x7b hd y158 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x198 ya96 w1cf h42"><div class="t m0 x7b hd y158 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x19a ya96 w1cc h42"><div class="t m0 x7b hd y158 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 ya98 w1ca h157"><div class="t m0 x14 hd y172 ff2 fs4 fc0 sc0 ls0 ws0">Kredyty </div></div><div class="c x195 ya98 w1cc h157"><div class="t m0 x7e h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 ya98 w1cd h157"><div class="t m0 x7e h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x196 ya98 w1cc h157"><div class="t m0 x7e h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x76 ya98 w1ce h157"><div class="t m0 x79 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x197 ya98 w1cc h157"><div class="t m0 x14b hd y172 ff2 fs4 fc0 sc0 ls0 ws0">355 772 </div></div><div class="c x199 ya98 w1cc h157"><div class="t m0 x14b hd y172 ff2 fs4 fc0 sc0 ls0 ws0">404 805 </div></div><div class="c x198 ya98 w1cf h157"><div class="t m0 x7e h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x19a ya98 w1cc h157"><div class="t m0 x7e h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y1d4 w1ca hc4"><div class="t m0 x14 hd y172 ff2 fs4 fc0 sc0 ls0 ws0">Pochodne instru<span class="_ _0"></span>menty finansowe<span class="_ _0"></span> </div></div><div class="c x195 y1d4 w1cc hc4"><div class="t m0 x7e h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 y1d4 w1cd hc4"><div class="t m0 x7e h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x196 y1d4 w1cc hc4"><div class="t m0 x7e h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x76 y1d4 w1ce hc4"><div class="t m0 x79 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x197 y1d4 w1cc hc4"><div class="t m0 x7e hd y172 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x199 y1d4 w1cc hc4"><div class="t m0 x7e hd y172 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x198 y1d4 w1cf hc4"><div class="t m0 x7e h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x19a y1d4 w1cc hc4"><div class="t m0 x7e h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 ya99 w1ca h158"><div class="t m0 x14 hd y20f ff3 fs4 fc0 sc0 ls0 ws0">Inne instrumenty<span class="_ _0"></span> finansowe wycen<span class="_ _b"></span>iane w wartości </div><div class="t m0 x14 hd y63 ff2 fs4 fc0 sc0 ls0 ws0">godziwej </div></div><div class="c x195 ya99 w1cc h158"><div class="t m0 x7e hd y287 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 ya99 w1cd h158"><div class="t m0 x7e hd y287 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x196 ya99 w1cc h158"><div class="t m0 x7e hd y287 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x76 ya99 w1ce h158"><div class="t m0 x79 hd y287 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x197 ya99 w1cc h158"><div class="t m0 x7e hd y287 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x199 ya99 w1cc h158"><div class="t m0 x7e hd y287 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x198 ya99 w1cf h158"><div class="t m0 x7e hd y287 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x19a ya99 w1cc h158"><div class="t m0 x7e hd y287 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y303 w1ca hc4"><div class="t m0 x14 hd y172 ff3 fs4 fc0 sc0 ls0 ws0">Zobowiązania hand<span class="_ _0"></span>lowe i inne<span class="ff2"> </span></div></div><div class="c x195 y303 w1cc hc4"><div class="t m0 x7e h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 y303 w1cd hc4"><div class="t m0 x7e h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x196 y303 w1cc hc4"><div class="t m0 x7e h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x76 y303 w1ce hc4"><div class="t m0 x79 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x197 y303 w1cc hc4"><div class="t m0 x14b hd y172 ff2 fs4 fc0 sc0 ls0 ws0">812 798 </div></div><div class="c x199 y303 w1cc hc4"><div class="t m0 xec hd y172 ff2 fs4 fc0 sc0 ls0 ws0">1 019 121 </div></div><div class="c x198 y303 w1cf hc4"><div class="t m0 x7e h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x19a y303 w1cc hc4"><div class="t m0 x7e h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 ya07 w1ca h30"><div class="t m0 x14 hd yfb ff3 fs4 fc0 sc0 ls0 ws0">Pozostałe zobowią<span class="_ _b"></span>z<span class="_ _1"></span>ania finansow<span class="_ _b"></span>e<span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c x195 ya07 w1cc h30"><div class="t m0 x7e hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 ya07 w1cd h30"><div class="t m0 x7e hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x196 ya07 w1cc h30"><div class="t m0 x7e hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x76 ya07 w1ce h30"><div class="t m0 x79 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x197 ya07 w1cc h30"><div class="t m0 x7e hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x199 ya07 w1cc h30"><div class="t m0 x7e hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x198 ya07 w1cf h30"><div class="t m0 x7e hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x19a ya07 w1cc h30"><div class="t m0 x7e hd yfb ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 ya9a w1ca h8e"><div class="t m0 x14 h31 yfb ff6 fs4 fc0 sc0 ls0 ws0">Razem zobow<span class="_ _0"></span>iązania <span class="ff4">finansowe </span></div></div><div class="c x195 ya9a w1cc h8e"><div class="t m0 x7e h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 ya9a w1cd h8e"><div class="t m0 x7e h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x196 ya9a w1cc h8e"><div class="t m0 x7e h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x76 ya9a w1ce h8e"><div class="t m0 x79 h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x197 ya9a w1cc h8e"><div class="t m0 xec h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">1 168 571 </div></div><div class="c x199 ya9a w1cc h8e"><div class="t m0 xec h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">1 423 926 </div></div><div class="c x198 ya9a w1cf h8e"><div class="t m0 x7e h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x19a ya9a w1cc h8e"><div class="t m0 x7e h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 ya9b w1ca h30"><div class="t m0 x14 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">Odsetki </div></div><div class="c x195 ya9b w1cc h30"><div class="t m0 x7e h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 ya9b w1cd h30"><div class="t m0 x7e h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x196 ya9b w1cc h30"><div class="t m0 x7e h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x76 ya9b w1ce h30"><div class="t m0 x79 h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x197 ya9b w1cc h30"><div class="t m0 x6e hd yfb ff2 fs4 fc0 sc0 ls0 ws0">-26 169 </div></div><div class="c x199 ya9b w1cc h30"><div class="t m0 x6e hd yfb ff2 fs4 fc0 sc0 ls0 ws0">-41 906 </div></div><div class="c x198 ya9b w1cf h30"><div class="t m0 x7e h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x19a ya9b w1cc h30"><div class="t m0 x7e h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 ya9c w1ca hc4"><div class="t m0 x14 hd y172 ff3 fs4 fc0 sc0 ls0 ws0">Zyski (straty) <span class="_ _0"></span>z tytułu różnic <span class="_ _0"></span>kursowych<span class="ff2"> </span></div></div><div class="c x195 ya9c w1cc hc4"><div class="t m0 x7e h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 ya9c w1cd hc4"><div class="t m0 x7e h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x196 ya9c w1cc hc4"><div class="t m0 x7e h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x76 ya9c w1ce hc4"><div class="t m0 x79 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x197 ya9c w1cc hc4"><div class="t m0 x7e h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x199 ya9c w1cc hc4"><div class="t m0 x26 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">522</span> </div></div><div class="c x198 ya9c w1cf hc4"><div class="t m0 x7e h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x19a ya9c w1cc hc4"><div class="t m0 x7e h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y818 w1ca hc4"><div class="t m0 x14 hd y172 ff3 fs4 fc0 sc0 ls0 ws0">Zyski (straty) <span class="_ _0"></span>z tytułu wycen<span class="_ _0"></span>y i realizacji<span class="ff2"> </span></div></div><div class="c x195 y818 w1cc hc4"><div class="t m0 x7e h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 y818 w1cd hc4"><div class="t m0 x7e h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x196 y818 w1cc hc4"><div class="t m0 x7e h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x76 y818 w1ce hc4"><div class="t m0 x79 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x197 y818 w1cc hc4"><div class="t m0 x7e h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x199 y818 w1cc hc4"><div class="t m0 x7e h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x198 y818 w1cf hc4"><div class="t m0 x7e h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x19a y818 w1cc hc4"><div class="t m0 x7e h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 ya9d w1ca h30"><div class="t m0 x14 hd yfb ff3 fs4 fc0 sc0 ls0 ws0">Zyski (straty) <span class="_ _0"></span>z tytułu instrumen<span class="_ _0"></span>tów <span class="ff2">pochodnych </span></div></div><div class="c x195 ya9d w1cc h30"><div class="t m0 x7e h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 ya9d w1cd h30"><div class="t m0 x7e h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x196 ya9d w1cc h30"><div class="t m0 x7e h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x76 ya9d w1ce h30"><div class="t m0 x79 h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x197 ya9d w1cc h30"><div class="t m0 x7e h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x199 ya9d w1cc h30"><div class="t m0 x7e h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x198 ya9d w1cf h30"><div class="t m0 x7e h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x19a ya9d w1cc h30"><div class="t m0 x7e h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 ya8 w1ca ha7"><div class="t m0 x14 h31 y64 ff6 fs4 fc0 sc0 ls0 ws0">Razem wpływ na<span class="_ _0"></span> rachunek zysk<span class="_ _b"></span>ów <span class="_ _1"></span>lub strat z tyt<span class="_ _0"></span>ułu </div><div class="t m0 x14 h31 y65 ff6 fs4 fc0 sc0 ls0 ws0">zobowiązań  fina<span class="_ _0"></span>nsowych<span class="ff4"> </span></div></div><div class="c x195 ya8 w1d0 ha7"><div class="t m0 x7e h31 y5a9 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 ya8 w1d1 ha7"><div class="t m0 x7e h31 y5a9 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x196 ya8 w1d0 ha7"><div class="t m0 x7e h31 y5a9 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x76 ya8 w1d2 ha7"><div class="t m0 x79 h31 y5a9 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x197 ya8 w1d1 ha7"><div class="t m0 x6e h31 y5a9 ff4 fs4 fc0 sc0 ls0 ws0">-26 169 </div></div><div class="c x199 ya8 w1d0 ha7"><div class="t m0 x6e h31 y5a9 ff4 fs4 fc0 sc0 ls0 ws0">-42 428 </div></div><div class="c x198 ya8 w1d2 ha7"><div class="t m0 x7e h31 y5a9 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x19a ya8 w1d0 ha7"><div class="t m0 x7e h31 y5a9 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h6 ya9e ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 ya9f ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y37f ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hbd yaa0 ff9 fs1 fc0 sc0 ls0 ws0"> <span class="_ _14"> </span><span class="ff1"> </span></div></div></div><div class="pi" ></div></div><div id="pf65" class="pf w6 h9" ><div class="pc pc65 w6 h9"><img class="bi x0 y0 w7 hd9" alt="" 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class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y56 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls0 ws0">101 </div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y58 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y788 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y789 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 yaa1 w1d3 h159"><div class="t m0 x3d hd ya77 ff3 fs4 fc1 sc0 ls0 ws0">Instrumenty finan<span class="_ _0"></span>sowe wg hiera<span class="_ _0"></span>rchii wartości<span class="_ _0"></span> godziwej<span class="ff2"> </span></div></div><div class="c x149 yaa2 w1d4 h15a"><div class="t m0 xb2 hd y187 ff2 fs4 fc1 sc0 ls0 ws0">Poziom I </div></div><div class="c x19b yaa2 w1d5 h15a"><div class="t m0 x37 hd y187 ff2 fs4 fc1 sc0 ls0 ws0">Poziom II </div></div><div class="c x187 yaa2 w1d6 h15a"><div class="t m0 x7e hd y187 ff2 fs4 fc1 sc0 ls0 ws0">Poziom III </div></div><div class="c x149 yaa3 w1d7 h15a"><div class="t m0 x5c hd y187 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x90 yaa3 w1d7 h15a"><div class="t m0 x5c hd y187 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x19b yaa3 w9a h15a"><div class="t m0 x5c hd y187 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x19c yaa3 w1d8 h15a"><div class="t m0 x5c hd y187 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x187 yaa3 w1d9 h15a"><div class="t m0 x5c hd y187 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x12f yaa3 w1d7 h15a"><div class="t m0 x5c hd y187 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x149 yaa1 w1d7 hf"><div class="t m0 x8d hd y63 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x90 yaa1 w1d7 hf"><div class="t m0 x8d hd y63 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x19b yaa1 w9a hf"><div class="t m0 x8d hd y63 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x19c yaa1 w1d8 hf"><div class="t m0 x8d hd y63 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x187 yaa1 w1d9 hf"><div class="t m0 x8d hd y63 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x12f yaa1 w1d7 hf"><div class="t m0 x8d hd y63 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 yaa4 w1d3 he2"><div class="t m0 x14 h31 yaa5 ff4 fs4 fc0 sc0 ls0 ws0">Aktywa </div></div><div class="c x149 yaa4 w1d7 he2"><div class="t m0 x4b h31 yaa5 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x90 yaa4 w1d7 he2"><div class="t m0 x4b h31 yaa5 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x19b yaa4 w9a he2"><div class="t m0 x4b h31 yaa5 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x19c yaa4 w1d8 he2"><div class="t m0 x4b h31 yaa5 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x187 yaa4 w1d9 he2"><div class="t m0 x4b h31 yaa5 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x12f yaa4 w1d7 he2"><div class="t m0 x4b h31 yaa5 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y610 w1d3 hf"><div class="t m0 x14 hd y63 ff2 fs4 fc0 sc0 ls0 ws0">Pochodne instru<span class="_ _0"></span>menty finansowe<span class="_ _0"></span> a aktywach </div></div><div class="c x149 y610 w1d7 hf"><div class="t m0 x68 h31 y63 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x90 y610 w1d7 hf"><div class="t m0 x68 h31 y63 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x19b y610 w9a hf"><div class="t m0 x68 h31 y63 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x19c y610 w1d8 hf"><div class="t m0 x68 h31 y63 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x187 y610 w1d9 hf"><div class="t m0 x68 h31 y63 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x12f y610 w1d7 hf"><div class="t m0 x68 h31 y63 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 yaa6 w1d3 h150"><div class="t m0 x14 hd y4ea ff2 fs4 fc0 sc0 ls0 ws0">Inne <span class="ff3">instrumenty<span class="_ _0"></span> finansowe wycen<span class="_ _b"></span>iane w wartości godziwej<span class="ff2"> </span></span></div></div><div class="c x149 yaa6 w1d7 h150"><div class="t m0 x68 h31 y4ea ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x90 yaa6 w1d7 h150"><div class="t m0 x68 h31 y4ea ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x19b yaa6 w9a h150"><div class="t m0 x68 h31 y4ea ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x19c yaa6 w1d8 h150"><div class="t m0 x68 h31 y4ea ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x187 yaa6 w1d9 h150"><div class="t m0 x68 h31 y4ea ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x12f yaa6 w1d7 h150"><div class="t m0 x68 h31 y4ea ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 yaa7 w1d3 hf"><div class="t m0 x14 hd y61 ff3 fs4 fc0 sc0 ls0 ws0">Pozostałe aktywa<span class="_ _0"></span> finansowe<span class="ff2"> </span></div></div><div class="c x149 yaa7 w1d7 hf"><div class="t m0 x68 h31 y61 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x90 yaa7 w1d7 hf"><div class="t m0 x68 h31 y61 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x19b yaa7 w9a hf"><div class="t m0 x68 h31 y61 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x19c yaa7 w1d8 hf"><div class="t m0 x68 h31 y61 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x187 yaa7 w1d9 hf"><div class="t m0 x68 h31 y61 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x12f yaa7 w1d7 hf"><div class="t m0 x68 h31 y61 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 yaa8 w1d3 hf"><div class="t m0 x14 h31 y63 ff6 fs4 fc0 sc0 ls0 ws0">Zobowiązania<span class="_ _0"></span><span class="ff4"> </span></div></div><div class="c x149 yaa8 w1d7 hf"><div class="t m0 x68 h31 y63 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x90 yaa8 w1d7 hf"><div class="t m0 x68 h31 y63 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x19b yaa8 w9a hf"><div class="t m0 x68 h31 y63 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x19c yaa8 w1d8 hf"><div class="t m0 x68 h31 y63 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x187 yaa8 w1d9 hf"><div class="t m0 x68 h31 y63 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x12f yaa8 w1d7 hf"><div class="t m0 x68 h31 y63 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 yaa9 w1d3 hf"><div class="t m0 x14 hd y61 ff2 fs4 fc0 sc0 ls0 ws0">Pochodne instru<span class="_ _0"></span>menty finansowe<span class="_ _0"></span> </div></div><div class="c x149 yaa9 w1d7 hf"><div class="t m0 x68 h31 y61 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x90 yaa9 w1d7 hf"><div class="t m0 x68 h31 y61 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x19b yaa9 w9a hf"><div class="t m0 x68 h31 y61 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x19c yaa9 w1d8 hf"><div class="t m0 x68 h31 y61 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x187 yaa9 w1d9 hf"><div class="t m0 x68 h31 y61 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x12f yaa9 w1d7 hf"><div class="t m0 x68 h31 y61 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y9cd w1d3 h15b"><div class="t m0 x14 hd y4ea ff3 fs4 fc0 sc0 ls0 ws0">Inne instrumenty<span class="_ _0"></span> finansowe wycen<span class="_ _b"></span>iane w wartości godziwej<span class="ff2"> </span></div></div><div class="c x149 y9cd w1d7 h15b"><div class="t m0 x68 h31 y4ea ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x90 y9cd w1d7 h15b"><div class="t m0 x68 h31 y4ea ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x19b y9cd w9a h15b"><div class="t m0 x68 h31 y4ea ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x19c y9cd w1d8 h15b"><div class="t m0 x68 h31 y4ea ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x187 y9cd w1d9 h15b"><div class="t m0 x68 h31 y4ea ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x12f y9cd w1d7 h15b"><div class="t m0 x68 h31 y4ea ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 yaaa w1d3 hf"><div class="t m0 x14 hd y63 ff3 fs4 fc0 sc0 ls0 ws0">Pozostałe zobowią<span class="_ _b"></span>z<span class="_ _1"></span>ania finansow<span class="_ _b"></span>e<span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c x149 yaaa w1d7 hf"><div class="t m0 x68 h31 y63 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x90 yaaa w1d7 hf"><div class="t m0 x68 h31 y63 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x19b yaaa w9a hf"><div class="t m0 x68 h31 y63 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x19c yaaa w1d8 hf"><div class="t m0 x68 h31 y63 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x187 yaaa w1d9 hf"><div class="t m0 x68 h31 y63 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x12f yaaa w1d7 hf"><div class="t m0 x68 h31 y63 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h6 y68c ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 yaab ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 yaac ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb yaad ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 yaae ff3 fs1 fc0 sc0 ls0 ws0">Zarówno w bieżącym j<span class="_ _1"></span>ak i porównawczy<span class="_ _1"></span>m okresie nie wystąpiły instru<span class="_ _1"></span>menty finans<span class="_ _1"></span>owe wyceniane wg war<span class="_ _1"></span>tości godziwej.<span class="_ _e"></span><span class="ff2"> </span></div><div class="t m0 x2 hb yaaf ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y74 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y906 ff4 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf66" class="pf w0 h0" ><div class="pc pc66 w0 h0"><img class="bi x0 y0 w3 he3" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls0 ws0">102 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y4dc ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y4dd ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y4de ff4 fs1 fc0 sc0 ls0 ws0">Nota 29. <span class="ff6">Błędy doty<span class="_ _1"></span>czące poprzednich okr<span class="_ _1"></span>esów sprawozdaw<span class="_ _1"></span>czych<span class="_ _1"></span></span> </div><div class="t m0 x2 h3 yab0 ff3 fs1 fc0 sc0 ls0 ws0">Nie stwierdzono, ża<span class="_ _1"></span>dnych istotnych błędów w <span class="_ _1"></span><span class="ff2">poprz<span class="_ _1"></span>ednim okresie spra<span class="_ _1"></span>wozdawczy<span class="_ _1"></span>m. </span></div><div class="t m0 x2 h3 yab1 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb yab2 ff4 fs1 fc0 sc0 ls0 ws0">Nota <span class="ls3">30</span>. <span class="ff6">Trans<span class="_ _1"></span>akcje z udziałowcami<span class="_ _1"></span> niekontrolującymi<span class="_ _8"></span></span> </div><div class="t m0 x2 hb yab3 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 yab4 ff3 fs1 fc0 sc0 ls0 ws0">Pozycja nie występuje<span class="_ _1"></span><span class="ff2">. </span></div><div class="t m0 x2 hb yab5 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb yab6 ff4 fs1 fc0 sc0 ls0 ws0">Nota <span class="ls3">31</span>. <span class="ff6">Połączenia p<span class="_ _1"></span>rzedsięwz<span class="_ _1"></span>ięć</span> </div><div class="t m0 x2 h3 yab7 ff3 fs1 fc0 sc0 ls0 ws0">W bieżącym okresie n<span class="_ _1"></span>ie nastąpiły po<span class="_ _1"></span>łączenia przedsię<span class="_ _1"></span>wzięć.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y62e ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y5e0 ff4 fs1 fc0 sc0 ls0 ws0">Nota 32. <span class="ff6">Planowan<span class="_ _1"></span>e istotne nakł<span class="_ _1"></span>ady inwestycje<span class="_ _1"></span></span> </div><div class="t m0 x2 h3 yab8 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="_ _18"> </span>KOBYLARNIA<span class="_ _1"></span> <span class="_ _15"> </span>S.A<span class="_ _1"></span>. <span class="_ _15"> </span>zakup<span class="_ _1"></span>iła <span class="_ _15"> </span>n<span class="_ _1"></span>ową <span class="_ _18"> </span>wytwórnię <span class="_ _18"> </span>mieszanek <span class="_ _18"> </span>mineralno <span class="_ _1c"> </span>–<span class="ff2"> <span class="_ _18"> </span></span>asfaltowych, <span class="_ _18"> </span>która </div><div class="t m0 x2 h3 yab9 ff3 fs1 fc0 sc0 ls0 ws0">zlokalizowana <span class="_ _1"></span>jest <span class="_ _1"></span>w <span class="_ _1"></span>miejs<span class="_ _1"></span>cowości <span class="_ _1"></span>Kobylarnia <span class="_ _1"></span>or<span class="_ _1"></span>az <span class="_ _1"></span>rozbudowała <span class="_ _1"></span>infrastrukturę<span class="_ _1"></span> <span class="_ _1"></span>z <span class="_ _1"></span>nią z<span class="_ _1"></span>wiązaną. <span class="_ _1"></span>Łącz<span class="_ _1"></span>ny </div><div class="t m0 x2 h3 yaba ff3 fs1 fc0 sc0 ls0 ws0">koszt inwestycji wyniós<span class="_ _1"></span>ł 50 mln PLN. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 yabb ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="_ _19"> </span>KO<span class="_ _1"></span>BYLARNIA  S.A. <span class="_ _19"> </span>podpisała  również <span class="_ _19"> </span>umowy<span class="_ _1"></span> <span class="_ _19"> </span>na  zakup <span class="_ _1a"> </span>c<span class="_ _1"></span>zterech  wytwórni <span class="_ _1a"> </span>d<span class="_ _1"></span>o <span class="_ _19"> </span>miesz<span class="_ _1"></span>anek </div><div class="t m0 x2 h3 yabc ff2 fs1 fc0 sc0 ls0 ws0">mineralno <span class="ff3">–</span> asfaltowych. <span class="ff3">Najbliższe zamierzenia inwestyc<span class="_ _1"></span>yjne wiążą <span class="_ _0"></span>się ze <span class="_ _0"></span>wzmo<span class="_ _1"></span>cnieniem działalności </span></div><div class="t m0 x2 h3 y167 ff2 fs1 fc0 sc0 ls0 ws0">i <span class="ff3">konkurencyj<span class="_ _1"></span>ności Spółki w segmencie drogo<span class="_ _1"></span>wym. <span class="_ _1"></span></span> </div><div class="t m0 x2 h3 yabd ff3 fs1 fc0 sc0 ls0 ws0">W efekcie <span class="_ _1"></span>pożaru w d<span class="_ _1"></span>niu 12 <span class="_ _1"></span>maja 2024 <span class="_ _1"></span>roku całkow<span class="_ _1"></span>itemu zniszcz<span class="_ _1"></span>eniu uległo k<span class="_ _1"></span>luczowe ak<span class="_ _1"></span>tywo Spółk<span class="_ _1"></span>i <span class="_ _8"></span>–<span class="ff2"> </span></div><div class="t m0 x2 h3 yabe ff3 fs1 fc0 sc0 ls0 ws0">Centrum <span class="_ _17"> </span>Handlowe <span class="_ _17"> </span>Marywilska <span class="_ _17"> </span>44, <span class="_ _17"> </span>w <span class="_ _17"> </span>której <span class="_ _17"> </span>swoją <span class="_ _17"> </span>działalność <span class="_ _17"> </span>prowadziło <span class="_ _17"> </span>ok. <span class="_ _17"> </span>800 <span class="_ _17"> </span>przedsiębiorców.<span class="_ _1"></span> </div><div class="t m0 x2 h3 yabf ff3 fs1 fc0 sc0 ls0 ws0">Zarząd <span class="_ _c"> </span>Spó<span class="_ _1"></span>łki <span class="_ _c"> </span>Marywilska<span class="_ _1"></span> <span class="_ _c"> </span>44 <span class="_ _c"> </span>w <span class="_ _1c"> </span>odpowiedzi <span class="_ _1c"> </span>na <span class="_ _c"> </span>potrz<span class="_ _1"></span>eby <span class="_ _c"> </span>najemców <span class="_ _1c"> </span>o<span class="_ _1"></span>raz <span class="_ _c"> </span>o<span class="_ _1"></span>dbudowę <span class="_ _c"> </span>pot<span class="_ _1"></span>encjału </div><div class="t m0 x2 h3 yac0 ff3 fs1 fc0 sc0 ls0 ws0">prowadzonej <span class="_ _1"></span>dz<span class="_ _1"></span>iałalności <span class="_ _1"></span>w<span class="_ _1"></span> <span class="_ _1"></span>segmencie <span class="_ _8"></span>najmu <span class="_ _8"></span>powierzchni <span class="_ _1"></span>ko<span class="_ _1"></span>mercyjnyc<span class="_ _1"></span>h <span class="_ _1"></span>podjął <span class="_ _1"></span>k<span class="_ _1"></span>ierunkową <span class="_ _8"></span>decyzję <span class="_ _1"></span>o<span class="_ _1"></span> </div><div class="t m0 x2 h3 yac1 ff2 fs1 fc0 sc0 ls0 ws0">przygotowaniu <span class="_ _17"> </span>inwestycj<span class="_ _1"></span>i <span class="_ _17"> </span>w <span class="_ _16"> </span>c<span class="_ _1"></span>elu <span class="_ _17"> </span>odbudowania<span class="_ _1"></span> <span class="_ _17"> </span>spalonego <span class="_ _17"> </span>Centrum <span class="_ _17"> </span>Handlowego <span class="_ _17"> </span>w <span class="_ _17"> </span>jak <span class="_ _17"> </span>najsz<span class="_ _1"></span>ybszym </div><div class="t m0 x2 h3 yac2 ff3 fs1 fc0 sc0 ls0 ws0">czasie. <span class="_ _24"> </span>Rozpoczęcie <span class="_ _24"> </span>odbudowy <span class="_ _24"> </span>będzie <span class="_ _24"> </span>możliwe <span class="_ _24"> </span>p<span class="_ _1"></span>o <span class="_ _24"> </span>uzyskaniu <span class="_ _24"> </span>wszys<span class="_ _1"></span>tkich <span class="_ _24"> </span>wymaganych <span class="_ _24"> </span>zgód </div><div class="t m0 x2 h3 yac3 ff2 fs1 fc0 sc0 ls0 ws0">administracyjny<span class="_ _1"></span>ch, <span class="_ _b"></span>w <span class="_ _0"></span>tym <span class="_ _b"></span>u<span class="_ _1"></span>chwalenia <span class="_ _0"></span>miejscowego planu <span class="_ _b"></span>zagospodarow<span class="_ _1"></span>ania <span class="_ _b"></span>prz<span class="_ _1"></span>estrzennego <span class="_ _0"></span>dla <span class="_ _0"></span>terenu </div><div class="t m0 x2 h3 yac4 ff3 fs1 fc0 sc0 ls0 ws0">dzierżawionego przez <span class="_ _b"></span>Spółkę. Obecnie <span class="_ _b"></span>trwają <span class="_ _0"></span>intensywne prace <span class="_ _b"></span>nad niezbędną <span class="_ _b"></span>dokumentac<span class="_ _1"></span>ją, <span class="_ _b"></span>aby<span class="_ _1"></span> <span class="_ _b"></span>i jak </div><div class="t m0 x2 h3 yac5 ff3 fs1 fc0 sc0 ls0 ws0">najszybciej <span class="_ _17"> </span>prz<span class="_ _1"></span>ejść <span class="_ _17"> </span>ś<span class="_ _1"></span>cieżkę <span class="_ _17"> </span>administracyjną<span class="_ _1"></span> <span class="_ _17"> </span>po <span class="_ _17"> </span>uchwaleni<span class="_ _1"></span>u <span class="_ _17"> </span>miejscowego<span class="_ _1"></span> <span class="_ _17"> </span>planu <span class="_ _17"> </span>zagospod<span class="_ _1"></span>arowania <span class="_ _1a"> </span>i </div><div class="t m0 x2 h3 y77f ff3 fs1 fc0 sc0 ls0 ws0">uzyskać <span class="_ _16"> </span>pozwolenie <span class="_ _16"></span>na <span class="_ _16"> </span>bu<span class="_ _1"></span>dowę. <span class="_ _16"></span>Finalna <span class="_ _16"></span>decyzja <span class="_ _16"> </span>o <span class="_ _16"> </span>rozpocz<span class="_ _1"></span>ęciu <span class="_ _16"></span>prac <span class="_ _16"></span>zależna <span class="_ _16"></span>jest <span class="_ _16"></span>od <span class="_ _16"></span>czynników,<span class="_ _1"></span> <span class="_ _16"></span>na </div><div class="t m0 x2 h3 yac6 ff3 fs1 fc0 sc0 ls0 ws0">które Spółka nie m<span class="_ _1"></span>a bezpośredniego w<span class="_ _1"></span>pływu.<span class="_ _1"></span><span class="ff2">   </span></div><div class="t m0 x2 hb yac7 ff4 fs1 fc0 sc0 ls0 ws0">Nota 33. Istotne zd<span class="_ _1"></span>arzenia po dniu bilansow<span class="_ _1"></span>ym<span class="_ _1"></span> </div><div class="t m0 x2 h3 yac8 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 yac9 ff3 fs1 fc0 sc0 ls0 ws0">Począwszy <span class="_ _1"></span>od <span class="_ _8"></span>1 <span class="_ _1"></span>stycznia <span class="_ _1"></span>2<span class="_ _1"></span>025 <span class="_ _1"></span>roku <span class="_ _1"></span>za <span class="_ _1"></span>rea<span class="_ _1"></span>lizację <span class="_ _1"></span>kontr<span class="_ _1"></span>aktów <span class="_ _1"></span>zawartych <span class="_ _8"></span>w <span class="_ _1"></span>2024 <span class="_ _1"></span>roku <span class="_ _8"></span>oraz <span class="_ _1"></span>kontraktów,<span class="_ _1"></span> </div><div class="t m0 x2 h3 yaca ff2 fs1 fc0 sc0 ls0 ws0">w <span class="ff3">których <span class="_ _16"></span>prace <span class="_ _16"> </span>budowlan<span class="_ _1"></span>e <span class="_ _16"></span>jeszcze <span class="_ _16"></span>się <span class="_ _16"></span>nie <span class="_ _16"></span>rozpoczęły <span class="_ _16"> </span>w <span class="_ _16"></span>ramach<span class="_ _1"></span> <span class="_ _16"></span>konsorcjum <span class="_ _16"> </span>MIRBUD/KO<span class="_ _1"></span>BYLANIA </span></div><div class="t m0 x2 h3 yacb ff3 fs1 fc0 sc0 ls0 ws0">odpowiedzialny <span class="_ _b"></span>j<span class="_ _1"></span>est <span class="_ _0"></span>MIRBUD <span class="_ _0"></span>S.A., <span class="_ _b"></span>na<span class="_ _1"></span>tomiast <span class="_ _0"></span>KOBYLARNIA <span class="_ _0"></span>S.A. <span class="_ _b"></span>św<span class="_ _1"></span>iadczy <span class="_ _0"></span>usługi <span class="_ _0"></span>związane <span class="_ _b"></span>z <span class="_ _0"></span>produkcj<span class="_ _1"></span>ą </div><div class="t m0 x2 h3 yacc ff2 fs1 fc0 sc0 ls0 ws0">masy mineralno - <span class="_ _1"></span><span class="ff3">asfaltowej łącznie z jej<span class="_ _1"></span> ułożeniem.<span class="_ _1"></span></span> </div><div class="t m0 x2 h3 y865 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 yacd ff3 fs1 fc0 sc0 ls0 ws0">Na <span class="_ _16"></span>podstawie <span class="_ _16"> </span>uch<span class="_ _1"></span>wały <span class="_ _16"></span>Na<span class="_ _1"></span>dzwyczajnego <span class="_ _16"> </span>Zgrom<span class="_ _1"></span>adzenia <span class="_ _16"> </span>Wspó<span class="_ _1"></span>lników <span class="_ _16"></span>nr <span class="_ _17"> </span>1/12/2024 <span class="_ _16"></span>z <span class="_ _16"></span>dnia <span class="_ _16"> </span>18 <span class="_ _16"> </span>gr<span class="_ _1"></span>udnia </div><div class="t m0 x2 h3 yace ff3 fs1 fc0 sc0 ls0 ws0">2024 roku <span class="_ _1"></span>Marywilska <span class="_ _1"></span>44 <span class="_ _1"></span>Sp. z <span class="_ _1"></span>o.o. w <span class="_ _1"></span>drodze <span class="_ _1"></span>umowy s<span class="_ _1"></span>przedaży <span class="_ _1"></span>z dnia <span class="_ _1"></span>3 kwiet<span class="_ _1"></span>nia 2025<span class="_ _1"></span> roku n<span class="_ _1"></span>abyła z<span class="_ _1"></span>a </div><div class="t m0 x2 h3 yacf ff3 fs1 fc0 sc0 ls0 ws0">wynagrodzeniem <span class="_ _1"></span>od MIRBUD S.A. udzia<span class="_ _1"></span>ły własne w il<span class="_ _1"></span>ości 905.100 sztuk<span class="_ _1"></span><span class="ff2"> </span>o wart<span class="_ _1"></span>ości nomina<span class="_ _1"></span>lnej <span class="ff2"> </span></div><div class="t m0 x2 h3 yad0 ff2 fs1 fc0 sc0 ls0 ws0">45.255 tys. PLN celem<span class="_ _1"></span> ich umorzenia. <span class="_ _1"></span> </div><div class="t m0 x2 h3 y560 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 yad1 ff2 fs1 fc0 sc0 ls0 ws0">W <span class="_ _e"></span>dniu <span class="_ _16"></span>12 <span class="_ _16"></span>lutego <span class="_ _e"></span>202<span class="_ _1"></span>5 <span class="_ _e"></span>r<span class="_ _1"></span>oku <span class="_ _16"></span><span class="ff3">Nadzwyczajnego<span class="_ _1"></span> <span class="_ _e"></span>Zgrom<span class="_ _1"></span>adzenia <span class="_ _16"></span>Wspólników <span class="_ _e"></span>S<span class="_ _1"></span>półki <span class="_ _16"></span>Transkol <span class="_ _e"></span>Sp. <span class="_ _16"></span>z <span class="_ _16"></span>o.o. </span></div><div class="t m0 x2 h3 yad2 ff3 fs1 fc0 sc0 ls0 ws0">podjęło <span class="_ _b"></span>uchwałę<span class="_ _1"></span> <span class="_ _b"></span>o <span class="_ _b"></span>wypłacie<span class="_ _1"></span> <span class="_ _b"></span>dywidendy <span class="_ _b"></span>z<span class="_ _1"></span> <span class="_ _b"></span>kapitału <span class="_ _b"></span>za<span class="_ _1"></span>pasowego <span class="_ _b"></span>w<span class="_ _1"></span> <span class="_ _b"></span>kwocie <span class="_ _b"></span>40.1<span class="_ _1"></span>35 <span class="_ _b"></span>tys. <span class="_ _b"></span>PLN <span class="_ _0"></span>ustalając <span class="_ _b"></span>dzień </div><div class="t m0 x2 h3 yad3 ff3 fs1 fc0 sc0 ls0 ws0">wypłaty dywidendy n<span class="_ _1"></span>a 14 lutego 202<span class="_ _1"></span>5 roku.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 yad4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 yad5 ff2 fs1 fc0 sc0 ls0 ws0">W styczniu 2025 r<span class="_ _1"></span>oku <span class="ff3">Spółk<span class="_ _1"></span>a JHM Development S<span class="_ _1"></span>.A. nabyła w dr<span class="_ _1"></span>odze umowy sp<span class="_ _1"></span>rzedaży zabudowaną </span></div><div class="t m0 x2 h3 y8a1 ff3 fs1 fc0 sc0 ls0 ws0">nieruchomość <span class="_ _1a"> </span>o <span class="_ _1a"> </span>powierz<span class="_ _1"></span>chni <span class="_ _1a"> </span>1,1425ha <span class="_ _1a"> </span>z<span class="_ _1"></span>lokalizowaną<span class="_ _1"></span> <span class="_ _1a"> </span>w <span class="_ _1a"> </span>Skierniewicach <span class="_ _1a"> </span>prz<span class="_ _1"></span>y <span class="_ _1a"> </span>ulicy <span class="_ _1a"> </span>Ms<span class="_ _1"></span>zczonowskiej </div><div class="t m0 x2 h3 yad6 ff2 fs1 fc0 sc0 ls0 ws0">33/35. </div></div></div><div class="pi" ></div></div><div id="pf67" class="pf w0 h0" ><div class="pc pc67 w0 h0"><img class="bi x0 y0 w3 he3" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls0 ws0">103 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y4dc ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y4dd ff2 fs1 fc0 sc0 ls0 ws0">W lutym 2025 roku <span class="ff3">miało miejsce nabycie <span class="_ _0"></span>w drodze umowy sprzedaży prawa użytkowania wieczys<span class="_ _1"></span>tego </span></div><div class="t m0 x2 h3 y4de ff3 fs1 fc0 sc0 ls0 ws0">częściowo <span class="_ _24"> </span>zabudowanych<span class="_ _1"></span> <span class="_ _24"> </span>działek <span class="_ _24"> </span>gruntu <span class="_ _1f"> </span>o<span class="_ _1"></span> <span class="_ _24"> </span>łącznej <span class="_ _24"> </span>powierzchni <span class="_ _24"> </span>0,6557ha <span class="_ _24"> </span>zlokalizowanych <span class="_ _24"> </span>w </div><div class="t m0 x2 h3 y4df ff2 fs1 fc0 sc0 ls0 ws0">Mszczonowie przy<span class="_ _1"></span> ulicy Olchowej.<span class="_ _1"></span> </div><div class="t m0 x2 h3 y4e0 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y4e1 ff2 fs1 fc0 sc0 ls0 ws0">W <span class="_ _21"> </span>marcu <span class="_ _1f"> </span>2025 <span class="_ _21"> </span>roku <span class="_ _1f"> </span><span class="ff3">Spółka <span class="_ _21"> </span>nabył<span class="_ _1"></span>a <span class="_ _21"> </span>prawo <span class="_ _1f"> </span>własności <span class="_ _21"> </span>nieruc<span class="_ _1"></span>homości <span class="_ _21"> </span>o<span class="_ _1"></span> <span class="_ _21"> </span>powierzc<span class="_ _1"></span>hni <span class="_ _21"> </span>0,7137ha<span class="_ _1"></span> </span></div><div class="t m0 x2 h3 y909 ff2 fs1 fc0 sc0 ls0 ws0">zlokalizowanej przy<span class="_ _1"></span> ul. Dworcowej<span class="_ _1"></span> w Mszczonowie.<span class="_ _1"></span> </div><div class="t m0 x2 h3 y90a ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y90b ff2 fs1 fc0 sc0 ls0 ws0">W <span class="_ _17"> </span>marcu <span class="_ _17"> </span>2<span class="_ _1"></span>025 <span class="_ _17"> </span>roku <span class="_ _1a"> </span><span class="ff3">zawarta <span class="_ _17"> </span>została <span class="_ _17"> </span>u<span class="_ _1"></span>mowa <span class="_ _17"> </span>z<span class="_ _1"></span>e <span class="_ _17"> </span>Spółką <span class="_ _17"> </span>MIR<span class="_ _1"></span>BUD <span class="_ _17"> </span>S.A. <span class="_ _1a"> </span>na <span class="_ _17"> </span>generalne <span class="_ _17"> </span>wyk<span class="_ _1"></span>onawstwo<span class="_ _1"></span> </span></div><div class="t m0 x2 h3 y90c ff3 fs1 fc0 sc0 ls0 ws0">budynku  mieszkalnego  wieloro<span class="_ _1"></span>dzinnego  z  usługami<span class="_ _1"></span>  i  garażem  podziemnym  wr<span class="_ _1"></span>az  z  infrastrukturą </div><div class="t m0 x2 h3 y1c2 ff3 fs1 fc0 sc0 ls0 ws0">techniczną zlokalizow<span class="_ _1"></span>anego w Skiern<span class="_ _1"></span>iewicach przy uli<span class="_ _1"></span>cy Jana III Sobieskiego <span class="_ _1"></span>5a<span class="_ _1"></span><span class="ff2">. </span></div><div class="t m0 x2 h3 y90d ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb yad7 ff4 fs1 fc0 sc0 ls0 ws0">Nota 34<span class="ls2">. </span>Struktur<span class="_ _1"></span>a zatrudnienia<span class="_ _1"></span> </div><div class="t m0 x2 h6 yad8 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 yad9 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y451 w1da h15c"><div class="t m0 x9b hd y5ae ff2 fs4 fc1 sc0 ls0 ws0">Struktura zatrudn<span class="_ _0"></span>ienia </div></div><div class="c xa9 y33d w7d h157"><div class="t m0 x0 hd y172 ff3 fs4 fc1 sc0 ls0 ws0">w przeliczeniu<span class="_ _0"></span> na pełne etaty<span class="ff2"> </span></div></div><div class="c xa9 y105 w1db hc4"><div class="t m0 x57 hd y172 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x10 y105 w1dc hc4"><div class="t m0 x57 hd y172 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c xa9 y451 w1db h158"><div class="t m0 x58 hd y20f ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2024 do </div><div class="t m0 x59 hd y63 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x10 y451 w1dc h158"><div class="t m0 x58 hd y20f ff2 fs4 fc1 sc0 ls5 ws0">od <span class="ls0">01.01.2023 do </span></div><div class="t m0 x59 hd y63 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 y512 w1da h137"><div class="t m0 x14 hd y992 ff2 fs4 fc0 sc0 ls0 ws0">Pracownicy niepr<span class="_ _0"></span>odukcyjni </div></div><div class="c xa9 y512 w1db h137"><div class="t m0 xc5 hd y992 ff2 fs4 fc0 sc0 ls5 ws0">538<span class="ls0"> </span></div></div><div class="c x10 y512 w1dc h137"><div class="t m0 xc5 hd y992 ff2 fs4 fc0 sc0 ls5 ws0">508<span class="ls0"> </span></div></div><div class="c x9 y878 w1da h137"><div class="t m0 x14 hd y287 ff2 fs4 fc0 sc0 ls0 ws0">Pracownicy pro<span class="_ _0"></span>dukcyjni </div></div><div class="c xa9 y878 w1db h137"><div class="t m0 xc5 hd y287 ff2 fs4 fc0 sc0 ls5 ws0">330<span class="ls0"> </span></div></div><div class="c x10 y878 w1dc h137"><div class="t m0 xc5 hd y287 ff2 fs4 fc0 sc0 ls5 ws0">338<span class="ls0"> </span></div></div><div class="c x9 y17 w1da h137"><div class="t m0 x14 hd y287 ff2 fs4 fc0 sc0 ls0 ws0">Pracownicy na umow<span class="_ _0"></span>ach kontrak<span class="_ _0"></span>towych </div></div><div class="c xa9 y17 w1db h137"><div class="t m0 xc5 hd y287 ff2 fs4 fc0 sc0 ls5 ws0">270<span class="ls0"> </span></div></div><div class="c x10 y17 w1dc h137"><div class="t m0 xc5 hd y287 ff2 fs4 fc0 sc0 ls5 ws0">266<span class="ls0"> </span></div></div><div class="c x9 yac1 w1da hc4"><div class="t m0 x14 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">Razem </div></div><div class="c xa9 yac1 w1db hc4"><div class="t m0 x54 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">1 138 </div></div><div class="c x10 yac1 w1dc hc4"><div class="t m0 x37 h31 y172 ff4 fs4 fc0 sc0 ls5 ws0">1112<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h3 y3a9 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y6e9 ff2 fs1 fc0 sc0 ls2 ws0">    <span class="ls0">  </span></div><div class="t m0 x2 hb y2e7 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y6ea ff4 fs1 fc0 sc0 ls0 ws0">Nota 35. <span class="ff6">Dywidendy d<span class="_ _1"></span>eklarowane i wypła<span class="_ _1"></span>cone<span class="_ _1"></span></span> </div><div class="t m0 x2 hb y6eb ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y34c ff3 fs1 fc0 sc0 ls0 ws0">Akcje <span class="_ _1c"> </span>wszystkich <span class="_ _1c"> </span>serii <span class="_ _c"> </span>są <span class="_ _1c"> </span>akcjami <span class="_ _1c"> </span>z<span class="_ _1"></span>wykłymi, <span class="_ _c"> </span>na <span class="_ _1c"> </span>jedną <span class="_ _1c"> </span>akcję <span class="_ _1c"> </span>przypada <span class="_ _c"> </span>jed<span class="_ _1"></span>en <span class="_ _1c"> </span>głos <span class="_ _c"> </span>na <span class="_ _1c"> </span>Walnym </div><div class="t m0 x2 h3 y34d ff3 fs1 fc0 sc0 ls0 ws0">Zgromadzeniu <span class="_ _1"></span>Akcjonari<span class="_ _1"></span>uszy. <span class="_ _1"></span>Akcje <span class="_ _1"></span>wszystkich <span class="_ _1"></span>serii d<span class="_ _1"></span>ają <span class="_ _1"></span>takie sam<span class="_ _1"></span>o prawo <span class="_ _1"></span>do <span class="_ _1"></span>dy<span class="_ _1"></span>widendy <span class="_ _1"></span>oraz <span class="_ _1"></span>zwrotu </div><div class="t m0 x2 h3 y34e ff3 fs1 fc0 sc0 ls0 ws0">z kapitału. Na<span class="ff2"> </span>dz<span class="_ _1"></span>ień bilansowy<span class="_ _1"></span> nie istnieją ogranicz<span class="_ _1"></span>enia dotyczące wy<span class="_ _1"></span>płaty dywidendy.<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y34f ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y350 ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>d<span class="_ _1"></span>niu <span class="_ _b"></span>14 <span class="_ _b"></span>maja <span class="_ _0"></span>2024 <span class="_ _b"></span>roku <span class="_ _b"></span>Zwyc<span class="_ _1"></span>zajne <span class="_ _b"></span>Walne <span class="_ _b"></span>Zgromadz<span class="_ _1"></span>enie <span class="_ _b"></span>Akcjonar<span class="_ _1"></span>iuszy <span class="_ _b"></span>Spółki <span class="_ _b"></span>JHM <span class="_ _b"></span>D<span class="_ _1"></span>EVELOPMENT <span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y351 ff3 fs1 fc0 sc0 ls0 ws0">S.A. <span class="_ _e"></span>podjęło <span class="_ _e"></span>Uchwałę <span class="_ _e"></span>nr <span class="_ _e"></span>7/2024 <span class="_ _e"></span>o <span class="_ _e"></span>podziale <span class="_ _e"></span>zysk<span class="_ _1"></span>u <span class="_ _e"></span>za <span class="_ _e"></span>rok <span class="_ _e"></span>obrotowy <span class="_ _8"></span>2<span class="_ _1"></span>023. <span class="_ _e"></span>Zgodnie <span class="_ _e"></span>z <span class="_ _e"></span>podjętą <span class="_ _e"></span>Uchwałą<span class="_ _1"></span> </div><div class="t m0 x2 h3 y352 ff3 fs1 fc0 sc0 ls0 ws0">Zwyczajne <span class="_ _1f"> </span>Wal<span class="_ _0"></span>ne <span class="_ _21"> </span>Zgrom<span class="_ _1"></span>adzenie <span class="_ _21"> </span>Akcj<span class="_ _1"></span>onariuszy <span class="_ _1f"> </span>Spó<span class="_ _0"></span>łki <span class="_ _21"> </span>JHM <span class="_ _21"> </span>D<span class="_ _1"></span>EVELOPM<span class="_ _1"></span>ENT <span class="_ _21"> </span>S.A. <span class="_ _21"> </span>p<span class="_ _1"></span>ostanowiło </div><div class="t m0 x2 h3 y353 ff3 fs1 fc0 sc0 ls0 ws0">przeznaczyć<span class="_ _1"></span> <span class="_ _b"></span>kwotę <span class="_ _b"></span>4.844.000,00 <span class="_ _b"></span>złotych <span class="_ _b"></span>na <span class="_ _b"></span>wypłatę <span class="_ _b"></span>dywidendy <span class="_ _b"></span>na <span class="_ _b"></span>rz<span class="_ _1"></span>ecz <span class="_ _b"></span>jedynego<span class="_ _1"></span><span class="ff2"> <span class="_ _b"></span><span class="ff3">akc<span class="_ _1"></span>jonariusza <span class="_ _b"></span>Spółki, </span></span></div><div class="t m0 x2 h3 y354 ff3 fs1 fc0 sc0 ls0 ws0">natomiast kwotę 11.<span class="_ _1"></span>739.282,13 złote prz<span class="_ _1"></span>eznaczyć na <span class="_ _1"></span>kapitał zapasowy. <span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y355 ff3 fs1 fc0 sc0 ls0 ws0">Za <span class="_ _b"></span>dz<span class="_ _1"></span>ień <span class="_ _b"></span>wy<span class="_ _1"></span>płaty dywidendy <span class="_ _b"></span>prz<span class="_ _1"></span>yjęto <span class="_ _0"></span>21 ma<span class="_ _0"></span>ja <span class="_ _0"></span>2024 roku. <span class="_ _b"></span>Dywi<span class="_ _1"></span>denda <span class="_ _b"></span>z<span class="_ _1"></span>ostała wyp<span class="_ _1"></span>łacona <span class="_ _0"></span>we <span class="_ _0"></span>wskazanym<span class="_ _1"></span> </div><div class="t m0 x2 h3 y356 ff2 fs1 fc0 sc0 ls0 ws0">terminie. </div><div class="t m0 x2 h3 y357 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y358 ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _17"> </span>dn<span class="_ _1"></span>iu <span class="_ _1a"> </span>22 <span class="_ _17"> </span>maja <span class="_ _1a"> </span>2024 <span class="_ _17"> </span>rok<span class="_ _1"></span>u <span class="_ _1a"> </span>Zwyczajne <span class="_ _1a"> </span>Walne <span class="_ _17"> </span>Zgro<span class="_ _1"></span>madzenie <span class="_ _1a"> </span>Akcjonariuszy <span class="_ _1a"> </span>Spółki <span class="_ _17"> </span>Ko<span class="_ _1"></span>bylarnia <span class="_ _1a"> </span>S.A. </div><div class="t m0 x2 h3 y46 ff3 fs1 fc0 sc0 ls0 ws0">podjęło <span class="_ _19"> </span>Uchwałę  nr <span class="_ _1a"> </span>5/2<span class="_ _1"></span>024 <span class="_ _19"> </span>o  podziale <span class="_ _1a"> </span>zy<span class="_ _1"></span>sku <span class="_ _19"> </span>za <span class="_ _19"> </span>rok<span class="_ _1"></span> <span class="_ _19"> </span>obrotowy  2023. <span class="_ _1a"> </span>Zgodni<span class="_ _1"></span>e <span class="_ _19"> </span>z  po<span class="_ _0"></span>djętą <span class="_ _19"> </span>Uchw<span class="_ _1"></span>ałą </div><div class="t m0 x2 h3 y359 ff3 fs1 fc0 sc0 ls0 ws0">Zwyczajne Walne Zgromad<span class="_ _1"></span>zenie Akcjonariuszy<span class="_ _1"></span> Spółki Kobylarnia S.A. postanow<span class="_ _8"></span>iło przeznaczyć k<span class="_ _1"></span>wotę </div><div class="t m0 x2 h3 yada ff3 fs1 fc0 sc0 ls0 ws0">20.000.000,00 złotych na wy<span class="_ _1"></span>płatę dywidendy na rzecz jedynego akcj<span class="_ _1"></span>onariusza Spółki, natomiast kwotę<span class="_ _1"></span> </div><div class="t m0 x2 h3 yadb ff3 fs1 fc0 sc0 ls0 ws0">5.755.798,84 złote prz<span class="_ _1"></span>eznaczyć<span class="_ _1"></span> na kapitał zapasowy. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y78 ff3 fs1 fc0 sc0 ls0 ws0">Za  dzień <span class="_ _15"> </span>wypłaty <span class="_ _15"> </span>dyw<span class="_ _1"></span>idendy  prz<span class="_ _1"></span>yjęto <span class="_ _15"> </span>05  c<span class="_ _1"></span>zerwca <span class="_ _15"> </span>2024  roku<span class="_ _1"></span>.  Dy<span class="_ _1"></span>widenda <span class="_ _15"> </span>została <span class="_ _15"> </span>wypłacon<span class="_ _1"></span>a  we<span class="_ _1"></span> </div><div class="t m0 x2 h3 yadc ff2 fs1 fc0 sc0 ls0 ws0">wskazanym termin<span class="_ _1"></span>ie. </div><div class="t m0 x2 h3 yadd ff2 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf68" class="pf w0 h0" ><div class="pc pc68 w0 h0"><img class="bi x0 y0 w3 he3" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls0 ws0">104 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y4dc ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 yade ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _1a"> </span>dniu <span class="_ _19"> </span>24 <span class="_ _1a"> </span>m<span class="_ _1"></span>aja <span class="_ _1a"> </span>20<span class="_ _1"></span>24 <span class="_ _1a"> </span>rok<span class="_ _1"></span>u <span class="_ _1a"> </span>Zarząd <span class="_ _19"> </span>Emitent<span class="_ _1"></span>a <span class="_ _1a"> </span>zwrócił<span class="_ _1"></span> <span class="_ _1a"> </span>się <span class="_ _19"> </span>z <span class="_ _1a"> </span>wnios<span class="_ _1"></span>kiem <span class="_ _1a"> </span>do  Walnego <span class="_ _1a"> </span>Zgromadzen<span class="_ _1"></span>ia<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 yadf ff3 fs1 fc0 sc0 ls0 ws0">Akcjonariuszy <span class="_ _b"></span>MIR<span class="_ _1"></span>BUD <span class="_ _b"></span>S.A. <span class="_ _b"></span>o<span class="_ _1"></span> <span class="_ _b"></span>dokonanie <span class="_ _b"></span>podz<span class="_ _1"></span>iału <span class="_ _b"></span>zysku <span class="_ _b"></span>jednos<span class="_ _1"></span>tkowego <span class="_ _b"></span>netto <span class="_ _0"></span>osiągniętego <span class="_ _b"></span>za<span class="_ _1"></span> <span class="_ _b"></span>rok <span class="_ _b"></span>2023<span class="_ _e"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 yab0 ff2 fs1 fc0 sc0 ls0 ws0">w <span class="ff3">kwocie <span class="_ _17"> </span>97.319.755,71 <span class="_ _17"> </span>złotyc<span class="_ _1"></span>h <span class="_ _17"> </span>na <span class="_ _16"> </span>wy<span class="_ _1"></span>płatę <span class="_ _17"> </span>dywidendy <span class="_ _17"> </span>w <span class="_ _17"> </span>wysokości <span class="_ _17"> </span>19.266.282,00 <span class="_ _17"> </span>złotych, <span class="_ _17"> </span>tj. <span class="_ _17"> </span>0,21<span class="_ _8"></span></span> </div><div class="t m0 x2 h3 yae0 ff3 fs1 fc0 sc0 ls0 ws0">złotych <span class="_ _c"> </span>brutto<span class="_ _1"></span> <span class="_ _c"> </span>na <span class="_ _c"> </span>j<span class="_ _1"></span>edną <span class="_ _c"> </span>ak<span class="_ _1"></span>cję <span class="_ _c"> </span>oraz <span class="_ _1c"> </span>wyłączenia <span class="_ _c"> </span>o<span class="_ _1"></span>d <span class="_ _c"> </span>podz<span class="_ _1"></span>iału <span class="_ _c"> </span>pozostałej <span class="_ _1c"> </span>częśc<span class="_ _1"></span>i <span class="_ _c"> </span>zysku <span class="_ _1c"> </span>w <span class="_ _c"> </span>kwocie<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 yae1 ff3 fs1 fc0 sc0 ls0 ws0">78.053.473,71 złotyc<span class="_ _1"></span>h i przeznaczenia jej<span class="_ _1"></span> na kapitał zapasowy S<span class="_ _1"></span>półki.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 yae2 ff3 fs1 fc0 sc0 ls0 ws0">Emitent informuje, ż<span class="_ _1"></span>e Rada Nadzorc<span class="_ _1"></span>za MIR<span class="_ _1"></span>BUD S.A., <span class="_ _1"></span>na posiedzeniu<span class="_ _1"></span> w dniu 24 <span class="_ _1"></span>maja br. zao<span class="_ _1"></span>piniowała<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 yae3 ff3 fs1 fc0 sc0 ls0 ws0">wniosek jednogłośnie <span class="_ _1"></span>pozytywnie. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y159 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 yae4 ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _e"></span>dniu <span class="_ _e"></span>21 <span class="_ _e"></span>czerwc<span class="_ _1"></span>a <span class="_ _e"></span>2024 <span class="_ _e"></span>roku <span class="_ _e"></span>Zwyczajne <span class="_ _16"></span>Walne <span class="_ _8"></span>Zgr<span class="_ _1"></span>omadzenie <span class="_ _16"></span>Akcjonariuszy <span class="_ _e"></span>MIRBUD <span class="_ _16"></span>S.A. <span class="_ _e"></span>podjęło </div><div class="t m0 x2 h3 yae5 ff3 fs1 fc0 sc0 ls0 ws0">Uchwałę <span class="_ _16"> </span>nr <span class="_ _17"> </span>9/2024 <span class="_ _16"> </span>d<span class="_ _1"></span>otyczącą <span class="_ _17"> </span>podziału <span class="_ _16"></span>zysk<span class="_ _1"></span>u <span class="_ _16"> </span>netto <span class="_ _16"> </span>Spó<span class="_ _1"></span>łki <span class="_ _16"></span>za <span class="_ _17"> </span>rok <span class="_ _16"></span>2023. <span class="_ _17"> </span>Zgodnie <span class="_ _16"> </span>z <span class="_ _17"> </span>podjętą <span class="_ _16"> </span>uchwa<span class="_ _1"></span>łą </div><div class="t m0 x2 h3 yae6 ff3 fs1 fc0 sc0 ls0 ws0">Walne <span class="_ _1c"> </span>Z<span class="_ _1"></span>gromadzenie <span class="_ _21"> </span>pos<span class="_ _1"></span>tanowiło <span class="_ _21"> </span>przeznaczyć <span class="_ _21"> </span>część <span class="_ _21"> </span>zysku <span class="_ _21"> </span>za <span class="_ _21"> </span>rok <span class="_ _1c"> </span>obrotowy<span class="_ _8"></span><span class="ff2"> <span class="_ _21"> </span>2023 <span class="_ _21"> </span>w <span class="_ _1c"> </span>kwoci<span class="_ _1"></span>e </span></div><div class="t m0 x2 h3 yad7 ff3 fs1 fc0 sc0 ls0 ws0">19.266.282,00 <span class="_ _1"></span>złoty <span class="_ _1"></span>na wyp<span class="_ _1"></span>łatę dyw<span class="_ _1"></span>idendy <span class="_ _1"></span>akcjonariusz<span class="_ _1"></span>om Emiten<span class="_ _1"></span>t, tj. <span class="_ _1"></span>0,21 z<span class="_ _1"></span>łoty <span class="_ _1"></span>brutto na <span class="_ _1"></span>jedną <span class="_ _1"></span>akcję </div><div class="t m0 x2 h3 y755 ff3 fs1 fc0 sc0 ls0 ws0">oraz <span class="_ _1"></span>wyłączyć <span class="_ _1"></span>od <span class="_ _1"></span>podziału <span class="_ _1"></span>pozostałą <span class="_ _1"></span>cz<span class="_ _1"></span>ęść <span class="_ _1"></span>zysku <span class="_ _1"></span>w <span class="_ _1"></span>kwocie <span class="_ _1"></span>78.053.473,71 <span class="_ _1"></span>z<span class="_ _1"></span>łotych i <span class="_ _1"></span>prz<span class="_ _1"></span>eznaczyć <span class="_ _1"></span>ją <span class="_ _1"></span>na </div><div class="t m0 x2 h3 y39e ff3 fs1 fc0 sc0 ls0 ws0">kapitał zapasowy Spó<span class="_ _1"></span>łki. <span class="ff2"> </span></div><div class="t m0 x2 h3 y5e1 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 yae7 ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _e"></span>dniu <span class="_ _e"></span>21 <span class="_ _e"></span>czerwc<span class="_ _1"></span>a <span class="_ _e"></span>2024 <span class="_ _e"></span>roku <span class="_ _e"></span>Zwyczajne <span class="_ _16"></span>Walne <span class="_ _8"></span>Zgr<span class="_ _1"></span>omadzenie <span class="_ _16"></span>Akcjonariuszy <span class="_ _e"></span>MIRBUD <span class="_ _16"></span>S.A. <span class="_ _e"></span>podjęło </div><div class="t m0 x2 h3 yae8 ff3 fs1 fc0 sc0 ls0 ws0">Uchwałę <span class="_ _17"> </span>nr <span class="_ _17"> </span>10/2024 <span class="_ _17"> </span>dotycząc<span class="_ _1"></span>ą <span class="_ _17"> </span>wypłaty <span class="_ _17"> </span>dywidendy <span class="_ _17"> </span>dla <span class="_ _17"> </span>akcjonar<span class="_ _1"></span>iuszy <span class="_ _17"> </span>Emitenta <span class="_ _17"> </span>Za <span class="_ _17"> </span>dzień <span class="_ _17"> </span>dywidendy </div><div class="t m0 x2 h3 yae9 ff3 fs1 fc0 sc0 ls0 ws0">przyjęto <span class="_ _15"> </span>27<span class="_ _1"></span> <span class="_ _15"> </span>czerwca <span class="_ _15"> </span>20<span class="_ _1"></span>24 <span class="_ _15"> </span>roku,<span class="_ _1"></span> <span class="_ _15"> </span>natomiast<span class="_ _1"></span> <span class="_ _15"> </span>za <span class="_ _15"> </span>dz<span class="_ _1"></span>ień <span class="_ _15"> </span>wypłaty<span class="_ _1"></span> <span class="_ _15"> </span>dywiden<span class="_ _1"></span>dy <span class="_ _15"> </span>07 <span class="_ _18"> </span>s<span class="_ _8"></span><span class="ff2">ierpnia <span class="_ _15"> </span>2024<span class="_ _1"></span> <span class="_ _15"> </span>roku. </span></div><div class="t m0 x2 h3 yaea ff3 fs1 fc0 sc0 ls0 ws0">Dywidenda została wy<span class="_ _1"></span>płacona w wyznacz<span class="_ _1"></span>onym terminie.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 yaeb ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 yaec ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _17"> </span>dniu <span class="_ _17"> </span>1<span class="_ _1"></span>2 <span class="_ _17"> </span>lipca <span class="_ _17"> </span>Nadzwy<span class="_ _1"></span>czaj<span class="_ _1"></span>ne <span class="_ _17"> </span>Walne <span class="_ _17"> </span>Zgro<span class="_ _1"></span>madzenie <span class="_ _17"> </span>Wspó<span class="_ _1"></span>lników <span class="_ _17"> </span>S<span class="_ _1"></span>półki <span class="_ _17"> </span>Mary<span class="_ _1"></span>wilska <span class="_ _17"> </span>44 <span class="_ _1a"> </span>Sp. <span class="_ _17"> </span>z <span class="_ _17"> </span>o.o. </div><div class="t m0 x2 h3 y988 ff3 fs1 fc0 sc0 ls0 ws0">podjęło <span class="_ _1a"> </span>Uchwałę <span class="_ _1a"> </span>nr <span class="_ _1a"> </span>1<span class="_ _1"></span>/7/2024 <span class="_ _1a"> </span>w <span class="_ _1a"> </span>sprawi<span class="_ _1"></span>e <span class="_ _1a"> </span>zmiany <span class="_ _1a"> </span>Uch<span class="_ _1"></span>wały <span class="_ _1a"> </span>nr <span class="_ _1a"> </span>3/4/20<span class="_ _1"></span>24 <span class="_ _1a"> </span>Zwyczajnego <span class="_ _1a"> </span>Z<span class="_ _1"></span>gromadzenia </div><div class="t m0 x2 h3 yaed ff3 fs1 fc0 sc0 ls0 ws0">Wspólników <span class="_ _1"></span>Spółki <span class="_ _1"></span>z dn<span class="_ _1"></span>ia 2<span class="_ _1"></span>6 k<span class="_ _1"></span>wietnia 2024 <span class="_ _1"></span>w <span class="_ _1"></span>spraw<span class="_ _1"></span>ie <span class="_ _1"></span>wypłaty dywi<span class="_ _1"></span>dendy <span class="_ _1"></span>na r<span class="_ _1"></span>z<span class="_ _1"></span><span class="ff2">ecz<span class="_ _1"></span> MIRBUD <span class="_ _1"></span>S.A. <span class="_ _1"></span>oraz<span class="_ _1"></span>                                    </span></div><div class="t m0 x2 h3 yaee ff3 fs1 fc0 sc0 ls0 ws0">JHM <span class="_ _1a"> </span>DEVELOPMENT <span class="_ _1a"> </span>S.A. <span class="_ _1a"> </span>w <span class="_ _17"> </span>łącznej <span class="_ _1a"> </span>kwocie <span class="_ _1a"> </span>24.885.580,00 <span class="_ _1a"> </span>złoty. <span class="_ _1a"> </span>Wypłata <span class="_ _17"> </span>dy<span class="_ _1"></span>widendy <span class="_ _1a"> </span>nastąpiła <span class="_ _17"> </span>w<span class="_ _1"></span> </div><div class="t m0 x2 h3 yaef ff2 fs1 fc0 sc0 ls0 ws0">wyznaczonym term<span class="_ _1"></span>inie.. </div><div class="t m0 x2 h6 yaf0 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 yaf1 w1dd h13f"><div class="t m0 x19d hd y527 ff2 fs4 fc1 sc0 ls0 ws0">Dywidendy </div></div><div class="c x19e y13b w1de h7e"><div class="t m0 x6e hd y177 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x19f y13b w1df h7e"><div class="t m0 x6e hd y177 ff2 fs4 fc1 sc0 ls0 ws0">Za okres: </div></div><div class="c x19e yaf1 w1de hc6"><div class="t m0 x86 hd yaf2 ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2024 do </div><div class="t m0 x52 hd y8bc ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x19f yaf1 w1df hc6"><div class="t m0 x86 hd yaf2 ff2 fs4 fc1 sc0 ls0 ws0">od 01.01.2023 do </div><div class="t m0 x52 hd y8bc ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 yaf3 w1dd h7e"><div class="t m0 x14 hd y177 ff3 fs4 fc0 sc0 ls0 ws0">Dywidendy ujęte ja<span class="_ _0"></span>ko wypłaty<span class="_ _0"></span> na rzecz wła<span class="_ _0"></span>ścicieli na jedną a<span class="_ _0"></span>kcję (w PLN)<span class="ff2"> </span></div></div><div class="c x19e yaf3 w1de h7e"><div class="t m0 x9 hd y177 ff2 fs4 fc0 sc0 ls0 ws0">0,21 </div></div><div class="c x19f yaf3 w1df h7e"><div class="t m0 x9 hd y177 ff2 fs4 fc0 sc0 ls0 ws0">0,20 </div></div><div class="c x9 yaf4 w1dd hc3"><div class="t m0 x14 hd y84c ff2 fs4 fc0 sc0 ls0 ws0">Dywidendy zapro<span class="_ _0"></span>ponowane lub<span class="_ _0"></span> uchwalone do dnia zatwierd<span class="_ _0"></span>zenia </div><div class="t m0 x14 hd y176 ff3 fs4 fc0 sc0 ls0 ws0">sprawozdania <span class="_ _0"></span>finansowego do pu<span class="_ _0"></span>blikacji, ale nie<span class="_ _0"></span> ujęte jako prze<span class="_ _0"></span>kazane<span class="_ _0"></span> </div><div class="t m0 x14 hd y192 ff2 fs4 fc0 sc0 ls0 ws0">posiadaczom ak<span class="_ _0"></span>cji (w tys. PLN)<span class="_ _0"></span> </div></div><div class="c x19e yaf4 w1de hc3"><div class="t m0 x2e hd y176 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x19f yaf4 w1df hc3"><div class="t m0 x2e hd y176 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y2f0 w1dd hc3"><div class="t m0 x14 hd y84c ff2 fs4 fc0 sc0 ls0 ws0">Dywidendy zapro<span class="_ _0"></span>ponowane lub<span class="_ _0"></span> uchwalone do dnia <span class="_ _0"></span>zatwierdzenia<span class="_ _0"></span> </div><div class="t m0 x14 hd y176 ff3 fs4 fc0 sc0 ls0 ws0">sprawozdania <span class="_ _0"></span>finansowego do pu<span class="_ _0"></span>blikacji, ale nie<span class="_ _0"></span> ujęte jako <span class="ff2">przekaza<span class="_ _0"></span>ne </span></div><div class="t m0 x14 hd y279 ff3 fs4 fc0 sc0 ls0 ws0">posiadaczom ak<span class="_ _0"></span>cji, na jedną akcję<span class="_ _0"></span> (w PLN)<span class="ff2"> </span></div></div><div class="c x19e y2f0 w1de hc3"><div class="t m0 x2e hd y176 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x19f y2f0 w1df hc3"><div class="t m0 x2e hd y176 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h3 yaf5 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 yaf6 ff2 fs1 fc0 sc0 ls0 ws0">  </div><div class="t m0 x2 hb yaf7 ff4 fs1 fc0 sc0 ls0 ws0">Nota 36. <span class="ff6">Skutki po<span class="_ _1"></span>działu, restruktu<span class="_ _1"></span>ryzacji i zaniech<span class="_ _1"></span>ania działalności<span class="_ _1"></span></span> </div><div class="t m0 x2 h3 yaf8 ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _17"> </span>okr<span class="_ _1"></span>esie <span class="_ _17"> </span>sprawoz<span class="_ _1"></span>dawczym <span class="_ _1a"> </span>nie <span class="_ _17"> </span>wystąp<span class="_ _1"></span>iły <span class="_ _17"> </span>z<span class="_ _1"></span>miany <span class="_ _1a"> </span>dotyczące <span class="_ _1a"> </span>połączenia <span class="_ _17"> </span>jedno<span class="_ _1"></span>stek <span class="_ _1a"> </span>gospodarczych, </div><div class="t m0 x2 h3 yaf9 ff3 fs1 fc0 sc0 ls0 ws0">przejęcia <span class="_ _8"></span>lub <span class="_ _8"></span>sprzedaży <span class="_ _8"></span>jednostek <span class="_ _8"></span>grupy <span class="_ _8"></span>kapitałowej <span class="_ _8"></span>Emitenta, <span class="_ _8"></span>inwestyc<span class="_ _1"></span>ji <span class="_ _1"></span>długoter<span class="_ _1"></span>minowych, <span class="_ _8"></span>podziału, </div><div class="t m0 x2 h3 yafa ff3 fs1 fc0 sc0 ls0 ws0">restrukturyzac<span class="_ _1"></span>ji czy zaniechania działalnoś<span class="_ _1"></span>ci<span class="ff2">. <span class="_ _1"></span> </span></div><div class="t m0 x2 hb y93 ff4 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf69" class="pf w6 h9" ><div class="pc pc69 w6 h9"><img class="bi x0 y0 w7 hd9" alt="" 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class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y56 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls0 ws0">105 </div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y7c ff4 fs1 fc0 sc0 ls0 ws0">Nota 37. Ograniczeni<span class="_ _1"></span>a w dyspono<span class="_ _1"></span>waniu i zabezpiecz<span class="_ _1"></span>enia ustanowione n<span class="_ _1"></span>a aktywach<span class="_ _1"></span> </div><div class="t m0 x2 h6 yafb ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 yafc ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y349 w1e0 h15d"><div class="t m0 xb2 hd yafd ff3 fs4 fc1 sc0 ls0 ws0">Tytuł <span class="ff2">zabezpie<span class="_ _0"></span>czenia </span></div></div><div class="c x45 y349 w54 h15d"><div class="t m0 x13 hd yafe ff2 fs4 fc1 sc0 ls0 ws0">Rodzaj </div><div class="t m0 x8d hd yaff ff2 fs4 fc1 sc0 ls0 ws0">zabezpieczenia </div></div><div class="c x1a0 yb00 w1e1 h109"><div class="t m0 x5 hd y68 ff3 fs4 fc1 sc0 ls0 ws0">Wartość zadłużenia<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x155 yb00 w1e2 h109"><div class="t m0 xab hd y68 ff3 fs4 fc1 sc0 ls0 ws0">Wartość zabezpie<span class="_ _0"></span>czenia w tys.<span class="_ _0"></span> PLN<span class="ff2"> </span></div></div><div class="c x1a1 yb00 w1e3 h109"><div class="t m0 xab hd yb01 ff3 fs4 fc1 sc0 ls0 ws0">Wartość bilan<span class="_ _0"></span>sowa przedmiotu<span class="_ _0"></span> </div><div class="t m0 x12 hd y1a1 ff2 fs4 fc1 sc0 ls0 ws0">zabezpieczenia<span class="_ _0"></span> w tys. PLN </div></div><div class="c x1a2 yb00 w1e4 h109"><div class="t m0 x52 hd y1ce ff2 fs4 fc1 sc0 ls0 ws0">data </div><div class="t m0 x60 hd y24b ff3 fs4 fc1 sc0 ls0 ws0">wygaśnięcia <span class="ff2"> </span></div></div><div class="c x1a0 yb02 w1e1 ha6"><div class="t m0 x52 hd y28d ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x155 yb02 w1e5 ha6"><div class="t m0 x52 hd y28d ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x1a3 yb02 w1e6 ha6"><div class="t m0 x57 hd y28d ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x1a1 yb02 w12e ha6"><div class="t m0 x83 hd y28d ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x198 yb02 w1e7 ha6"><div class="t m0 x83 hd y28d ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x1a2 yb02 w1e4 ha6"><div class="t m0 x25 hd y28d ff2 fs4 fc1 sc0 ls0 ws0">  </div></div><div class="c x1a0 y349 w1e1 ha5"><div class="t m0 x5c hd y28d ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x155 y349 w1e5 ha5"><div class="t m0 xec hd y28d ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x1a3 y349 w1e6 ha5"><div class="t m0 x81 hd y28d ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1a1 y349 w12e ha5"><div class="t m0 x66 hd y28d ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x198 y349 w1e7 ha5"><div class="t m0 x66 hd y28d ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1a2 y349 w1e4 ha5"><div class="t m0 x86 hd y28d ff2 fs4 fc1 sc0 ls5 ws0">dd<span class="ls0">-<span class="ls16">mm</span>-<span class="ls17">rrrr</span> </span></div></div><div class="c x27 y802 w1e0 h51"><div class="t m0 x14 hd y7aa ff2 fs4 fc0 sc0 ls0 ws0">Zabezpieczenie lim<span class="_ _0"></span>itu kredytu wiel<span class="_ _0"></span>ocelowego nr </div><div class="t m0 x14 hd yfb ff2 fs4 fc0 sc0 ls0 ws0">rach. 81 1020 33<span class="_ _0"></span>52 0000 1802 03<span class="_ _b"></span>13 3469 </div></div><div class="c x45 y802 w54 h51"><div class="t m0 xb0 hd y1d5 ff2 fs4 fc0 sc0 ls0 ws0">hipoteka </div></div><div class="c x1a0 y802 w1e1 h51"><div class="t m0 xa2 hd y1d5 ff2 fs4 fcb sc0 ls0 ws0">  </div></div><div class="c x155 y802 w1e5 h51"><div class="t m0 xcc hd y1d5 ff2 fs4 fc0 sc0 ls0 ws0">97 500 </div></div><div class="c x1a3 y802 w1e6 h51"><div class="t m0 x97 hd y1d5 ff2 fs4 fc0 sc0 ls0 ws0">97 500 </div></div><div class="c x1a1 y802 w12e h51"><div class="t m0 x104 hd y1d5 ff2 fs4 fc0 sc0 ls0 ws0">18 300 </div></div><div class="c x198 y802 w1e7 h51"><div class="t m0 x104 hd y1d5 ff2 fs4 fc0 sc0 ls0 ws0">18 896 </div></div><div class="c x1a2 y802 w1e4 h51"><div class="t m0 x32 hd y1d5 ff2 fs4 fc0 sc0 ls0 ws0">24.06.2025 </div></div><div class="c x27 y9c8 w1e0 h1d"><div class="t m0 x14 hd y99 ff3 fs4 fc0 sc0 ls0 ws0">Zabezpieczenie po<span class="_ _0"></span>życzki ARP<span class="ff2"> </span></div></div><div class="c x45 y9c8 w54 h1d"><div class="t m0 xb0 hd y99 ff2 fs4 fc0 sc0 ls0 ws0">hipoteka </div></div><div class="c x1a0 y9c8 w1e1 h1d"><div class="t m0 xcc hd y99 ff2 fs4 fc0 sc0 ls0 ws0">10 200 </div></div><div class="c x155 y9c8 w1e5 h1d"><div class="t m0 xcc hd y99 ff2 fs4 fc0 sc0 ls0 ws0">60 000 </div></div><div class="c x1a3 y9c8 w1e6 h1d"><div class="t m0 x97 hd y99 ff2 fs4 fc0 sc0 ls0 ws0">60 000 </div></div><div class="c x1a1 y9c8 w12e h1d"><div class="t m0 x104 hd y99 ff2 fs4 fc0 sc0 ls0 ws0">71 336 </div></div><div class="c x198 y9c8 w1e7 h1d"><div class="t m0 x104 hd y99 ff2 fs4 fc0 sc0 ls0 ws0">70 115 </div></div><div class="c x1a2 y9c8 w1e4 h1d"><div class="t m0 x32 hd y99 ff2 fs4 fc0 sc0 ls0 ws0">29.12.2025 </div></div><div class="c x27 yb03 w1e8 hda"><div class="t m0 x14 hd y78b ff2 fs4 fc0 sc0 ls0 ws0">Zabezpieczenie kre<span class="_ _0"></span>dytu KIN|1738<span class="_ _b"></span>50 </div></div><div class="c x131 yb03 w1e9 hda"><div class="t m0 x67 hd yb04 ff3 fs4 fc0 sc0 ls0 ws0">depozyt pienię<span class="_ _0"></span>żny, </div><div class="t m0 x58 hd y2de ff3 fs4 fc0 sc0 ls0 ws0">cesja wierzyte<span class="_ _0"></span>lności, </div><div class="t m0 x60 hd y78b ff2 fs4 fc0 sc0 ls0 ws0">zastaw rejestrow<span class="_ _0"></span>y </div><div class="t m0 x4b hd y7fe ff2 fs4 fc0 sc0 ls0 ws0">rachunku ban<span class="_ _0"></span>kowego, </div><div class="t m0 x32 hd y177 ff3 fs4 fc0 sc0 ls0 ws0">poręczenie<span class="ff2"> </span></div></div><div class="c x1a0 yb03 w1e1 hda"><div class="t m0 xa2 hd y78b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x155 yb03 w1e5 hda"><div class="t m0 xa2 hd y78b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1a3 yb03 w1e6 hda"><div class="t m0 x97 hd y78b ff2 fs4 fc0 sc0 ls0 ws0">58 439 </div></div><div class="c x1a1 yb03 w12e hda"><div class="t m0 xe7 hd y78b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x198 yb03 w1e7 hda"><div class="t m0 x179 hd y78b ff2 fs4 fc0 sc0 ls0 ws0">104 234 </div></div><div class="c x1a2 yb03 w1e4 hda"><div class="t m0 x32 hd y78b ff2 fs4 fc0 sc0 ls0 ws0">13.11.2024 </div></div><div class="c x27 yb05 w1ea h50"><div class="t m0 x4b hd y1a1 ff2 fs4 fc0 sc0 ls0 ws0">Zabezpieczenie kre<span class="_ _0"></span>dytu WK14-<span class="ls5">000016</span> </div></div><div class="c x45 yb05 w54 h50"><div class="t m0 xb0 hd y1a1 ff2 fs4 fc0 sc0 ls0 ws0">hipoteka </div></div><div class="c x1a0 yb05 w1e1 h50"><div class="t m0 xa2 hd y1a1 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x155 yb05 w1e5 h50"><div class="t m0 xcc hd y1a1 ff2 fs4 fc0 sc0 ls0 ws0">19 448 </div></div><div class="c x1a3 yb05 w1e6 h50"><div class="t m0 x97 hd y1a1 ff2 fs4 fc0 sc0 ls0 ws0">20 126 </div></div><div class="c x1a1 yb05 w12e h50"><div class="t m0 x5b hd y1a1 ff2 fs4 fc0 sc0 ls0 ws0">4 448 </div></div><div class="c x198 yb05 w1e7 h50"><div class="t m0 x5b hd y1a1 ff2 fs4 fc0 sc0 ls0 ws0">5 126 </div></div><div class="c x1a2 yb05 w1e4 h50"><div class="t m0 x32 hd y1a1 ff2 fs4 fc0 sc0 ls0 ws0">30.09.2026 </div></div><div class="c x27 y53d w1ea h15e"><div class="t m0 x4b hd y99 ff2 fs4 fc0 sc0 ls0 ws0">Zabezpieczenie kre<span class="_ _0"></span>dytu 19/506<span class="_ _0"></span>6 </div></div><div class="c x45 y53d w54 h15e"><div class="t m0 xb0 hd y99 ff2 fs4 fc0 sc0 ls0 ws0">hipoteka </div></div><div class="c x1a0 y53d w1e1 h15e"><div class="t m0 x2b hd y99 ff2 fs4 fc0 sc0 ls0 ws0">3 106 </div></div><div class="c x155 y53d w1e5 h15e"><div class="t m0 xcc hd y99 ff2 fs4 fc0 sc0 ls0 ws0">23 498 </div></div><div class="c x1a3 y53d w1e6 h15e"><div class="t m0 x97 hd y99 ff2 fs4 fc0 sc0 ls0 ws0">23 889 </div></div><div class="c x1a1 y53d w12e h15e"><div class="t m0 x104 hd y99 ff2 fs4 fc0 sc0 ls0 ws0">14 181 </div></div><div class="c x198 y53d w1e7 h15e"><div class="t m0 x104 hd y99 ff2 fs4 fc0 sc0 ls0 ws0">14 572 </div></div><div class="c x1a2 y53d w1e4 h15e"><div class="t m0 x32 hd y99 ff2 fs4 fc0 sc0 ls0 ws0">31.12.2029 </div></div><div class="c x27 yb06 w1ea h1d"><div class="t m0 x4b hd y99 ff2 fs4 fc0 sc0 ls0 ws0">Zabezpieczenie kre<span class="_ _0"></span>dytu 24/363<span class="_ _0"></span>8 </div></div><div class="c x45 yb06 w54 h1d"><div class="t m0 xb0 hd y99 ff2 fs4 fc0 sc0 ls0 ws0">hipoteka </div></div><div class="c x1a0 yb06 w1e1 h1d"><div class="t m0 xcc hd y99 ff2 fs4 fc0 sc0 ls0 ws0">34 663 </div></div><div class="c x155 yb06 w1e5 h1d"><div class="t m0 xcc hd y99 ff2 fs4 fc0 sc0 ls0 ws0">58 379 </div></div><div class="c x1a3 yb06 w1e6 h1d"><div class="t m0 x146 hd y99 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1a1 yb06 w12e h1d"><div class="t m0 x5b hd y99 ff2 fs4 fc0 sc0 ls0 ws0">1 379 </div></div><div class="c x198 yb06 w1e7 h1d"><div class="t m0 x16 hd y99 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1a2 yb06 w1e4 h1d"><div class="t m0 x32 hd y99 ff2 fs4 fc0 sc0 ls0 ws0">30.12.2036 </div></div><div class="c x27 y9a9 w1ea h1d"><div class="t m0 x4b hd y99 ff2 fs4 fc0 sc0 ls0 ws0">Zabezpieczenie kre<span class="_ _0"></span>dytu U000379<span class="_ _b"></span>7006636 </div></div><div class="c x45 y9a9 w54 h1d"><div class="t m0 x13 hd y99 ff2 fs4 fc0 sc0 ls0 ws0">zastaw </div></div><div class="c x1a0 y9a9 w1e1 h1d"><div class="t m0 xa2 hd y99 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x155 y9a9 w1e5 h1d"><div class="t m0 xcc hd y99 ff2 fs4 fc0 sc0 ls0 ws0">37 432 </div></div><div class="c x1a3 y9a9 w1e6 h1d"><div class="t m0 x146 hd y99 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1a1 y9a9 w12e h1d"><div class="t m0 xe7 hd y99 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x198 y9a9 w1e7 h1d"><div class="t m0 x16 hd y99 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1a2 y9a9 w1e4 h1d"><div class="t m0 x32 hd y99 ff2 fs4 fc0 sc0 ls0 ws0">26.09.2035 </div></div><div class="c x27 yb07 w1ea h15f"><div class="t m0 x4b hd y4d8 ff2 fs4 fc0 sc0 ls0 ws0">Zabezpieczenie kre<span class="_ _0"></span>dytu develope<span class="_ _0"></span>rskiego, zgodnie </div><div class="t m0 x4b hd yb01 ff3 fs4 fc0 sc0 ls0 ws0">z umową K01786/2<span class="_ _b"></span>,<span class="_ _1"></span> udzielonego p<span class="_ _b"></span>rzez Santander </div><div class="t m0 x4b hd y1a1 ff2 fs4 fc0 sc0 ls0 ws0">Bank Polska  </div></div><div class="c x45 yb07 w54 h15f"><div class="t m0 xb0 hd yb01 ff2 fs4 fc0 sc0 ls0 ws0">hipoteka </div></div><div class="c x1a0 yb07 w1e1 h15f"><div class="t m0 xa2 hd yb01 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x155 yb07 w1e5 h15f"><div class="t m0 xa2 hd yb01 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1a3 yb07 w1e6 h15f"><div class="t m0 x97 hd yb01 ff2 fs4 fc0 sc0 ls0 ws0">61 643 </div></div><div class="c x1a1 yb07 w12e h15f"><div class="t m0 xe7 hd yb01 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x198 yb07 w1e7 h15f"><div class="t m0 x104 hd yb01 ff2 fs4 fc0 sc0 ls0 ws0">53 097 </div></div><div class="c x1a2 yb07 w1e4 h15f"><div class="t m0 x32 hd yb01 ff2 fs4 fc0 sc0 ls0 ws0">31.03.2025 </div></div><div class="c x27 yb08 w1ea h15f"><div class="t m0 x4b hd y4d8 ff2 fs4 fc0 sc0 ls0 ws0">Zabezpieczenie kre<span class="_ _0"></span>dytu na VAT,<span class="_ _0"></span> zgodnie z </div><div class="t m0 x4b hd yb01 ff3 fs4 fc0 sc0 ls0 ws0">umową K01786/2<span class="_ _0"></span>, udzielonego pr<span class="_ _b"></span>z<span class="_ _1"></span>ez Santand<span class="_ _0"></span>er </div><div class="t m0 x4b hd y1a1 ff2 fs4 fc0 sc0 ls0 ws0">Bank Polska  </div></div><div class="c x45 yb08 w54 h15f"><div class="t m0 xb0 hd yb01 ff2 fs4 fc0 sc0 ls0 ws0">hipoteka </div></div><div class="c x1a0 yb08 w1e1 h15f"><div class="t m0 xa2 hd yb01 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x155 yb08 w1e5 h15f"><div class="t m0 xa2 hd yb01 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1a3 yb08 w1e6 h15f"><div class="t m0 x97 hd yb01 ff2 fs4 fc0 sc0 ls0 ws0">61 643 </div></div><div class="c x1a1 yb08 w12e h15f"><div class="t m0 xe7 hd yb01 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x198 yb08 w1e7 h15f"><div class="t m0 x104 hd yb01 ff2 fs4 fc0 sc0 ls0 ws0">53 097 </div></div><div class="c x1a2 yb08 w1e4 h15f"><div class="t m0 x32 hd yb01 ff2 fs4 fc0 sc0 ls0 ws0">31.03.2025 </div></div><div class="c x27 ya95 w1ea h160"><div class="t m0 x4b hd y650 ff2 fs4 fc0 sc0 ls0 ws0">Zabezpieczenie kre<span class="_ _0"></span>dytu inwesty<span class="_ _0"></span>cyjnego, zgodnie<span class="_ _0"></span> </div><div class="t m0 x4b hd y5c0 ff3 fs4 fc0 sc0 ls0 ws0">z umową 22/KG1<span class="_ _0"></span>10/19, udzielon<span class="_ _0"></span>ego przez Ban<span class="_ _0"></span>k </div><div class="t m0 x4b hd y1bf ff3 fs4 fc0 sc0 ls0 ws0">Spółdzielczy<span class="ff2"> </span></div></div><div class="c x45 ya95 w54 h160"><div class="t m0 x8d hd yb09 ff2 fs4 fc0 sc0 ls0 ws0">zabezpieczenie<span class="_ _0"></span> </div><div class="t m0 x32 hd y191 ff2 fs4 fc0 sc0 ls0 ws0">hipoteczne </div></div><div class="c x1a0 ya95 w1e1 h160"><div class="t m0 x2b hd y5c0 ff2 fs4 fc0 sc0 ls0 ws0">6 574 </div></div><div class="c x155 ya95 w1e5 h160"><div class="t m0 xcc hd y5c0 ff2 fs4 fc0 sc0 ls0 ws0">17 645 </div></div><div class="c x1a3 ya95 w1e6 h160"><div class="t m0 x97 hd y5c0 ff2 fs4 fc0 sc0 ls0 ws0">17 645 </div></div><div class="c x1a1 ya95 w12e h160"><div class="t m0 x104 hd y5c0 ff2 fs4 fc0 sc0 ls0 ws0">10 519 </div></div><div class="c x198 ya95 w1e7 h160"><div class="t m0 x104 hd y5c0 ff2 fs4 fc0 sc0 ls0 ws0">10 795 </div></div><div class="c x1a2 ya95 w1e4 h160"><div class="t m0 x32 hd y5c0 ff2 fs4 fc0 sc0 ls0 ws0">31.12.2034 </div></div></div><div class="pi" ></div></div><div id="pf6a" class="pf w6 h9" ><div class="pc pc6a w6 h9"><img class="bi x0 y0 w7 hd9" alt="" 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class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y56 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls0 ws0">106 </div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 yb0a w1ea haf"><div class="t m0 x4b hd yb0b ff2 fs4 fc0 sc0 ls0 ws0">Zabezpieczenie kre<span class="_ _0"></span>dytu obrotowe<span class="_ _0"></span>go - </div><div class="t m0 x4b hd yb0c ff3 fs4 fc0 sc0 ls0 ws0">deweloper<span class="_ _0"></span>skiego, zgodnie z umow<span class="_ _b"></span>ą nr </div><div class="t m0 x4b hd y6b3 ff2 fs4 fc0 sc0 ls0 ws0">S/49/05/2022/124<span class="_ _0"></span>5/K/KON, ud<span class="_ _0"></span>zielonego przez<span class="_ _0"></span> </div><div class="t m0 x4b hd y656 ff3 fs4 fc0 sc0 ls0 ws0">Bank Ochron<span class="_ _0"></span>y Środowiska<span class="ff2"> </span></div></div><div class="c x45 yb0a w54 haf"><div class="t m0 x8d hd yb0c ff2 fs4 fc0 sc0 ls0 ws0">zabezpieczenie<span class="_ _0"></span> </div><div class="t m0 x32 hd y6b3 ff2 fs4 fc0 sc0 ls0 ws0">hipoteczne </div></div><div class="c x1a0 yb0a w1e1 haf"><div class="t m0 xa2 hd y5c0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x155 yb0a w1e5 haf"><div class="t m0 xa2 hd y5c0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1a3 yb0a w1e6 haf"><div class="t m0 x97 hd y5c0 ff2 fs4 fc0 sc0 ls0 ws0">34 500 </div></div><div class="c x1a1 yb0a w12e haf"><div class="t m0 xe7 hd y5c0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x198 yb0a w1e7 haf"><div class="t m0 x104 hd y5c0 ff2 fs4 fc0 sc0 ls5 ws0">31 471<span class="ls0"> </span></div></div><div class="c x1a2 yb0a w1e4 haf"><div class="t m0 x32 hd y5c0 ff2 fs4 fc0 sc0 ls0 ws0">31.12.2025 </div></div><div class="c x27 yb0d w1ea h160"><div class="t m0 x4b hd yb0e ff2 fs4 fc0 sc0 ls0 ws0">Zabezpieczenie kre<span class="_ _0"></span>dytu obrotowe<span class="_ _0"></span>go - </div><div class="t m0 x4b hd yb0f ff3 fs4 fc0 sc0 ls0 ws0">deweloper<span class="_ _0"></span>skiego, zgodnie z umow<span class="_ _b"></span>ą nr </div><div class="t m0 x4b hd y9b1 ff2 fs4 fc0 sc0 ls5 ws0">3472510_72_K_OB, <span class="_ _1"></span>udzielonego przez Bank </div><div class="t m0 x4b hd y656 ff3 fs4 fc0 sc0 ls0 ws0">Polskiej Spółdziel<span class="_ _0"></span>czości<span class="ff2"> </span></div></div><div class="c x45 yb0d w54 h160"><div class="t m0 x8d hd yb0f ff2 fs4 fc0 sc0 ls0 ws0">zabezpieczenie<span class="_ _0"></span> </div><div class="t m0 x32 hd y9b1 ff2 fs4 fc0 sc0 ls0 ws0">hipoteczne </div></div><div class="c x1a0 yb0d w1e1 h160"><div class="t m0 xa2 hd yb10 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x155 yb0d w1e5 h160"><div class="t m0 xcc hd yb10 ff2 fs4 fc0 sc0 ls0 ws0">66 385 </div></div><div class="c x1a3 yb0d w1e6 h160"><div class="t m0 x146 hd yb10 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1a1 yb0d w12e h160"><div class="t m0 x104 hd yb10 ff2 fs4 fc0 sc0 ls0 ws0">34 491 </div></div><div class="c x198 yb0d w1e7 h160"><div class="t m0 x16 hd yb10 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1a2 yb0d w1e4 h160"><div class="t m0 x32 hd yb10 ff2 fs4 fc0 sc0 ls0 ws0">31.03.2026 </div></div><div class="c x27 yb11 w1ea h161"><div class="t m0 x4b hd y650 ff2 fs4 fc0 sc0 ls0 ws0">Zabezpieczenie kre<span class="_ _0"></span>dytu obrotowe<span class="_ _0"></span>go, zgodnie z<span class="_ _0"></span> </div><div class="t m0 x4b hd y5c0 ff3 fs4 fc0 sc0 ls0 ws0">umową nr 03/057/24<span class="_ _b"></span>/<span class="_ _1"></span>Z/OB. udziel<span class="_ _0"></span>onego przez<span class="_ _0"></span> </div><div class="t m0 x4b hd y1bf ff2 fs4 fc0 sc0 ls0 ws0">mBank S.A. War<span class="_ _0"></span>szawa  </div></div><div class="c x45 yb11 w54 h161"><div class="t m0 x8d hd yb09 ff2 fs4 fc0 sc0 ls0 ws0">zabezpieczenie<span class="_ _0"></span> </div><div class="t m0 x32 hd y191 ff2 fs4 fc0 sc0 ls0 ws0">hipoteczne </div></div><div class="c x1a0 yb11 w1e1 h161"><div class="t m0 xa2 hd y5c0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x155 yb11 w1e5 h161"><div class="t m0 xcc hd y5c0 ff2 fs4 fc0 sc0 ls0 ws0">51 150 </div></div><div class="c x1a3 yb11 w1e6 h161"><div class="t m0 x146 hd y5c0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1a1 yb11 w12e h161"><div class="t m0 x104 hd y5c0 ff2 fs4 fc0 sc0 ls0 ws0">24 369 </div></div><div class="c x198 yb11 w1e7 h161"><div class="t m0 x16 hd y5c0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1a2 yb11 w1e4 h161"><div class="t m0 x32 hd y5c0 ff2 fs4 fc0 sc0 ls0 ws0">30.09.2027 </div></div><div class="c x27 yb12 w1ea haf"><div class="t m0 x4b hd yb13 ff2 fs4 fc0 sc0 ls0 ws0">Zabezpieczenie na<span class="_ _0"></span> rzecz admin<span class="_ _0"></span>istratora </div><div class="t m0 x4b hd y5c0 ff3 fs4 fc0 sc0 ls0 ws0">zabezpieczeń<span class="_ _0"></span> obligacji serii E<span class="_ _0"></span>, których <span class="ff2">Emitentem </span></div><div class="t m0 x4b hd y1bf ff2 fs4 fc0 sc0 ls0 ws0">jest JHM De<span class="_ _0"></span>velopment S.A. </div></div><div class="c x45 yb12 w54 haf"><div class="t m0 x8d hd yb0b ff2 fs4 fc0 sc0 ls0 ws0">zabezpieczenie<span class="_ _0"></span> </div><div class="t m0 x86 hd yb09 ff2 fs4 fc0 sc0 ls0 ws0">rzeczowe - wpis </div><div class="t m0 x59 hd y6b3 ff2 fs4 fc0 sc0 ls0 ws0">hipoteczny na </div><div class="t m0 x71 hd y656 ff3 fs4 fc0 sc0 ls0 ws0">nieruchomości<span class="ff2"> </span></div></div><div class="c x1a0 yb12 w1e1 haf"><div class="t m0 xcc hd y5c0 ff2 fs4 fc0 sc0 ls0 ws0">45 000 </div></div><div class="c x155 yb12 w1e5 haf"><div class="t m0 xcc hd y5c0 ff2 fs4 fc0 sc0 ls0 ws0">55 000 </div></div><div class="c x1a3 yb12 w1e6 haf"><div class="t m0 x97 hd y5c0 ff2 fs4 fc0 sc0 ls0 ws0">55 000 </div></div><div class="c x1a1 yb12 w12e haf"><div class="t m0 x104 hd y5c0 ff2 fs4 fc0 sc0 ls0 ws0">14 698 </div></div><div class="c x198 yb12 w1e7 haf"><div class="t m0 x104 hd y5c0 ff2 fs4 fc0 sc0 ls0 ws0">14 574 </div></div><div class="c x1a2 yb12 w1e4 haf"><div class="t m0 x32 hd y5c0 ff2 fs4 fc0 sc0 ls0 ws0">17.12.2025 </div></div><div class="c x27 yb14 w1ea h160"><div class="t m0 x4b hd yb0b ff2 fs4 fc0 sc0 ls0 ws0">Zabezpieczenie kre<span class="_ _0"></span>dytu obrotowe<span class="_ _0"></span>go - </div><div class="t m0 x4b hd yb09 ff3 fs4 fc0 sc0 ls0 ws0">deweloper<span class="_ _0"></span>skiego, zgodnie z umow<span class="_ _b"></span>ą nr </div><div class="t m0 x4b hd y191 ff2 fs4 fc0 sc0 ls5 ws0">3572510/154/K/OB./24, <span class="_ _1"></span><span class="ls0">udzielonego pr<span class="_ _0"></span>zez Bank </span></div><div class="t m0 x4b hd y656 ff3 fs4 fc0 sc0 ls0 ws0">Polskiej Spółdziel<span class="_ _0"></span>czości<span class="ff2"> </span></div></div><div class="c x45 yb14 w54 h160"><div class="t m0 x8d hd yb09 ff2 fs4 fc0 sc0 ls0 ws0">zabezpieczenie<span class="_ _0"></span> </div><div class="t m0 x32 hd y191 ff2 fs4 fc0 sc0 ls0 ws0">hipoteczne </div></div><div class="c x1a0 yb14 w1e1 h160"><div class="t m0 xa2 hd y5c0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x155 yb14 w1e5 h160"><div class="t m0 xcc hd y5c0 ff2 fs4 fc0 sc0 ls0 ws0">72 675 </div></div><div class="c x1a3 yb14 w1e6 h160"><div class="t m0 x146 hd y5c0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1a1 yb14 w12e h160"><div class="t m0 x104 hd y5c0 ff2 fs4 fc0 sc0 ls0 ws0">16 425 </div></div><div class="c x198 yb14 w1e7 h160"><div class="t m0 x16 hd y5c0 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1a2 yb14 w1e4 h160"><div class="t m0 x32 hd y5c0 ff2 fs4 fc0 sc0 ls0 ws0">30.06.2027 </div></div><div class="c x27 y58d w1e8 ha6"><div class="t m0 x14 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x131 y58d w1e9 ha6"><div class="t m0 x4b h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1a0 y58d w1e1 ha6"><div class="t m0 xcc h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">99 543 </div></div><div class="c x155 y58d w1e5 ha6"><div class="t m0 x5d h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">559 112 </div></div><div class="c x1a3 y58d w1e6 ha6"><div class="t m0 xbe h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">490 385 </div></div><div class="c x1a1 y58d w12e ha6"><div class="t m0 x179 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">210 146 </div></div><div class="c x198 y58d w1e7 ha6"><div class="t m0 x179 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">375 977 </div></div><div class="c x1a2 y58d w1e4 ha6"><div class="t m0 xe7 h31 y28d ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h162 ya0c ff7 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h162 y867 ff7 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h162 yb15 ff7 fs3 fc0 sc0 ls0 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class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y56 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls0 ws0">107 </div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 yb1b ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 yb1c w1eb hd1"><div class="t m0 x67 hd y191 ff3 fs4 fc1 sc0 ls0 ws0">Aktywa stanow<span class="_ _0"></span>iące zabezpiec<span class="_ _0"></span>zenia zobowiązań<span class="ff2"> </span></div></div><div class="c x1a4 yb1d w188 h63"><div class="t m0 x146 hd y1d0 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c x1a4 yb1e w1ec h4e"><div class="t m0 x9d hd y1d0 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x1a5 yb1e w1ed h4e"><div class="t m0 x64 hd y1d0 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x1a4 yb1c w1ec h63"><div class="t m0 x0 hd y25c ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x1a5 yb1c w1ed h63"><div class="t m0 x57 hd y25c ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 yb1f w1eb h63"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Rzeczowe a<span class="_ _0"></span>ktywa trwałe<span class="ff2"> </span></div></div><div class="c x1a4 yb1f w1ec h63"><div class="t m0 xe7 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">59 146 </div></div><div class="c x1a5 yb1f w1ed h63"><div class="t m0 x37 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">49 389 </div></div><div class="c x9 yb20 w1eb h63"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Nieruchomości<span class="_ _0"></span> inwestycyjne<span class="ff2"> </span></div></div><div class="c x1a4 yb20 w1ec h63"><div class="t m0 xe7 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">71 336 </div></div><div class="c x1a5 yb20 w1ed h63"><div class="t m0 x7f hd y24b ff2 fs4 fc0 sc0 ls0 ws0">172 689 </div></div><div class="c x9 ya98 w1eb h90"><div class="t m0 x14 hd y1d0 ff2 fs4 fc0 sc0 ls0 ws0">Aktywa finan<span class="_ _0"></span>sowe </div></div><div class="c x1a4 ya98 w1ec h90"><div class="t m0 x14f hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1a5 ya98 w1ed h90"><div class="t m0 x61 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 yb21 w1eb h63"><div class="t m0 x14 hd y25c ff3 fs4 fc0 sc0 ls0 ws0">Wartości niemater<span class="_ _0"></span>ialne<span class="ff2"> </span></div></div><div class="c x1a4 yb21 w1ec h63"><div class="t m0 x14f hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1a5 yb21 w1ed h63"><div class="t m0 x61 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 yb22 w1eb h63"><div class="t m0 x14 hd y1d0 ff3 fs4 fc0 sc0 ls0 ws0">Pozostałe aktywa<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x1a4 yb22 w1ec h63"><div class="t m0 xe7 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">89 984 </div></div><div class="c x1a5 yb22 w1ed h63"><div class="t m0 x7f hd y24b ff2 fs4 fc0 sc0 ls0 ws0">110 169 </div></div><div class="c x9 yb23 w1eb h63"><div class="t m0 x14 h31 y25c ff4 fs4 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x1a4 yb23 w1ec h63"><div class="t m0 xe9 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">220 466 </div></div><div class="c x1a5 yb23 w1ed h63"><div class="t m0 x7f h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">332 247 </div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h162 yb24 ff7 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 yb25 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 yb26 ff1 fs1 fc0 sc0 ls15 ws0">  <span class="ls0">  </span></div><div class="t m0 x2 hb yb27 ff4 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf6c" class="pf w0 h0" ><div class="pc pc6c w0 h0"><img class="bi x0 y0 w3 h53" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y273 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls0 ws0">108 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y4 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y5 ff4 fs1 fc0 sc0 ls0 ws0">Nota 38. <span class="ff6">Sprawy s<span class="_ _1"></span>ądowe</span> </div><div class="t m0 x2 hb y6 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y7 ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _18"> </span>okres<span class="_ _1"></span>ie <span class="_ _18"> </span>obj<span class="_ _1"></span>ętym <span class="_ _c"> </span>niniejsz<span class="_ _1"></span>ym <span class="_ _18"> </span>r<span class="_ _1"></span>aportem <span class="_ _18"> </span>nie <span class="_ _c"> </span>tocz<span class="_ _1"></span>yły <span class="_ _c"> </span>się <span class="_ _18"> </span>ż<span class="_ _1"></span>adne <span class="_ _18"> </span>istot<span class="_ _1"></span>ne <span class="_ _c"> </span>postępowania <span class="_ _c"> </span>doty<span class="_ _1"></span>czące </div><div class="t m0 x2 h3 y8 ff3 fs1 fc0 sc0 ls0 ws0">zobowiązań albo w<span class="_ _1"></span>ierzytelnośc<span class="_ _1"></span>i Emitenta.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y9 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 ya ff3 fs1 fc0 sc0 ls0 ws0">Na <span class="_ _4"></span>dz<span class="_ _1"></span>ień <span class="_ _4"></span>3<span class="ff2">1<span class="_ _1"></span> <span class="_ _4"></span>gru<span class="_ _1"></span>dnia <span class="_ _b"></span><span class="ls3">202<span class="ls0">4 <span class="_ _b"></span>roku<span class="_ _1"></span> <span class="_ _4"></span><span class="ff3">toczy<span class="_ _1"></span>ły <span class="_ _4"></span>się<span class="_ _1"></span> <span class="_ _4"></span>sprawy<span class="_ _1"></span> <span class="_ _4"></span>są<span class="_ _1"></span>dowe <span class="_ _b"></span>dotyczące <span class="_ _b"></span>zobowiąz<span class="_ _1"></span>ań <span class="_ _4"></span>p<span class="_ _1"></span>rzeciwko <span class="_ _b"></span>Emitentowi, </span></span></span></span></div><div class="t m0 x2 h3 yb ff3 fs1 fc0 sc0 ls0 ws0">na łączną wartość<span class="_ _1"></span> przedmiotu sporu <span class="_ _1"></span><span class="ff2">4.017 tys. <span class="_ _1"></span>PLN. </span></div><div class="t m0 x2 h3 yc ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 yd ff3 fs1 fc0 sc0 ls0 ws0">Rezerwy  na  przyszłe  zobowi<span class="_ _0"></span>ązania,  które  mogą  powstać  z <span class="_ _19"> </span>toczących  się  postępowań <span class="_ _19"> </span>sądowych<span class="_ _1"></span> </div><div class="t m0 x2 h3 ye ff3 fs1 fc0 sc0 ls0 ws0">tworzone są w dro<span class="_ _1"></span>dze szczegółowej ana<span class="_ _1"></span>lizy ryzyka ich powstania<span class="_ _1"></span>. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 yf ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y10 ff3 fs1 fc0 sc0 ls0 ws0">Na <span class="_ _17"> </span>dzień <span class="_ _1a"> </span>3<span class="ff2">1 <span class="_ _17"> </span>grudnia <span class="_ _17"> </span>20<span class="_ _1"></span>24 <span class="_ _17"> </span>r<span class="_ _1"></span>oku <span class="_ _17"> </span></span>toczy<span class="_ _1"></span>ły <span class="_ _17"> </span>się <span class="_ _17"> </span>s<span class="_ _1"></span>prawy <span class="_ _17"> </span>sądowe <span class="_ _1a"> </span>dotyczące <span class="_ _17"> </span>wierzytel<span class="_ _1"></span>ności <span class="_ _17"> </span>z <span class="_ _1a"> </span>powództwa </div><div class="t m0 x2 h3 y11 ff3 fs1 fc0 sc0 ls0 ws0">Emitenta, na łączną w<span class="_ _1"></span>artość prz<span class="_ _1"></span>edmiotu sporu <span class="_ _1"></span><span class="ff2">10.623 <span class="_ _1"></span>tys. PLN. </span></div><div class="t m0 x2 h3 y1e8 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y1e9 ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _1a"> </span>okresie <span class="_ _1a"> </span>objętym <span class="_ _1a"> </span>niniejszym <span class="_ _1a"> </span>raportem <span class="_ _1a"> </span>toczyły <span class="_ _1a"> </span>się <span class="_ _19"> </span>istotne <span class="_ _1a"> </span>postępowania <span class="_ _1a"> </span>doty<span class="_ _1"></span>czące <span class="_ _1a"> </span>wierzytelności </div><div class="t m0 x2 h3 y1ea ff2 fs1 fc0 sc0 ls0 ws0">Kobylarnia S.A.  -<span class="_ _1"></span> <span class="ff3">spółka zależna Emitent<span class="_ _1"></span>a. </span> </div><div class="t m0 x2 h3 y1eb ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y1ec ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _1"></span>dniu <span class="_ _1"></span>25 <span class="_ _1"></span>lutego <span class="_ _1"></span>2020<span class="_ _1"></span> r. <span class="_ _8"></span>KOBYLARNIA<span class="_ _1"></span> S.<span class="_ _1"></span>A. <span class="_ _1"></span>jako <span class="_ _1"></span>lider <span class="_ _1"></span>konsorc<span class="_ _1"></span>jum w<span class="_ _1"></span>niosła <span class="_ _1"></span>pozew <span class="_ _1"></span>prz<span class="_ _1"></span>eciwko <span class="_ _1"></span>GDDKiA<span class="_ _1"></span> </div><div class="t m0 x2 h3 y1ed ff3 fs1 fc0 sc0 ls0 ws0">o  wartości  przedmiotu  sporu  67.422  tys.  zł  obejmujący  roszczenie  o  waloryzacj<span class="_ _1"></span>ę  wynagrodzenia </div><div class="t m0 x2 h3 y1ee ff3 fs1 fc0 sc0 ls0 ws0">Konsorcjum <span class="_ _1f"> </span>w <span class="_ _1f"> </span>z<span class="_ _1"></span>wiązku <span class="_ _24"> </span>z <span class="_ _1f"> </span>realizacją <span class="_ _1f"> </span>zadań <span class="_ _1f"> </span>i<span class="_ _1"></span>nwestycyjnyc<span class="_ _1"></span>h: <span class="_ _1f"> </span>obwodnica <span class="_ _1f"> </span>Ino<span class="_ _8"></span>wrocławia <span class="_ _24"> </span>(łącznik), </div><div class="t m0 x2 h3 y1ef ff2 fs1 fc0 sc0 ls0 ws0">obwodnica Bolkowa, b<span class="_ _1"></span>udowa fragmentu dr<span class="_ _1"></span>ogi ekspre<span class="_ _1"></span>sowej S<span class="_ _1"></span>-<span class="ls3">5. </span> </div><div class="t m0 x2 h3 y1f0 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y1f1 ff3 fs1 fc0 sc0 ls0 ws0">Sprawa <span class="_ _1a"> </span>sądowa <span class="_ _19"> </span>dotycząca <span class="_ _1a"> </span>wi<span class="_ _1"></span>erzytelności <span class="_ _1a"> </span>z<span class="_ _1"></span> <span class="_ _1a"> </span>powództwa <span class="_ _19"> </span>Spółki <span class="_ _1a"> </span>KOB<span class="_ _1"></span>YLARNIA <span class="_ _19"> </span>S.A. <span class="_ _1a"> </span>na <span class="_ _1a"> </span>zadani<span class="_ _1"></span>u <span class="_ _1a"> </span>S5 </div><div class="t m0 x2 h3 y1f2 ff3 fs1 fc0 sc0 ls0 ws0">odcinek 5 o wartości sp<span class="_ _1"></span>oru 5.037 tys. PL<span class="_ _1"></span>N.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y1f3 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y1f4 ff3 fs1 fc0 sc0 ls0 ws0">Sprawa <span class="_ _1a"> </span>sądowa <span class="_ _19"> </span>dotycząca <span class="_ _1a"> </span>wi<span class="_ _1"></span>erzytelności <span class="_ _1a"> </span>z<span class="_ _1"></span> <span class="_ _1a"> </span>powództwa <span class="_ _19"> </span>Spółki <span class="_ _1a"> </span>KOB<span class="_ _1"></span>YLARNIA <span class="_ _19"> </span>S.A. <span class="_ _1a"> </span>na <span class="_ _1a"> </span>zadani<span class="_ _1"></span>u <span class="_ _1a"> </span>S5 </div><div class="t m0 x2 h3 y1f5 ff3 fs1 fc0 sc0 ls0 ws0">odcinek 2 o wartości sp<span class="_ _1"></span>oru 6.660 tys. PL<span class="_ _1"></span>N.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y1f6 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y1f7 ff3 fs1 fc0 sc0 ls0 ws0">Łączna <span class="_ _0"></span>wartość sporów <span class="_ _b"></span>KO<span class="_ _1"></span>BYLARNIA S.A. <span class="_ _b"></span>z GDDKiA <span class="_ _0"></span>na <span class="_ _b"></span>dz<span class="_ _1"></span>ień <span class="_ _0"></span>3<span class="_ _1"></span><span class="ff2">1 <span class="_ _0"></span>grudnia <span class="ls3">202</span>4 <span class="_ _0"></span><span class="ff3">r. <span class="_ _0"></span>wyniosła <span class="_ _0"></span>7<span class="ff2">9.1<span class="_ _1"></span>19 <span class="_ _b"></span>ty<span class="_ _1"></span>s. </span></span></span></div><div class="t m0 x2 h3 y1f8 ff2 fs1 fc0 sc0 ls0 ws0">PLN<span class="ff3">. Na obecnym eta<span class="_ _1"></span>pie został powołany<span class="_ _1"></span> zespół biegły<span class="_ _1"></span>ch sądowych.<span class="_ _8"></span></span> </div><div class="t m0 x2 h3 y1f9 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y1fa ff3 fs1 fc0 sc0 ls0 ws0">Odpisy <span class="_ _17"> </span>aktualizujące <span class="_ _17"> </span>wartoś<span class="_ _1"></span>ć <span class="_ _17"> </span>należności <span class="_ _17"> </span>tworzone <span class="_ _17"> </span>są <span class="_ _17"> </span>w <span class="_ _17"> </span>drodze <span class="_ _17"> </span>sz<span class="_ _1"></span>czegółowej <span class="_ _17"> </span>analizy <span class="_ _17"> </span>ryz<span class="_ _1"></span>yka <span class="_ _17"> </span>spłaty </div><div class="t m0 x2 h3 y1fb ff3 fs1 fc0 sc0 ls0 ws0">należności.<span class="ff2">  </span></div><div class="t m0 x2 h3 y1fc ff2 fs1 fc0 sc0 ls0 ws0">  </div></div></div><div class="pi" ></div></div><div id="pf6d" 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class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y7fc ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y57 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y57 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls0 ws0">109 </div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y58 ff4 fs1 fc0 sc0 ls0 ws0">Nota 39. <span class="ff6">Zobowiązani<span class="_ _1"></span>a warunkowe<span class="_ _1"></span></span> </div><div class="t m0 x2 h6 y788 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y789 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 yb28 w1ee h163"><div class="t m0 x8d hd y2f9 ff3 fs4 fc1 sc0 ls0 ws0">Wykaz udzielon<span class="_ _0"></span>ych poręczeń dla<span class="_ _b"></span> <span class="_ _1"></span>innych </div><div class="t m0 x96 hd y15f ff3 fs4 fc1 sc0 ls0 ws0">podmiotów wg jedno<span class="_ _b"></span>s<span class="_ _1"></span>tek<span class="ff2"> </span></div></div><div class="c x1a6 yb28 w1ef h163"><div class="t m0 x42 hd ya4b ff3 fs4 fc1 sc0 ls0 ws0">Tytuł poręczenia<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x1a7 yb29 w1f0 hf5"><div class="t m0 x71 hd y6e ff3 fs4 fc1 sc0 ls0 ws0">Wartość poręc<span class="_ _0"></span>zenia tys. PLN<span class="ff2"> </span></div></div><div class="c x1a8 yb29 w1f1 hf5"><div class="t m0 x56 hd y6e ff3 fs4 fc1 sc0 ls0 ws0">Wartość zobow<span class="_ _0"></span>iązania tys. PLN<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x1a9 yb29 w1f2 hf5"><div class="t m0 x165 hd y6e ff2 fs4 fc1 sc0 ls0 ws0">  </div></div><div class="c x1a7 yb2a w1f3 h10a"><div class="t m0 x12 hd y172 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x1aa yb2a w1f2 h10a"><div class="t m0 x12 hd y172 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x1a8 yb2a w1f4 h10a"><div class="t m0 x12 hd y172 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x163 yb2a w1f3 h10a"><div class="t m0 x12 hd y172 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x16e yb28 w1f2 h164"><div class="t m0 x52 hd y4f2 ff2 fs4 fc1 sc0 ls0 ws0">data </div><div class="t m0 x60 hd y86 ff3 fs4 fc1 sc0 ls0 ws0">wygaśnięcia </div><div class="t m0 x66 hd y2e9 ff3 fs4 fc1 sc0 ls0 ws0">poręczenia<span class="ff2"> </span></div></div><div class="c x1a7 yb28 w1f3 h89"><div class="t m0 x86 hd y189 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x1aa yb28 w10a h89"><div class="t m0 x86 hd y189 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1ab yb28 w12e h89"><div class="t m0 x66 hd y189 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x163 yb28 w1f5 h89"><div class="t m0 x86 hd y189 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x27 yb2b wa0 h89"><div class="t m0 x14 h31 y189 ff6 fs4 fc0 sc0 ls0 ws0">Wobec jednostek<span class="_ _0"></span> powiązanych<span class="ff4"> </span></div></div><div class="c x1ac yb2b w1f6 h89"><div class="t m0 x1ad h31 y189 ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1a7 yb2b w1f5 h89"><div class="t m0 x42 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1ae yb2b w108 h89"><div class="t m0 x16 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1ab yb2b w1f2 h89"><div class="t m0 x16 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x168 yb2b w1f3 h89"><div class="t m0 x16 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x16e yb2b w1f2 h89"><div class="t m0 x16 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y8b8 wa0 h13"><div class="t m0 x14 hd y7a9 ff2 fs4 fc0 sc0 ls0 ws0">KOBYLARNIA S.<span class="_ _0"></span>A.  </div></div><div class="c x1ac y8b8 w1f6 h13"><div class="t m0 x3d hd y7a9 ff2 fs4 fc0 sc0 ls0 ws0">Zabezpieczenie kre<span class="_ _0"></span>dytu BGK <span class="_ _0"></span>S.A  </div></div><div class="c x1a7 y8b8 w1f3 h13"><div class="t m0 x26 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">15 000 </div></div><div class="c x1aa y8b8 w1f2 h13"><div class="t m0 x26 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">15 000 </div></div><div class="c x1a8 y8b8 w1f4 h13"><div class="t m0 x1af hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x163 y8b8 w1f3 h13"><div class="t m0 x1af hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1a9 y8b8 w1f2 h13"><div class="t m0 x0 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">30.11.2026 </div></div><div class="c x27 yb2c wa0 h165"><div class="t m0 x14 hd y7a9 ff2 fs4 fc0 sc0 ls0 ws0">KOBYLARNIA S.<span class="_ _0"></span>A.  </div></div><div class="c x1ac yb2c w1f6 h165"><div class="t m0 x3d hd y7a9 ff2 fs4 fc0 sc0 ls0 ws0">Zabezpieczenie kre<span class="_ _0"></span>dytu BGK <span class="_ _0"></span>S.A  </div></div><div class="c x1a7 yb2c w1f3 h165"><div class="t m0 x97 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">9 318 </div></div><div class="c x1aa yb2c w1f2 h165"><div class="t m0 x97 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">9 318 </div></div><div class="c x1a8 yb2c w1f4 h165"><div class="t m0 x97 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">3 106 </div></div><div class="c x163 yb2c w1f3 h165"><div class="t m0 x97 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">3 727 </div></div><div class="c x1a9 yb2c w1f2 h165"><div class="t m0 x0 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">31.12.2029 </div></div><div class="c x27 yb2d w1f7 hd8"><div class="t m0 x14 hd y1d7 ff2 fs4 fc0 sc0 ls0 ws0">JHM Developmen<span class="_ _0"></span>t S.A. </div></div><div class="c x1b0 yb2d w1f8 hd8"><div class="t m0 x4b hd y1d7 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1ac yb2d w1f6 hd8"><div class="t m0 x0 hd y1d7 ff2 fs4 fc0 sc0 ls0 ws0">Zabezpieczenie e<span class="_ _0"></span>misji obligacji <span class="_ _0"></span>seria E </div></div><div class="c x1a7 yb2d w1f3 hd8"><div class="t m0 x26 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">55 000 </div></div><div class="c x1aa yb2d w1f2 hd8"><div class="t m0 x26 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">55 000 </div></div><div class="c x1a8 yb2d w1f4 hd8"><div class="t m0 x26 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">45 000 </div></div><div class="c x163 yb2d w1f3 hd8"><div class="t m0 xbe hd y24b ff2 fs4 fc0 sc0 ls5 ws0">50 000<span class="ls0"> </span></div></div><div class="c x1a9 yb2d w1f2 hd8"><div class="t m0 x0 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">31.12.2026 </div></div><div class="c x27 yb2e wa0 h5b"><div class="t m0 x14 h31 y21b ff6 fs4 fc0 sc0 ls0 ws0">Wobec pozosta<span class="_ _0"></span>łych jednostek<span class="_ _0"></span><span class="ff4"> </span></div></div><div class="c x1ac yb2e w1f6 h5b"><div class="t m0 x1ad h31 y21b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1a7 yb2e w1f3 h5b"><div class="t m0 x1af h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1aa yb2e w1f2 h5b"><div class="t m0 x1af h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1a8 yb2e w1f4 h5b"><div class="t m0 x1af h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x163 yb2e w1f3 h5b"><div class="t m0 x1af h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1a9 yb2e w1f2 h5b"><div class="t m0 x1af h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 yb2f wa0 h5b"><div class="t m0 x14 h31 y21b ff4 fs4 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x1ac yb2f w1f9 h5b"><div class="t m0 x4b h31 y21b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1b1 yb2f w1fa h5b"><div class="t m0 x4b h31 y21b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1a7 yb2f w1f3 h5b"><div class="t m0 x26 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">79 318 </div></div><div class="c x1aa yb2f w1f2 h5b"><div class="t m0 x26 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">79 318 </div></div><div class="c x1a8 yb2f w1f4 h5b"><div class="t m0 x26 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">48 106 </div></div><div class="c x163 yb2f w1f3 h5b"><div class="t m0 xbe h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">53 727 </div></div><div class="c x1a9 yb2f w1f2 h5b"><div class="t m0 x1af h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y1 w8 h9"><div class="t m0 x2 h6 yf0 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 yb30 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y32e w1fb h166"><div class="t m0 x97 hd ya4b ff3 fs4 fc1 sc0 ls0 ws0">Pozostałe zobowią<span class="_ _b"></span>z<span class="_ _1"></span>ania warunko<span class="_ _0"></span>we<span class="ff2"> </span></div></div><div class="c x1b2 y742 w1fc h39"><div class="t m0 x8 hd y228 ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c x1b2 yb31 w1d h77"><div class="t m0 x15 hd y1c6 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x1b3 yb31 w1fd h77"><div class="t m0 x179 hd y1c6 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x1b2 y32e w1d h77"><div class="t m0 x3d hd y1c6 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x1b3 y32e w1fd h77"><div class="t m0 x9d hd y1c6 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 y1e2 w1fb h77"><div class="t m0 x14 hd y228 ff3 fs4 fc0 sc0 ls0 ws0">Z tytułu gwaran<span class="_ _0"></span>cji należytego w<span class="_ _0"></span>ykonania <span class="ff2"> </span></div></div><div class="c x1b2 y1e2 w1d h77"><div class="t m0 x40 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">812 973 </div></div><div class="c x1b3 y1e2 w1fd h77"><div class="t m0 x3f hd y24b ff2 fs4 fc0 sc0 ls0 ws0">660 918 </div></div><div class="c x9 y7e1 w1fb h39"><div class="t m0 x14 hd y228 ff3 fs4 fc0 sc0 ls0 ws0">Z tytułu usunięcia<span class="_ _0"></span> wad i uster<span class="_ _0"></span>ek<span class="ff2"> </span></div></div><div class="c x1b2 y7e1 w1d h39"><div class="t m0 x40 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">531 343 </div></div><div class="c x1b3 y7e1 w1fd h39"><div class="t m0 x3f hd y24b ff2 fs4 fc0 sc0 ls0 ws0">394 404 </div></div><div class="c x9 yb32 w1fe h77"><div class="t m0 x14 hd y1c6 ff3 fs4 fc0 sc0 ls0 ws0">Z tytułu zwrotu <span class="_ _0"></span>zaliczki<span class="ff2"> </span></div></div><div class="c x1b2 yb32 w1d h77"><div class="t m0 x40 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">119 317 </div></div><div class="c x1b3 yb32 w1fd h77"><div class="t m0 x3f hd y24b ff2 fs4 fc0 sc0 ls0 ws0">205 414 </div></div><div class="c x9 yb33 w1fb h167"><div class="t m0 x14 h31 y1c6 ff4 fs4 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x1b2 yb33 w1d h167"><div class="t m0 x3f h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">1 463 633 </div></div><div class="c x1b3 yb33 w1fd h167"><div class="t m0 xa h31 y24b ff4 fs4 fc0 sc0 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y22 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y23 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y23 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls0 ws0">110 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y25 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y4dc ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y4dd ff4 fs1 fc0 sc0 ls0 ws0">Nota <span class="ls3">40</span>. <span class="ff6">Cele i zas<span class="_ _1"></span>ady zarządz<span class="_ _1"></span>ania ryzykiem<span class="_ _1"></span></span> </div><div class="t m0 x2 hb y4de ff4 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x157 yb34 w1ff h168"><div class="t m0 x59 hd ycf ff2 fs4 fc1 sc0 ls0 ws0">Grupa ryzyka<span class="_ _0"></span> </div></div><div class="c x1b4 yb34 w200 h168"><div class="t m0 x104 hd ycf ff2 fs4 fc1 sc0 ls0 ws0">Ryzyko </div></div><div class="c x1b5 yb34 w1a3 h168"><div class="t m0 x66 hd yb35 ff3 fs4 fc1 sc0 ls0 ws0">Możliwość </div><div class="t m0 x60 hd y4ee ff3 fs4 fc1 sc0 ls0 ws0">wystąpienia<span class="ff2"> </span></div></div><div class="c x153 yb34 w201 h168"><div class="t m0 xdf hd yb36 ff2 fs4 fc1 sc0 ls0 ws0">Znaczenie dla </div><div class="t m0 x60 hd ycf ff3 fs4 fc1 sc0 ls0 ws0">działalności </div><div class="t m0 x57 hd y1c6 ff2 fs4 fc1 sc0 ls0 ws0">Grupy </div></div><div class="c xf3 yb34 w202 h168"><div class="t m0 x58 hd yb36 ff3 fs4 fc1 sc0 ls0 ws0">Wpływ ryzyka </div><div class="t m0 x81 hd ycf ff2 fs4 fc1 sc0 ls0 ws0">za wynik </div><div class="t m0 x86 hd y1c6 ff2 fs4 fc1 sc0 ls0 ws0">finansowy </div></div><div class="c x151 yb34 w203 h168"><div class="t m0 x58 hd yb36 ff3 fs4 fc1 sc0 ls0 ws0">Wpływ ryzyka </div><div class="t m0 x66 hd ycf ff3 fs4 fc1 sc0 ls0 ws0">na kapitał </div><div class="t m0 x83 hd y1c6 ff3 fs4 fc1 sc0 ls0 ws0">własny <span class="ff2"> </span></div></div><div class="c x157 yb37 w1ff h169"><div class="t m0 x60 h16a yb38 fff fs4 fc0 sc0 ls0 ws0">Ryzyko związane z </div><div class="t m0 xdf h16a yb39 ff10 fs4 fc0 sc0 ls0 ws0">konflikt<span class="_ _0"></span>em zbrojnym </div><div class="t m0 x32 h16a y970 ff10 fs4 fc0 sc0 ls0 ws0">na Ukraini<span class="_ _0"></span>e </div></div><div class="c x1b4 yb3a w200 he6"><div class="t m0 x4b h31 yb3b ff4 fs4 fc0 sc0 ls0 ws0">Ograniczenia </div><div class="t m0 x4b h31 y0 ff4 fs4 fc0 sc0 ls0 ws0">administracyjne<span class="_ _0"></span> </div><div class="t m0 x4b h31 y78d ff6 fs4 fc0 sc0 ls0 ws0">prowadzenia d<span class="_ _0"></span>ziałalności </div><div class="t m0 x4b h31 yfe ff4 fs4 fc0 sc0 ls0 ws0">budowlano-<span class="ff6">monta<span class="_ _0"></span>żowej<span class="ff4"> </span></span></div></div><div class="c x1b5 yb3a w1a3 he6"><div class="t m0 x12 hd y7bd ff3 fs4 fc0 sc0 ls0 ws0">średnie<span class="ff2"> </span></div></div><div class="c x153 yb3a w201 he6"><div class="t m0 x59 hd y7bd ff2 fs4 fc0 sc0 ls0 ws0">wysokie </div></div><div class="c xf3 yb3a w202 he6"><div class="t m0 x12 hd y7bd ff2 fs4 fc0 sc0 ls0 ws0">wysoki </div></div><div class="c x151 yb3a w203 he6"><div class="t m0 x83 hd y7bd ff2 fs4 fc0 sc0 ls0 ws0">wysoki </div></div><div class="c x1b4 yb37 w200 h16b"><div class="t m0 x4b h31 y9d ff6 fs4 fc0 sc0 ls0 ws0">Dostępności siły<span class="_ _0"></span> </div><div class="t m0 x4b h31 y9e ff6 fs4 fc0 sc0 ls0 ws0">roboczej i zakł<span class="_ _0"></span>óceń </div><div class="t m0 x4b h31 y20e ff6 fs4 fc0 sc0 ls0 ws0">łańcucha dostaw<span class="_ _0"></span><span class="ff4"> </span></div></div><div class="c x1b5 yb37 w1a3 h16b"><div class="t m0 x59 hd y9e ff2 fs4 fc0 sc0 ls0 ws0">wysokie </div></div><div class="c x153 yb37 w201 h16b"><div class="t m0 x59 hd y9e ff2 fs4 fc0 sc0 ls0 ws0">wysokie </div></div><div class="c xf3 yb37 w202 h16b"><div class="t m0 x12 hd y9e ff2 fs4 fc0 sc0 ls0 ws0">wysoki </div></div><div class="c x151 yb37 w203 h16b"><div class="t m0 xec hd y9e ff3 fs4 fc0 sc0 ls0 ws0">średni<span class="ff2"> </span></div></div><div class="c x157 ya7b w1ff h16c"><div class="t m0 xb0 h16d yb3c ff11 fs4 fc0 sc0 ls0 ws0">Ryzyko </div><div class="t m0 x94 h16d yb3d ff11 fs4 fc0 sc0 ls0 ws0">epidemiologicz<span class="_ _0"></span>ne </div></div><div class="c x1b4 y23a w200 he6"><div class="t m0 x4b h31 yb3b ff4 fs4 fc0 sc0 ls0 ws0">Ograniczenia </div><div class="t m0 x4b h31 yb3e ff4 fs4 fc0 sc0 ls0 ws0">administracyjne<span class="_ _0"></span> </div><div class="t m0 x4b h31 y78d ff6 fs4 fc0 sc0 ls0 ws0">prowadzenia d<span class="_ _0"></span>ziałalności </div><div class="t m0 x4b h31 yfe ff4 fs4 fc0 sc0 ls0 ws0">budowlano-<span class="ff6">monta<span class="_ _0"></span>żowej<span class="ff4"> </span></span></div></div><div class="c x1b5 y23a w1a3 he6"><div class="t m0 x12 hd y7bd ff3 fs4 fc0 sc0 ls0 ws0">średnie<span class="ff2"> </span></div></div><div class="c x153 y23a w201 he6"><div class="t m0 x59 hd y7bd ff2 fs4 fc0 sc0 ls0 ws0">wysokie </div></div><div class="c xf3 y23a w202 he6"><div class="t m0 x12 hd y7bd ff2 fs4 fc0 sc0 ls0 ws0">wysoki </div></div><div class="c x151 y23a w203 he6"><div class="t m0 x83 hd y7bd ff2 fs4 fc0 sc0 ls0 ws0">wysoki </div></div><div class="c x1b4 ya7b w200 h16e"><div class="t m0 x4b h31 yb3f ff6 fs4 fc0 sc0 ls0 ws0">Dostępności siły<span class="_ _0"></span> </div><div class="t m0 x4b h31 y82a ff6 fs4 fc0 sc0 ls0 ws0">roboczej i zakł<span class="_ _0"></span>óceń </div><div class="t m0 x4b h31 y213 ff6 fs4 fc0 sc0 ls0 ws0">łańcucha dostaw<span class="_ _0"></span><span class="ff4"> </span></div></div><div class="c x1b5 ya7b w1a3 h16e"><div class="t m0 x12 hd y82a ff3 fs4 fc0 sc0 ls0 ws0">średnie<span class="ff2"> </span></div></div><div class="c x153 ya7b w201 h16e"><div class="t m0 x12 hd y82a ff3 fs4 fc0 sc0 ls0 ws0">średnie<span class="ff2"> </span></div></div><div class="c xf3 ya7b w202 h16e"><div class="t m0 x12 hd y82a ff2 fs4 fc0 sc0 ls0 ws0">wysoki </div></div><div class="c x151 ya7b w203 h16e"><div class="t m0 xec hd y82a ff3 fs4 fc0 sc0 ls0 ws0">średni<span class="ff2"> </span></div></div><div class="c x157 y458 w1ff h16f"><div class="t m0 x58 h16d yb40 ff12 fs4 fc0 sc0 ls0 ws0">Zewnętrzne ryzyka<span class="_ _b"></span> </div><div class="t m0 x65 h16d yb41 ff11 fs4 fc0 sc0 ls0 ws0">finansowe </div></div><div class="c x1b4 y1ec w200 h3f"><div class="t m0 x4b h31 y8df ff6 fs4 fc0 sc0 ls0 ws0">zmiany stóp </div><div class="t m0 x4b h31 y106 ff4 fs4 fc0 sc0 ls0 ws0">procentowych </div></div><div class="c x1b5 y1ec w1a3 h3f"><div class="t m0 x59 hd y23c ff2 fs4 fc0 sc0 ls0 ws0">wysokie </div></div><div class="c x153 y1ec w201 h3f"><div class="t m0 x12 hd y23c ff3 fs4 fc0 sc0 ls0 ws0">średnie<span class="ff2"> </span></div></div><div class="c xf3 y1ec w202 h3f"><div class="t m0 x5c hd y23c ff3 fs4 fc0 sc0 ls0 ws0">średni<span class="ff2"> </span></div></div><div class="c x151 y1ec w203 h3f"><div class="t m0 xec hd y23c ff3 fs4 fc0 sc0 ls0 ws0">średni<span class="ff2"> </span></div></div><div class="c x1b4 y3ea w200 h77"><div class="t m0 x4b h31 y228 ff6 fs4 fc0 sc0 ls0 ws0">zmiany kursów<span class="_ _0"></span> walut<span class="ff4"> </span></div></div><div class="c x1b5 y3ea w1a3 h77"><div class="t m0 x59 hd y228 ff2 fs4 fc0 sc0 ls0 ws0">wysokie </div></div><div class="c x153 y3ea w201 h77"><div class="t m0 x12 hd y228 ff3 fs4 fc0 sc0 ls0 ws0">średnie <span class="ff2"> </span></div></div><div class="c xf3 y3ea w202 h77"><div class="t m0 x12 hd y228 ff2 fs4 fc0 sc0 ls0 ws0">wysoki </div></div><div class="c x151 y3ea w203 h77"><div class="t m0 x83 hd y228 ff2 fs4 fc0 sc0 ls0 ws0">wysoki </div></div><div class="c x1b4 y458 w200 h170"><div class="t m0 x4b h31 yb42 ff6 fs4 fc0 sc0 ls0 ws0">związane z </div><div class="t m0 x4b h31 yb43 ff4 fs4 fc0 sc0 ls0 ws0">ograniczeniam<span class="_ _0"></span>i w </div><div class="t m0 x4b h31 yb44 ff4 fs4 fc0 sc0 ls0 ws0">polityce kredytowe<span class="_ _0"></span>j </div><div class="t m0 x4b h31 y9c7 ff6 fs4 fc0 sc0 ls0 ws0">banków, w szc<span class="_ _0"></span>zególności </div><div class="t m0 x4b h31 y9c3 ff4 fs4 fc0 sc0 ls0 ws0">w zakresie udz<span class="_ _0"></span>ielania </div><div class="t m0 x4b h31 y52d ff6 fs4 fc0 sc0 ls0 ws0">kredytów <span class="ff4">inwesty<span class="_ _0"></span>cyjnych </span></div><div class="t m0 x4b h31 y2ee ff4 fs4 fc0 sc0 ls0 ws0">i hipotecznych<span class="_ _0"></span> </div></div><div class="c x1b5 y458 w1a3 h170"><div class="t m0 x59 hd y9c7 ff2 fs4 fc0 sc0 ls0 ws0">wysokie </div></div><div class="c x153 y458 w201 h170"><div class="t m0 x59 hd y9c7 ff2 fs4 fc0 sc0 ls0 ws0">wysokie </div></div><div class="c xf3 y458 w202 h170"><div class="t m0 x5c hd y9c7 ff3 fs4 fc0 sc0 ls0 ws0">średni<span class="ff2"> </span></div></div><div class="c x151 y458 w203 h170"><div class="t m0 xec hd y9c7 ff3 fs4 fc0 sc0 ls0 ws0">średni<span class="ff2"> </span></div></div><div class="c x157 yb45 w1ff h171"><div class="t m0 x58 h16d yb46 ff12 fs4 fc0 sc0 ls0 ws0">Ryzyka zwią<span class="_ _0"></span>zane z </div><div class="t m0 x12 h16d y8dc ff12 fs4 fc0 sc0 ls0 ws0">koniunkturą<span class="ff11"> </span></div></div><div class="c x1b4 yb47 w200 h172"><div class="t m0 x4b h31 yb48 ff4 fs4 fc0 sc0 ls0 ws0">zmiana sytuac<span class="_ _0"></span>ji </div><div class="t m0 x4b h31 yb49 ff4 fs4 fc0 sc0 ls0 ws0">makroekonomicz<span class="_ _0"></span>nej i </div><div class="t m0 x4b h31 yb4a ff4 fs4 fc0 sc0 ls0 ws0">koniunktury </div><div class="t m0 x4b h31 yfe ff4 fs4 fc0 sc0 ls0 ws0">gospodarczej w <span class="_ _0"></span>Polsce </div></div><div class="c x1b5 yb47 w1a3 h172"><div class="t m0 x59 hd yb4b ff2 fs4 fc0 sc0 ls0 ws0">wysokie </div></div><div class="c x153 yb47 w201 h172"><div class="t m0 x59 hd yb4b ff2 fs4 fc0 sc0 ls0 ws0">wysokie </div></div><div class="c xf3 yb47 w202 h172"><div class="t m0 x12 hd yb4b ff2 fs4 fc0 sc0 ls0 ws0">wysoki </div></div><div class="c x151 yb47 w203 h172"><div class="t m0 xec hd yb4b ff3 fs4 fc0 sc0 ls0 ws0">średni<span class="ff2"> </span></div></div><div class="c x1b4 yb45 w200 h57"><div class="t m0 x4b h31 y213 ff6 fs4 fc0 sc0 ls0 ws0">w branży budow<span class="_ _0"></span>lanej<span class="ff4"> </span></div></div><div class="c x1b5 yb45 w1a3 h57"><div class="t m0 x59 hd y213 ff2 fs4 fc0 sc0 ls0 ws0">wysokie </div></div><div class="c x153 yb45 w201 h57"><div class="t m0 x59 hd y213 ff2 fs4 fc0 sc0 ls0 ws0">wysokie </div></div><div class="c xf3 yb45 w202 h57"><div class="t m0 x12 hd y213 ff2 fs4 fc0 sc0 ls0 ws0">wysoki </div></div><div class="c x151 yb45 w203 h57"><div class="t m0 xec hd y213 ff3 fs4 fc0 sc0 ls0 ws0">średni<span class="ff2"> </span></div></div><div class="c x157 yb4c w1ff h173"><div class="t m0 x58 h16d y191 ff11 fs4 fc0 sc0 ls0 ws0">Ryzyka <span class="ff12">zwią<span class="_ _0"></span>zane z </span></div><div class="t m0 x59 h16d y656 ff12 fs4 fc0 sc0 ls0 ws0">konkurencją<span class="ff11"> </span></div></div><div class="c x1b4 yb4c w200 h173"><div class="t m0 x4b h31 y1bf ff6 fs4 fc0 sc0 ls0 ws0">w branży budow<span class="_ _0"></span>lanej<span class="ff4"> </span></div></div><div class="c x1b5 yb4c w1a3 h173"><div class="t m0 x59 hd y1bf ff2 fs4 fc0 sc0 ls0 ws0">wysokie </div></div><div class="c x153 yb4c w201 h173"><div class="t m0 x59 hd y1bf ff2 fs4 fc0 sc0 ls0 ws0">wysokie </div></div><div class="c xf3 yb4c w202 h173"><div class="t m0 x12 hd y1bf ff2 fs4 fc0 sc0 ls0 ws0">wysoki </div></div><div class="c x151 yb4c w203 h173"><div class="t m0 x83 hd y1bf ff2 fs4 fc0 sc0 ls0 ws0">wysoki </div></div><div class="c x157 yb4d w1ff h174"><div class="t m0 x58 h16d yb4e ff12 fs4 fc0 sc0 ls0 ws0">Zewnętrzne ryzyka<span class="_ _b"></span> </div><div class="t m0 xb0 h16d yb4f ff11 fs4 fc0 sc0 ls0 ws0">prawne </div></div><div class="c x1b4 yb50 w200 h168"><div class="t m0 x4b h31 yb36 ff6 fs4 fc0 sc0 ls0 ws0">zmiany przepisów<span class="_ _0"></span> prawa, </div><div class="t m0 x4b h31 ycf ff6 fs4 fc0 sc0 ls0 ws0">w szczególnośc<span class="_ _0"></span>i prawa </div><div class="t m0 x4b h31 y99 ff4 fs4 fc0 sc0 ls0 ws0">podatkowego </div></div><div class="c x1b5 yb50 w1a3 h168"><div class="t m0 x12 hd ycf ff3 fs4 fc0 sc0 ls0 ws0">średnie<span class="ff2"> </span></div></div><div class="c x153 yb50 w201 h168"><div class="t m0 x12 hd ycf ff3 fs4 fc0 sc0 ls0 ws0">średnie<span class="ff2"> </span></div></div><div class="c xf3 yb50 w202 h168"><div class="t m0 x5c hd ycf ff3 fs4 fc0 sc0 ls0 ws0">średni<span class="ff2"> </span></div></div><div class="c x151 yb50 w203 h168"><div class="t m0 xec hd ycf ff3 fs4 fc0 sc0 ls0 ws0">średni<span class="ff2"> </span></div></div><div class="c x1b4 yb4d w200 h175"><div class="t m0 x4b h31 yb51 ff6 fs4 fc0 sc0 ls0 ws0">związane z brakie<span class="_ _b"></span>m<span class="_ _1"></span> </div><div class="t m0 x4b h31 yb52 ff6 fs4 fc0 sc0 ls0 ws0">spełniania wymo<span class="_ _0"></span>gów </div><div class="t m0 x4b h31 yb53 ff4 fs4 fc0 sc0 ls0 ws0">prawnych </div><div class="t m0 x4b h31 yb54 ff4 fs4 fc0 sc0 ls0 ws0">przewidzianych<span class="_ _0"></span> do </div><div class="t m0 x4b h31 yb55 ff6 fs4 fc0 sc0 ls0 ws0">rozpoczęcia inwe<span class="_ _0"></span>stycji </div><div class="t m0 x4b h31 yb56 ff4 fs4 fc0 sc0 ls0 ws0">oraz ze stanem <span class="_ _0"></span>prawnym </div><div class="t m0 x4b h31 y229 ff6 fs4 fc0 sc0 ls0 ws0">nieruchomości<span class="_ _0"></span><span class="ff4"> </span></div></div><div class="c x1b5 yb4d w1a3 h175"><div class="t m0 x65 hd yb54 ff2 fs4 fc0 sc0 ls0 ws0">niskie </div></div><div class="c x153 yb4d w201 h175"><div class="t m0 x59 hd yb54 ff2 fs4 fc0 sc0 ls0 ws0">wysokie </div></div><div class="c xf3 yb4d w202 h175"><div class="t m0 x59 hd yb54 ff2 fs4 fc0 sc0 ls0 ws0">wysokie </div></div><div class="c x151 yb4d w203 h175"><div class="t m0 x59 hd yb54 ff3 fs4 fc0 sc0 ls0 ws0">średnie<span class="ff2"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 yb57 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y6de ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _14"> </span> </div></div></div><div class="pi" ></div></div><div id="pf6f" class="pf w0 h0" ><div class="pc pc6f w0 h0"><img class="bi x0 y0 w3 h53" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y22 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y23 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y23 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls0 ws0">111 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y25 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yb58 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x157 yb59 w1ff h176"><div class="t m0 x59 hd yb5a ff2 fs4 fc1 sc0 ls0 ws0">Grupa ryzyka<span class="_ _0"></span> </div></div><div class="c x1b4 yb59 w200 h176"><div class="t m0 x104 hd yb5a ff2 fs4 fc1 sc0 ls0 ws0">Ryzyko </div></div><div class="c x1b5 yb59 w1a3 h176"><div class="t m0 x66 hd yb5b ff3 fs4 fc1 sc0 ls0 ws0">Możliwość </div><div class="t m0 x60 hd y4ee ff3 fs4 fc1 sc0 ls0 ws0">wystąpienia<span class="ff2"> </span></div></div><div class="c x153 yb59 w201 h176"><div class="t m0 xdf hd yb5c ff2 fs4 fc1 sc0 ls0 ws0">Znaczenie dla </div><div class="t m0 x60 hd yb5a ff3 fs4 fc1 sc0 ls0 ws0">działalności </div><div class="t m0 x57 hd y99 ff2 fs4 fc1 sc0 ls0 ws0">Grupy </div></div><div class="c xf3 yb59 w202 h176"><div class="t m0 x58 hd yb5c ff3 fs4 fc1 sc0 ls0 ws0">Wpływ ryzyka </div><div class="t m0 x81 hd yb5a ff2 fs4 fc1 sc0 ls0 ws0">za wynik </div><div class="t m0 x86 hd y99 ff2 fs4 fc1 sc0 ls0 ws0">finansowy </div></div><div class="c x151 yb59 w203 h176"><div class="t m0 x58 hd yb5c ff3 fs4 fc1 sc0 ls0 ws0">Wpływ ryzyka </div><div class="t m0 x66 hd yb5a ff3 fs4 fc1 sc0 ls0 ws0">na kapitał </div><div class="t m0 x83 hd y99 ff3 fs4 fc1 sc0 ls0 ws0">własny <span class="ff2"> </span></div></div><div class="c x157 y53a w1ff h177"><div class="t m0 x58 h16d yb5d ff12 fs4 fc0 sc0 ls0 ws0">Ryzyka zwią<span class="_ _0"></span>zane z </div><div class="t m0 xb0 h16d yb5e ff12 fs4 fc0 sc0 ls0 ws0">bieżącą </div><div class="t m0 x71 h16d yb5f ff12 fs4 fc0 sc0 ls0 ws0">działalnością<span class="_ _0"></span><span class="ff11"> </span></div></div><div class="c x1b4 yb60 w200 h3f"><div class="t m0 x4b h31 y8df ff6 fs4 fc0 sc0 ls0 ws0">związane z reali<span class="_ _0"></span>zacją </div><div class="t m0 x4b h31 yfb ff4 fs4 fc0 sc0 ls0 ws0">strategii rozw<span class="_ _0"></span>oju </div></div><div class="c x1b5 yb60 w1a3 h3f"><div class="t m0 x12 hd y23c ff3 fs4 fc0 sc0 ls0 ws0">średnie<span class="ff2"> </span></div></div><div class="c x153 yb60 w201 h3f"><div class="t m0 x59 hd y23c ff2 fs4 fc0 sc0 ls0 ws0">wysokie </div></div><div class="c xf3 yb60 w202 h3f"><div class="t m0 x83 hd y23c ff3 fs4 fc0 sc0 ls0 ws0">średnie<span class="ff2"> </span></div></div><div class="c x151 yb60 w203 h3f"><div class="t m0 x59 hd y23c ff3 fs4 fc0 sc0 ls0 ws0">średnie<span class="ff2"> </span></div></div><div class="c x1b4 y8ea w200 h178"><div class="t m0 x4b h31 y8dc ff6 fs4 fc0 sc0 ls0 ws0">związane z </div><div class="t m0 x4b h31 y2a8 ff4 fs4 fc0 sc0 ls0 ws0">finansowaniem<span class="_ _0"></span> rozwoju </div><div class="t m0 x4b h31 y99 ff4 fs4 fc0 sc0 ls0 ws0">kredytami bankowy<span class="_ _b"></span>m<span class="_ _1"></span>i </div></div><div class="c x1b5 y8ea w1a3 h178"><div class="t m0 x59 hd y2a8 ff2 fs4 fc0 sc0 ls0 ws0">wysokie </div></div><div class="c x153 y8ea w201 h178"><div class="t m0 x59 hd y2a8 ff2 fs4 fc0 sc0 ls0 ws0">wysokie </div></div><div class="c xf3 y8ea w202 h178"><div class="t m0 x83 hd y2a8 ff3 fs4 fc0 sc0 ls0 ws0">średnie<span class="ff2"> </span></div></div><div class="c x151 y8ea w203 h178"><div class="t m0 x71 hd y2a8 ff2 fs4 fc0 sc0 ls0 ws0">wysokie </div></div><div class="c x1b4 y6a9 w200 h168"><div class="t m0 x4b h31 y97b ff6 fs4 fc0 sc0 ls0 ws0">związane z infrastruk<span class="_ _0"></span>turą </div><div class="t m0 x4b h31 y4ee ff6 fs4 fc0 sc0 ls0 ws0">budowlaną<span class="ff4"> </span></div></div><div class="c x1b5 y6a9 w1a3 h168"><div class="t m0 x65 hd ycf ff2 fs4 fc0 sc0 ls0 ws0">niskie </div></div><div class="c x153 y6a9 w201 h168"><div class="t m0 x12 hd ycf ff3 fs4 fc0 sc0 ls0 ws0">średnie<span class="ff2"> </span></div></div><div class="c xf3 y6a9 w202 h168"><div class="t m0 x57 hd ycf ff2 fs4 fc0 sc0 ls0 ws0">niskie </div></div><div class="c x151 y6a9 w203 h168"><div class="t m0 x5c hd ycf ff2 fs4 fc0 sc0 ls0 ws0">niskie </div></div><div class="c x1b4 yb61 w200 he6"><div class="t m0 x4b h31 yb3b ff6 fs4 fc0 sc0 ls0 ws0">związane z </div><div class="t m0 x4b h31 yb3e ff6 fs4 fc0 sc0 ls0 ws0">odpowiedzialnośc<span class="_ _0"></span>ią za </div><div class="t m0 x4b h31 y78d ff6 fs4 fc0 sc0 ls0 ws0">naruszenie przep<span class="_ _0"></span>isów </div><div class="t m0 x4b h31 yfe ff6 fs4 fc0 sc0 ls0 ws0">ochrony środow<span class="_ _0"></span>iska<span class="ff4"> </span></div></div><div class="c x1b5 yb61 w1a3 he6"><div class="t m0 x65 hd y7bd ff2 fs4 fc0 sc0 ls0 ws0">niskie </div></div><div class="c x153 yb61 w201 he6"><div class="t m0 x12 hd y7bd ff3 fs4 fc0 sc0 ls0 ws0">średnie<span class="ff2"> </span></div></div><div class="c xf3 yb61 w202 he6"><div class="t m0 x83 hd y7bd ff3 fs4 fc0 sc0 ls0 ws0">średnie<span class="ff2"> </span></div></div><div class="c x151 yb61 w203 he6"><div class="t m0 x5c hd y7bd ff2 fs4 fc0 sc0 ls0 ws0">niskie </div></div><div class="c x1b4 yb62 w200 h172"><div class="t m0 x4b h31 yb63 ff6 fs4 fc0 sc0 ls0 ws0">związane z kara<span class="_ _0"></span>mi za </div><div class="t m0 x4b h31 yb64 ff4 fs4 fc0 sc0 ls0 ws0">niewykonanie <span class="_ _0"></span>lub </div><div class="t m0 x4b h31 yb65 ff4 fs4 fc0 sc0 ls0 ws0">nieterminowe wyk<span class="_ _0"></span>onanie </div><div class="t m0 x4b h31 yb66 ff6 fs4 fc0 sc0 ls0 ws0">zleceń<span class="ff4"> </span></div></div><div class="c x1b5 yb62 w1a3 h172"><div class="t m0 x12 hd yb67 ff3 fs4 fc0 sc0 ls0 ws0">średnie<span class="ff2"> </span></div></div><div class="c x153 yb62 w201 h172"><div class="t m0 x12 hd yb67 ff3 fs4 fc0 sc0 ls0 ws0">średnie<span class="ff2"> </span></div></div><div class="c xf3 yb62 w202 h172"><div class="t m0 x83 hd yb67 ff3 fs4 fc0 sc0 ls0 ws0">średnie<span class="ff2"> </span></div></div><div class="c x151 yb62 w203 h172"><div class="t m0 x5c hd yb67 ff2 fs4 fc0 sc0 ls0 ws0">niskie </div></div><div class="c x1b4 y935 w200 h179"><div class="t m0 x4b h31 yb68 ff6 fs4 fc0 sc0 ls0 ws0">związane z ros<span class="_ _0"></span>zczeniami </div><div class="t m0 x4b h31 yb69 ff6 fs4 fc0 sc0 ls0 ws0">wobec Spółek <span class="_ _0"></span>z tytułu </div><div class="t m0 x4b h31 yb6a ff6 fs4 fc0 sc0 ls0 ws0">budowy mieszkań<span class="_ _0"></span> i </div><div class="t m0 x4b h31 yb6b ff6 fs4 fc0 sc0 ls0 ws0">obiektów hand<span class="_ _0"></span>lowo<span class="ff4">-</span></div><div class="t m0 x4b h31 y5fd ff6 fs4 fc0 sc0 ls0 ws0">usługowych, spr<span class="_ _0"></span>zedaży </div><div class="t m0 x4b h31 yb6c ff4 fs4 fc0 sc0 ls0 ws0">lokali oraz z ud<span class="_ _0"></span>zieleniem </div><div class="t m0 x4b h31 y9f ff6 fs4 fc0 sc0 ls0 ws0">gwarancji zapłaty <span class="_ _0"></span>za </div><div class="t m0 x4b h31 y5a9 ff4 fs4 fc0 sc0 ls0 ws0">roboty budowlane <span class="_ _0"></span>  </div></div><div class="c x1b5 y935 w1a3 h179"><div class="t m0 x65 hd yb6d ff2 fs4 fc0 sc0 ls0 ws0">niskie </div></div><div class="c x153 y935 w201 h179"><div class="t m0 x12 hd yb6d ff3 fs4 fc0 sc0 ls0 ws0">średnie<span class="ff2"> </span></div></div><div class="c xf3 y935 w202 h179"><div class="t m0 x83 hd yb6d ff3 fs4 fc0 sc0 ls0 ws0">średnie<span class="ff2"> </span></div></div><div class="c x151 y935 w203 h179"><div class="t m0 x5c hd yb6d ff2 fs4 fc0 sc0 ls0 ws0">niskie </div></div><div class="c x1b4 y53a w200 h3f"><div class="t m0 x4b h31 y8df ff6 fs4 fc0 sc0 ls0 ws0">związane z proces<span class="_ _0"></span>em </div><div class="t m0 x4b h31 y106 ff4 fs4 fc0 sc0 ls0 ws0">produkcyjnym </div></div><div class="c x1b5 y53a w1a3 h3f"><div class="t m0 x65 hd y23c ff2 fs4 fc0 sc0 ls0 ws0">niskie </div></div><div class="c x153 y53a w201 h3f"><div class="t m0 x59 hd y23c ff2 fs4 fc0 sc0 ls0 ws0">wysokie </div></div><div class="c xf3 y53a w202 h3f"><div class="t m0 x83 hd y23c ff3 fs4 fc0 sc0 ls0 ws0">średnie<span class="ff2"> </span></div></div><div class="c x151 y53a w203 h3f"><div class="t m0 x5c hd y23c ff2 fs4 fc0 sc0 ls0 ws0">niskie </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 hb yb6e ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hf0 y320 ff6 fs0 fc0 sc0 ls0 ws0">Ryzyko związane<span class="_ _0"></span> z konfliktem zb<span class="_ _0"></span>rojnym na Ukrainie<span class="ff4"> </span></div><div class="t m0 x2 h3 yb6f ff3 fs1 fc0 sc0 ls0 ws0">Na <span class="_ _4"></span>dzień<span class="_ _1"></span> <span class="_ _4"></span>s<span class="_ _1"></span>porządzenia <span class="_ _b"></span>niniejszego <span class="_ _b"></span>sprawozdan<span class="_ _1"></span>ia, <span class="_ _4"></span>zg<span class="_ _1"></span>odnie <span class="_ _4"></span>z<span class="_ _1"></span> <span class="_ _4"></span>n<span class="_ _1"></span>ajlepszą <span class="_ _b"></span>wiedzą <span class="_ _4"></span>Z<span class="_ _1"></span>arządu, <span class="_ _b"></span>nie <span class="_ _b"></span>jest <span class="_ _b"></span>możliwe </div><div class="t m0 x2 h3 yb70 ff3 fs1 fc0 sc0 ls0 ws0">precyzyj<span class="_ _1"></span>ne <span class="_ _15"> </span>ok<span class="_ _1"></span>reślenie <span class="_ _18"> </span>skutków <span class="_ _18"> </span>wp<span class="_ _1"></span>ływu <span class="_ _18"> </span>konfliktu <span class="_ _18"> </span>zbroj<span class="_ _1"></span>nego <span class="_ _18"> </span>na <span class="_ _18"> </span>Ukrainie <span class="_ _18"> </span>na <span class="_ _1c"> </span>działalnoś<span class="_ _1"></span>ć <span class="_ _18"> </span>Spółki <span class="_ _18"> </span>w </div><div class="t m0 x2 h3 yb71 ff3 fs1 fc0 sc0 ls0 ws0">perspektywie średn<span class="_ _1"></span>io <span class="ff2">- </span>i długoterm<span class="_ _1"></span>inowej.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y227 ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _8"></span>perspektywie<span class="_ _1"></span> <span class="_ _8"></span>krótkoterminowej<span class="_ _1"></span> <span class="_ _8"></span>możliwe <span class="_ _8"></span>j<span class="_ _1"></span>est <span class="_ _8"></span>wystąpien<span class="_ _1"></span>ie <span class="_ _8"></span>dalszego <span class="_ _e"></span>trwania <span class="_ _8"></span>bądź<span class="_ _1"></span> <span class="_ _8"></span>rozprzestrz<span class="_ _1"></span>eniania </div><div class="t m0 x2 h3 yb72 ff3 fs1 fc0 sc0 ls0 ws0">się konfliktu, co może s<span class="_ _1"></span>ię przełożyć na wy<span class="_ _1"></span>niki finansowe Grupy.<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x47 h3 yb73 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">w obszarze usług budowl<span class="_ _1"></span>ano –</span> <span class="ff3">montażowy<span class="_ _1"></span>ch nie występują opóźn<span class="_ _1"></span>ienia w realizacji<span class="_ _1"></span> kontraktów </span></div><div class="t m0 x4f h3 yb74 ff3 fs1 fc0 sc0 ls0 ws0">budowlanych <span class="_ _17"> </span>ze <span class="_ _17"> </span>względu <span class="_ _17"> </span>na <span class="_ _16"> </span>konf<span class="_ _1"></span>likt. <span class="_ _16"> </span>N<span class="_ _1"></span>ie <span class="_ _17"> </span>jest <span class="_ _16"> </span>j<span class="_ _1"></span>ednak <span class="_ _17"> </span>wykluczone, <span class="_ _17"> </span>iż <span class="_ _17"> </span>w <span class="_ _17"> </span>przypadku <span class="_ _17"> </span>dalszego </div><div class="t m0 x4f h3 yb75 ff3 fs1 fc0 sc0 ls0 ws0">utrzymywania <span class="_ _b"></span>się <span class="_ _b"></span>tego <span class="_ _b"></span>stan<span class="_ _1"></span>u <span class="_ _b"></span>może <span class="_ _b"></span>dojść <span class="_ _b"></span>do <span class="_ _b"></span>pogorszenia <span class="_ _b"></span>się <span class="_ _b"></span>wyniku <span class="_ _b"></span>f<span class="_ _1"></span>inansowego <span class="_ _b"></span>r<span class="_ _1"></span><span class="ff2">e<span class="_ _1"></span>alizowanych </span></div><div class="t m0 x4f h3 yb76 ff3 fs1 fc0 sc0 ls0 ws0">kontraktów <span class="_ _e"></span>or<span class="_ _1"></span>az <span class="_ _16"></span>opóźnień <span class="_ _16"></span>w <span class="_ _e"></span>realizacj<span class="_ _1"></span>i <span class="_ _e"></span>kontrakt<span class="_ _1"></span>ów <span class="_ _e"></span>s<span class="_ _1"></span>powodowanych <span class="_ _16"></span>tzw. <span class="_ _e"></span>„<span class="_ _1"></span>siłą <span class="_ _e"></span>wy<span class="_ _1"></span>ższ<span class="_ _1"></span>ą”, <span class="_ _e"></span>w <span class="_ _16"></span>tym </div><div class="t m0 x4f h3 yb77 ff3 fs1 fc0 sc0 ls0 ws0">związanych z: <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x1b6 h3 ya9 ff13 fs1 fc0 sc0 ls0 ws0">o<span class="ff2"> <span class="_ _a"> </span><span class="ff3">ograniczeniem <span class="_ _15"> </span>dostępnośc<span class="_ _1"></span>i  i <span class="_ _15"> </span>wzros<span class="_ _1"></span>tem  ce<span class="_ _1"></span>n  m<span class="_ _1"></span>ateriałów <span class="_ _15"> </span>budowlany<span class="_ _1"></span>ch,  pa<span class="_ _1"></span>liw, <span class="_ _15"> </span>usług, </span></span></div><div class="t m0 xb4 h3 y493 ff3 fs1 fc0 sc0 ls0 ws0">urządzeń;<span class="ff2"> </span></div><div class="t m0 x1b6 h3 y494 ff13 fs1 fc0 sc0 ls0 ws0">o<span class="ff2"> <span class="_ _a"> </span><span class="ff3">przerwaniem łańcuch<span class="_ _1"></span>ów dostaw;<span class="_ _1"></span></span> </span></div><div class="t m0 x1b6 h3 y495 ff13 fs1 fc0 sc0 ls0 ws0">o<span class="ff2"> <span class="_ _a"> </span><span class="ff3">dynamicznym <span class="_ _1a"> </span>wzrostem <span class="_ _17"> </span>c<span class="_ _1"></span>en <span class="_ _1a"> </span>kluczowych <span class="_ _1a"> </span>nośników <span class="_ _1a"> </span>energetycznych <span class="_ _1a"> </span>tj. <span class="_ _17"> </span>ropy <span class="_ _1a"> </span>naftowej, </span></span></div><div class="t m0 xb4 h3 yb78 ff2 fs1 fc0 sc0 ls0 ws0">gazu ziemnego;<span class="_ _1"></span> </div><div class="t m0 x1b6 h3 y6a1 ff13 fs1 fc0 sc0 ls0 ws0">o<span class="ff2"> <span class="_ _a"> </span><span class="ff3">opóźnieniami <span class="_ _15"> </span>ze <span class="_ _15"> </span>str<span class="_ _1"></span>ony <span class="_ _15"> </span>podwykonawcó<span class="_ _1"></span>w <span class="_ _15"> </span>zatrudniaj<span class="_ _1"></span>ących <span class="_ _15"> </span>prac<span class="_ _1"></span>owników <span class="_ _15"> </span>z <span class="_ _15"> </span>Ukrainy <span class="_ _15"> </span>i </span></span></div><div class="t m0 xb4 h3 yb79 ff3 fs1 fc0 sc0 ls0 ws0">Białorusi;<span class="ff2"> </span></div><div class="t m0 x1b6 h3 ya25 ff13 fs1 fc0 sc0 ls0 ws0">o<span class="ff2"> <span class="_ _a"> </span><span class="ff3">nadzwyczajnym <span class="_ _17"> </span>spadkiem <span class="_ _17"> </span>wartości <span class="_ _16"></span>PLN <span class="_ _17"> </span>–</span> <span class="_ _17"> </span><span class="ff3">wzrost <span class="_ _17"> </span>cen <span class="_ _16"></span>materiałów <span class="_ _17"> </span>i <span class="_ _16"></span>usług <span class="_ _17"> </span>w <span class="_ _16"> </span>wa<span class="_ _1"></span>lutach </span></span></div><div class="t m0 xb4 h3 yb7a ff2 fs1 fc0 sc0 ls0 ws0">obcych. </div><div class="t m0 x2 h3 y4db ff2 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf70" class="pf w0 h0" ><div class="pc pc70 w0 h0"><img class="bi x0 y0 w3 h53" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y22 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y23 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y23 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls0 ws0">112 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y25 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y4dc ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _0"></span>perspektywie roku 2025 <span class="_ _0"></span>r. Zarząd <span class="_ _b"></span>E<span class="_ _1"></span>mitenta nie <span class="_ _0"></span>przewiduje znaczącego wpływu tego <span class="_ _b"></span>ryzy<span class="_ _1"></span>ka na<span class="_ _0"></span> wynik </div><div class="t m0 x2 h3 y4dd ff3 fs1 fc0 sc0 ls0 ws0">finansowy nie przewid<span class="_ _1"></span>uje wpływu na kap<span class="_ _1"></span>itał własny Em<span class="_ _1"></span>itenta.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x47 h3 yb7b ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">W <span class="_ _1a"> </span>obsz<span class="_ _1"></span>arze <span class="_ _19"> </span>działalnoś<span class="_ _1"></span>ci <span class="_ _19"> </span>deweloperskiej  nie <span class="_ _1a"> </span>występ<span class="_ _1"></span>ują <span class="_ _19"> </span>opóźnienia  w <span class="_ _1a"> </span>realizacji<span class="_ _1"></span> <span class="_ _19"> </span>kontraktów, </span></div><div class="t m0 x4f h3 y2a5 ff3 fs1 fc0 sc0 ls0 ws0">spółka <span class="_ _1f"> </span>zauważa <span class="_ _1f"> </span>znaczny <span class="_ _1f"> </span>spadek <span class="_ _1f"> </span>dynamiki <span class="_ _1f"> </span>sprzedaży <span class="_ _1f"> </span>lokali. <span class="_ _1f"> </span> <span class="_ _21"> </span>W <span class="_ _1f"> </span>przypadk<span class="_ _1"></span>u <span class="_ _1f"> </span>dalszego </div><div class="t m0 x4f h3 y8e8 ff3 fs1 fc0 sc0 ls0 ws0">utrzymywania <span class="_ _1"></span>się stan<span class="_ _1"></span>u konfl<span class="_ _1"></span>iktu możliwe <span class="_ _1"></span>jest <span class="_ _1"></span>wystąpienie <span class="_ _1"></span>negatywnych <span class="_ _1"></span>skutków <span class="_ _1"></span>finansowyc<span class="_ _e"></span><span class="ff2">h, </span></div><div class="t m0 x4f h3 y8e9 ff2 fs1 fc0 sc0 ls0 ws0">spowodowanych:<span class="_ _1"></span> </div><div class="t m0 x1b6 h3 yb7c ff13 fs1 fc0 sc0 ls0 ws0">o<span class="ff2"> <span class="_ _a"> </span><span class="ff3">spadkiem popytu na <span class="_ _1"></span>lokale związane z ni<span class="_ _1"></span>estabilną sytuac<span class="_ _1"></span>ją gospodarczą,<span class="_ _8"></span></span> </span></div><div class="t m0 x1b6 h3 yb7d ff13 fs1 fc0 sc0 ls0 ws0">o<span class="ff2"> <span class="_ _a"> </span><span class="ff3">zakłóceniami w finansowa<span class="_ _1"></span>niu inwestycj<span class="_ _1"></span>i,<span class="_ _1"></span></span> </span></div><div class="t m0 x1b6 h3 yb7e ff13 fs1 fc0 sc0 ls0 ws0">o<span class="ff2"> <span class="_ _a"> </span><span class="ff3">opóźnieniami general<span class="_ _1"></span>nych wykonawców <span class="_ _1"></span>i podwykonawców.<span class="_ _8"></span></span> </span></div><div class="t m0 x2 h3 yb7f ff3 fs1 fc0 sc0 ls0 ws0">W perspekty<span class="_ _1"></span>wie obecnego<span class="_ _1"></span> okr<span class="_ _1"></span>esu rozliczeniow<span class="_ _1"></span>ego Zarz<span class="_ _1"></span>ąd Emitenta <span class="_ _1"></span>nie przew<span class="_ _1"></span>iduje możl<span class="_ _1"></span>iwego w<span class="_ _1"></span>pływu </div><div class="t m0 x2 h3 yb80 ff3 fs1 fc0 sc0 ls0 ws0">tego ryzyka na wyn<span class="_ _1"></span>ik finansowy i kapita<span class="_ _1"></span>ł własny Emitenta.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x47 h3 yb81 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">W <span class="_ _1a"> </span>obszarze <span class="_ _1a"> </span>wy<span class="_ _1"></span>najmu <span class="_ _1a"> </span>pow<span class="_ _1"></span>ierzchni <span class="_ _1a"> </span>k<span class="_ _1"></span>omercyjnych <span class="_ _1a"> </span>na <span class="_ _19"> </span>dzień <span class="_ _1a"> </span>sporządz<span class="_ _1"></span>enia <span class="_ _1a"> </span>spraw<span class="_ _1"></span>ozdania <span class="_ _1a"> </span>nie </span></div><div class="t m0 x4f h3 y161 ff3 fs1 fc0 sc0 ls0 ws0">występują <span class="_ _e"></span>znaczące,<span class="_ _1"></span> <span class="_ _e"></span>niekorzys<span class="_ _1"></span>tne <span class="_ _8"></span>s<span class="_ _1"></span>kutki <span class="_ _e"></span>konfliktu <span class="_ _e"></span>w <span class="_ _e"></span>Ukrainie, <span class="_ _e"></span>któr<span class="_ _1"></span>e <span class="_ _e"></span>mają <span class="_ _e"></span>wpływ <span class="_ _e"></span>na <span class="_ _e"></span>osią<span class="_ _1"></span>gane </div><div class="t m0 x4f h3 yb82 ff2 fs1 fc0 sc0 ls0 ws0">wyniki finansowe MARY<span class="_ _1"></span>WILSKA 44 Sp. z <span class="_ _1"></span>o.o. <span class="_ _1"></span> </div><div class="t m0 x2 h3 yb83 ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _1c"> </span>perspekty<span class="_ _1"></span>wie <span class="_ _1c"> </span>obecneg<span class="_ _1"></span>o <span class="_ _1c"> </span>okresu <span class="_ _21"> </span>rozliczeniowego<span class="_ _1"></span> <span class="_ _1c"> </span>Zarząd <span class="_ _21"> </span>Emitenta <span class="_ _1c"> </span>nie <span class="_ _21"> </span>przewiduje <span class="_ _1c"> </span>moż<span class="_ _1"></span>liwego </div><div class="t m0 x2 h3 yb84 ff3 fs1 fc0 sc0 ls0 ws0">negatywnego wpływu <span class="_ _1"></span>tego ry<span class="_ _1"></span>zyka na wynik finansowy <span class="_ _1"></span>i kapitał własny Emitent<span class="_ _1"></span>a.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 yb85 ff3 fs1 fc0 sc0 ls0 ws0">Emitent <span class="_ _1"></span>informuje, <span class="_ _1"></span>iż <span class="_ _1"></span>działalność<span class="_ _1"></span> operac<span class="_ _1"></span>yjna <span class="_ _1"></span>jest <span class="_ _1"></span>prowadzona <span class="_ _1"></span>co <span class="_ _1"></span>do <span class="_ _1"></span>zasady <span class="_ _1"></span>w <span class="_ _1"></span>trybie <span class="_ _1"></span>nadzoru <span class="_ _1"></span>ciągłego.<span class="_ _1"></span> </div><div class="t m0 x2 h3 yb86 ff3 fs1 fc0 sc0 ls0 ws0">Według <span class="_ _8"></span>najle<span class="_ _1"></span>pszej <span class="_ _e"></span>wiedzy <span class="_ _8"></span>Zarządu <span class="_ _e"></span>Emitenta, <span class="_ _e"></span>na <span class="_ _8"></span>podstawie <span class="_ _e"></span>prowadzonych <span class="_ _e"></span>analiz, <span class="_ _e"></span>sytuacja <span class="_ _e"></span>finansowa </div><div class="t m0 x2 h3 yb87 ff2 fs1 fc0 sc0 ls0 ws0">Emitenta oraz Grupy<span class="_ _1"></span> jest stabilna.<span class="_ _1"></span>  </div><div class="t m0 x2 h3 y28a ff3 fs1 fc0 sc0 ls0 ws0">Zarząd <span class="_ _17"> </span>Spó<span class="_ _1"></span>łki <span class="_ _17"> </span>na <span class="_ _1a"> </span>bieżąco <span class="_ _1a"> </span>monitoruje <span class="_ _17"> </span>sytuacj<span class="_ _1"></span>ę <span class="_ _17"> </span>gospo<span class="_ _1"></span>darczą <span class="_ _17"> </span>w <span class="_ _1a"> </span>Polsce <span class="_ _17"> </span>i<span class="_ _1"></span> <span class="_ _17"> </span>na <span class="_ _1a"> </span>świecie, <span class="_ _17"> </span>a <span class="_ _17"> </span>t<span class="_ _1"></span>akże <span class="_ _17"> </span>ry<span class="_ _1"></span>zyka </div><div class="t m0 x2 h3 yb88 ff3 fs1 fc0 sc0 ls0 ws0">związane <span class="_ _1"></span>z <span class="_ _1"></span>działa<span class="_ _1"></span>lnością <span class="_ _1"></span>Emitenta <span class="_ _8"></span>i <span class="_ _1"></span>poszczególnych <span class="_ _1"></span>s<span class="_ _1"></span>półek <span class="_ _8"></span>z <span class="_ _1"></span>Grupy. <span class="_ _1"></span>Emitent <span class="_ _1"></span>ws<span class="_ _1"></span>kazuje, <span class="_ _1"></span>że <span class="_ _8"></span>w <span class="_ _1"></span>zakresie </div><div class="t m0 x2 h3 yb89 ff3 fs1 fc0 sc0 ls0 ws0">wymaganym <span class="_ _16"> </span>przez<span class="_ _1"></span> <span class="_ _16"></span>przepisy <span class="_ _16"></span>prawa <span class="_ _16"></span>będzie <span class="_ _16"> </span>informo<span class="_ _1"></span>wał <span class="_ _16"></span>o <span class="_ _16"></span>nowych <span class="_ _16"></span>uwar<span class="_ _1"></span>unkowan<span class="_ _1"></span>iach <span class="_ _16"></span>mających <span class="_ _16"></span>istotny<span class="_ _1"></span> </div><div class="t m0 x2 h3 yb8a ff3 fs1 fc0 sc0 ls0 ws0">wpływ <span class="_ _17"> </span>na <span class="_ _1a"> </span>działalność <span class="_ _17"> </span>o<span class="_ _1"></span>peracyj<span class="_ _1"></span>ną, <span class="_ _17"> </span>wyniki <span class="_ _1a"> </span>finansowe <span class="_ _17"> </span>oraz <span class="_ _1a"> </span>perspektywy <span class="_ _1a"> </span>Emitenta <span class="_ _17"> </span>i <span class="_ _1a"> </span>grupy <span class="_ _17"> </span>kapitałowej </div><div class="t m0 x2 h3 yb8b ff2 fs1 fc0 sc0 ls0 ws0">Emitenta.  </div><div class="t m0 x2 hf0 yb8c ff4 fs0 fc0 sc0 ls0 ws0">Ryzyko epide<span class="_ _0"></span>miologiczne </div><div class="t m0 x2 h3 yb8d ff3 fs1 fc0 sc0 ls0 ws0">Na dzień pu<span class="_ _0"></span>blikacji niniejszego raportu, zgodnie z najlepszą wiedzą <span class="_ _0"></span>Zarządu Emitenta, nie jest mo<span class="_ _0"></span>żliwe </div><div class="t m0 x2 h3 y291 ff3 fs1 fc0 sc0 ls0 ws0">precyzyj<span class="_ _1"></span>ne  określenie <span class="_ _19"> </span>skut<span class="_ _1"></span>ków  wpływu  epidemii  koronawirusa  lub  innych  epidemii  na  działalność </div><div class="t m0 x2 h3 yb8e ff3 fs1 fc0 sc0 ls0 ws0">Emitenta i grupy k<span class="_ _1"></span>apitałowej Emitenta w p<span class="_ _1"></span>erspektywie <span class="_ _1"></span>średni<span class="_ _1"></span><span class="ff2 ls3">o <span class="ls0">- </span></span>i długoter<span class="_ _1"></span>minowej<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y295 ff3 fs1 fc0 sc0 ls0 ws0">Na <span class="_ _19"> </span>dzień  publikacji  raportu <span class="_ _19"> </span>w  P<span class="_ _0"></span>olsce  nie <span class="_ _19"> </span>ma <span class="_ _19"> </span>stanu<span class="_ _1"></span>  ep<span class="_ _0"></span>idemii  oraz <span class="_ _19"> </span>zniesione  zostały <span class="_ _19"> </span>ograniczeni<span class="_ _1"></span>a </div><div class="t m0 x2 h3 y296 ff3 fs1 fc0 sc0 ls0 ws0">covidowe,  w <span class="_ _15"> </span>tym  obowiąz<span class="_ _1"></span>kowa  kwarantann<span class="_ _1"></span>a.  Poziom <span class="_ _15"> </span>wyszcz<span class="_ _1"></span>epienia  społeczeństwa,  n<span class="_ _1"></span>iska  licz<span class="_ _1"></span>ba </div><div class="t m0 x2 h3 y664 ff3 fs1 fc0 sc0 ls0 ws0">zachorowań <span class="_ _e"></span>oraz<span class="_ _1"></span> <span class="_ _e"></span>niska <span class="_ _16"></span>liczba <span class="_ _e"></span>zachorowań <span class="_ _e"></span>k<span class="_ _1"></span>ończących <span class="_ _e"></span>s<span class="_ _1"></span>ię <span class="_ _e"></span>hospitalizacj<span class="_ _1"></span>ą <span class="_ _e"></span>p<span class="_ _1"></span>ozwa<span class="_ _1"></span>lają <span class="_ _e"></span>prz<span class="_ _1"></span>ewidywać, <span class="_ _e"></span>że </div><div class="t m0 x2 h3 yb8f ff3 fs1 fc0 sc0 ls0 ws0">ograniczenia <span class="_ _17"> </span>pandemiczne <span class="_ _16"> </span>oraz<span class="_ _1"></span> <span class="_ _16"> </span>zak<span class="_ _1"></span>łócenia <span class="_ _16"></span>w <span class="_ _16"> </span>f<span class="_ _1"></span>unkcjonowaniu <span class="_ _17"> </span>gospodarki <span class="_ _16"> </span>w <span class="_ _17"> </span>dającej <span class="_ _17"> </span>się <span class="_ _16"></span>przewidzieć </div><div class="t m0 x2 h3 yb90 ff3 fs1 fc0 sc0 ls0 ws0">krótkoterminowej <span class="_ _1e"> </span>przysz<span class="_ _1"></span>łości <span class="_ _20"> </span>s<span class="_ _1"></span>ię <span class="_ _20"> </span>nie<span class="_ _1"></span> <span class="_ _20"> </span>po<span class="_ _1"></span>wtórzą. <span class="_ _1e"> </span>Jednakże <span class="_ _1e"> </span>w <span class="_ _20"> </span>prz<span class="_ _1"></span>ypadku <span class="_ _1e"> </span>powrotu <span class="_ _1e"> </span>i <span class="_ _1e"> </span>dalszego </div><div class="t m0 x2 h3 y29a ff3 fs1 fc0 sc0 ls0 ws0">rozprzestrzeniania się epidemi<span class="_ _1"></span>i koronawirusa lub <span class="_ _1"></span>innej epidemii moż<span class="_ _1"></span>liwe jest wystąpienie negatywn<span class="_ _1"></span>ego </div><div class="t m0 x2 h3 y29b ff3 fs1 fc0 sc0 ls0 ws0">wpływu na wyniki fin<span class="_ _1"></span>ansowe Emitenta i Grupy z<span class="_ _1"></span>e względu na nas<span class="_ _1"></span>tępujące okolicznośc<span class="_ _1"></span>i:<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 yb91 ff3 fs1 fc0 sc0 ls0 ws0">wpływu na wyniki fin<span class="_ _1"></span>ansowe Emitenta i Grupy z<span class="_ _1"></span>e względu na nas<span class="_ _1"></span>tępujące okolicznośc<span class="_ _1"></span>i:<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x47 h3 yb92 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">W <span class="_ _0"></span>obszarz<span class="_ _1"></span>e <span class="_ _0"></span>usług <span class="ff2">budowlano </span>–<span class="ff2"> <span class="_ _0"></span><span class="ff3">montażowych nie występują <span class="_ _0"></span>opóźnienia w <span class="_ _0"></span>realizacj<span class="_ _1"></span>i <span class="_ _0"></span>kontraktów </span></span></span></div><div class="t m0 x4f h3 y8c1 ff3 fs1 fc0 sc0 ls0 ws0">budowlanych z<span class="_ _1"></span>e wz<span class="_ _1"></span>ględu n<span class="_ _1"></span>a wystąpien<span class="_ _1"></span>ie stan<span class="_ _1"></span>u epide<span class="_ _1"></span>micznego. <span class="_ _1"></span>Nie jest <span class="_ _1"></span>jednak <span class="_ _1"></span>wyklucz<span class="_ _1"></span>one, iż<span class="_ _1"></span> </div><div class="t m0 x4f h3 y888 ff3 fs1 fc0 sc0 ls0 ws0">w <span class="_ _1a"> </span>przy<span class="_ _1"></span>padku <span class="_ _1a"> </span>dalsz<span class="_ _1"></span>ego <span class="_ _1a"> </span>utr<span class="_ _1"></span>zymywania <span class="_ _1a"> </span>s<span class="_ _1"></span>ię <span class="_ _1a"> </span>t<span class="_ _1"></span>ego <span class="_ _1a"> </span>stanu<span class="_ _1"></span> <span class="_ _1a"> </span>może  do<span class="_ _0"></span>jść <span class="_ _19"> </span>do <span class="_ _1a"> </span>op<span class="_ _1"></span>óźnień <span class="_ _19"> </span>w <span class="_ _1a"> </span>rea<span class="_ _1"></span>lizacji </div><div class="t m0 x4f h3 yb93 ff2 fs1 fc0 sc0 ls0 ws0">kontrakt<span class="ff3">ów spowod<span class="_ _1"></span>owanych tzw. „sił<span class="_ _1"></span>ą wyższą”, w tym <span class="_ _1"></span>związanych z:<span class="_ _8"></span></span> </div></div></div><div class="pi" ></div></div><div id="pf71" class="pf w0 h0" ><div class="pc pc71 w0 h0"><img class="bi x0 y0 w3 h53" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y22 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y23 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y23 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls0 ws0">113 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y25 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1b6 h3 y4dc ff13 fs1 fc0 sc0 ls0 ws0">o<span class="ff2"> <span class="_ _a"> </span><span class="ff3">brakiem zachowania c<span class="_ _1"></span>iągłośc<span class="_ _1"></span>i w łańcuchach dostaw dl<span class="_ _1"></span>a budów,<span class="_ _1"></span></span> </span></div><div class="t m0 x1b6 h3 y4dd ff13 fs1 fc0 sc0 ls0 ws0">o<span class="ff2"> <span class="_ _a"> </span><span class="ff3">zakłóceniami w ciąg<span class="_ _1"></span>łości finansowania inwes<span class="_ _1"></span>tycji,<span class="_ _1"></span></span> </span></div><div class="t m0 x1b6 h3 y4de ff13 fs1 fc0 sc0 ls0 ws0">o<span class="ff2"> <span class="_ _a"> </span><span class="ff3">absencją pracowników<span class="_ _1"></span>,</span> </span></div><div class="t m0 x1b6 h3 y4df ff13 fs1 fc0 sc0 ls0 ws0">o<span class="ff2"> <span class="_ _a"> </span><span class="ff3">opóźnieniami ze strony<span class="_ _1"></span> podwyk<span class="_ _1"></span>onawców,<span class="_ _1"></span></span> </span></div><div class="t m0 x1b6 h3 y4e0 ff13 fs1 fc0 sc0 ls0 ws0">o<span class="ff2"> <span class="_ _a"> </span><span class="ff3">ograniczeniami w funkc<span class="_ _1"></span>jonowaniu władzy<span class="_ _1"></span> publicznej,<span class="_ _1"></span></span> </span></div><div class="t m0 x1b6 h3 y4e1 ff13 fs1 fc0 sc0 ls0 ws0">o<span class="ff2"> <span class="_ _a"> </span><span class="ff3">decyzjami Zamawiaj<span class="_ _1"></span>ącego lub administracj<span class="_ _1"></span>i państwowej<span class="_ _1"></span> o zawieszeniu prac,<span class="_ _8"></span></span> </span></div><div class="t m0 x1b6 h3 y909 ff13 fs1 fc0 sc0 ls0 ws0">o<span class="ff2"> <span class="_ _a"> </span>innymi, trudnymi do prz<span class="_ _1"></span>ewidzenia zdarz<span class="_ _1"></span>eniami.<span class="_ _1"></span> </span></div><div class="t m0 x2 h3 y701 ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _16"> </span>pers<span class="_ _1"></span>pektywie <span class="_ _17"> </span>obecnego <span class="_ _17"> </span>okresu <span class="_ _17"> </span>rozliczeniowego <span class="_ _17"> </span>Zarząd <span class="_ _17"> </span>nie <span class="_ _16"> </span>przew<span class="_ _1"></span>iduje <span class="_ _17"> </span>znaczącego <span class="_ _17"> </span>wpływu <span class="_ _17"> </span>tego </div><div class="t m0 x2 h3 yb94 ff3 fs1 fc0 sc0 ls0 ws0">ryzyka na wynik finansowy<span class="_ _1"></span> i kapitał własny<span class="_ _1"></span> Emitenta.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x47 h3 y6c8 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">W <span class="_ _1"></span>obs<span class="_ _1"></span>zarze <span class="_ _8"></span>działalnośc<span class="_ _1"></span>i <span class="_ _1"></span>de<span class="_ _1"></span>weloperskiej <span class="_ _8"></span>nie <span class="_ _8"></span>występują<span class="_ _1"></span> <span class="_ _8"></span>opóźnienia <span class="_ _8"></span>w <span class="_ _8"></span>realizacj<span class="_ _1"></span>i <span class="_ _1"></span>kon<span class="_ _1"></span>traktów, <span class="_ _8"></span>ani </span></div><div class="t m0 x4f h3 yb95 ff3 fs1 fc0 sc0 ls0 ws0">też znaczny spadek dynami<span class="_ _1"></span>ki sprzedaży lokali. Jednakż<span class="_ _1"></span>e w przypadku dalszego utrz<span class="_ _1"></span>ymywania </div><div class="t m0 x4f h3 yb96 ff3 fs1 fc0 sc0 ls0 ws0">się <span class="_ _21"> </span>stanu <span class="_ _21"> </span>epidemicz<span class="_ _1"></span>nego <span class="_ _21"> </span>możliwe <span class="_ _21"> </span>jest <span class="_ _21"> </span>wy<span class="_ _1"></span>stąpienie <span class="_ _21"> </span>negatywnyc<span class="_ _1"></span>h <span class="_ _21"> </span>skutków <span class="_ _1f"> </span>finan<span class="_ _1"></span><span class="ff2">sowych, </span></div><div class="t m0 x4f h3 yb97 ff2 fs1 fc0 sc0 ls0 ws0">spowodowanych:<span class="_ _1"></span> </div><div class="t m0 x1b6 h3 yab8 ff13 fs1 fc0 sc0 ls0 ws0">o<span class="ff2"> <span class="_ _a"> </span>spadkiem popytu na <span class="_ _1"></span>lokale,<span class="_ _1"></span> </span></div><div class="t m0 x1b6 h3 yab9 ff13 fs1 fc0 sc0 ls0 ws0">o<span class="ff2"> <span class="_ _a"> </span><span class="ff3">zakłóceniami w finansowa<span class="_ _1"></span>niu inwestycj<span class="_ _1"></span>i,<span class="_ _1"></span></span> </span></div><div class="t m0 x1b6 h3 yaba ff13 fs1 fc0 sc0 ls0 ws0">o<span class="ff2"> <span class="_ _a"> </span><span class="ff3">opóźnieniami general<span class="_ _1"></span>nych wykonawców <span class="_ _1"></span>i podwykonawców.<span class="_ _8"></span></span> </span></div><div class="t m0 x2 h3 yb98 ff3 fs1 fc0 sc0 ls0 ws0">W perspekty<span class="_ _1"></span>wie obecnego<span class="_ _1"></span> okr<span class="_ _1"></span>esu rozliczeniow<span class="_ _1"></span>ego Zarz<span class="_ _1"></span>ąd Emitenta <span class="_ _1"></span>nie przew<span class="_ _1"></span>iduje możl<span class="_ _1"></span>iwego w<span class="_ _1"></span>pływu </div><div class="t m0 x2 h3 yb99 ff3 fs1 fc0 sc0 ls0 ws0">tego ryzyka na wyn<span class="_ _1"></span>ik finansowy i kapita<span class="_ _1"></span>ł własny Emitenta.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x47 h3 yb9a ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">W <span class="_ _1a"> </span>obszarze <span class="_ _1a"> </span>wy<span class="_ _1"></span>najmu <span class="_ _1a"> </span>pow<span class="_ _1"></span>ierzchni <span class="_ _1a"> </span>k<span class="_ _1"></span>omercyjnych <span class="_ _1a"> </span>na <span class="_ _19"> </span>dzień <span class="_ _1a"> </span>sporządz<span class="_ _1"></span>enia <span class="_ _1a"> </span>spraw<span class="_ _1"></span>ozdania <span class="_ _1a"> </span>nie </span></div><div class="t m0 x4f h3 yb9b ff3 fs1 fc0 sc0 ls0 ws0">występują znacz<span class="_ _1"></span>ące, <span class="_ _1"></span>niekorzystne <span class="_ _1"></span>skutki stanu <span class="_ _1"></span>epidemic<span class="_ _1"></span>znego, które <span class="_ _1"></span>mają <span class="_ _1"></span>wpływ <span class="_ _1"></span>na osiąga<span class="_ _1"></span>ne </div><div class="t m0 x4f h3 y937 ff2 fs1 fc0 sc0 ls0 ws0">wyniki finansowe MARY<span class="_ _1"></span>WILSKA 44 Sp. z <span class="_ _1"></span>o.o. <span class="_ _1"></span> </div><div class="t m0 x2 h3 yb9c ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _8"></span>perspektywi<span class="_ _1"></span>e <span class="_ _8"></span>obecneg<span class="_ _1"></span>o <span class="_ _8"></span>okres<span class="_ _1"></span>u <span class="_ _8"></span>rozliczenioweg<span class="_ _1"></span>o <span class="_ _8"></span>Za<span class="_ _1"></span>rząd <span class="_ _8"></span>Emitenta <span class="_ _e"></span>przewiduje <span class="_ _e"></span>możliwy <span class="_ _e"></span>wpływu <span class="_ _8"></span>t<span class="_ _1"></span>ego </div><div class="t m0 x2 h3 yb9d ff2 fs1 fc0 sc0 ls0 ws0">ryzyka na wynik finansowy<span class="_ _1"></span> -<span class="_ _1"></span> <span class="ff3">obniżenie o ok. 10%, n<span class="_ _1"></span>ie przewiduje wp<span class="_ _1"></span>ływu na kapitał własny <span class="_ _1"></span>Emitenta.<span class="_ _8"></span></span> </div><div class="t m0 x2 h3 yb8b ff3 fs1 fc0 sc0 ls0 ws0">Emitent informuje, iż działalność operacyjna we wszystkich segmentach jest prowadzona co do <span class="_ _0"></span>zasady </div><div class="t m0 x2 h3 yb9e ff3 fs1 fc0 sc0 ls0 ws0">w <span class="_ _8"></span>trybie <span class="_ _8"></span>nadzor<span class="_ _1"></span>u <span class="_ _8"></span>ciągłego. <span class="_ _e"></span>Według <span class="_ _8"></span>naj<span class="_ _1"></span>lepszej <span class="_ _8"></span>wiedzy <span class="_ _e"></span>Zarządu <span class="_ _e"></span>Emitenta, <span class="_ _8"></span>na <span class="_ _8"></span>pods<span class="_ _1"></span>tawie <span class="_ _8"></span>prow<span class="_ _1"></span>adzonych </div><div class="t m0 x2 h3 yb9f ff2 fs1 fc0 sc0 ls0 ws0">analiz, sytuacja finans<span class="_ _1"></span>owa Emitenta oraz Gru<span class="_ _1"></span>py jest stabilna.<span class="_ _1"></span> <span class="_ _1"></span> </div><div class="t m0 x2 h3 yba0 ff3 fs1 fc0 sc0 ls0 ws0">Zarząd <span class="_ _e"></span>Emitenta<span class="_ _1"></span> <span class="_ _e"></span>na <span class="_ _16"></span>bieżąco <span class="_ _e"></span>monitoruje <span class="_ _16"></span>sytuację <span class="_ _e"></span>gospodarc<span class="_ _1"></span>zą <span class="_ _e"></span>w <span class="_ _16"></span>Polsce <span class="_ _e"></span>i <span class="_ _e"></span>na <span class="_ _e"></span>ś<span class="_ _1"></span>wiecie, <span class="_ _e"></span>a <span class="_ _16"></span>także <span class="_ _e"></span>ryzyka </div><div class="t m0 x2 h3 yba1 ff3 fs1 fc0 sc0 ls0 ws0">związane <span class="_ _1"></span>z <span class="_ _1"></span>działa<span class="_ _1"></span>lnością <span class="_ _1"></span>Emitenta <span class="_ _8"></span>i <span class="_ _1"></span>poszczególnych <span class="_ _1"></span>s<span class="_ _1"></span>półek <span class="_ _8"></span>z <span class="_ _1"></span>Grupy. <span class="_ _1"></span>Emitent <span class="_ _1"></span>ws<span class="_ _1"></span>kazuje, <span class="_ _1"></span>że <span class="_ _8"></span>w <span class="_ _1"></span>zakresie </div><div class="t m0 x2 h3 y93c ff3 fs1 fc0 sc0 ls0 ws0">wymaganym <span class="_ _16"> </span>przez<span class="_ _1"></span> <span class="_ _16"></span>przepisy <span class="_ _16"></span>prawa <span class="_ _16"></span>będzie <span class="_ _16"> </span>informo<span class="_ _1"></span>wał <span class="_ _16"></span>o <span class="_ _16"></span>nowych <span class="_ _16"></span>uwarunkowania<span class="_ _1"></span>ch <span class="_ _16"></span>mając<span class="_ _1"></span><span class="ff2">yc<span class="_ _1"></span>h <span class="_ _16"></span>istotny </span></div><div class="t m0 x2 h3 ya8e ff3 fs1 fc0 sc0 ls0 ws0">wpływ <span class="_ _17"> </span>na <span class="_ _1a"> </span>działalność <span class="_ _17"> </span>o<span class="_ _1"></span>peracyj<span class="_ _1"></span>ną, <span class="_ _17"> </span>wyniki <span class="_ _1a"> </span>finansowe <span class="_ _17"> </span>oraz <span class="_ _1a"> </span>perspektywy <span class="_ _1a"> </span>Emitenta <span class="_ _17"> </span>i <span class="_ _1a"> </span>grupy <span class="_ _17"> </span>kapitałowej </div><div class="t m0 x2 h3 y9e9 ff2 fs1 fc0 sc0 ls0 ws0">Emitenta.   </div><div class="t m0 x2 hf0 yba2 ff6 fs0 fc0 sc0 ls0 ws0">Zewnętrzne ryzyka<span class="_ _0"></span> finansowe<span class="ff4"> </span></div><div class="t m0 x2 hf0 yba3 ff6 fs0 fc0 sc0 ls0 ws0">Zarządzanie ryzyk<span class="_ _0"></span>iem finansowy<span class="_ _0"></span>m<span class="ff4"> </span></div><div class="t m0 x2 h3 yba4 ff3 fs1 fc0 sc0 ls0 ws0">Zarzadzanie <span class="_ _9"> </span>zasobam<span class="_ _1"></span>i <span class="_ _9"> </span>finansowymi <span class="_ _9"> </span>Grupy <span class="_ _9"> </span>zakłada <span class="_ _9"> </span>oparcie <span class="_ _9"> </span>strukt<span class="_ _1"></span>ury <span class="_ _9"> </span>finasowania <span class="_ _9"> </span>Grupy <span class="_ _9"> </span>o </div><div class="t m0 x2 h3 yba5 ff3 fs1 fc0 sc0 ls0 ws0">długoterminowe <span class="_ _19"> </span>źród<span class="_ _1"></span>ła <span class="_ _1a"> </span>f<span class="_ _1"></span>inansowania.  Spół<span class="_ _0"></span>ki  z <span class="_ _1a"> </span>Grupy  fi<span class="_ _0"></span>nansują  prowadzoną <span class="_ _1a"> </span>d<span class="_ _1"></span>ziałalność  w  <span class="ff2 ls3">55<span class="ls0">% <span class="_ _1a"> </span>w<span class="_ _1"></span> </span></span></div><div class="t m0 x2 h3 yba6 ff3 fs1 fc0 sc0 ls0 ws0">oparciu o kapitał obcy<span class="_ _1"></span> poprzez:<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x47 h3 yba7 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span>kredyty, </div><div class="t m0 x47 h3 y885 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">pożyczki,</span> </div><div class="t m0 x47 h3 yba8 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span>obligacje </div><div class="t m0 x47 h3 y385 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span>zaliczki,  </div><div class="t m0 x47 h3 yba9 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span>leasing, </div><div class="t m0 x47 h3 ybaa ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span>factoring.  </div></div></div><div class="pi" ></div></div><div id="pf72" class="pf w0 h0" ><div class="pc pc72 w0 h0"><img class="bi x0 y0 w3 h53" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y22 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y23 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y23 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls0 ws0">114 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y25 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y4dc ff3 fs1 fc0 sc0 ls0 ws0">Spółki <span class="_ _1a"> </span>d<span class="_ _1"></span>okładają <span class="_ _19"> </span>stara<span class="_ _1"></span>ń <span class="_ _19"> </span>by  fi<span class="_ _0"></span>nansowanie <span class="_ _19"> </span>ka<span class="_ _1"></span>pitałem  ob<span class="_ _0"></span>cym <span class="_ _19"> </span>było  zdywersyfikowane, <span class="_ _19"> </span>zarówno  jeżeli </div><div class="t m0 x2 h3 y4dd ff3 fs1 fc0 sc0 ls0 ws0">chodzi o <span class="_ _b"></span>i<span class="_ _1"></span>nstytucję finansująca jak <span class="_ _0"></span>i <span class="_ _0"></span>wykorzysty<span class="_ _1"></span>wane produkty <span class="_ _0"></span>finansowe. Strategia Grupy <span class="_ _0"></span>przewiduje w </div><div class="t m0 x2 h3 y4de ff3 fs1 fc0 sc0 ls0 ws0">kolejnych <span class="_ _18"> </span>latach, <span class="_ _18"> </span>d<span class="_ _1"></span>alszą <span class="_ _18"> </span>stopniową <span class="_ _18"> </span>zam<span class="_ _1"></span>ianę <span class="_ _18"> </span>długu <span class="_ _18"> </span>kr<span class="_ _1"></span>ótkotermi<span class="_ _1"></span>noweg<span class="_ _1"></span>o <span class="_ _18"> </span>finansując<span class="_ _1"></span>ego <span class="_ _15"> </span>p<span class="_ _1"></span>ojedyncze<span class="_ _1"></span> </div><div class="t m0 x2 h3 y4df ff3 fs1 fc0 sc0 ls0 ws0">kontrakty <span class="_ _0"></span>budowlane na <span class="_ _b"></span>finansowanie<span class="_ _1"></span> <span class="_ _b"></span>dł<span class="_ _1"></span>ugoterminowe<span class="_ _1"></span> <span class="_ _b"></span>oraz<span class="_ _1"></span> <span class="_ _b"></span>w długoterminowej perspektywie <span class="_ _b"></span>stop<span class="_ _1"></span>niową </div><div class="t m0 x2 h3 y4e0 ff3 fs1 fc0 sc0 ls0 ws0">redukcję zadłużenia. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 yae1 ff3 fs1 fc0 sc0 ls0 ws0">Monitorowanie <span class="_ _8"></span>efektywnoś<span class="_ _1"></span>ci <span class="_ _8"></span>zarządzania <span class="_ _1"></span>z<span class="_ _1"></span>asobami <span class="_ _8"></span>finansowymi <span class="_ _8"></span>odbywa <span class="_ _8"></span>się <span class="_ _8"></span>m.in. <span class="_ _8"></span>przy <span class="_ _8"></span>wykorz<span class="_ _1"></span>ystaniu </div><div class="t m0 x2 h3 yae2 ff3 fs1 fc0 sc0 ls0 ws0">wskaźników:<span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c x2 ybab w204 h17a"><div class="t m0 x5 hb y292 ff6 fs1 fc0 sc0 ls0 ws0">Wskaźnik ogólnego zadłu<span class="_ _1"></span>żenia = <span class="_ _1"></span><span class="ff12">Zobowiązania og<span class="_ _1"></span>ółem / Aktywa<span class="_ _1"></span><span class="ff4"> </span></span></div></div><div class="c x2 ybac w204 h2c"><div class="t m0 x5 hb y228 ff6 fs1 fc0 sc0 ls0 ws0">Wskaźnik zadłużenia<span class="_ _1"></span> długoterminowego = <span class="_ _1"></span><span class="ff12">Zobo<span class="_ _1"></span>wiązania długoterminowe /<span class="_ _1"></span> Aktywa<span class="_ _1"></span><span class="ff4"> </span></span></div></div><div class="c x2 ybad w204 h17b"><div class="t m0 x5 hb y223 ff6 fs1 fc0 sc0 ls0 ws0">Wskaźnik zadłużenia<span class="_ _1"></span> krótkoterminowego =<span class="_ _1"></span><span class="ff12">Zo<span class="_ _1"></span>bowiązania krótkoterminow<span class="_ _1"></span>e / Aktywa<span class="_ _8"></span><span class="ff4"> </span></span></div></div><div class="c x2 ybae w204 h5f"><div class="t m0 x5 hb y4c2 ff6 fs1 fc0 sc0 ls0 ws0">Wskaźnik zadłużenia<span class="_ _1"></span> kapitału własnego = <span class="_ _1"></span><span class="ff12">Zobowią<span class="_ _1"></span>zania / Kapitał wła<span class="_ _1"></span>sny<span class="_ _1"></span><span class="ff4"> </span></span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h3 y11 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 ybaf ff3 fs1 fc0 sc0 ls0 ws0">Grupa, <span class="_ _8"></span>prowadząc <span class="_ _e"></span>działalność<span class="_ _1"></span> <span class="_ _8"></span>gospodarczą, <span class="_ _8"></span>naraż<span class="_ _1"></span>ona <span class="_ _8"></span>j<span class="_ _1"></span>est <span class="_ _8"></span>na <span class="_ _8"></span>następuj<span class="_ _1"></span>ące <span class="_ _8"></span>ryzyk<span class="_ _1"></span>a: <span class="_ _8"></span>ryzyko <span class="_ _e"></span>kredytowe, </div><div class="t m0 x2 h3 ybb0 ff3 fs1 fc0 sc0 ls0 ws0">ryzyko walutowe, ry<span class="_ _1"></span>zyko stóp procentowych, ryz<span class="_ _1"></span>yko utraty płynn<span class="_ _1"></span>ości.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 ybb1 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y266 ff6 fs1 fc0 sc0 ls0 ws0">Zarządzanie ryzykiem k<span class="_ _1"></span>redytowym<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x2 h3 y96a ff3 fs1 fc0 sc0 ls0 ws0">Ryzyko <span class="_ _1a"> </span>kredytowe <span class="_ _17"> </span>wynika <span class="_ _1a"> </span>z <span class="_ _17"> </span>sald <span class="_ _17"> </span>n<span class="_ _1"></span>ależności <span class="_ _17"> </span>h<span class="_ _1"></span>andlowy<span class="_ _1"></span>ch <span class="_ _17"> </span>pożycz<span class="_ _1"></span>ek <span class="_ _17"> </span>oraz <span class="_ _1a"> </span>środków <span class="_ _17"> </span>pieniężnych <span class="_ _1a"> </span>i <span class="_ _17"> </span>ich </div><div class="t m0 x2 h3 ybb2 ff3 fs1 fc0 sc0 ls0 ws0">ekwiwalentów. <span class="_ _24"> </span>Odbiorc<span class="_ _1"></span>ami <span class="_ _24"> </span>usług <span class="_ _24"> </span>Spółki <span class="_ _1f"> </span>s<span class="_ _1"></span>ą <span class="_ _24"> </span>podmioty <span class="_ _24"> </span>krajowe. <span class="_ _24"> </span>Odbiorców <span class="_ _24"> </span>produktów <span class="_ _24"> </span>i <span class="_ _24"> </span>usług </div><div class="t m0 x2 h3 ybb3 ff3 fs1 fc0 sc0 ls0 ws0">oferowanych przez MIR<span class="_ _1"></span>BUD S.A. można <span class="_ _1"></span>podzielić na <span class="_ _1"></span>dwie grupy:<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 ybb4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x47 h3 ybb5 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span>podmioty komercyj<span class="_ _1"></span>ne,  </div><div class="t m0 x47 h3 y60d ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">jednostki podlegając<span class="_ _1"></span>e przepisom Praw<span class="_ _1"></span>o zamówień pu<span class="_ _1"></span>blicznych.<span class="_ _1"></span></span> </div><div class="t m0 x2 h3 y3a7 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 ybb6 ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _1a"> </span>odniesieniu <span class="_ _1a"> </span>do <span class="_ _1a"> </span>klientów<span class="_ _1"></span> <span class="_ _1a"> </span>komercyjnych <span class="_ _1a"> </span>Spółka <span class="_ _1a"> </span>zar<span class="_ _1"></span>ządza <span class="_ _1a"> </span>ryzykiem <span class="_ _1a"> </span>kredyt<span class="_ _1"></span>owym <span class="_ _1a"> </span>i <span class="_ _1a"> </span>analizuje <span class="_ _1a"> </span>je <span class="_ _1a"> </span>dla </div><div class="t m0 x2 h3 y7d2 ff3 fs1 fc0 sc0 ls0 ws0">każdego <span class="_ _1f"> </span>nowe<span class="_ _1"></span>go <span class="_ _1f"> </span>klien<span class="_ _1"></span>ta <span class="_ _1f"> </span>prz<span class="_ _1"></span>ed <span class="_ _1f"> </span>zawarcie<span class="_ _1"></span>m <span class="_ _1f"> </span>umow<span class="_ _1"></span>y <span class="_ _1f"> </span>min. <span class="_ _1f"> </span>wy<span class="_ _1"></span>korzys<span class="_ _1"></span>tując <span class="_ _1f"> </span>raporty <span class="_ _24"> </span>z <span class="_ _1f"> </span>wywiad<span class="_ _1"></span>owni </div><div class="t m0 x2 h3 y3aa ff3 fs1 fc0 sc0 ls0 ws0">gospodarczyc<span class="_ _1"></span>h i dokumentowanie prz<span class="_ _1"></span>ez kontrahenta źródła finansow<span class="_ _1"></span>ania kontrakt<span class="_ _8"></span><span class="ff2">u budow<span class="_ _1"></span>lanego. <span class="_ _1"></span> </span></div><div class="t m0 x2 h3 yb6f ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 ybb7 ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _16"></span>odniesieniu <span class="_ _16"></span>do <span class="_ _16"></span>jednostek <span class="_ _16"></span>podlegających <span class="_ _16"> </span>przepisom <span class="_ _16"> </span>prawa <span class="_ _16"></span>zamów<span class="_ _1"></span>ień <span class="_ _16"></span>publicznych <span class="_ _16"></span>(m.in. <span class="_ _16"></span>GDDKiA, </div><div class="t m0 x2 h3 ybb8 ff3 fs1 fc0 sc0 ls0 ws0">Samorządy) <span class="_ _15"> </span>z<span class="_ _1"></span> <span class="_ _15"> </span>uwagi <span class="_ _18"> </span>na <span class="_ _15"> </span>obow<span class="_ _1"></span>iązek <span class="_ _15"> </span>wcz<span class="_ _1"></span>eśniejszego <span class="_ _15"> </span>z<span class="_ _1"></span>abudżetowania<span class="_ _1"></span> <span class="_ _15"> </span>przez <span class="_ _18"> </span>te <span class="_ _15"> </span>jednostki<span class="_ _1"></span> <span class="_ _15"> </span>kosztów </div><div class="t m0 x2 h3 y13e ff3 fs1 fc0 sc0 ls0 ws0">zawieranej umowy o ro<span class="_ _1"></span>boty budowl<span class="_ _1"></span>ane ryzyko kredyto<span class="_ _1"></span>we zdaniem Zarząd<span class="_ _1"></span>u jest <span class="_ _1"></span><span class="ff2">znikom<span class="_ _1"></span>e.  </span></div><div class="t m0 x2 h3 ybb9 ff3 fs1 fc0 sc0 ls0 ws0">Spółka  utrz<span class="_ _1"></span>ymuje <span class="_ _15"> </span>lokaty <span class="_ _15"> </span>–<span class="ff2"> <span class="_ _15"> </span></span>depozyty  w<span class="_ _1"></span>  instytucj<span class="_ _1"></span>ach <span class="_ _15"> </span>finansowych, <span class="_ _15"> </span>które <span class="_ _15"> </span>posiadają <span class="_ _15"> </span>wysoki <span class="_ _15"> </span>ranking </div><div class="t m0 x2 h3 ybba ff2 fs1 fc0 sc0 ls0 ws0">kredytowy. </div><div class="t m0 x2 hf0 y51b ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hf0 y460 ff6 fs0 fc0 sc0 ls0 ws0">Zarządzanie ryzyk<span class="_ _0"></span>iem płynności<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x2 h3 ybbb ff3 fs1 fc0 sc0 ls0 ws0">Za <span class="_ _1e"> </span>zarządzanie <span class="_ _9"> </span>płynnością <span class="_ _1e"> </span>finansową <span class="_ _9"> </span>w <span class="_ _1e"> </span>Grupie <span class="_ _1e"> </span>odpowiada <span class="_ _1e"> </span>Z<span class="_ _1"></span>arząd <span class="_ _1e"> </span>J<span class="_ _1"></span>ednostki <span class="_ _1e"> </span>Dominu<span class="_ _1"></span>jącej. </div><div class="t m0 x2 h3 ybbc ff3 fs1 fc0 sc0 ls0 ws0">Podstawowymi celam<span class="_ _1"></span>i zarządzania zasobam<span class="_ _1"></span>i finansowy<span class="_ _1"></span>mi i płynnością w Grup<span class="_ _1"></span>ie są: <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x47 h3 y41 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">zapewnienie stabilnego<span class="_ _1"></span> i efektywnego<span class="_ _1"></span> finansowania działal<span class="_ _1"></span>ności Grupy,<span class="_ _8"></span></span> </div><div class="t m0 x47 h3 y42 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">ciągłe monitorowan<span class="_ _1"></span>ie poziomu zadłuże<span class="_ _1"></span>nia Grupy,<span class="_ _1"></span></span> </div><div class="t m0 x47 h3 ybbd ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">efektywne zarządz<span class="_ _1"></span>anie kapitałem obrotowy<span class="_ _1"></span>m,<span class="_ _1"></span></span> </div><div class="t m0 x47 h3 yba4 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">koordynowanie <span class="_ _16"></span>przez <span class="_ _16"></span>Jednostkę <span class="_ _16"></span>Dominującą <span class="_ _16"></span>procesów <span class="_ _16"></span>zarządzania <span class="_ _16"></span>płynnością <span class="_ _16"> </span>finansową<span class="_ _1"></span> <span class="_ _e"></span>w<span class="_ _1"></span> </span></div><div class="t m0 x4f h3 yba5 ff3 fs1 fc0 sc0 ls0 ws0">spółkach Grupy.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y1b4 ff3 fs1 fc0 sc0 ls0 ws0">Spółka zarządza ryz<span class="_ _1"></span>ykiem utraty płynnośc<span class="_ _1"></span>i przez utrzymy<span class="_ _1"></span>wanie wystarczającyc<span class="_ _1"></span>h środków pien<span class="_ _1"></span>iężnych, </div><div class="t m0 x2 h3 ybbe ff3 fs1 fc0 sc0 ls0 ws0">możliwość <span class="_ _17"> </span>finansowania <span class="_ _17"> </span>kredytami <span class="_ _17"> </span>bankowymi <span class="_ _16"> </span>i<span class="_ _1"></span> <span class="_ _16"> </span>utrz<span class="_ _1"></span>ymywanie <span class="_ _17"> </span>linii <span class="_ _16"> </span>kre<span class="_ _1"></span>dytowych <span class="_ _17"> </span>wystarczającyc<span class="_ _1"></span>h <span class="_ _16"> </span>do </div><div class="t m0 x2 h3 y5a6 ff3 fs1 fc0 sc0 ls0 ws0">spłacenia zobowiązań<span class="_ _1"></span> z chwila ich wymagal<span class="_ _1"></span>ności.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y46b ff3 fs1 fc0 sc0 ls0 ws0">Zarządzanie płynnością przez Spółkę obejmuje projekcję przepływów pieniężnych dla wszystkich walut </div><div class="t m0 x2 h3 y7e5 ff3 fs1 fc0 sc0 ls0 ws0">i analizowanie, jaki p<span class="_ _1"></span>ozom aktywów płynnyc<span class="_ _1"></span>h jest potrzebny do sp<span class="_ _1"></span>łaty zobowiąza<span class="_ _1"></span>ń.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 ybbf ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 ybc0 ff3 fs1 fc0 sc0 ls0 ws0">Nota <span class="_ _8"></span>nr <span class="_ _e"></span>14. <span class="_ _e"></span>zaw<span class="_ _1"></span>iera <span class="_ _8"></span>a<span class="_ _1"></span>nalizę <span class="_ _e"></span>zobowiązań <span class="_ _e"></span>Spó<span class="_ _1"></span>łki <span class="_ _8"></span>(G<span class="_ _1"></span>rupy), <span class="_ _e"></span>w <span class="_ _e"></span>odpowiednich <span class="_ _e"></span>przedziałach <span class="_ _e"></span>wiekowyc<span class="_ _1"></span>h <span class="_ _e"></span>na </div><div class="t m0 x2 h3 ybc1 ff3 fs1 fc0 sc0 ls0 ws0">podstawie określonego<span class="_ _1"></span> do umownego ter<span class="_ _1"></span>minu wymagalnoś<span class="_ _1"></span>ci.<span class="_ _1"></span><span class="ff2"> </span></div></div></div><div class="pi" ></div></div><div id="pf73" class="pf w0 h0" ><div class="pc pc73 w0 h0"><img class="bi x0 y0 w3 h53" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y22 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y23 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y23 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls0 ws0">115 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y25 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y4dc ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y4dd ff3 fs1 fc0 sc0 ls0 ws0">Monitorowanie efektywności zarządzania płynnością odbywa się m.in. <span class="_ _0"></span>przy wykorzystaniu wskaźników:<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h80 ybc2 ff2 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 ybc3 w205 h17c"><div class="t m0 x5 hb y264 ff6 fs1 fc0 sc0 ls0 ws0">Wskaźnik płynności bież<span class="_ _1"></span>ącej = Aktywa obrotow<span class="_ _1"></span>e /Zobowiązania krótkote<span class="_ _1"></span>rminow<span class="_ _1"></span>e<span class="_ _1"></span><span class="ff4"> </span></div></div><div class="c x2 ybc4 w205 h15f"><div class="t m0 x5 hb y9c6 ff6 fs1 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _c"> </span>przyspieszone<span class="_ _1"></span>j <span class="_ _18"> </span>płynno<span class="_ _1"></span>ści <span class="_ _18"> </span>= <span class="_ _c"> </span>(Aktyw<span class="_ _1"></span>a <span class="_ _c"> </span>obrotowe <span class="_ _1c"> </span><span class="ff4">-<span class="_ _1"></span> <span class="_ _18"> </span>Zapasy <span class="_ _c"> </span>- <span class="_ _c"> </span></span>Krót<span class="_ _1"></span>koterminowe </div><div class="t m0 x5 hb y86 ff6 fs1 fc0 sc0 ls0 ws0">rozliczenia międzyokr<span class="_ _1"></span>esowe) / Zobo<span class="_ _1"></span>wiązania krótkot<span class="_ _1"></span>erminowe<span class="_ _1"></span><span class="ff4"> </span></div></div><div class="c x2 y40c w205 h17d"><div class="t m0 x5 hb ybc5 ff6 fs1 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _26"> </span>płynności <span class="_ _26"> </span>środków <span class="_ _26"> </span>pieniężny<span class="_ _1"></span>ch <span class="_ _26"> </span>= <span class="_ _26"> </span>Środki <span class="_ _27"> </span>p<span class="_ _1"></span>ieniężne <span class="_ _26"> </span>/ <span class="_ _26"> </span>Zobowiązania<span class="_ _1"></span> </div><div class="t m0 x5 hb y264 ff6 fs1 fc0 sc0 ls0 ws0">krótkoterminowe<span class="_ _1"></span><span class="ff4"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 hf0 yff ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hf0 ybc6 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hf0 ybc7 ff6 fs0 fc0 sc0 ls0 ws0">Ryzyko zmiany s<span class="_ _0"></span>tóp proc<span class="_ _0"></span>entowych<span class="ff4"> </span></div><div class="t m0 x2 hf0 ybc8 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 ybc9 ff3 fs1 fc0 sc0 ls0 ws0">Spółki <span class="_ _1a"> </span>z <span class="_ _1a"> </span>Grupy <span class="_ _1a"> </span>dla <span class="_ _1a"> </span>finansowania<span class="_ _1"></span> <span class="_ _1a"> </span>działaln<span class="_ _1"></span>ości <span class="_ _1a"> </span>inwestycy<span class="_ _1"></span>jnej <span class="_ _17"> </span>w<span class="_ _1"></span> <span class="_ _1a"> </span>dużym <span class="_ _1a"> </span>stopniu <span class="_ _1a"> </span>wyk<span class="_ _1"></span>orzystują <span class="_ _1a"> </span>kredyty </div><div class="t m0 x2 h3 ybca ff3 fs1 fc0 sc0 ls0 ws0">bankowe. <span class="_ _16"></span>Na <span class="_ _16"></span>koszty <span class="_ _16"></span>odsetek <span class="_ _16"></span>od <span class="_ _16"></span>kredytów <span class="_ _16"></span>ma <span class="_ _e"></span>w<span class="_ _1"></span>pływ <span class="_ _16"></span>wysokość<span class="_ _1"></span> <span class="_ _16"></span>stopy <span class="_ _16"></span>bazowej <span class="_ _16"></span>WIBOR <span class="_ _16"></span>dla <span class="_ _e"></span>kredyt<span class="_ _1"></span>ów </div><div class="t m0 x2 h3 ybcb ff3 fs1 fc0 sc0 ls0 ws0">zaciąganych <span class="_ _1"></span>w <span class="_ _8"></span>złotych <span class="_ _1"></span>pols<span class="_ _1"></span>kich <span class="_ _1"></span>i <span class="_ _1"></span>EURI<span class="_ _1"></span>BOR <span class="_ _1"></span>dla <span class="_ _1"></span>k<span class="_ _1"></span>redytów <span class="_ _1"></span>w <span class="_ _1"></span>wa<span class="_ _1"></span>lucie <span class="_ _1"></span>EURO<span class="_ _1"></span>. <span class="_ _1"></span>Wzros<span class="_ _1"></span>t <span class="_ _1"></span>wartości <span class="_ _1"></span>indeksów<span class="_ _1"></span> </div><div class="t m0 x2 h3 ybcc ff3 fs1 fc0 sc0 ls0 ws0">WIBOR/EURIBOR <span class="_ _16"> </span>p<span class="_ _1"></span>oprzez <span class="_ _16"> </span>wz<span class="_ _1"></span>rost <span class="_ _16"> </span>odsetek <span class="_ _16"> </span>od <span class="_ _16"> </span>kr<span class="_ _1"></span>edytów <span class="_ _16"></span>może <span class="_ _16"></span>mieć <span class="_ _16"> </span>niekorz<span class="_ _1"></span>ystny <span class="_ _16"> </span>wpływ <span class="_ _16"> </span>na <span class="_ _16"> </span>s<span class="_ _1"></span>ytuację </div><div class="t m0 x2 h3 y23e ff3 fs1 fc0 sc0 ls0 ws0">finansową <span class="_ _17"> </span>Spó<span class="_ _1"></span>łki. <span class="_ _17"> </span>W <span class="_ _17"> </span>przypadku <span class="_ _17"> </span>stw<span class="_ _1"></span>ierdzenia <span class="_ _17"> </span>ry<span class="_ _1"></span>zyka <span class="_ _17"> </span>zmiany <span class="_ _17"> </span>s<span class="_ _1"></span>tóp <span class="_ _17"> </span>procentowyc<span class="_ _1"></span>h. <span class="_ _17"> </span>Zarządy <span class="_ _1a"> </span>Spółek <span class="_ _17"> </span>w </div><div class="t m0 x2 h3 ybcd ff3 fs1 fc0 sc0 ls0 ws0">przypadku <span class="_ _19"> </span>finansowan<span class="_ _1"></span>ia <span class="_ _1a"> </span>d<span class="_ _1"></span>ługoterminowe<span class="_ _1"></span>go <span class="_ _1a"> </span>k<span class="_ _1"></span>ażdorazowo  rozpatrują <span class="_ _1a"> </span>moż<span class="_ _1"></span>liwość  zawarci<span class="_ _1"></span>a <span class="_ _19"> </span>transakc<span class="_ _1"></span>ji </div><div class="t m0 x2 h3 ybce ff3 fs1 fc0 sc0 ls0 ws0">zabezpieczających stop<span class="_ _1"></span>ę procentową (tr<span class="_ _1"></span>ansakcje zamiany stóp <span class="_ _1"></span>procentowych <span class="_ _8"></span>– strategia IRS, C<span class="_ _1"></span>IRS).<span class="ff2"> </span></div><div class="t m0 x2 h3 ybcf ff3 fs1 fc0 sc0 ls0 ws0">Na <span class="_ _8"></span>dzień <span class="_ _8"></span>31.1<span class="_ _1"></span>2.2024 <span class="_ _8"></span>r. <span class="_ _8"></span>w <span class="_ _e"></span>Grupie <span class="_ _8"></span>Kapitał<span class="_ _1"></span>owej <span class="_ _8"></span>MIRBUD <span class="_ _e"></span>transakcje <span class="_ _8"></span>zabezp<span class="_ _1"></span>ieczające <span class="_ _8"></span>stopę <span class="_ _e"></span>procentową<span class="_ _1"></span> </div><div class="t m0 x2 h3 y26a ff3 fs1 fc0 sc0 ls0 ws0">dla dł<span class="_ _1"></span>ugoterminowych <span class="_ _1"></span>kre<span class="_ _1"></span>dytów <span class="_ _1"></span>złotówkowyc<span class="_ _1"></span>h z<span class="_ _1"></span>awarła <span class="_ _1"></span>Spółka <span class="_ _1"></span>Kobylarn<span class="_ _1"></span>ia <span class="_ _1"></span>S.A. <span class="_ _1"></span>Zabezpieczony <span class="_ _1"></span>poziom<span class="_ _1"></span> </div><div class="t m0 x2 h3 y6e6 ff3 fs1 fc0 sc0 ls0 ws0">stopy WIBOR ksz<span class="_ _1"></span>tałtuje się na poziomi<span class="_ _1"></span>e 1,80 p. p.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h6 y67d ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 ybd0 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 ybd1 w8b h115"><div class="t m0 x86 hd y897 ff3 fs4 fc1 sc0 ls0 ws0">Pozycje narażone na<span class="_ _b"></span> <span class="_ _1"></span>zmianę stóp<span class="_ _0"></span> </div><div class="t m0 x8b hd ybd2 ff2 fs4 fc1 sc0 ls0 ws0">procentowych<span class="_ _0"></span> </div></div><div class="c x1b7 y4a7 w206 h55"><div class="t m0 x57 hd ya1 ff3 fs4 fc1 sc0 ls0 ws0">Ryzyko przepływó<span class="_ _0"></span>w pieniężnych<span class="ff2"> </span></div></div><div class="c xd1 y4a7 w206 h55"><div class="t m0 x3d hd ya1 ff3 fs4 fc1 sc0 ls0 ws0">Ryzyko warto<span class="_ _0"></span>ści godziwej<span class="ff2"> </span></div></div><div class="c x1b7 yb6f w207 h4b"><div class="t m0 x0 hd y25c ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x1b8 yb6f w208 h4b"><div class="t m0 x0 hd y25c ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c xd1 yb6f w207 h4b"><div class="t m0 x0 hd y25c ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x151 yb6f w208 h4b"><div class="t m0 x5f hd y25c ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x1b7 ybd1 w207 h120"><div class="t m0 x12 hd y25c ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x1b8 ybd1 w208 h120"><div class="t m0 x12 hd y25c ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c xd1 ybd1 w207 h120"><div class="t m0 x12 hd y25c ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x151 ybd1 w208 h120"><div class="t m0 x12 hd y25c ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 ybd3 w8b h8f"><div class="t m0 x14 hd y1ce ff3 fs4 fc0 sc0 ls0 ws0">Zobowiązania z <span class="_ _0"></span>tytułu pożyczek i<span class="_ _0"></span> </div><div class="t m0 x14 hd y24b ff3 fs4 fc0 sc0 ls0 ws0">kredytów<span class="ff2"> </span></div></div><div class="c x1b7 ybd3 w207 h8f"><div class="t m0 x7d hd y24b ff2 fs4 fc0 sc0 ls0 ws0">167 005 </div></div><div class="c x1b8 ybd3 w208 h8f"><div class="t m0 x7d hd y24b ff2 fs4 fc0 sc0 ls0 ws0">161 324 </div></div><div class="c xd1 ybd3 w207 h8f"><div class="t m0 x18 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 ybd3 w208 h8f"><div class="t m0 x18 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 ybd4 w8b h54"><div class="t m0 x14 hd y20e ff3 fs4 fc0 sc0 ls0 ws0">Pożyczki udzielone<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x1b7 ybd4 w207 h54"><div class="t m0 x18 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1b8 ybd4 w208 h54"><div class="t m0 x18 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd1 ybd4 w207 h54"><div class="t m0 x18 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 ybd4 w208 h54"><div class="t m0 x18 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y6b7 w8b h57"><div class="t m0 x14 hd y213 ff2 fs4 fc0 sc0 ls0 ws0">Inne aktywa finan<span class="_ _0"></span>sowe </div></div><div class="c x1b7 y6b7 w207 h57"><div class="t m0 xb2 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">2 189 </div></div><div class="c x1b8 y6b7 w208 h57"><div class="t m0 x146 hd y24b ff2 fs4 fc0 sc0 ls5 ws0">49<span class="ls0"> </span></div></div><div class="c xd1 y6b7 w207 h57"><div class="t m0 x18 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 y6b7 w208 h57"><div class="t m0 x18 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 ybd5 w8b h54"><div class="t m0 x14 hd y20e ff3 fs4 fc0 sc0 ls0 ws0">Inne zobowiązan<span class="_ _0"></span>ia finansowe<span class="ff2"> </span></div></div><div class="c x1b7 ybd5 w207 h54"><div class="t m0 x7d hd y24b ff2 fs4 fc0 sc0 ls0 ws0">141 096 </div></div><div class="c x1b8 ybd5 w208 h54"><div class="t m0 x7d hd y24b ff2 fs4 fc0 sc0 ls0 ws0">187 054 </div></div><div class="c xd1 ybd5 w207 h54"><div class="t m0 x18 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 ybd5 w208 h54"><div class="t m0 x18 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y22c w8b h4b"><div class="t m0 x14 h31 y25c ff4 fs4 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x1b7 y22c w207 h4b"><div class="t m0 x7d h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">310 290 </div></div><div class="c x1b8 y22c w208 h4b"><div class="t m0 x7d h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">348 427 </div></div><div class="c xd1 y22c w207 h4b"><div class="t m0 x18 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x151 y22c w208 h4b"><div class="t m0 x18 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h6 ybd6 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y251 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y921 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hf0 ybd7 ff6 fs0 fc0 sc0 ls0 ws0">Ryzyko zmiany s<span class="_ _0"></span>tóp proc<span class="_ _0"></span>entowych <span class="ff4">- <span class="ff12">wrażliwo<span class="_ _0"></span>ść na zmiany<span class="ff11"> </span></span></span></div><div class="t m0 x2 h17e y58e ff11 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 ybd8 ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _b"></span>celu <span class="_ _0"></span>przeprowadzenia anali<span class="_ _0"></span>zy <span class="_ _b"></span>wr<span class="_ _1"></span>ażliwości <span class="_ _b"></span>n<span class="_ _1"></span>a <span class="_ _b"></span>zmiany stóp <span class="_ _4"></span>proc<span class="_ _1"></span>entowych, <span class="_ _0"></span>na <span class="_ _b"></span>pod<span class="_ _1"></span>stawie <span class="_ _b"></span>history<span class="_ _1"></span>cznych </div><div class="t m0 x2 h3 yaad ff3 fs1 fc0 sc0 ls0 ws0">zmian <span class="_ _17"> </span>wartośc<span class="_ _1"></span>i <span class="_ _17"> </span>oraz <span class="_ _1a"> </span>na <span class="_ _17"> </span>podstaw<span class="_ _1"></span>ie <span class="_ _17"> </span>wiedzy<span class="_ _1"></span> <span class="_ _17"> </span>i <span class="_ _17"> </span>d<span class="_ _1"></span>oświadczenia <span class="_ _1a"> </span>Spółki <span class="_ _17"> </span>w <span class="_ _1a"> </span>zakresie <span class="_ _17"> </span>rynków <span class="_ _1a"> </span>finansowych, </div><div class="t m0 x2 h3 ybd9 ff3 fs1 fc0 sc0 ls0 ws0">racjonalnie <span class="_ _1"></span>możliwych <span class="_ _1"></span>zmia<span class="_ _1"></span>ny <span class="_ _1"></span>stóp <span class="_ _1"></span>procentowych, <span class="_ _1"></span>os<span class="_ _1"></span>zacowane <span class="_ _1"></span>zost<span class="_ _1"></span>ały <span class="_ _8"></span>na dz<span class="_ _1"></span>ień <span class="_ _1"></span>31 gru<span class="_ _1"></span>dnia <span class="_ _1"></span>2024 r<span class="_ _1"></span>oku </div><div class="t m0 x2 h3 ybda ff3 fs1 fc0 sc0 ls0 ws0">i 31 grudnia 2023 roku<span class="_ _1"></span> na poziomie <span class="_ _1"></span>–<span class="ff2"> </span>1,0/<span class="_ _1"></span>+1,0 punktu procento<span class="_ _1"></span>wego dla złotego i<span class="_ _1"></span> euro. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y74 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y334 ff3 fs1 fc0 sc0 ls0 ws0">Poniżej <span class="_ _e"></span>podano <span class="_ _e"></span>wpływ<span class="_ _1"></span> <span class="_ _e"></span>zmiany <span class="_ _e"></span>stóp <span class="_ _e"></span>procentowyc<span class="_ _1"></span>h <span class="_ _e"></span>na <span class="_ _e"></span>wy<span class="_ _1"></span>nik <span class="_ _8"></span>n<span class="_ _1"></span>etto <span class="_ _e"></span>i <span class="_ _e"></span>sumę <span class="_ _e"></span>bilanso<span class="_ _1"></span>wą <span class="_ _e"></span>według <span class="_ _e"></span>stanu <span class="_ _e"></span>n<span class="_ _1"></span>a </div><div class="t m0 x2 h6 y335 ff3 fs1 fc0 sc0 ls0 ws0">dzień 31 grudnia 202<span class="_ _1"></span>4 roku oraz 31 grudn<span class="_ _1"></span>ia 2023 roku.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y908 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 ybdb ff1 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf74" class="pf w0 h0" ><div class="pc pc74 w0 h0"><img class="bi x0 y0 w3 h53" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y22 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y23 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y23 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls0 ws0">116 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y25 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y8c4 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 ybdc w209 hfe"><div class="t m0 x71 hd ya77 ff3 fs4 fc1 sc0 ls0 ws0">Analiza wrażliwo<span class="_ _0"></span>ści pozycji </div><div class="t m0 x8d hd y86e ff3 fs4 fc1 sc0 ls0 ws0">narażonych na <span class="_ _0"></span>zmianę stóp </div><div class="t m0 x26 hd y8ad ff2 fs4 fc1 sc0 ls0 ws0">procentowych<span class="_ _0"></span> </div></div><div class="c x1b9 y6fa w20a h17f"><div class="t m0 x4b hd ybdd ff2 fs4 fc1 sc0 ls0 ws0">  </div></div><div class="c x1ba y6fa w20b h17f"><div class="t m0 x59 hd ybdd ff3 fs4 fc1 sc0 ls0 ws0">Wpływ na zysk<span class="_ _0"></span>/(stratę netto)<span class="ff2"> </span></div></div><div class="c x1bb y6fa w1f1 h17f"><div class="t m0 x57 hd ybdd ff3 fs4 fc1 sc0 ls0 ws0">Wpływ na sumę bila<span class="_ _0"></span>nsową<span class="ff2"> </span></div></div><div class="c x1b9 ybde w20a h2c"><div class="t m0 x12 hd y15b ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x1ba ybdc w1f3 h9d"><div class="t m0 x56 hd y1a5 ff2 fs4 fc1 sc0 ls0 ws0">wzrost o 1% </div></div><div class="c x74 ybdc w1f4 h9d"><div class="t m0 x62 hd y1a5 ff2 fs4 fc1 sc0 ls0 ws0">spadek o 1<span class="_ _0"></span>% </div></div><div class="c x1bb ybdc w1f3 h9d"><div class="t m0 x56 hd y1a5 ff2 fs4 fc1 sc0 ls0 ws0">wzrost o 1% </div></div><div class="c x1bc ybdc w1f2 h9d"><div class="t m0 x62 hd y1a5 ff2 fs4 fc1 sc0 ls0 ws0">spadek o 1<span class="_ _0"></span>% </div></div><div class="c x1b9 ybdc w20a h2c"><div class="t m0 x86 hd y15b ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x9 ybdf w209 h8d"><div class="t m0 x14 hd y1ce ff3 fs4 fc0 sc0 ls0 ws0">Zobowiązania z <span class="_ _0"></span>tytułu pożyczek i<span class="_ _0"></span> </div><div class="t m0 x14 hd y24b ff3 fs4 fc0 sc0 ls0 ws0">kredytów<span class="ff2"> </span></div></div><div class="c x1b9 ybdf w20a h8d"><div class="t m0 xbd hd y24b ff2 fs4 fc0 sc0 ls0 ws0">167 005 </div></div><div class="c x1ba ybdf w20c h8d"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-1 353 </div></div><div class="c x77 ybdf w20a h8d"><div class="t m0 x97 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">1 353 </div></div><div class="c x196 ybdf w20d h8d"><div class="t m0 x5b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">1 670 </div></div><div class="c x19b ybdf w20e h8d"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-1 670 </div></div><div class="c x9 ybe0 w209 h2c"><div class="t m0 x14 hd y4c2 ff3 fs4 fc0 sc0 ls0 ws0">Pożyczki udzielone<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x1b9 ybe0 w20a h2c"><div class="t m0 x1af hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1ba ybe0 w20c h2c"><div class="t m0 x1af hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x77 ybe0 w20a h2c"><div class="t m0 x1af hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1bb ybe0 w20c h2c"><div class="t m0 x1af hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x19b ybe0 w20a h2c"><div class="t m0 x1af hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 ybe1 w209 h2c"><div class="t m0 x14 hd y4c2 ff2 fs4 fc0 sc0 ls0 ws0">Inne aktywa finan<span class="_ _0"></span>sowe </div></div><div class="c x1b9 ybe1 w20a h2c"><div class="t m0 x97 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">2 189 </div></div><div class="c x1ba ybe1 w20c h2c"><div class="t m0 x1af hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x77 ybe1 w20a h2c"><div class="t m0 x1af hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1bb ybe1 w20c h2c"><div class="t m0 x1af hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x19b ybe1 w20a h2c"><div class="t m0 x1af hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 ybe2 w209 h8"><div class="t m0 x14 hd y106 ff2 fs4 fc0 sc0 ls0 ws0">Inne <span class="ff3">zobowiązan<span class="_ _0"></span>ia finansowe<span class="ff2"> </span></span></div></div><div class="c x1b9 ybe2 w20a h8"><div class="t m0 xbd hd y106 ff2 fs4 fc0 sc0 ls0 ws0">141 096 </div></div><div class="c x1ba ybe2 w20c h8"><div class="t m0 x33 hd y106 ff2 fs4 fc0 sc0 ls0 ws0">-1 143 </div></div><div class="c x77 ybe2 w20a h8"><div class="t m0 x97 hd y106 ff2 fs4 fc0 sc0 ls0 ws0">1 143 </div></div><div class="c x1bb ybe2 w20c h8"><div class="t m0 x97 hd y106 ff2 fs4 fc0 sc0 ls0 ws0">1 411 </div></div><div class="c x19b ybe2 w20a h8"><div class="t m0 x33 hd y106 ff2 fs4 fc0 sc0 ls0 ws0">-1 411 </div></div><div class="c x9 y981 w209 h2c"><div class="t m0 x14 h31 y15b ff4 fs4 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x1b9 y981 w20a h2c"><div class="t m0 xbd h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">310 290 </div></div><div class="c x1ba y981 w20c h2c"><div class="t m0 x33 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-2 496 </div></div><div class="c x77 y981 w20a h2c"><div class="t m0 x97 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">2 496 </div></div><div class="c x1bb y981 w20c h2c"><div class="t m0 x97 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">3 081 </div></div><div class="c x19b y981 w20a h2c"><div class="t m0 x33 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-3 081 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 ybe3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 ybe4 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y607 w20f h180"><div class="t m0 x81 hd ybe5 ff3 fs4 fc1 sc0 ls0 ws0">Analiza wrażliwo<span class="_ _0"></span>ści pozycji </div><div class="t m0 x8d hd ybe6 ff3 fs4 fc1 sc0 ls0 ws0">narażonych na <span class="_ _0"></span>zmianę stóp </div><div class="t m0 x104 hd y287 ff2 fs4 fc1 sc0 ls0 ws0">procentowych<span class="_ _0"></span> </div></div><div class="c x1b9 ybe7 w20e h5f"><div class="t m0 x4b hd y158 ff2 fs4 fc1 sc0 ls0 ws0">  </div></div><div class="c x1ba ybe7 w210 h5f"><div class="t m0 x59 hd y158 ff3 fs4 fc1 sc0 ls0 ws0">Wpływ na zysk<span class="_ _0"></span>/(stratę netto)<span class="ff2"> </span></div></div><div class="c xdc ybe7 w211 h5f"><div class="t m0 x57 hd y158 ff3 fs4 fc1 sc0 ls0 ws0">Wpływ na sumę bila<span class="_ _0"></span>nsową<span class="ff2"> </span></div></div><div class="c x1b9 y5b9 w20e h79"><div class="t m0 x12 hd ybe8 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x1ba y607 w212 h181"><div class="t m0 x56 hd y2c4 ff2 fs4 fc1 sc0 ls0 ws0">wzrost o 1% </div></div><div class="c x77 y607 w213 h181"><div class="t m0 x62 hd y2c4 ff2 fs4 fc1 sc0 ls0 ws0">spadek o 1<span class="_ _0"></span>% </div></div><div class="c xdc y607 w212 h181"><div class="t m0 x56 hd y2c4 ff2 fs4 fc1 sc0 ls0 ws0">wzrost o 1% </div></div><div class="c x19b y607 w213 h181"><div class="t m0 x62 hd y2c4 ff2 fs4 fc1 sc0 ls0 ws0">spadek o 1<span class="_ _0"></span>% </div></div><div class="c x1b9 y607 w20e h5f"><div class="t m0 x86 hd y15b ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 ybe9 w20f h8d"><div class="t m0 x14 hd y1ce ff3 fs4 fc0 sc0 ls0 ws0">Zobowiązania z <span class="_ _0"></span>tytułu pożyczek i<span class="_ _0"></span> </div><div class="t m0 x14 hd y24b ff3 fs4 fc0 sc0 ls0 ws0">kredytów<span class="ff2"> </span></div></div><div class="c x1b9 ybe9 w20e h8d"><div class="t m0 xbd hd y24b ff2 fs4 fc0 sc0 ls0 ws0">161 324 </div></div><div class="c x1ba ybe9 w214 h8d"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-1 307 </div></div><div class="c x77 ybe9 w20e h8d"><div class="t m0 x97 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">1 307 </div></div><div class="c xdc ybe9 w215 h8d"><div class="t m0 x5b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">1 613 </div></div><div class="c x1bd ybe9 w1f2 h8d"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-1 613 </div></div><div class="c x9 ybea w20f h5f"><div class="t m0 x14 hd y15b ff3 fs4 fc0 sc0 ls0 ws0">Pożyczki udzielone<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x1b9 ybea w20e h5f"><div class="t m0 x1af hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1ba ybea w214 h5f"><div class="t m0 x1af hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x77 ybea w20e h5f"><div class="t m0 x1af hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xdc ybea w214 h5f"><div class="t m0 x1af hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1bd ybea w20e h5f"><div class="t m0 x1af hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 ybeb w20f h5f"><div class="t m0 x14 hd y158 ff2 fs4 fc0 sc0 ls0 ws0">Inne aktywa finan<span class="_ _0"></span>sowe </div></div><div class="c x1b9 ybeb w20e h5f"><div class="t m0 xb2 hd y24b ff2 fs4 fc0 sc0 ls5 ws0">49<span class="ls0"> </span></div></div><div class="c x1ba ybeb w214 h5f"><div class="t m0 x1af hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x77 ybeb w20e h5f"><div class="t m0 x1af hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xdc ybeb w214 h5f"><div class="t m0 x1af hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1bd ybeb w20e h5f"><div class="t m0 x1af hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y3c4 w20f h35"><div class="t m0 x14 hd y106 ff3 fs4 fc0 sc0 ls0 ws0">Inne zobowiązan<span class="_ _0"></span>ia finansowe<span class="ff2"> </span></div></div><div class="c x1b9 y3c4 w20e h35"><div class="t m0 xbd hd y106 ff2 fs4 fc0 sc0 ls0 ws0">187 054 </div></div><div class="c x1ba y3c4 w214 h35"><div class="t m0 x33 hd y106 ff2 fs4 fc0 sc0 ls0 ws0">-1 515 </div></div><div class="c x77 y3c4 w20e h35"><div class="t m0 x97 hd y106 ff2 fs4 fc0 sc0 ls0 ws0">1 515 </div></div><div class="c xdc y3c4 w214 h35"><div class="t m0 x97 hd y106 ff2 fs4 fc0 sc0 ls0 ws0">1 871 </div></div><div class="c x1bd y3c4 w20e h35"><div class="t m0 x33 hd y106 ff2 fs4 fc0 sc0 ls0 ws0">-1 871 </div></div><div class="c x9 y5bd w20f h5f"><div class="t m0 x14 h31 y15b ff4 fs4 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x1b9 y5bd w20e h5f"><div class="t m0 xbd h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">348 427 </div></div><div class="c x1ba y5bd w214 h5f"><div class="t m0 x33 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-2 822 </div></div><div class="c x77 y5bd w20e h5f"><div class="t m0 x97 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">2 822 </div></div><div class="c xdc y5bd w214 h5f"><div class="t m0 x97 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">3 484 </div></div><div class="c x1bd y5bd w20e h5f"><div class="t m0 x33 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-3 484 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h6 y8b4 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hf0 ybec ff6 fs0 fc0 sc0 ls0 ws0">Ryzyko zmiany ku<span class="_ _0"></span>rsów walut<span class="ff4"> </span></div><div class="t m0 x2 hf0 y87c ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y87f ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _8"></span>G<span class="_ _1"></span>rupie <span class="_ _e"></span>MIRBUD<span class="_ _1"></span> <span class="_ _e"></span>jedynie <span class="_ _e"></span>MIRBUD<span class="_ _1"></span> <span class="_ _e"></span>S.A. <span class="_ _e"></span>generuje <span class="_ _e"></span>pr<span class="_ _1"></span>zychody <span class="_ _e"></span>w <span class="_ _e"></span>walucie <span class="_ _e"></span>obce<span class="_ _1"></span>j. <span class="_ _e"></span>W <span class="_ _e"></span>roku <span class="_ _17"> </span>2024 <span class="_ _e"></span>Spółka </div><div class="t m0 x2 h3 ybed ff3 fs1 fc0 sc0 ls0 ws0">MIRBUD <span class="_ _8"></span>S.A. <span class="_ _1"></span>g<span class="_ _1"></span>enerowała <span class="_ _8"></span>ponad <span class="_ _8"></span>7% <span class="_ _8"></span>przychodów <span class="_ _8"></span>w <span class="_ _8"></span>walucie <span class="_ _8"></span>euro <span class="_ _8"></span>i <span class="_ _1"></span>był<span class="_ _1"></span>a <span class="_ _1"></span>narażo<span class="_ _1"></span>na <span class="_ _1"></span>na <span class="_ _8"></span>ryzyko <span class="_ _8"></span>kurs<span class="_ _1"></span>owe, </div><div class="t m0 x2 h3 ybee ff3 fs1 fc0 sc0 ls0 ws0">co mogło obniżyć efektywn<span class="_ _1"></span>ość realizowanych kontrakt<span class="_ _1"></span>ów budowlanych i może m<span class="_ _1"></span>ieć wpływ na wielkość </div><div class="t m0 x2 h3 ybef ff3 fs1 fc0 sc0 ls0 ws0">przychodów  i  zysków.  Chc<span class="_ _1"></span>ąc  zminimalizować  ryzyko  kurs<span class="_ _1"></span>ow<span class="_ _1"></span>e  Spółka  zabezpiecza  pozi<span class="_ _1"></span>om  kursu </div><div class="t m0 x2 h3 ybf0 ff3 fs1 fc0 sc0 ls0 ws0">walutowego <span class="_ _16"></span>zawierając <span class="_ _16"></span>transakcje <span class="_ _e"></span>typu <span class="_ _16"></span>FORWARD. <span class="_ _16"></span>W <span class="_ _e"></span> <span class="_ _16"></span>2024 <span class="_ _e"></span>r. <span class="_ _e"></span>E<span class="_ _1"></span>mitent <span class="_ _e"></span>n<span class="_ _1"></span>ie <span class="_ _e"></span>zabez<span class="_ _1"></span>pieczał <span class="_ _e"></span>prz<span class="_ _1"></span>ychodu </div><div class="t m0 x2 h3 y5c6 ff3 fs1 fc0 sc0 ls0 ws0">walutowego transakc<span class="_ _1"></span>jami terminowym<span class="_ _1"></span>i sprzedaży walut.<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h6 ybf1 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y22c ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y1af w216 h64"><div class="t m0 x8f hd y5ee ff3 fs4 fc1 sc0 ls0 ws0">Pozycje narażone na<span class="_ _b"></span> <span class="_ _1"></span>zmianę </div><div class="t m0 x3d hd y69 ff3 fs4 fc1 sc0 ls0 ws0">kursów walut<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x1be y863 w217 h3e"><div class="t m0 x54 hd y4c2 ff2 fs4 fc1 sc0 ls0 ws0">EUR </div></div><div class="c x1bf y863 w217 h3e"><div class="t m0 x54 hd y4c2 ff2 fs4 fc1 sc0 ls0 ws0">USD </div></div><div class="c x3b y863 w218 h3e"><div class="t m0 x5d hd y4c2 ff2 fs4 fc1 sc0 ls0 ws0">Inne </div></div><div class="c x1be y819 w219 h3e"><div class="t m0 x8d hd y4c2 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x1c0 y819 w1d0 h3e"><div class="t m0 x8d hd y4c2 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x1bf y819 w1d2 h3e"><div class="t m0 x8d hd y4c2 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x144 y819 w1d0 h3e"><div class="t m0 x8d hd y4c2 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x3b y819 w219 h3e"><div class="t m0 x8d hd y4c2 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x1c1 y819 w21a h3e"><div class="t m0 x62 hd y4c2 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x1be y1af w219 h3e"><div class="t m0 x67 hd y4c2 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x1c0 y1af w1d0 h3e"><div class="t m0 x67 hd y4c2 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1bf y1af w1d2 h3e"><div class="t m0 x67 hd y4c2 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x144 y1af w1d0 h3e"><div class="t m0 x67 hd y4c2 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x3b y1af w219 h3e"><div class="t m0 x67 hd y4c2 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x1c1 y1af w21a h3e"><div class="t m0 x5 hd y4c2 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 ybf2 w216 h8d"><div class="t m0 x14 hd y1ce ff3 fs4 fc0 sc0 ls0 ws0">Zobowiązania z <span class="_ _0"></span>tytułu </div><div class="t m0 x14 hd y24b ff3 fs4 fc0 sc0 ls0 ws0">pożyczek i kred<span class="_ _0"></span>ytów<span class="ff2"> </span></div></div><div class="c x1be ybf2 w219 h8d"><div class="t m0 x37 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1c0 ybf2 w1d0 h8d"><div class="t m0 x129 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">1 043 </div></div><div class="c x1bf ybf2 w1d2 h8d"><div class="t m0 x37 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x144 ybf2 w1d0 h8d"><div class="t m0 x37 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x3b ybf2 w219 h8d"><div class="t m0 x4b hd y82 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1c1 ybf2 w21a h8d"><div class="t m0 x4b hd y82 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 ybf3 w216 h2c"><div class="t m0 x14 hd y15b ff3 fs4 fc0 sc0 ls0 ws0">Pożyczki udzielone<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x1be ybf3 w219 h2c"><div class="t m0 x37 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1c0 ybf3 w1d0 h2c"><div class="t m0 x37 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1bf ybf3 w1d2 h2c"><div class="t m0 x37 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x144 ybf3 w1d0 h2c"><div class="t m0 x37 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x3b ybf3 w219 h2c"><div class="t m0 x4b hd y15b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1c1 ybf3 w21a h2c"><div class="t m0 x4b hd y15b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 ybd9 w216 h94"><div class="t m0 x14 hd ybf4 ff3 fs4 fc0 sc0 ls0 ws0">Należności handlowe<span class="_ _0"></span> i </div><div class="t m0 x14 hd y24b ff3 fs4 fc0 sc0 ls0 ws0">pozostałe<span class="ff2"> </span></div></div><div class="c x1be ybd9 w219 h94"><div class="t m0 x129 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">7 015 </div></div><div class="c x1c0 ybd9 w1d0 h94"><div class="t m0 x25 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">44 958 </div></div><div class="c x1bf ybd9 w1d2 h94"><div class="t m0 x37 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x144 ybd9 w1d0 h94"><div class="t m0 x37 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x3b ybd9 w219 h94"><div class="t m0 x4b hd ybf5 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1c1 ybd9 w21a h94"><div class="t m0 x4b hd ybf5 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y3b8 w216 h8f"><div class="t m0 x14 hd y1ce ff3 fs4 fc0 sc0 ls0 ws0">Zobowiązania hand<span class="_ _0"></span>lowe i </div><div class="t m0 x14 hd y24b ff3 fs4 fc0 sc0 ls0 ws0">pozostałe<span class="ff2"> </span></div></div><div class="c x1be y3b8 w219 h8f"><div class="t m0 x129 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">2 925 </div></div><div class="c x1c0 y3b8 w1d0 h8f"><div class="t m0 x129 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">4 088 </div></div><div class="c x1bf y3b8 w1d2 h8f"><div class="t m0 x37 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x144 y3b8 w1d0 h8f"><div class="t m0 x37 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x3b y3b8 w219 h8f"><div class="t m0 x4b hd y4d2 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1c1 y3b8 w21a h8f"><div class="t m0 x4b hd y4d2 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y7fb w216 h2c"><div class="t m0 x14 hd y4c2 ff3 fs4 fc0 sc0 ls0 ws0">Środki pieniężne<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x1be y7fb w219 h2c"><div class="t m0 x5b hd y24b ff2 fs4 fc0 sc0 ls5 ws0">181<span class="ls0"> </span></div></div><div class="c x1c0 y7fb w1d0 h2c"><div class="t m0 x25 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">12 054 </div></div><div class="c x1bf y7fb w1d2 h2c"><div class="t m0 x37 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x144 y7fb w1d0 h2c"><div class="t m0 x37 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x3b y7fb w219 h2c"><div class="t m0 x4b hd y4c2 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1c1 y7fb w21a h2c"><div class="t m0 x4b hd y4c2 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y9d4 w216 h2c"><div class="t m0 x14 hd y4c2 ff2 fs4 fc0 sc0 ls0 ws0">Inne aktywa finan<span class="_ _0"></span>sowe </div></div><div class="c x1be y9d4 w219 h2c"><div class="t m0 x37 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1c0 y9d4 w1d0 h2c"><div class="t m0 x37 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1bf y9d4 w1d2 h2c"><div class="t m0 x37 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x144 y9d4 w1d0 h2c"><div class="t m0 x37 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x3b y9d4 w219 h2c"><div class="t m0 x4b hd y4c2 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1c1 y9d4 w21a h2c"><div class="t m0 x4b hd y4c2 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 ybf6 w216 h3e"><div class="t m0 x14 h31 y4c2 ff4 fs4 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x1be ybf6 w219 h3e"><div class="t m0 x25 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">10 120 </div></div><div class="c x1c0 ybf6 w1d0 h3e"><div class="t m0 x25 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">62 143 </div></div><div class="c x1bf ybf6 w1d2 h3e"><div class="t m0 x37 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x144 ybf6 w1d0 h3e"><div class="t m0 x37 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x3b ybf6 w219 h3e"><div class="t m0 x37 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1c1 ybf6 w21a h3e"><div class="t m0 x5e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h6 y620 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb ybf7 ff4 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf75" class="pf w0 h0" ><div class="pc pc75 w0 h0"><img class="bi x0 y0 w3 h53" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y22 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y23 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y23 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls0 ws0">117 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y25 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y4dc ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y4dd ff6 fs1 fc0 sc0 ls0 ws0">Ryzyko zmiany kursów<span class="_ _1"></span> walut –<span class="ff4"> <span class="ff12">wrażliw<span class="_ _1"></span>ość na zmi<span class="_ _1"></span>any<span class="ff11"> </span></span></span></div><div class="t m0 x2 h3 y4de ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _17"> </span>celu <span class="_ _1a"> </span>przeprowadzenia <span class="_ _1a"> </span>analizy <span class="_ _17"> </span>wrażliwości<span class="_ _1"></span> <span class="_ _17"> </span>na <span class="_ _1a"> </span>zmiany <span class="_ _17"> </span>kursów <span class="_ _1a"> </span>walut, <span class="_ _17"> </span>na <span class="_ _1a"> </span>podstawie <span class="_ _17"> </span>hist<span class="_ _1"></span>orycznyc<span class="_ _1"></span>h </div><div class="t m0 x2 h3 y4df ff3 fs1 fc0 sc0 ls0 ws0">zmian <span class="_ _17"> </span>wartośc<span class="_ _1"></span>i <span class="_ _17"> </span>oraz <span class="_ _1a"> </span>na <span class="_ _17"> </span>podstaw<span class="_ _1"></span>ie <span class="_ _17"> </span>wiedzy<span class="_ _1"></span> <span class="_ _17"> </span>i <span class="_ _17"> </span>d<span class="_ _1"></span>oświadczenia <span class="_ _1a"> </span>Spółki <span class="_ _17"> </span>w <span class="_ _1a"> </span>zakresie <span class="_ _17"> </span>rynków <span class="_ _1a"> </span>finansowych, </div><div class="t m0 x2 h3 y4e0 ff3 fs1 fc0 sc0 ls0 ws0">zmiany <span class="_ _b"></span>k<span class="_ _1"></span>ursów <span class="_ _0"></span>walut, <span class="_ _b"></span>k<span class="_ _1"></span>tóre są <span class="_ _b"></span>„realnie <span class="_ _b"></span>moż<span class="_ _1"></span>liwe”, oszacowane <span class="_ _b"></span>zos<span class="_ _1"></span>tały na <span class="_ _b"></span>poziomie -10%/+10% <span class="_ _b"></span>n<span class="_ _1"></span>a <span class="_ _b"></span>dzie<span class="_ _1"></span>ń </div><div class="t m0 x2 h3 y4e1 ff3 fs1 fc0 sc0 ls0 ws0">31 grudnia 2024 rok<span class="_ _1"></span>u oraz na dzień 31 gr<span class="_ _1"></span>udnia 2023 r<span class="_ _1"></span>oku. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y909 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y90a ff3 fs1 fc0 sc0 ls0 ws0">Poniższa <span class="_ _1a"> </span>tabela <span class="_ _1a"> </span>przedstawia <span class="_ _1a"> </span>wrażliwość <span class="_ _1a"> </span>wyniku <span class="_ _1a"> </span>finansowe<span class="_ _1"></span>go <span class="_ _1a"> </span>netto <span class="_ _1a"> </span>na <span class="_ _17"> </span>r<span class="_ _1"></span>acjonalnie <span class="_ _1a"> </span>możliwe <span class="_ _1a"> </span>zmiany </div><div class="t m0 x2 h3 y90b ff3 fs1 fc0 sc0 ls0 ws0">kursów walutowych prz<span class="_ _1"></span>y założeniu <span class="_ _1"></span>niezmiennych innyc<span class="_ _1"></span>h czynników.<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h6 ybf8 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 ybf9 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 ybfa w21b h182"><div class="t m0 x66 hd y507 ff3 fs4 fc1 sc0 ls0 ws0">Analiza wrażliwo<span class="_ _0"></span>ści pozycji </div><div class="t m0 x58 hd y5fe ff3 fs4 fc1 sc0 ls0 ws0">narażonych na <span class="_ _0"></span>zmianę kursów<span class="_ _0"></span> </div><div class="t m0 x26 hd y1d7 ff2 fs4 fc1 sc0 ls0 ws0">walut (euro) </div></div><div class="c x49 y35b w19e hc4"><div class="t m0 x4b hd y172 ff2 fs4 fc1 sc0 ls0 ws0">  </div></div><div class="c x1c2 y35b w21c hc4"><div class="t m0 x86 hd y172 ff3 fs4 fc1 sc0 ls0 ws0">Wpływ na zysk<span class="_ _0"></span>/(stratę netto)<span class="ff2"> </span></div></div><div class="c xcb y35b w21d hc4"><div class="t m0 x59 hd y172 ff3 fs4 fc1 sc0 ls0 ws0">Wpływ na sumę bila<span class="_ _0"></span>nsową<span class="ff2"> </span></div></div><div class="c x49 ybfb w19e h10a"><div class="t m0 x59 hd y172 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x1c2 ybfa w21e h110"><div class="t m0 x94 hd y175 ff2 fs4 fc1 sc0 ls0 ws0">wzrost o 10%<span class="_ _0"></span> </div></div><div class="c x1b1 ybfa w201 h110"><div class="t m0 x58 hd y175 ff2 fs4 fc1 sc0 ls0 ws0">spadek o 10% </div></div><div class="c x1c3 ybfa w21e h110"><div class="t m0 x94 hd y175 ff2 fs4 fc1 sc0 ls0 ws0">wzrost o 10%<span class="_ _0"></span> </div></div><div class="c x18a ybfa w201 h110"><div class="t m0 x58 hd y175 ff2 fs4 fc1 sc0 ls0 ws0">spadek o 10% </div></div><div class="c x49 ybfa w19e hc4"><div class="t m0 xab hd y172 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x9 ybfc w21f h8f"><div class="t m0 x14 hd y4d0 ff3 fs4 fc0 sc0 ls0 ws0">Zobowiązania z <span class="_ _0"></span>tytułu pożyczek </div><div class="t m0 x14 hd y24b ff3 fs4 fc0 sc0 ls0 ws0">i kredytów<span class="ff2"> </span></div></div><div class="c x49 ybfc w191 h8f"><div class="t m0 xc5 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1c2 ybfc w1a3 h8f"><div class="t m0 xc5 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x2c ybfc w191 h8f"><div class="t m0 xc5 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xcb ybfc w117 h8f"><div class="t m0 xc5 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x18a ybfc w191 h8f"><div class="t m0 xc5 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 ybfd w21f h183"><div class="t m0 x14 hd y4c2 ff3 fs4 fc0 sc0 ls0 ws0">Pożyczki udzielone<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x49 ybfd w191 h183"><div class="t m0 xc5 hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c x1c2 ybfd w1a3 h183"><div class="t m0 xc5 hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c x2c ybfd w191 h183"><div class="t m0 xc5 hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c xcb ybfd w117 h183"><div class="t m0 xc5 hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c x18a ybfd w191 h183"><div class="t m0 xc5 hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c x9 ybfe w21f h37"><div class="t m0 x14 hd y228 ff3 fs4 fc0 sc0 ls0 ws0">Należności handlowe<span class="_ _0"></span> i pozostałe<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x49 ybfe w191 h37"><div class="t m0 x3e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">7 015 </div></div><div class="c x1c2 ybfe w1a3 h37"><div class="t m0 x5d hd y24b ff2 fs4 fc0 sc0 ls5 ws0">568<span class="ls0"> </span></div></div><div class="c x2c ybfe w191 h37"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">568</span> </div></div><div class="c xcb ybfe w117 h37"><div class="t m0 x5d hd y24b ff2 fs4 fc0 sc0 ls5 ws0">701<span class="ls0"> </span></div></div><div class="c x18a ybfe w191 h37"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">701</span> </div></div><div class="c x9 ybff w21f h8f"><div class="t m0 x14 hd y4d0 ff3 fs4 fc0 sc0 ls0 ws0">Zobowiązania <span class="ff2">handlow<span class="_ _0"></span>e i </span></div><div class="t m0 x14 hd y24b ff3 fs4 fc0 sc0 ls0 ws0">pozostałe<span class="ff2"> </span></div></div><div class="c x49 ybff w191 h8f"><div class="t m0 x3e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">2 925 </div></div><div class="c x1c2 ybff w1a3 h8f"><div class="t m0 x5d hd y24b ff2 fs4 fc0 sc0 ls5 ws0">237<span class="ls0"> </span></div></div><div class="c x2c ybff w191 h8f"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">237</span> </div></div><div class="c xcb ybff w117 h8f"><div class="t m0 x5d hd y24b ff2 fs4 fc0 sc0 ls5 ws0">293<span class="ls0"> </span></div></div><div class="c x18a ybff w191 h8f"><div class="t m0 x5e hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">293</span> </div></div><div class="c x9 yc00 w21f h37"><div class="t m0 x14 hd y228 ff3 fs4 fc0 sc0 ls0 ws0">Środki pieniężne<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x49 yc00 w191 h37"><div class="t m0 x5d hd y24b ff2 fs4 fc0 sc0 ls5 ws0">181<span class="ls0"> </span></div></div><div class="c x1c2 yc00 w1a3 h37"><div class="t m0 x54 hd y24b ff2 fs4 fc0 sc0 ls5 ws0">15<span class="ls0"> </span></div></div><div class="c x2c yc00 w191 h37"><div class="t m0 x8b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">15</span> </div></div><div class="c xcb yc00 w117 h37"><div class="t m0 x54 hd y24b ff2 fs4 fc0 sc0 ls5 ws0">18<span class="ls0"> </span></div></div><div class="c x18a yc00 w191 h37"><div class="t m0 x8b hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">18</span> </div></div><div class="c x9 yc01 w21f h10a"><div class="t m0 x14 hd y189 ff2 fs4 fc0 sc0 ls0 ws0">Inne aktywa finan<span class="_ _0"></span>sowe </div></div><div class="c x49 yc01 w191 h10a"><div class="t m0 xc5 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1c2 yc01 w1a3 h10a"><div class="t m0 xc5 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x2c yc01 w191 h10a"><div class="t m0 xc5 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xcb yc01 w117 h10a"><div class="t m0 xc5 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x18a yc01 w191 h10a"><div class="t m0 xc5 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y168 w21f hc4"><div class="t m0 x14 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x49 y168 w191 hc4"><div class="t m0 x22 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">10 120 </div></div><div class="c x1c2 y168 w1a3 hc4"><div class="t m0 x5d h31 y24b ff4 fs4 fc0 sc0 ls5 ws0">820<span class="ls0"> </span></div></div><div class="c x2c y168 w191 hc4"><div class="t m0 x5e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">820</span> </div></div><div class="c xcb y168 w117 hc4"><div class="t m0 x3e h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">1 012 </div></div><div class="c x18a y168 w191 hc4"><div class="t m0 x104 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-1 012 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h6 yc02 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 yc03 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 yc04 w220 h184"><div class="t m0 x66 hd yc05 ff3 fs4 fc1 sc0 ls0 ws0">Analiza wrażliwo<span class="_ _0"></span>ści pozycji </div><div class="t m0 xdf hd y97b ff3 fs4 fc1 sc0 ls0 ws0">narażonych na <span class="_ _0"></span>zmianę kursów<span class="_ _0"></span> </div><div class="t m0 xbe hd y654 ff2 fs4 fc1 sc0 ls0 ws0">walut (euro) </div></div><div class="c x49 yc06 w1a6 h10a"><div class="t m0 x4b hd y172 ff2 fs4 fc1 sc0 ls0 ws0">  </div></div><div class="c x1c4 yc06 w221 h10a"><div class="t m0 x8d hd y172 ff3 fs4 fc1 sc0 ls0 ws0">Wpływ na zysk<span class="_ _0"></span>/(stratę netto)<span class="ff2"> </span></div></div><div class="c x1c5 yc06 w222 h10a"><div class="t m0 x59 hd y172 ff3 fs4 fc1 sc0 ls0 ws0">Wpływ na sumę bilan<span class="_ _b"></span>s<span class="_ _1"></span>ową<span class="ff2"> </span></div></div><div class="c x49 yc07 w1a6 h10a"><div class="t m0 x59 hd y189 ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x1c4 yc04 w127 h185"><div class="t m0 x94 hd y68 ff2 fs4 fc1 sc0 ls0 ws0">wzrost o 10%<span class="_ _0"></span> </div></div><div class="c x189 yc04 w195 h185"><div class="t m0 x58 hd y68 ff2 fs4 fc1 sc0 ls0 ws0">spadek o 10% </div></div><div class="c xce yc04 w117 h185"><div class="t m0 x94 hd y68 ff2 fs4 fc1 sc0 ls0 ws0">wzrost o 10%<span class="_ _0"></span> </div></div><div class="c x151 yc04 w195 h185"><div class="t m0 x58 hd y68 ff2 fs4 fc1 sc0 ls0 ws0">spadek o 10% </div></div><div class="c x49 yc04 w1a6 h10a"><div class="t m0 xab hd y189 ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 y6b5 w223 h8f"><div class="t m0 x14 hd y1ce ff3 fs4 fc0 sc0 ls0 ws0">Zobowiązania z <span class="_ _0"></span>tytułu pożyczek i<span class="_ _0"></span> </div><div class="t m0 x14 hd y24b ff3 fs4 fc0 sc0 ls0 ws0">kredytów<span class="ff2"> </span></div></div><div class="c x49 y6b5 w199 h8f"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">1 043 </div></div><div class="c x1c4 y6b5 w132 h8f"><div class="t m0 xcc hd y24b ff2 fs4 fc0 sc0 ls5 ws0">84<span class="ls0"> </span></div></div><div class="c x189 y6b5 w199 h8f"><div class="t m0 x7f hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">84</span> </div></div><div class="c x1c5 y6b5 w132 h8f"><div class="t m0 x7c hd y24b ff2 fs4 fc0 sc0 ls5 ws0">104<span class="ls0"> </span></div></div><div class="c x1c6 y6b5 w199 h8f"><div class="t m0 x7d hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">104</span> </div></div><div class="c x9 y6ea w223 h2f"><div class="t m0 x14 hd y4c2 ff3 fs4 fc0 sc0 ls0 ws0">Pożyczki udzielone<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x49 y6ea w199 h2f"><div class="t m0 xc5 hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c x1c4 y6ea w132 h2f"><div class="t m0 xc5 hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c x189 y6ea w199 h2f"><div class="t m0 xc5 hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c x1c5 y6ea w132 h2f"><div class="t m0 xc5 hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c x1c6 y6ea w199 h2f"><div class="t m0 xc5 hd y24b ff2 fs4 fc5 sc0 ls0 ws0">  </div></div><div class="c x9 y77f w223 h3e"><div class="t m0 x14 hd y4c2 ff3 fs4 fc0 sc0 ls0 ws0">Należności handlowe<span class="_ _0"></span> i pozostałe<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x49 y77f w199 h3e"><div class="t m0 x22 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">44 958 </div></div><div class="c x1c4 y77f w132 h3e"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">3 642 </div></div><div class="c x189 y77f w199 h3e"><div class="t m0 x104 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-3 642 </div></div><div class="c x1c5 y77f w132 h3e"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">4 496 </div></div><div class="c x1c6 y77f w199 h3e"><div class="t m0 x104 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">4 496</span> </div></div><div class="c x9 yc08 w223 h8d"><div class="t m0 x14 hd y1ce ff3 fs4 fc0 sc0 ls0 ws0">Zobowiązania hand<span class="_ _0"></span>lowe i </div><div class="t m0 x14 hd y24b ff3 fs4 fc0 sc0 ls0 ws0">pozostałe<span class="ff2"> </span></div></div><div class="c x49 yc08 w199 h8d"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">4 088 </div></div><div class="c x1c4 yc08 w132 h8d"><div class="t m0 x7c hd y24b ff2 fs4 fc0 sc0 ls5 ws0">331<span class="ls0"> </span></div></div><div class="c x189 yc08 w199 h8d"><div class="t m0 x7d hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">331</span> </div></div><div class="c x1c5 yc08 w132 h8d"><div class="t m0 x7c hd y24b ff2 fs4 fc0 sc0 ls5 ws0">409<span class="ls0"> </span></div></div><div class="c x1c6 yc08 w199 h8d"><div class="t m0 x7d hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">409</span> </div></div><div class="c x9 yc09 w223 h3e"><div class="t m0 x14 hd y4c2 ff3 fs4 fc0 sc0 ls0 ws0">Środki pieniężne<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x49 yc09 w199 h3e"><div class="t m0 x22 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">12 054 </div></div><div class="c x1c4 yc09 w132 h3e"><div class="t m0 x7c hd y24b ff2 fs4 fc0 sc0 ls5 ws0">976<span class="ls0"> </span></div></div><div class="c x189 yc09 w199 h3e"><div class="t m0 x7d hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">976</span> </div></div><div class="c x1c5 yc09 w132 h3e"><div class="t m0 x33 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">1 205 </div></div><div class="c x1c6 yc09 w199 h3e"><div class="t m0 x104 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-1 205 </div></div><div class="c x9 yc0a w223 h10a"><div class="t m0 x14 hd y189 ff2 fs4 fc0 sc0 ls0 ws0">Inne aktywa finan<span class="_ _0"></span>sowe </div></div><div class="c x49 yc0a w199 h10a"><div class="t m0 xc5 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1c4 yc0a w132 h10a"><div class="t m0 xc5 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x189 yc0a w199 h10a"><div class="t m0 xc5 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1c5 yc0a w132 h10a"><div class="t m0 xc5 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x1c6 yc0a w199 h10a"><div class="t m0 xc5 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 yc0b w223 h10a"><div class="t m0 x14 h31 y172 ff4 fs4 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x49 yc0b w199 h10a"><div class="t m0 x22 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">62 143 </div></div><div class="c x1c4 yc0b w132 h10a"><div class="t m0 x33 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">5 034 </div></div><div class="c x189 yc0b w199 h10a"><div class="t m0 x104 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-5 034 </div></div><div class="c x1c5 yc0b w132 h10a"><div class="t m0 x33 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">6 214 </div></div><div class="c x1c6 yc0b w199 h10a"><div class="t m0 x104 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-6 214 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h6 yc0c ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 yc0d ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 yc0e ff3 fs1 fc0 sc0 ls0 ws0">Zarząd Emitenta sz<span class="_ _1"></span>acuje, że w 2025 r udz<span class="_ _1"></span>iał przychodów w w<span class="_ _1"></span>alucie euro obn<span class="_ _1"></span>iży się o ok. 50% (bę<span class="_ _1"></span>dzie </div><div class="t m0 x2 h3 yc0f ff3 fs1 fc0 sc0 ls0 ws0">ulegał stopniowemu ob<span class="_ _1"></span>niżeniu na przes<span class="_ _1"></span>trzeni 2025 r.) Na dzień 3<span class="_ _1"></span>1.12.2024 r. Emi<span class="_ _1"></span>tent nie posiadał </div><div class="t m0 x2 h3 y785 ff3 fs1 fc0 sc0 ls0 ws0">zawartych transakcji za<span class="_ _1"></span>bezpieczający<span class="_ _1"></span>ch przed ryzykiem kurs<span class="_ _1"></span>ow<span class="_ _1"></span>ym.<span class="ff2"> </span></div><div class="t m0 x2 h3 yc10 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb yc11 ff4 fs1 fc0 sc0 ls0 ws0"> - <span class="_ _15"> </span><span class="ff6">z<span class="_ _1"></span>wiązane <span class="_ _15"> </span>z<span class="_ _1"></span> <span class="_ _15"> </span>og<span class="_ _1"></span>raniczeniami <span class="_ _15"> </span>w <span class="_ _18"> </span>polityce <span class="_ _15"> </span>k<span class="_ _1"></span>redytowej <span class="_ _18"> </span>banków, <span class="_ _18"> </span>w <span class="_ _15"> </span>szcz<span class="_ _1"></span>ególności <span class="_ _15"> </span>w <span class="_ _18"> </span>zakresie </span></div><div class="t m0 x2 hb yc12 ff6 fs1 fc0 sc0 ls0 ws0">udzielania kredytów inwe<span class="_ _1"></span>stycyjnych i hipote<span class="_ _1"></span>cznych<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x2 h3 y49d ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y6bf ff3 fs1 fc0 sc0 ls0 ws0">Obecnie <span class="_ _1"></span>bank<span class="_ _1"></span>i <span class="_ _1"></span>w <span class="_ _8"></span>Polsce <span class="_ _8"></span>utrzy<span class="_ _1"></span>mują <span class="_ _1"></span>zaostrzoną <span class="_ _8"></span>politykę <span class="_ _8"></span>kredytową <span class="_ _8"></span>zarówn<span class="_ _1"></span>o <span class="_ _1"></span>wobec<span class="_ _1"></span> <span class="_ _1"></span>firm <span class="_ _8"></span>działających <span class="_ _8"></span>w </div><div class="t m0 x2 h3 yc13 ff3 fs1 fc0 sc0 ls0 ws0">sektorze budowlanym, <span class="_ _1"></span>jak i wobec <span class="_ _1"></span>osób starających si<span class="_ _1"></span>ę o uzyskanie kredytów <span class="_ _1"></span>hipoteczny<span class="_ _1"></span>ch. <span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 yc14 ff3 fs1 fc0 sc0 ls0 ws0">Spółki <span class="_ _1a"> </span>G<span class="_ _1"></span>rupy <span class="_ _19"> </span>Kapitałowe<span class="_ _1"></span>j <span class="_ _19"> </span>planując <span class="_ _19"> </span>kolejne  projekty <span class="_ _19"> </span>starają <span class="_ _19"> </span>się <span class="_ _19"> </span>brać  po<span class="_ _0"></span>d <span class="_ _19"> </span>uwagę  sytuację <span class="_ _1a"> </span>rynkową<span class="_ _1"></span> </div><div class="t m0 x2 h3 yc15 ff3 fs1 fc0 sc0 ls0 ws0">poprzez <span class="_ _c"> </span>dostoso<span class="_ _1"></span>wanie <span class="_ _c"> </span>swojej <span class="_ _1c"> </span>oferty <span class="_ _c"> </span>do <span class="_ _c"> </span>przew<span class="_ _1"></span>idywanych <span class="_ _1c"> </span>możliwości <span class="_ _c"> </span>finanso<span class="_ _1"></span>wych <span class="_ _c"> </span>i <span class="_ _c"> </span>k<span class="_ _1"></span>redytowych </div><div class="t m0 x2 h3 yc16 ff3 fs1 fc0 sc0 ls0 ws0">potencjalnych klientów.<span class="_ _1"></span><span class="ff2"> </span></div></div></div><div class="pi" ></div></div><div id="pf76" class="pf w0 h0" ><div class="pc pc76 w0 h0"><img class="bi x0 y0 w3 h53" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y22 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y23 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y23 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls0 ws0">118 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y25 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y4dc ff3 fs1 fc0 sc0 ls0 ws0">Wprowadzenie jakichko<span class="_ _1"></span>lwiek ogranicze<span class="_ _1"></span>ń w dostępności kredy<span class="_ _1"></span>tów może mieć istot<span class="_ _1"></span>ny negatywny wpływ </div><div class="t m0 x2 h3 y4dd ff3 fs1 fc0 sc0 ls0 ws0">na funkcjonowanie Sp<span class="_ _1"></span>ółek, ich sytuację<span class="_ _1"></span> finansową i per<span class="_ _1"></span>spektywy rozwoju.<span class="_ _1"></span><span class="ff2">.<span class="_ _1"></span> </span></div><div class="t m0 x2 hf0 yc17 ff6 fs0 fc0 sc0 ls0 ws0">Ryzyka związane<span class="_ _0"></span> z koniunkturą:<span class="ff4"> </span></div><div class="t m0 x2 hf0 yc18 ff4 fs0 fc0 sc0 ls0 ws0">- zmiana sytuac<span class="_ _0"></span>ji makroeko<span class="_ _0"></span>nomicznej i kon<span class="_ _0"></span>iunktury gospoda<span class="_ _b"></span>rczej w Polsce </div><div class="t m0 x2 h3 y854 ff3 fs1 fc0 sc0 ls0 ws0">Przychody <span class="_ _b"></span>Spó<span class="_ _1"></span>łek <span class="_ _b"></span>z <span class="_ _b"></span>G<span class="_ _1"></span>rupy <span class="_ _b"></span>MIRBUD <span class="_ _0"></span>w <span class="_ _b"></span>cał<span class="_ _1"></span>ości <span class="_ _b"></span>uzys<span class="_ _1"></span>kiwane <span class="_ _b"></span>są <span class="_ _b"></span>z tytułu <span class="_ _4"></span>prow<span class="_ _1"></span>adzenia <span class="_ _0"></span>działalności <span class="_ _b"></span>na <span class="_ _b"></span>r<span class="_ _1"></span>ynku </div><div class="t m0 x2 h3 yc19 ff3 fs1 fc0 sc0 ls0 ws0">polskim. <span class="_ _17"> </span>Dlatego <span class="_ _17"> </span>też <span class="_ _16"> </span>osi<span class="_ _1"></span>ągane <span class="_ _17"> </span>wyniki <span class="_ _17"> </span>finansowe <span class="_ _17"> </span>są <span class="_ _16"> </span>u<span class="_ _1"></span>zależnione <span class="_ _17"> </span>od <span class="_ _16"> </span>c<span class="_ _1"></span>zynników <span class="_ _17"> </span>takich <span class="_ _17"> </span>jak <span class="_ _16"> </span>s<span class="_ _1"></span>tabilność </div><div class="t m0 x2 h3 yc1a ff3 fs1 fc0 sc0 ls0 ws0">sytuacji <span class="_ _17"> </span>makroekonomicz<span class="_ _1"></span>nej <span class="_ _17"> </span>Polski <span class="_ _17"> </span>i <span class="_ _17"> </span>ogólna <span class="_ _17"> </span>koniunktura <span class="_ _17"> </span>gospo<span class="_ _8"></span><span class="ff2">darcza <span class="_ _17"> </span>w <span class="_ _17"> </span>kraj<span class="_ _1"></span>u <span class="_ _17"> </span>w <span class="_ _17"> </span>danym <span class="_ _16"> </span>ok<span class="_ _1"></span>resie. <span class="_ _17"> </span>W </span></div><div class="t m0 x2 h3 yc1b ff3 fs1 fc0 sc0 ls0 ws0">szczególności kształtowani<span class="_ _1"></span>e się <span class="_ _0"></span>następujący<span class="_ _1"></span>ch wskaźników makroekonomicznych i gospodarczy<span class="_ _1"></span>ch ma </div><div class="t m0 x2 h3 y477 ff3 fs1 fc0 sc0 ls0 ws0">lub może <span class="_ _1"></span>mieć w<span class="_ _1"></span>pływ <span class="_ _1"></span>na w<span class="_ _1"></span>yniki finansowe<span class="_ _1"></span> osiąga<span class="_ _1"></span>ne p<span class="_ _1"></span>rzez Spółki <span class="_ _1"></span>z Gru<span class="_ _1"></span>py i <span class="_ _1"></span>całą b<span class="_ _1"></span>ranżę dewe<span class="_ _1"></span>loperską: </div><div class="t m0 x2 h3 y238 ff2 fs1 fc0 sc0 ls0 ws0">poziom <span class="_ _1a"> </span>stopy <span class="_ _1a"> </span>wz<span class="_ _1"></span>rostu <span class="_ _1a"> </span>PKB, <span class="_ _1a"> </span>p<span class="_ _1"></span>oz<span class="_ _1"></span>iom <span class="_ _1a"> </span>stopy <span class="_ _1a"> </span>bezr<span class="_ _1"></span>obocia, <span class="_ _1a"> </span>poziom <span class="_ _1a"> </span>s<span class="_ _1"></span>topy <span class="_ _1a"> </span>inflac<span class="_ _1"></span>ji, <span class="_ _1a"> </span>poziom <span class="_ _1a"> </span>rea<span class="_ _1"></span>lnej <span class="_ _1a"> </span>stopy<span class="_ _1"></span> </div><div class="t m0 x2 h3 yc1c ff3 fs1 fc0 sc0 ls0 ws0">wzrostu <span class="_ _b"></span>wynagrodzeń, <span class="_ _b"></span>poziom <span class="_ _b"></span>inw<span class="_ _1"></span>estycji, <span class="_ _b"></span>poziom <span class="_ _b"></span>zmiany <span class="_ _b"></span>dochodów <span class="_ _b"></span>gospo<span class="_ _1"></span>darstw <span class="_ _b"></span>domowych, <span class="_ _b"></span>wysokość<span class="_ _1"></span> </div><div class="t m0 x2 h3 yc1d ff3 fs1 fc0 sc0 ls0 ws0">referencyjnych <span class="_ _1c"> </span>stóp<span class="_ _1"></span> <span class="_ _1c"> </span>procentowych <span class="_ _21"> </span>oraz <span class="_ _1c"> </span>kształtowanie <span class="_ _1c"> </span>s<span class="_ _1"></span>ię <span class="_ _1c"> </span>kursów <span class="_ _1c"> </span>wym<span class="_ _1"></span>iany <span class="_ _1c"> </span>walut <span class="_ _1c"> </span>or<span class="_ _1"></span>az <span class="_ _1c"> </span>deficytu<span class="_ _1"></span> </div><div class="t m0 x2 h3 yc1e ff3 fs1 fc0 sc0 ls0 ws0">budże<span class="ff2">towego. <span class="_ _1"></span> </span></div><div class="t m0 x2 h3 yc1f ff3 fs1 fc0 sc0 ls0 ws0">Ewentualne <span class="_ _1c"> </span>negatywne <span class="_ _1c"> </span>zmiany <span class="_ _1c"> </span>w <span class="_ _1c"> </span>stabilności <span class="_ _1c"> </span>sytuacji <span class="_ _1c"> </span>makroekonomicz<span class="_ _1"></span>nej <span class="_ _c"> </span>i<span class="_ _1"></span> <span class="_ _c"> </span>ogólnej <span class="_ _1c"> </span>koniunk<span class="_ _1"></span>tury </div><div class="t m0 x2 h3 yc20 ff3 fs1 fc0 sc0 ls0 ws0">gospodarczej <span class="_ _b"></span>Po<span class="_ _1"></span>lski <span class="_ _b"></span>mogą <span class="_ _0"></span>mieć <span class="_ _b"></span>niekorzys<span class="_ _1"></span>tny <span class="_ _b"></span>wpływ <span class="_ _b"></span>na <span class="_ _b"></span>działa<span class="_ _1"></span>lność, <span class="_ _b"></span>sytuacj<span class="_ _1"></span>ę <span class="_ _b"></span>finansową <span class="_ _b"></span>lu<span class="_ _1"></span>b <span class="_ _b"></span>perspektywy<span class="_ _1"></span> </div><div class="t m0 x2 h3 y8cd ff3 fs1 fc0 sc0 ls0 ws0">rozwoju Spółek z Grupy.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 yc21 ff3 fs1 fc0 sc0 ls0 ws0">Aby  minimalizować  w<span class="_ _1"></span>ahania  koniunktury <span class="_ _15"> </span>Emitent  zawier<span class="_ _1"></span>a  długoterminowe<span class="_ _1"></span>  kontrakty  budow<span class="_ _1"></span>lane  z </div><div class="t m0 x2 h3 y3c2 ff3 fs1 fc0 sc0 ls0 ws0">Zamawiającymi publiczny<span class="_ _1"></span>mi w zapewniające s<span class="_ _1"></span>tabilne źródła prz<span class="_ _1"></span>ychodu w okresie 2<span class="_ _8"></span><span class="ff2">-3 lat. <span class="_ _1"></span> </span></div><div class="t m0 x2 hf0 y94f ff4 fs0 fc0 sc0 ls0 ws0">- <span class="ff6">w branży budo<span class="_ _0"></span>wlanej<span class="ff4"> </span></span></div><div class="t m0 x2 h3 y3c5 ff3 fs1 fc0 sc0 ls0 ws0">Działalność <span class="_ _8"></span>S<span class="_ _1"></span>półek <span class="_ _8"></span>z <span class="_ _8"></span>Gru<span class="_ _1"></span>py <span class="_ _8"></span>jest <span class="_ _8"></span>ś<span class="_ _1"></span>ciśle <span class="_ _8"></span>skore<span class="_ _1"></span>lowana <span class="_ _8"></span>z<span class="_ _1"></span> <span class="_ _8"></span>ogólną <span class="_ _8"></span>sytu<span class="_ _1"></span>acją <span class="_ _8"></span>gospodar<span class="_ _1"></span>czą <span class="_ _8"></span>Polsk<span class="_ _1"></span>i. <span class="_ _8"></span>Na <span class="_ _8"></span>wy<span class="_ _1"></span>niki </div><div class="t m0 x2 h3 y3a5 ff3 fs1 fc0 sc0 ls0 ws0">finansowe <span class="_ _1"></span>osiągane<span class="_ _1"></span> prz<span class="_ _1"></span>ez <span class="_ _1"></span>Spółkę <span class="_ _1"></span>na<span class="_ _1"></span>jwiększy <span class="_ _1"></span>wpływ <span class="_ _1"></span>wywiera <span class="_ _8"></span>poziom <span class="_ _1"></span>inwestyc<span class="_ _1"></span>ji w<span class="_ _1"></span> <span class="_ _1"></span>przedsiębiors<span class="_ _1"></span>twach, </div><div class="t m0 x2 h3 y3c6 ff3 fs1 fc0 sc0 ls0 ws0">tempo <span class="_ _8"></span>wz<span class="_ _1"></span>rostu <span class="_ _e"></span>PKB, <span class="_ _e"></span>poziom <span class="_ _8"></span>infl<span class="_ _1"></span>acji, <span class="_ _8"></span>w<span class="_ _1"></span>artość <span class="_ _e"></span>produkcji <span class="_ _e"></span>budowl<span class="_ _1"></span>ano<span class="_ _1"></span> <span class="_ _8"></span>–<span class="_ _1"></span> <span class="_ _8"></span>mo<span class="_ _1"></span>ntażowej, <span class="_ _e"></span>polityka <span class="_ _e"></span>podatkowa </div><div class="t m0 x2 h3 y85e ff3 fs1 fc0 sc0 ls0 ws0">czy wzrost stóp <span class="_ _b"></span>proce<span class="_ _1"></span>ntowych. Istnieje <span class="_ _0"></span>ryzyk<span class="_ _1"></span>o, <span class="_ _0"></span>że negatywne zmiany wyżej <span class="_ _0"></span>wymienionych wskaźników, </div><div class="t m0 x2 h3 y3c8 ff3 fs1 fc0 sc0 ls0 ws0">szczególnie <span class="_ _18"> </span>obniżenie <span class="_ _18"> </span>się <span class="_ _18"> </span>tempa <span class="_ _18"> </span>rozwoju <span class="_ _18"> </span>gospodarc<span class="_ _1"></span>zego, <span class="_ _15"> </span>wzr<span class="_ _1"></span>ost <span class="_ _18"> </span>poziomu <span class="_ _18"> </span>inflacji <span class="_ _15"> </span>s<span class="_ _1"></span>powodowa<span class="_ _1"></span>ny </div><div class="t m0 x2 h3 y3c9 ff3 fs1 fc0 sc0 ls0 ws0">wzrostem <span class="_ _18"> </span>cen <span class="_ _18"> </span>materiałów<span class="_ _1"></span> <span class="_ _18"> </span>czy <span class="_ _18"> </span>te<span class="_ _1"></span>ż <span class="_ _18"> </span>wzrost <span class="_ _18"> </span>stóp <span class="_ _18"> </span>procentowych, <span class="_ _18"> </span>mogą <span class="_ _18"> </span>mi<span class="_ _1"></span>eć <span class="_ _18"> </span>negatywny <span class="_ _18"> </span>wpływ <span class="_ _18"> </span>na </div><div class="t m0 x2 h3 y3ca ff3 fs1 fc0 sc0 ls0 ws0">działalność oraz wynik<span class="_ _1"></span>i Spółek z Grupy. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 hf0 yc22 ff4 fs0 fc0 sc0 ls0 ws0">- <span class="ff6">w branży dewe<span class="_ _0"></span>loperskiej<span class="ff4"> </span></span></div><div class="t m0 x2 h3 yc23 ff3 fs1 fc0 sc0 ls0 ws0">Sytuacja <span class="_ _16"></span>panująca <span class="_ _e"></span>na <span class="_ _16"></span>rynku <span class="_ _e"></span>dewe<span class="_ _1"></span>loperów <span class="_ _e"></span>w <span class="_ _16"></span>Polsce <span class="_ _16"></span>w <span class="_ _e"></span>okres<span class="_ _1"></span>ie, <span class="_ _e"></span>którego <span class="_ _16"></span>dotyczy <span class="_ _16"></span>to <span class="_ _e"></span>sprawoz<span class="_ _1"></span>danie <span class="_ _e"></span>ma </div><div class="t m0 x2 h3 yc24 ff3 fs1 fc0 sc0 ls0 ws0">wpływ  na  działalność  i  wyniki <span class="_ _19"> </span>finans<span class="_ _1"></span>owe  osiągane  przez  Grupę,  przy  czym  należy  pamiętać,  że </div><div class="t m0 x2 h3 yc25 ff3 fs1 fc0 sc0 ls0 ws0">koniunktura branży<span class="_ _1"></span> deweloperskiej charak<span class="_ _1"></span>teryzuje się cy<span class="_ _1"></span>klicznością.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 yaf4 ff3 fs1 fc0 sc0 ls0 ws0">Na <span class="_ _8"></span>bardzo <span class="_ _e"></span>dobrą <span class="_ _8"></span>k<span class="_ _1"></span>oniunkturę <span class="_ _e"></span>w <span class="_ _8"></span>branż<span class="_ _1"></span>y <span class="_ _8"></span>dewe<span class="_ _1"></span>loperskiej <span class="_ _e"></span>w <span class="_ _8"></span>kilku <span class="_ _8"></span>po<span class="_ _1"></span>przednich <span class="_ _e"></span>latach <span class="_ _e"></span>miały <span class="_ _8"></span>wpływ <span class="_ _e"></span>niskie </div><div class="t m0 x2 h3 yc26 ff3 fs1 fc0 sc0 ls0 ws0">stopy <span class="_ _1"></span>proc<span class="_ _1"></span>entowe <span class="_ _1"></span>k<span class="_ _1"></span>redytów<span class="_ _1"></span> <span class="_ _1"></span>hipoteczny<span class="_ _1"></span>ch. <span class="_ _1"></span>Sytu<span class="_ _1"></span>acja <span class="_ _1"></span>zm<span class="_ _1"></span>ieniła <span class="_ _1"></span>s<span class="_ _1"></span>ię <span class="_ _1"></span>w <span class="_ _8"></span>ostatn<span class="_ _1"></span>im <span class="_ _1"></span>kw<span class="_ _1"></span>artale <span class="_ _8"></span>2021 <span class="_ _8"></span>roku, <span class="_ _8"></span>kiedy </div><div class="t m0 x2 h3 y717 ff3 fs1 fc0 sc0 ls0 ws0">stopy <span class="_ _15"> </span>procentowe <span class="_ _18"> </span>gwałtownie <span class="_ _18"> </span>wzrastały <span class="_ _15"> </span>i <span class="_ _15"> </span>pozosta<span class="_ _1"></span>ły <span class="_ _15"> </span>na <span class="_ _15"> </span>bardzo<span class="_ _8"></span> <span class="_ _15"> </span>wys<span class="_ _1"></span>okim <span class="_ _15"> </span>poz<span class="_ _1"></span>iomie <span class="_ _15"> </span>w <span class="_ _15"> </span>roku <span class="_ _18"> </span>2022. </div><div class="t m0 x2 h3 yc27 ff3 fs1 fc0 sc0 ls0 ws0">Towarzyszy<span class="_ _1"></span>ło <span class="_ _21"> </span>temu <span class="_ _21"> </span>zaostrzenie <span class="_ _21"> </span>polityki <span class="_ _1f"> </span>banków <span class="_ _21"> </span>w <span class="_ _21"> </span>zakresie <span class="_ _21"> </span>udzielan<span class="_ _1"></span>ia <span class="_ _1c"> </span>k<span class="_ _1"></span>redytów <span class="_ _21"> </span>hip<span class="_ _1"></span>otecznych, </div><div class="t m0 x2 h3 yc28 ff3 fs1 fc0 sc0 ls0 ws0">uwzględniających <span class="_ _15"> </span>wymo<span class="_ _1"></span>gi <span class="_ _15"> </span>Rekomendacji <span class="_ _15"> </span>S <span class="_ _15"> </span>2022<span class="_ _1"></span>  w<span class="_ _1"></span>ydanej <span class="_ _15"> </span>przez <span class="_ _15"> </span>Komisj<span class="_ _1"></span>ę  N<span class="_ _1"></span>adzoru <span class="_ _15"> </span>Finansoweg<span class="_ _1"></span>o. </div><div class="t m0 x2 h3 y1af ff3 fs1 fc0 sc0 ls0 ws0">Rekomendacja <span class="_ _24"> </span>z<span class="_ _1"></span>większała <span class="_ _24"> </span>buf<span class="_ _1"></span>or <span class="_ _24"> </span>na <span class="_ _24"> </span>zm<span class="_ _1"></span>ianą <span class="_ _24"> </span>wsk<span class="_ _1"></span>aźnik<span class="_ _1"></span>a <span class="_ _24"> </span>WIBOR, <span class="_ _24"> </span>s<span class="_ _1"></span>kracała<span class="_ _1"></span> <span class="_ _24"> </span>maksymalny <span class="_ _24"> </span>ok<span class="_ _1"></span>res </div><div class="t m0 x2 h3 yc29 ff3 fs1 fc0 sc0 ls0 ws0">kredytowania <span class="_ _1"></span>z<span class="_ _1"></span> <span class="_ _1"></span>35 <span class="_ _1"></span>l<span class="_ _1"></span>at <span class="_ _1"></span>do <span class="_ _8"></span>25 <span class="_ _1"></span>lat <span class="_ _8"></span>oraz <span class="_ _1"></span>z<span class="_ _1"></span>aostrzała <span class="_ _1"></span>wy<span class="_ _1"></span>mogi <span class="_ _8"></span>dotyczące <span class="_ _1"></span>stosu<span class="_ _1"></span>nku <span class="_ _1"></span>obc<span class="_ _1"></span>iążeń <span class="_ _1"></span>kredyto<span class="_ _1"></span>wych <span class="_ _1"></span>do </div><div class="t m0 x2 h3 yc2a ff3 fs1 fc0 sc0 ls0 ws0">całkowitego <span class="_ _21"> </span>r<span class="_ _1"></span>ocznego <span class="_ _1f"> </span>dochodu <span class="_ _21"> </span>k<span class="_ _1"></span>lienta <span class="_ _1f"> </span>detalicznego. <span class="_ _21"> </span>Sp<span class="_ _1"></span>owodowało <span class="_ _1f"> </span>to <span class="_ _21"> </span>drasty<span class="_ _1"></span>czne <span class="_ _1f"> </span>ograni<span class="_ _0"></span>czenie<span class="_ _1"></span> </div><div class="t m0 x2 h3 yc2b ff3 fs1 fc0 sc0 ls0 ws0">zdolności <span class="_ _1"></span>kredytowej <span class="_ _1"></span>klient<span class="_ _1"></span>ów. <span class="_ _1"></span>W <span class="_ _8"></span>efekcie <span class="_ _1"></span>takiego <span class="_ _1"></span>p<span class="_ _1"></span>odejścia <span class="_ _1"></span>wielu <span class="_ _1"></span>pote<span class="_ _1"></span>ncjalnych <span class="_ _1"></span>klientów <span class="_ _1"></span>dew<span class="_ _1"></span>eloperów </div><div class="t m0 x2 h3 yc2c ff3 fs1 fc0 sc0 ls0 ws0">nie  j<span class="_ _0"></span>est  w <span class="_ _19"> </span>stanie  uzyskać  kredytu <span class="_ _19"> </span>hipoteczne<span class="_ _1"></span>go  na <span class="_ _19"> </span>zakup  mieszkania  na <span class="_ _19"> </span>rozsądnyc<span class="_ _1"></span>h <span class="_ _19"> </span>warunkac<span class="_ _1"></span>h </div><div class="t m0 x2 h3 yc2d ff3 fs1 fc0 sc0 ls0 ws0">finansowych.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y89d ff3 fs1 fc0 sc0 ls0 ws0">Wyczerpanie środków <span class="_ _b"></span>przez<span class="_ _1"></span>naczonych <span class="_ _0"></span>na <span class="_ _b"></span>do<span class="_ _1"></span>finansowanie kredytów <span class="_ _b"></span>w <span class="_ _0"></span>ramach tego <span class="_ _b"></span>programu wpłynęło </div><div class="t m0 x2 h3 yc2e ff3 fs1 fc0 sc0 ls0 ws0">w <span class="_ _1"></span>2024 <span class="_ _8"></span>roku <span class="_ _8"></span>na <span class="_ _8"></span>ochłodze<span class="_ _1"></span>nie <span class="_ _1"></span>k<span class="_ _1"></span>oniunktury <span class="_ _8"></span>w <span class="_ _1"></span>bra<span class="_ _1"></span>nży <span class="_ _8"></span>deweloperskie<span class="_ _1"></span>j <span class="_ _1"></span>na <span class="_ _8"></span>liczbę <span class="_ _8"></span>sprz<span class="_ _1"></span>edanych <span class="_ _8"></span>lokali <span class="_ _1"></span>w<span class="_ _1"></span>pływ </div><div class="t m0 x2 h3 y669 ff3 fs1 fc0 sc0 ls0 ws0">miało wstrzyman<span class="_ _1"></span>ie się k<span class="_ _1"></span>lientów z <span class="_ _1"></span>decyzjami z<span class="_ _1"></span>akupowymi, w <span class="_ _1"></span>tym zw<span class="_ _1"></span>i<span class="_ _1"></span>ązanymi <span class="_ _1"></span>z dos<span class="_ _1"></span>tępnością i k<span class="_ _1"></span>osztami </div><div class="t m0 x2 h3 ya95 ff3 fs1 fc0 sc0 ls0 ws0">kredytów <span class="_ _1a"> </span>hipotecznych <span class="_ _1a"> </span>oraz <span class="_ _1a"> </span>zapowiedziami <span class="_ _17"> </span>wpr<span class="_ _1"></span>owadzenia <span class="_ _1a"> </span>nowego <span class="_ _1a"> </span>wsparcia <span class="_ _17"> </span>rz<span class="_ _1"></span>ądowego <span class="_ _1a"> </span>dopiero <span class="_ _1a"> </span>w </div><div class="t m0 x2 h3 y3bd ff3 fs1 fc0 sc0 ls0 ws0">2025 r.<span class="ff2"> </span></div></div></div><div class="pi" ></div></div><div id="pf77" class="pf w0 h0" ><div class="pc pc77 w0 h0"><img class="bi x0 y0 w3 h53" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y22 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y23 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y23 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls0 ws0">119 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y25 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y4dc ff3 fs1 fc0 sc0 ls0 ws0">Na <span class="_ _1a"> </span>poziom <span class="_ _1a"> </span>koniunktury <span class="_ _1a"> </span>w <span class="_ _1a"> </span>branży <span class="_ _1a"> </span>deweloperskiej <span class="_ _1a"> </span>wpływ <span class="_ _1a"> </span>mają <span class="_ _17"> </span>prz<span class="_ _1"></span>ede <span class="_ _1a"> </span>wszystkim <span class="_ _1a"> </span>koszty <span class="_ _1a"> </span>materiałów </div><div class="t m0 x2 h3 y4dd ff3 fs1 fc0 sc0 ls0 ws0">i<span class="ff2"> </span>pracy <span class="_ _15"> </span>w<span class="_ _1"></span> <span class="_ _15"> </span>bra<span class="_ _1"></span>nży <span class="_ _18"> </span>budowlanej, <span class="_ _18"> </span>które <span class="_ _18"> </span>przekłada<span class="_ _1"></span>ją <span class="_ _15"> </span>się<span class="_ _1"></span> <span class="_ _15"> </span>na <span class="_ _18"> </span>ceny<span class="_ _1"></span> <span class="_ _15"> </span>nieruc<span class="_ _1"></span>homości. <span class="_ _18"> </span>Dalszy <span class="_ _18"> </span>wzrost <span class="_ _18"> </span>cen </div><div class="t m0 x2 h3 y4de ff3 fs1 fc0 sc0 ls0 ws0">materiałów oraz k<span class="_ _1"></span>osztów usługi genera<span class="_ _1"></span>lnego wykona<span class="_ _1"></span>wstwa może przełoż<span class="_ _1"></span>yć si<span class="_ _1"></span>ę na tak<span class="_ _1"></span>i poziom wzros<span class="_ _1"></span>tu </div><div class="t m0 x2 h3 y4df ff3 fs1 fc0 sc0 ls0 ws0">cen mieszkań, że spowod<span class="_ _1"></span>uje to ochłodzen<span class="_ _1"></span>ie koniunktury<span class="_ _1"></span> na rynku pierwotnym.<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 yae0 ff3 fs1 fc0 sc0 ls0 ws0">Wystąpienie <span class="_ _16"></span>w <span class="_ _e"></span>prz<span class="_ _1"></span>yszłości <span class="_ _16"></span>kryzysów <span class="_ _16"></span>finansowych, <span class="_ _16"></span>gospodarczyc<span class="_ _1"></span>h, <span class="_ _e"></span>reces<span class="_ _1"></span>ji <span class="_ _e"></span>c<span class="_ _1"></span>zy <span class="_ _16"></span>okresów <span class="_ _16"></span>spowolnienia </div><div class="t m0 x2 h3 yae1 ff3 fs1 fc0 sc0 ls0 ws0">gospodarczego <span class="_ _e"></span>lub <span class="_ _e"></span>innyc<span class="_ _1"></span>h <span class="_ _e"></span>czynników <span class="_ _e"></span>negatywnie <span class="_ _e"></span>wpły<span class="_ _1"></span>wających <span class="_ _e"></span>na <span class="_ _e"></span>branżę <span class="_ _e"></span>dewe<span class="_ _1"></span>loperską <span class="_ _e"></span>może <span class="_ _e"></span>mieć </div><div class="t m0 x2 h3 yae2 ff3 fs1 fc0 sc0 ls0 ws0">istotny, negatywny wp<span class="_ _1"></span>ływ na działalność, wyn<span class="_ _1"></span>iki, sytuac<span class="_ _1"></span>ję finansową <span class="_ _1"></span>lub pers<span class="_ _1"></span>pektywy r<span class="_ _1"></span>ozwoju Grupy.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 hf0 yc2f ff4 fs0 fc0 sc0 ls0 ws0">- <span class="_ _17"></span><span class="ff6">nabywan<span class="_ _0"></span>ie <span class="_ _16"></span>gruntów <span class="_ _16"></span>pod <span class="_ _16"></span>nowe <span class="_ _17"> </span>projek<span class="_ _0"></span>ty <span class="_ _16"></span>deweloperskie <span class="_ _16"></span>oraz <span class="_ _17"></span>pro<span class="_ _0"></span>jekty <span class="_ _16"></span>inwestycji <span class="_ _16"></span>pod </span></div><div class="t m0 x2 hf0 yc30 ff4 fs0 fc0 sc0 ls0 ws0">wynajem pow<span class="_ _0"></span>ierzchni komercyjne<span class="_ _0"></span>j </div><div class="t m0 x2 h3 yc31 ff3 fs1 fc0 sc0 ls0 ws0">Dalszy <span class="_ _1a"> </span>pomyślny <span class="_ _17"> </span>rozwó<span class="_ _1"></span>j <span class="_ _17"> </span>d<span class="_ _1"></span>ziałalności <span class="_ _1a"> </span>deweloperskiej <span class="_ _1a"> </span>oraz <span class="_ _1a"> </span>budowy <span class="_ _17"> </span>i <span class="_ _1a"> </span>wynajmu <span class="_ _1a"> </span>obiektów <span class="_ _17"> </span>ha<span class="_ _1"></span>ndlowych </div><div class="t m0 x2 h3 y8aa ff3 fs1 fc0 sc0 ls0 ws0">zależy <span class="_ _1a"> </span>od <span class="_ _1a"> </span>możliwości <span class="_ _1a"> </span>nabywania<span class="_ _1"></span> <span class="_ _1a"> </span>działek <span class="_ _1a"> </span>w <span class="_ _1a"> </span>atrakcyjnyc<span class="_ _1"></span>h <span class="_ _1a"> </span>lokalizacjach <span class="_ _1a"> </span>i <span class="_ _1a"> </span>w <span class="_ _1a"> </span>cenach <span class="_ _1a"> </span>umożliw<span class="_ _1"></span>iających </div><div class="t m0 x2 h3 yc32 ff3 fs1 fc0 sc0 ls0 ws0">realizację <span class="_ _e"></span>z<span class="_ _1"></span>adawalającyc<span class="_ _1"></span>h <span class="_ _e"></span>marż. <span class="_ _16"></span>Ze <span class="_ _e"></span>wzgl<span class="_ _1"></span>ędu <span class="_ _16"></span>na <span class="_ _e"></span>ogranicz<span class="_ _1"></span>oną <span class="_ _e"></span>liczbę <span class="_ _16"> </span>dos<span class="_ _1"></span>tę<span class="_ _1"></span>pnych <span class="_ _16"></span>atrakcyjnych <span class="_ _16"></span>działek </div><div class="t m0 x2 h3 yc33 ff3 fs1 fc0 sc0 ls0 ws0">posiadających <span class="_ _1a"> </span>pożąda<span class="_ _1"></span>ne <span class="_ _1a"> </span>parametry <span class="_ _1a"> </span>pro<span class="_ _1"></span>jektowe, <span class="_ _1a"> </span>Spółki <span class="_ _1a"> </span>nie <span class="_ _1a"> </span>mogą <span class="_ _1a"> </span>za<span class="_ _1"></span>gwarantować<span class="_ _1"></span>, <span class="_ _1a"> </span>iż <span class="_ _1a"> </span>w <span class="_ _1a"> </span>przys<span class="_ _1"></span>złości </div><div class="t m0 x2 h3 yc34 ff3 fs1 fc0 sc0 ls0 ws0">będzie możliwy <span class="_ _b"></span>z<span class="_ _1"></span>akup odpowiedniej liczby <span class="_ _b"></span>atrak<span class="_ _1"></span>cyjnych działek by <span class="_ _b"></span>zr<span class="_ _1"></span>ealizować założone <span class="_ _0"></span>plany rozwoju.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 yc35 ff3 fs1 fc0 sc0 ls0 ws0">Ponadto <span class="_ _0"></span>możliwość nabycia <span class="_ _b"></span>atrakc<span class="_ _1"></span>yjnych <span class="_ _0"></span>działek <span class="_ _0"></span>pod <span class="_ _b"></span>nowe projekty <span class="_ _b"></span>dew<span class="_ _1"></span>eloperskie i<span class="_ _0"></span> <span class="_ _0"></span>projekty <span class="_ _b"></span>ha<span class="_ _1"></span>ndlowo<span class="_ _8"></span>-</div><div class="t m0 x2 h3 yc36 ff3 fs1 fc0 sc0 ls0 ws0">usługowe jest uwarunko<span class="_ _1"></span>wana szereg<span class="_ _1"></span>iem czynników, takich jak<span class="_ _1"></span>: <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x47 h3 yc37 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">istnienie miejscowyc<span class="_ _1"></span>h planów zagospodar<span class="_ _1"></span>owania prze<span class="_ _1"></span>strzennego, <span class="_ _8"></span></span> </div><div class="t m0 x47 h3 yc38 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">zdolność sfinansowan<span class="_ _1"></span>ia zakupu działek i rozp<span class="_ _1"></span>oczęcia procesu i<span class="_ _1"></span>nwestycji,<span class="_ _1"></span></span> </div><div class="t m0 x47 h3 y3c3 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">możliwość <span class="_ _21"> </span>uzyskania <span class="_ _21"> </span>wymaganych <span class="_ _21"> </span>pozwoleń <span class="_ _21"> </span>administracyjnych <span class="_ _21"> </span>by <span class="_ _1c"> </span>r<span class="_ _1"></span>ozpocząć <span class="_ _21"> </span>realizację </span></div><div class="t m0 x4f h3 yc39 ff3 fs1 fc0 sc0 ls0 ws0">projektów (warunki zab<span class="_ _1"></span>udowy, zatwierdz<span class="_ _1"></span>enie projektu <span class="_ _1"></span>architektonicznego),<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x47 h3 y285 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">możliwość <span class="_ _8"></span>zapew<span class="_ _1"></span>nienia <span class="_ _8"></span>wymaganego <span class="_ _8"></span>wk<span class="_ _1"></span>ładu <span class="_ _8"></span>własn<span class="_ _1"></span>ego <span class="_ _8"></span>i <span class="_ _8"></span>uzyskania <span class="_ _8"></span>f<span class="_ _1"></span>inansowania<span class="_ _1"></span> <span class="_ _8"></span>bankowego </span></div><div class="t m0 x4f h3 y53a ff3 fs1 fc0 sc0 ls0 ws0">na realizację projekt<span class="_ _1"></span>ów. <span class="ff2"> </span></div><div class="t m0 x2 h3 y9b6 ff3 fs1 fc0 sc0 ls0 ws0">Wyżej <span class="_ _17"> </span>wymienione <span class="_ _17"> </span>czy<span class="_ _1"></span>nniki <span class="_ _17"> </span>są <span class="_ _17"> </span>w <span class="_ _17"> </span>dużej <span class="_ _17"> </span>mi<span class="_ _1"></span>erze <span class="_ _17"> </span>uzależ<span class="_ _1"></span>nione <span class="_ _17"> </span>od <span class="_ _17"> </span>ogólnej <span class="_ _17"> </span>sytuac<span class="_ _1"></span>ji <span class="_ _17"> </span>panującej <span class="_ _17"> </span>na <span class="_ _17"> </span>rynku </div><div class="t m0 x2 hb yc3a ff3 fs1 fc0 sc0 ls0 ws0">nieruchomości w Polsc<span class="_ _1"></span>e i na rynkach loka<span class="_ _1"></span>lnych oraz o<span class="_ _1"></span>d ogólnej koniunktury gosp<span class="_ _1"></span>odarczej kraju.<span class="_ _8"></span><span class="ff4"> </span></div><div class="t m0 x2 hf0 y738 ff4 fs0 fc0 sc0 ls0 ws0">- <span class="ff6">nagłe zmiany<span class="_ _0"></span> cen mieszkań<span class="ff4"> </span></span></div><div class="t m0 x2 h3 y3f3 ff3 fs1 fc0 sc0 ls0 ws0">Przychody <span class="_ _19"> </span>z <span class="_ _1a"> </span>działalności  deweloperskiej <span class="_ _1a"> </span>Spółka <span class="_ _19"> </span>JHM <span class="_ _1a"> </span>DE<span class="_ _1"></span>VELOPMENT <span class="_ _19"> </span>S.A. <span class="_ _19"> </span>czerpie <span class="_ _1a"> </span>z<span class="_ _1"></span>e <span class="_ _1a"> </span>sprz<span class="_ _1"></span>edaży </div><div class="t m0 x2 h3 y247 ff3 fs1 fc0 sc0 ls0 ws0">mieszkań i <span class="_ _0"></span>domów jednorodzinnych. Ze <span class="_ _0"></span>względu na fakt, <span class="_ _0"></span>iż <span class="_ _0"></span>inwestycje<span class="_ _1"></span> <span class="_ _0"></span>dewelopers<span class="_ _1"></span>kie są <span class="_ _0"></span>prowadzone w </div><div class="t m0 x2 h3 y73b ff3 fs1 fc0 sc0 ls0 ws0">dłuższej <span class="_ _15"> </span>perspektywie <span class="_ _15"> </span>i <span class="_ _15"> </span>n<span class="_ _1"></span>ierzadko <span class="_ _15"> </span>z<span class="_ _1"></span> <span class="_ _15"> </span>kilkuletnim <span class="_ _15"> </span>wyprz<span class="_ _1"></span>edzeniem <span class="_ _15"> </span>trzeba <span class="_ _18"> </span>zak<span class="_ _1"></span>ładać <span class="_ _15"> </span>ceny <span class="_ _18"> </span>sprzedaży </div><div class="t m0 x2 h3 y1a7 ff3 fs1 fc0 sc0 ls0 ws0">wybudowanych <span class="_ _8"></span>n<span class="_ _1"></span>ieruchomośc<span class="_ _1"></span>i, <span class="_ _1"></span>istn<span class="_ _1"></span>ieje <span class="_ _8"></span>ryzyk<span class="_ _1"></span>o, <span class="_ _8"></span>że <span class="_ _8"></span>po<span class="_ _1"></span>dczas <span class="_ _8"></span>realizacji <span class="_ _e"></span>projektu <span class="_ _8"></span>na<span class="_ _1"></span>stąpią <span class="_ _8"></span>istotne <span class="_ _e"></span>zmiany </div><div class="t m0 x2 h3 yc3b ff3 fs1 fc0 sc0 ls0 ws0">cen <span class="_ _1"></span>mieszk<span class="_ _1"></span>ań <span class="_ _1"></span>i <span class="_ _8"></span>domów <span class="_ _8"></span>na <span class="_ _8"></span>danym <span class="_ _1"></span>r<span class="_ _1"></span>ynku, <span class="_ _1"></span>w <span class="_ _8"></span>tym <span class="_ _8"></span>istotne <span class="_ _8"></span>spadki <span class="_ _1"></span>c<span class="_ _1"></span>en <span class="_ _1"></span>lokal<span class="_ _1"></span>i <span class="_ _1"></span>miesz<span class="_ _1"></span>kalnych <span class="_ _1"></span>i <span class="_ _8"></span>domów. <span class="_ _8"></span>Ceny </div><div class="t m0 x2 h3 yc3c ff3 fs1 fc0 sc0 ls0 ws0">nieruchomości <span class="_ _18"> </span>n<span class="_ _1"></span>a <span class="_ _18"> </span>danym <span class="_ _c"> </span>rynku <span class="_ _c"> </span>zależą <span class="_ _c"> </span>od <span class="_ _18"> </span>szereg<span class="_ _1"></span>u <span class="_ _18"> </span>czynników <span class="_ _18"> </span>tak<span class="_ _1"></span>ich <span class="_ _18"> </span>jak <span class="_ _18"> </span>m.in<span class="_ _1"></span>. <span class="_ _18"> </span>ogólna <span class="_ _18"> </span>s<span class="_ _1"></span>ytuacja </div><div class="t m0 x2 h3 y53b ff3 fs1 fc0 sc0 ls0 ws0">gospodarcza <span class="_ _1a"> </span>rejonu, <span class="_ _1a"> </span>poziom <span class="_ _17"> </span>s<span class="_ _1"></span>topy <span class="_ _1a"> </span>bezrobocia, <span class="_ _1a"> </span>ilość <span class="_ _17"> </span>loka<span class="_ _1"></span>li <span class="_ _17"> </span>m<span class="_ _1"></span>ieszkalnych <span class="_ _1a"> </span>dostępnych <span class="_ _1a"> </span>do <span class="_ _1a"> </span>sprzedaży </div><div class="t m0 x2 h3 yc3d ff3 fs1 fc0 sc0 ls0 ws0">przez <span class="_ _1a"> </span>innych <span class="_ _1a"> </span>dewelo<span class="_ _1"></span>perów <span class="_ _1a"> </span>na <span class="_ _1a"> </span>danym <span class="_ _1a"> </span>rynku, <span class="_ _1a"> </span>d<span class="_ _1"></span>ostępność <span class="_ _1a"> </span>k<span class="_ _1"></span>redytów <span class="_ _1a"> </span>hipotecznych <span class="_ _1a"> </span>dla <span class="_ _1a"> </span>potenc<span class="_ _1"></span>jalnych </div><div class="t m0 x2 h3 y6d8 ff3 fs1 fc0 sc0 ls0 ws0">klientów itd. W <span class="_ _0"></span>przypadku istotnego spadku cen nieruchomości Spółka może nie być w <span class="_ _0"></span>stanie sprzedać </div><div class="t m0 x2 h3 y1de ff3 fs1 fc0 sc0 ls0 ws0">wybudowanych miesz<span class="_ _1"></span>kań i domów p<span class="_ _1"></span>o zaplanowanych c<span class="_ _1"></span>enach w określonym czasi<span class="_ _1"></span>e.  <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y9a9 ff3 fs1 fc0 sc0 ls0 ws0">Wystąpienie <span class="_ _8"></span>jakichkol<span class="_ _1"></span>wiek <span class="_ _8"></span>cz<span class="_ _1"></span>ynników, <span class="_ _8"></span>które <span class="_ _8"></span>spowodu<span class="_ _1"></span>ją <span class="_ _8"></span>spadek <span class="_ _8"></span>cen <span class="_ _8"></span>m<span class="_ _1"></span>ieszkań <span class="_ _8"></span>lub <span class="_ _e"></span>domów <span class="_ _8"></span>na <span class="_ _8"></span>rynkach, </div><div class="t m0 x2 h3 y1e0 ff3 fs1 fc0 sc0 ls0 ws0">gdzie <span class="_ _1a"> </span>Spółki <span class="_ _19"> </span>realizują <span class="_ _19"> </span>projekty<span class="_ _1"></span>, <span class="_ _1a"> </span>może <span class="_ _19"> </span>mieć <span class="_ _19"> </span>istotny <span class="_ _1a"> </span>niekorz<span class="_ _1"></span>ystny <span class="_ _19"> </span>wpływ <span class="_ _1a"> </span>na <span class="_ _19"> </span>jej <span class="_ _19"> </span>działalność, <span class="_ _19"> </span>sytuację </div><div class="t m0 x2 h3 y1e1 ff3 fs1 fc0 sc0 ls0 ws0">finansową lub persp<span class="_ _1"></span>ektywy rozwoju Gru<span class="_ _1"></span>py.<span class="ff2"> </span></div><div class="t m0 x2 hf0 y646 ff4 fs0 fc0 sc0 ls0 ws0">- <span class="ff6">w branży zarządzan<span class="_ _b"></span>i<span class="_ _1"></span>a halami hand<span class="_ _0"></span>lowymi i w<span class="_ _0"></span>ynajmu powierzchn<span class="_ _b"></span>i<span class="_ _1"></span> komercyjnej<span class="ff4"> </span></span></div><div class="t m0 x2 h3 y869 ff3 fs1 fc0 sc0 ls0 ws0">Obok działalności dewelopers<span class="_ _1"></span>kiej, ważnym dodatkowym obszarem działalności Grupy jest zarządzanie </div><div class="t m0 x2 h3 yb91 ff3 fs1 fc0 sc0 ls0 ws0">halami <span class="_ _1a"> </span>ha<span class="_ _1"></span>ndlowymi <span class="_ _1a"> </span>i<span class="_ _1"></span> <span class="_ _1a"> </span>wyn<span class="_ _1"></span>ajem <span class="_ _1a"> </span>po<span class="_ _1"></span>wierzchni <span class="_ _19"> </span>komercy<span class="_ _1"></span>jnej. <span class="_ _1a"> </span>Pozi<span class="_ _1"></span>om <span class="_ _1a"> </span>aktywn<span class="_ _1"></span>ości <span class="_ _1a"> </span>h<span class="_ _1"></span>andlowej <span class="_ _19"> </span>i <span class="_ _1a"> </span>popyt <span class="_ _19"> </span>na </div><div class="t m0 x2 h3 y1e6 ff2 fs1 fc0 sc0 ls0 ws0">wynajmem <span class="_ _1"></span>powierzchni <span class="_ _1"></span>komercyj<span class="_ _1"></span>nej w danyc<span class="_ _1"></span>h halach <span class="_ _1"></span>handlowych <span class="_ _1"></span>jest uw<span class="_ _8"></span><span class="ff3">arunko<span class="_ _1"></span>wany ogól<span class="_ _1"></span>ną sytuacją </span></div><div class="t m0 x2 h3 yc3e ff3 fs1 fc0 sc0 ls0 ws0">makroekonomicz<span class="_ _1"></span>ną <span class="_ _21"> </span>na <span class="_ _1c"> </span>d<span class="_ _1"></span>anym <span class="_ _21"> </span>rynku, <span class="_ _21"> </span>poziomem <span class="_ _1f"> </span>konkurencji <span class="_ _21"> </span>oraz <span class="_ _21"> </span>poziomem <span class="_ _21"> </span>konsumpcji, <span class="_ _21"> </span>a <span class="_ _21"> </span>w<span class="_ _1"></span> </div><div class="t m0 x2 h3 yc3f ff3 fs1 fc0 sc0 ls0 ws0">szczególności popyte<span class="_ _1"></span>m na artyk<span class="_ _1"></span>uły z segmentu popula<span class="_ _1"></span>rnego na danym rynku.<span class="_ _1"></span> <span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y151 ff3 fs1 fc0 sc0 ls0 ws0">Wystąpienie <span class="_ _1"></span>w <span class="_ _1"></span>prz<span class="_ _1"></span>yszłości <span class="_ _8"></span>czynników <span class="_ _1"></span>neg<span class="_ _1"></span>atywnie <span class="_ _1"></span>wpł<span class="_ _1"></span>ywających <span class="_ _8"></span>na <span class="_ _1"></span>koniunkturę <span class="_ _8"></span>w <span class="_ _1"></span>branży <span class="_ _1"></span>z<span class="_ _1"></span>arządzania </div><div class="t m0 x2 h3 y152 ff3 fs1 fc0 sc0 ls0 ws0">halami  handlowymi  i  wynajmu  powierzchni<span class="_ _1"></span>  komercyjnej  może  mieć  istotny,  negatywny  wpływ  na </div></div></div><div class="pi" ></div></div><div id="pf78" class="pf w0 h0" ><div class="pc pc78 w0 h0"><img class="bi x0 y0 w3 h53" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y22 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y23 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y23 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls0 ws0">120 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y25 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y4dc ff3 fs1 fc0 sc0 ls0 ws0">działalność, wynik<span class="_ _1"></span>i, sytuację finansową lub <span class="_ _1"></span>perspektywy<span class="_ _1"></span> rozwoju Grupy<span class="_ _1"></span><span class="ff2">. </span></div><div class="t m0 x2 hf0 yc40 ff6 fs0 fc0 sc0 ls0 ws0">Ryzyka związane<span class="_ _0"></span> z konkurencją: <span class="ff4"> </span></div><div class="t m0 x2 hf0 yc41 ff4 fs0 fc0 sc0 ls0 ws0">- <span class="ff6">w branży budo<span class="_ _0"></span>wlanej<span class="ff4"> </span></span></div><div class="t m0 x2 h3 yc42 ff3 fs1 fc0 sc0 ls0 ws0">Sytuacja <span class="_ _17"> </span>gospodarcza <span class="_ _17"> </span>w <span class="_ _1a"> </span>Polsce, <span class="_ _17"> </span>konflikt <span class="_ _17"> </span>w <span class="_ _17"> </span>Ukrainie<span class="_ _1"></span> <span class="_ _17"> </span>oraz <span class="_ _17"> </span>znaczne <span class="_ _17"> </span>ograniczen<span class="_ _1"></span>ie <span class="_ _17"> </span>liczby <span class="_ _17"> </span>ogłasza<span class="_ _1"></span>nych </div><div class="t m0 x2 h3 y20d ff3 fs1 fc0 sc0 ls0 ws0">przetargów <span class="_ _17"> </span>na <span class="_ _17"> </span>roboty <span class="_ _17"> </span>bu<span class="_ _1"></span>dowlane <span class="_ _17"> </span>i <span class="_ _17"> </span>sytuac<span class="_ _1"></span>ja <span class="_ _17"> </span>gospodarcz<span class="_ _1"></span>a <span class="_ _17"> </span>w <span class="_ _17"> </span>Polsce <span class="_ _17"> </span>wzmaga <span class="_ _17"> </span>konkurowan<span class="_ _1"></span>ie <span class="_ _17"> </span>poprzez </div><div class="t m0 x2 h3 y6c5 ff3 fs1 fc0 sc0 ls0 ws0">oferowanie najdogodn<span class="_ _1"></span>iejszych c<span class="_ _1"></span>en i wydłużanie okresów gw<span class="_ _1"></span>arancyjnych. <span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 yc43 ff3 fs1 fc0 sc0 ls0 ws0">Dalsze nasilenie się <span class="_ _b"></span>konk<span class="_ _1"></span>urencji na <span class="_ _0"></span>rynkach, na <span class="_ _0"></span>któryc<span class="_ _1"></span>h <span class="_ _0"></span>Spółki prowadzą działalność może mieć <span class="_ _0"></span>istotny </div><div class="t m0 x2 h3 ybf8 ff3 fs1 fc0 sc0 ls0 ws0">niekorzystny wpływ na <span class="_ _1"></span>działalność, wynik<span class="_ _1"></span>i, sytuację finansową <span class="_ _1"></span>lub perspekty<span class="_ _1"></span>wy jej rozwoju.<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y477 ff3 fs1 fc0 sc0 ls0 ws0">Zarządy <span class="_ _18"> </span>Spółek <span class="_ _c"> </span>w <span class="_ _18"> </span>oparc<span class="_ _1"></span>iu <span class="_ _18"> </span>o <span class="_ _18"> </span>długoletnie <span class="_ _c"> </span>doświadc<span class="_ _1"></span>zenie <span class="_ _18"> </span>starają <span class="_ _18"> </span>s<span class="_ _1"></span>ię <span class="_ _18"> </span>budowa<span class="_ _1"></span>ć <span class="_ _18"> </span>portfel <span class="_ _18"> </span>kontr<span class="_ _1"></span>aktów </div><div class="t m0 x2 h3 y238 ff3 fs1 fc0 sc0 ls0 ws0">umożliwiający realizac<span class="_ _1"></span>ję odpowiedniego wyn<span class="_ _1"></span>iku finansowego.<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 hf0 yb61 ff4 fs0 fc0 sc0 ls0 ws0">- <span class="ff6">w branży dewe<span class="_ _0"></span>loperskiej<span class="ff4"> </span></span></div><div class="t m0 x2 h3 y2ae ff3 fs1 fc0 sc0 ls0 ws0">Regiony <span class="_ _b"></span>kraju, <span class="_ _b"></span>w <span class="_ _b"></span>kt<span class="_ _1"></span>órych <span class="_ _b"></span>głównie<span class="_ _1"></span> <span class="_ _b"></span>działa <span class="_ _b"></span>Spółka –<span class="ff2"> <span class="_ _4"></span><span class="ff3">tj. <span class="_ _b"></span>Po<span class="_ _1"></span>lska <span class="_ _b"></span>centralna <span class="_ _0"></span>i <span class="_ _4"></span>p<span class="_ _1"></span>ółnocna <span class="_ _0"></span><span class="ff2">- <span class="_ _b"></span><span class="ff3">cechuje <span class="_ _b"></span>wy<span class="_ _1"></span>soki <span class="_ _b"></span>stopień </span></span></span></span></div><div class="t m0 x2 h3 y39f ff3 fs1 fc0 sc0 ls0 ws0">konkurencji <span class="_ _24"> </span>w <span class="_ _1f"> </span>branż<span class="_ _1"></span>y <span class="_ _24"> </span>deweloperskiej. <span class="_ _24"> </span>Spółka <span class="_ _1f"> </span>J<span class="_ _1"></span>HM <span class="_ _24"> </span>DEVELOPMENT <span class="_ _24"> </span>S.A. <span class="_ _24"> </span>bierze <span class="_ _24"> </span>pod <span class="_ _1f"> </span>uw<span class="_ _1"></span>agę </div><div class="t m0 x2 h3 y33d ff3 fs1 fc0 sc0 ls0 ws0">intensywność <span class="_ _17"> </span>konkurencji <span class="_ _17"> </span>na <span class="_ _17"> </span>rynkach <span class="_ _17"> </span>lokalnych <span class="_ _16"> </span>na <span class="_ _17"> </span>których <span class="_ _17"> </span>rozważane <span class="_ _17"> </span>j<span class="_ _1"></span>est <span class="_ _17"> </span>rozpoczęcie <span class="_ _17"> </span>działalności </div><div class="t m0 x2 h3 y607 ff3 fs1 fc0 sc0 ls0 ws0">deweloperskiej lub realizacja <span class="_ _0"></span>kolejnych projektów. Spółka z <span class="_ _0"></span>reguły koncentruje się na <span class="_ _b"></span>tych<span class="_ _1"></span> lokalizacjach </div><div class="t m0 x2 h3 yc44 ff3 fs1 fc0 sc0 ls0 ws0">gdzie <span class="_ _1"></span>konkurencj<span class="_ _1"></span>a jes<span class="_ _1"></span>t ogr<span class="_ _1"></span>aniczona. <span class="_ _8"></span>Występowanie <span class="_ _1"></span>og<span class="_ _1"></span>raniczonej k<span class="_ _1"></span>onkurencji <span class="_ _1"></span>w <span class="_ _1"></span>cz<span class="_ _1"></span>asie <span class="_ _1"></span>gdy <span class="_ _1"></span>rozważane<span class="_ _1"></span> </div><div class="t m0 x2 h3 y758 ff3 fs1 fc0 sc0 ls0 ws0">jest <span class="_ _1"></span>rozpocz<span class="_ _1"></span>ęcie <span class="_ _1"></span>inwestyc<span class="_ _1"></span>ji <span class="_ _1"></span>nie <span class="_ _8"></span>oznacza <span class="_ _1"></span>j<span class="_ _1"></span>ednak, <span class="_ _1"></span>że <span class="_ _1"></span>k<span class="_ _1"></span>onkurenc<span class="_ _1"></span>yjne <span class="_ _1"></span>podmioty <span class="_ _8"></span>nie <span class="_ _1"></span>p<span class="_ _1"></span>odejmą <span class="_ _1"></span>inwes<span class="_ _1"></span>tycji <span class="_ _1"></span>na </div><div class="t m0 x2 h3 yc45 ff3 fs1 fc0 sc0 ls0 ws0">tym <span class="_ _0"></span>samym <span class="_ _b"></span>c<span class="_ _1"></span>o <span class="_ _b"></span>S<span class="_ _1"></span>półka <span class="_ _0"></span>lokalnym rynku <span class="_ _b"></span>w <span class="_ _0"></span>nieodległej przyszłości, <span class="_ _0"></span>po <span class="_ _b"></span>roz<span class="_ _1"></span>poczęciu przygotowań <span class="_ _b"></span>bądź prac </div><div class="t m0 x2 h3 yc46 ff3 fs1 fc0 sc0 ls0 ws0">przez <span class="_ _0"></span>Spółkę. <span class="_ _0"></span>Ze Spółką <span class="_ _b"></span>konk<span class="_ _1"></span>urują <span class="_ _0"></span>zarówno <span class="_ _0"></span>stosunkow<span class="_ _1"></span>o <span class="_ _0"></span>niewielkie firmy <span class="_ _b"></span>loka<span class="_ _1"></span>lne <span class="_ _b"></span>j<span class="_ _1"></span>ak i <span class="_ _0"></span>większe podmioty </div><div class="t m0 x2 h3 y894 ff3 fs1 fc0 sc0 ls0 ws0">deweloperskie mogące<span class="_ _1"></span> kompleks<span class="_ _1"></span>owo realizować duż<span class="_ _1"></span>e projekty. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y10b ff3 fs1 fc0 sc0 ls0 ws0">Zgodne <span class="_ _1"></span>z <span class="_ _1"></span>prz<span class="_ _1"></span>yjętą <span class="_ _1"></span>strategią <span class="_ _8"></span>Spółki, <span class="_ _1"></span>stopniowe <span class="_ _1"></span>wc<span class="_ _1"></span>hodzenie <span class="_ _8"></span>na <span class="_ _1"></span>rynki <span class="_ _1"></span>m<span class="_ _1"></span>ieszkaniowe <span class="_ _1"></span>duży<span class="_ _1"></span>ch <span class="_ _1"></span>miast <span class="_ _1"></span>wiąże<span class="_ _1"></span> </div><div class="t m0 x2 h3 y10c ff3 fs1 fc0 sc0 ls0 ws0">się z walką z dużo s<span class="_ _1"></span>ilniejszą konkurencją dz<span class="_ _1"></span>iałająca na tyc<span class="_ _1"></span>h rynkach. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y85e ff3 fs1 fc0 sc0 ls0 ws0">Nasilenie się k<span class="_ _1"></span>onkurencji m<span class="_ _1"></span>oże przełożyć s<span class="_ _1"></span>ię na zwięks<span class="_ _1"></span>zenie podaży g<span class="_ _1"></span>otowych mi<span class="_ _1"></span>eszkań oferowa<span class="_ _1"></span>nych </div><div class="t m0 x2 h3 y3c8 ff3 fs1 fc0 sc0 ls0 ws0">na <span class="_ _8"></span>lokalnym <span class="_ _e"></span>rynku, <span class="_ _8"></span>c<span class="_ _1"></span>o <span class="_ _e"></span>może <span class="_ _8"></span>oz<span class="_ _1"></span>naczać <span class="_ _8"></span>pres<span class="_ _1"></span>ję <span class="_ _8"></span>c<span class="_ _1"></span>enową <span class="_ _8"></span>prz<span class="_ _1"></span>y <span class="_ _8"></span>sprz<span class="_ _1"></span>edaży <span class="_ _8"></span>lokali, <span class="_ _e"></span>obniżkę <span class="_ _e"></span>stawek <span class="_ _8"></span>cz<span class="_ _1"></span>ynszu </div><div class="t m0 x2 h3 y3c9 ff3 fs1 fc0 sc0 ls0 ws0">wynajmu lokali jak i wy<span class="_ _1"></span>dłużenie okresu <span class="_ _1"></span>ich sprzedaży. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y41c ff3 fs1 fc0 sc0 ls0 ws0">Występowanie lub i<span class="_ _0"></span>ntensyfik<span class="_ _1"></span>acja konkurencji <span class="_ _0"></span>na <span class="_ _0"></span>rynkach, na <span class="_ _b"></span>kt<span class="_ _1"></span>órych Spółka <span class="_ _b"></span>pro<span class="_ _1"></span>wadzi działalność może </div><div class="t m0 x2 h3 y368 ff3 fs1 fc0 sc0 ls0 ws0">przełożyć <span class="_ _1f"> </span>się <span class="_ _24"> </span>również <span class="_ _1f"> </span>na <span class="_ _1f"> </span>utr<span class="_ _1"></span>udnienia <span class="_ _1f"> </span>w<span class="_ _1"></span> <span class="_ _1f"> </span>pozyskaniu <span class="_ _1f"> </span>atrak<span class="_ _1"></span>cyjnych <span class="_ _1f"> </span>dz<span class="_ _1"></span>iałek <span class="_ _1f"> </span>pod <span class="_ _24"> </span>nowe <span class="_ _1f"> </span>projekty<span class="_ _1"></span> </div><div class="t m0 x2 h3 y270 ff3 fs1 fc0 sc0 ls0 ws0">deweloperskie w za<span class="_ _1"></span>łożonych cenach. <span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y1a7 ff3 fs1 fc0 sc0 ls0 ws0">Nasilenie <span class="_ _1a"> </span>się <span class="_ _1a"> </span>konk<span class="_ _1"></span>urencji <span class="_ _19"> </span>na <span class="_ _1a"> </span>rynkach, <span class="_ _19"> </span>na <span class="_ _1a"> </span>któryc<span class="_ _1"></span>h <span class="_ _1a"> </span>Spółka <span class="_ _1a"> </span>prow<span class="_ _1"></span>adzi <span class="_ _1a"> </span>działalnoś<span class="_ _1"></span>ć <span class="_ _1a"> </span>może <span class="_ _19"> </span>mieć <span class="_ _1a"> </span>istotny, </div><div class="t m0 x2 h3 yc3b ff3 fs1 fc0 sc0 ls0 ws0">niekorzystny wpływ na <span class="_ _1"></span>działalność, wynik<span class="_ _1"></span>i, sytuację finansową <span class="_ _1"></span>lub perspekty<span class="_ _1"></span>wy jej rozwoju. <span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 hf0 yc47 ff4 fs0 fc0 sc0 ls0 ws0">- <span class="ff6">dla działalności<span class="_ _0"></span> zarządzany<span class="_ _0"></span>ch hal handlo<span class="_ _0"></span>wych i wynajmu<span class="_ _0"></span> powierzc<span class="_ _0"></span>hni komercyjnej<span class="ff4"> </span></span></div><div class="t m0 x2 h3 yc48 ff3 fs1 fc0 sc0 ls0 ws0">Hale <span class="_ _b"></span>han<span class="_ _1"></span>dlowe <span class="_ _0"></span>zarządzane przez <span class="_ _b"></span>spółkę zal<span class="_ _0"></span>eżną Marywil<span class="_ _0"></span>ska 44<span class="_ _0"></span> <span class="_ _b"></span>s<span class="_ _1"></span>ą <span class="_ _b"></span>j<span class="_ _1"></span>ednym <span class="_ _b"></span>z<span class="_ _1"></span> <span class="_ _b"></span>na<span class="_ _1"></span>jwiększyc<span class="_ _1"></span>h <span class="_ _b"></span>kompleksów<span class="_ _1"></span> </div><div class="t m0 x2 h3 yc49 ff3 fs1 fc0 sc0 ls0 ws0">hal handlowych w <span class="_ _1"></span>Polsce i największy<span class="_ _1"></span>m w ramach mias<span class="_ _1"></span>ta stołecznego Warszawy<span class="_ _1"></span>.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y796 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 yc4a ff3 fs1 fc0 sc0 ls0 ws0">Podstawowym <span class="_ _e"></span>asortyment<span class="_ _1"></span>em <span class="_ _8"></span>oferow<span class="_ _1"></span>anym <span class="_ _e"></span>klientom <span class="_ _e"></span>w <span class="_ _e"></span>halach <span class="_ _8"></span>h<span class="_ _1"></span>andlowych <span class="_ _e"></span>przy <span class="_ _e"></span>ul. <span class="_ _8"></span>Mary<span class="_ _1"></span>wilska <span class="_ _e"></span>44 <span class="_ _e"></span>jest </div><div class="t m0 x2 h3 yc4b ff3 fs1 fc0 sc0 ls0 ws0">odzież, obuwie, gala<span class="_ _1"></span>nteria skórz<span class="_ _1"></span>ana i zabawki w segmencie <span class="_ _1"></span>popularnym. Hand<span class="_ _1"></span>lowcy specjalizując<span class="_ _1"></span>y się </div><div class="t m0 x2 h3 ya9e ff3 fs1 fc0 sc0 ls0 ws0">w <span class="_ _15"> </span>sprz<span class="_ _1"></span>edaży <span class="_ _15"> </span>ww. <span class="_ _18"> </span>arty<span class="_ _1"></span>kułów <span class="_ _18"> </span>w <span class="_ _15"> </span>se<span class="_ _1"></span>gmencie <span class="_ _18"> </span>popularnym <span class="_ _18"> </span>mają <span class="_ _15"> </span>do <span class="_ _18"> </span>wyboru <span class="_ _c"> </span>ca<span class="_ _1"></span>ły <span class="_ _18"> </span>szereg <span class="_ _15"> </span>pod<span class="_ _1"></span>miotów </div><div class="t m0 x2 h3 y5f3 ff3 fs1 fc0 sc0 ls0 ws0">oferujących wy<span class="_ _1"></span>najem powi<span class="_ _1"></span>erzchni k<span class="_ _1"></span>omercyjnej w <span class="_ _1"></span>Warszawie <span class="_ _1"></span>i jej oko<span class="_ _1"></span>licach, w ty<span class="_ _1"></span>m duże <span class="_ _1"></span>hale handlo<span class="_ _1"></span>we </div><div class="t m0 x2 h3 yc4c ff3 fs1 fc0 sc0 ls0 ws0">zlokalizowane <span class="_ _e"></span>w <span class="_ _8"></span>ok<span class="_ _1"></span>olicach <span class="_ _e"></span>Nadarzyna <span class="_ _e"></span>i <span class="_ _8"></span>w <span class="_ _e"></span>Wólce <span class="_ _e"></span>Kosowskiej. <span class="_ _e"></span>Dodatkowo, <span class="_ _e"></span>nie <span class="_ _e"></span>można <span class="_ _8"></span>wy<span class="_ _1"></span>kluczyć, <span class="_ _e"></span>iż <span class="_ _8"></span>w<span class="_ _1"></span> </div><div class="t m0 x2 h3 yc4d ff3 fs1 fc0 sc0 ls0 ws0">przyszłośc<span class="_ _1"></span>i <span class="_ _1"></span>inne <span class="_ _8"></span>podm<span class="_ _1"></span>ioty <span class="_ _8"></span>nie <span class="_ _8"></span>zbudu<span class="_ _1"></span>ją <span class="_ _8"></span>duży<span class="_ _1"></span>ch <span class="_ _8"></span>komplek<span class="_ _1"></span>sów <span class="_ _8"></span>hal <span class="_ _8"></span>handlowych, <span class="_ _8"></span>k<span class="_ _1"></span>tóre <span class="_ _8"></span>będą <span class="_ _8"></span>bez<span class="_ _1"></span>pośrednio </div><div class="t m0 x2 h3 yc4e ff3 fs1 fc0 sc0 ls0 ws0">konkurować z hala<span class="_ _1"></span>mi przy ul.<span class="ff2"> <span class="_ _1"></span></span>Marywilskiej 44 w obrę<span class="_ _1"></span>bie m.st. Warszawy<span class="_ _1"></span>. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y89d ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 yc2e ff3 fs1 fc0 sc0 ls0 ws0">Na <span class="_ _1a"> </span>takie <span class="_ _1a"> </span>samo <span class="_ _1a"> </span>ryzyko <span class="_ _1a"> </span>narażona <span class="_ _1a"> </span>jest <span class="_ _1a"> </span>działalność <span class="_ _1a"> </span>Marywilska <span class="_ _1a"> </span>44 <span class="_ _1a"> </span>w <span class="_ _1a"> </span>zakresie <span class="_ _1a"> </span>zarządzania <span class="_ _1a"> </span>obiektam<span class="_ _1"></span>i </div><div class="t m0 x2 h3 y669 ff3 fs1 fc0 sc0 ls0 ws0">handlowymi w Starac<span class="_ _1"></span>howicach.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 ya95 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y3bd ff3 fs1 fc0 sc0 ls0 ws0">Ryzyko <span class="_ _16"></span>działalności <span class="_ _8"></span>wy<span class="_ _1"></span>najmu <span class="_ _e"></span>p<span class="_ _1"></span>owierzchni <span class="_ _e"></span>kom<span class="_ _1"></span>ercyjnyc<span class="_ _1"></span>h <span class="_ _e"></span>w <span class="_ _e"></span>zakres<span class="_ _1"></span>ie <span class="_ _e"></span>hal <span class="_ _e"></span>magaz<span class="_ _1"></span>ynowo <span class="_ _e"></span>i <span class="_ _e"></span>logisty<span class="_ _1"></span>cznych </div><div class="t m0 x2 h3 yc4f ff3 fs1 fc0 sc0 ls0 ws0">położonych <span class="_ _16"> </span>w <span class="_ _17"> </span>Ostródzie <span class="_ _16"> </span>i <span class="_ _17"> </span>Bolesławcu <span class="_ _17"> </span>zależy <span class="_ _16"> </span>od <span class="_ _16"> </span>w <span class="_ _17"> </span>stabilności <span class="_ _17"> </span>sytuacji <span class="_ _16"> </span>makro<span class="_ _1"></span>ekonomicznej <span class="_ _17"> </span>i <span class="_ _16"></span>ogólnej </div></div></div><div class="pi" ></div></div><div id="pf79" class="pf w0 h0" ><div class="pc pc79 w0 h0"><img class="bi x0 y0 w3 h53" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y22 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y23 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y23 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls0 ws0">121 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y25 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y4dc ff3 fs1 fc0 sc0 ls0 ws0">koniunktury gospodarc<span class="_ _1"></span>zej Polski a także ko<span class="_ _1"></span>nkurencji w branży<span class="_ _1"></span>. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y4dd ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y4de ff3 fs1 fc0 sc0 ls0 ws0">Nasilenie  się  konkurencji  na <span class="_ _19"> </span>rynkac<span class="_ _1"></span>h,  na <span class="_ _19"> </span>który<span class="_ _1"></span>ch  Grupa  prowadzi  działalność  może  mieć  istotny </div><div class="t m0 x2 h3 y4df ff3 fs1 fc0 sc0 ls0 ws0">niekorzystny wpływ na <span class="_ _1"></span>działalność, wynik<span class="_ _1"></span>i, sytuację finansową <span class="_ _1"></span>lub perspekty<span class="_ _1"></span>wy rozwoju Grupy.<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 hb y4e0 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hf0 yc50 ff6 fs0 fc0 sc0 ls0 ws0">Zewnętrzne ryzyka<span class="_ _0"></span> prawne<span class="ff4"> </span></div><div class="t m0 x2 hf0 y8ea ff4 fs0 fc0 sc0 ls0 ws0">- <span class="ff6">zmiany przep<span class="_ _0"></span>isów prawa, w szczegó<span class="_ _b"></span>l<span class="_ _1"></span>ności prawa poda<span class="_ _b"></span>tkowego<span class="ff4"> </span></span></div><div class="t m0 x2 hf0 yd1 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y947 ff3 fs1 fc0 sc0 ls0 ws0">Polski <span class="_ _1a"> </span>system <span class="_ _1a"> </span>prawny <span class="_ _1a"> </span>charakteryzuje <span class="_ _1a"> </span>się <span class="_ _1a"> </span>znacznym <span class="_ _1a"> </span>stopniem <span class="_ _17"> </span>z<span class="_ _1"></span>mienności <span class="_ _1a"> </span>oraz <span class="_ _1a"> </span>niejednoznacznośc<span class="_ _1"></span>i </div><div class="t m0 x2 h3 yc51 ff3 fs1 fc0 sc0 ls0 ws0">przepisów, <span class="_ _e"></span>co <span class="_ _e"></span>w <span class="_ _16"></span>szczególności <span class="_ _e"></span>dotycz<span class="_ _1"></span>y <span class="_ _e"></span>prawa <span class="_ _e"></span>podatkoweg<span class="_ _1"></span>o. <span class="_ _e"></span>W <span class="_ _e"></span>praktyce <span class="_ _16"></span>często <span class="_ _e"></span>wys<span class="_ _1"></span>tępują <span class="_ _e"></span>problemy </div><div class="t m0 x2 h3 y129 ff3 fs1 fc0 sc0 ls0 ws0">interpretacyjne, <span class="_ _8"></span>ma <span class="_ _e"></span>miejsce <span class="_ _8"></span>niekonsekwent<span class="_ _1"></span>ne <span class="_ _1"></span>orz<span class="_ _1"></span>ecznictwo <span class="_ _8"></span>sąd<span class="_ _1"></span>ów, <span class="_ _8"></span>jak <span class="_ _8"></span>r<span class="_ _1"></span>ówni<span class="_ _1"></span>eż <span class="_ _8"></span>zdarzają <span class="_ _8"></span>s<span class="_ _1"></span>ię <span class="_ _1"></span>s<span class="_ _1"></span>ytuacje, </div><div class="t m0 x2 h3 yc52 ff3 fs1 fc0 sc0 ls0 ws0">gdy <span class="_ _4"></span>org<span class="_ _1"></span>any <span class="_ _b"></span>administracji <span class="_ _b"></span>publicznej<span class="_ _1"></span> <span class="_ _4"></span>prz<span class="_ _1"></span>yjmują <span class="_ _b"></span>niekorzys<span class="_ _1"></span>tne <span class="_ _b"></span>dla <span class="_ _b"></span>podatnika <span class="_ _b"></span>interpretac<span class="_ _1"></span>je <span class="_ _4"></span>prz<span class="_ _1"></span>episów <span class="_ _4"></span>pra<span class="_ _1"></span>wa, </div><div class="t m0 x2 h3 yc53 ff2 fs1 fc0 sc0 ls0 ws0">odmienne od poprzed<span class="_ _1"></span>nio przy<span class="_ _1"></span>jmowanych interpretacji prz<span class="_ _1"></span>ez te organy. <span class="_ _8"></span> </div><div class="t m0 x2 h3 y4c5 ff3 fs1 fc0 sc0 ls0 ws0">Wystąpienie <span class="_ _17"> </span>zmian <span class="_ _17"> </span>prz<span class="_ _1"></span>episów <span class="_ _17"> </span>prawa, <span class="_ _17"> </span>w <span class="_ _17"> </span>tym<span class="_ _1"></span> <span class="_ _17"> </span>dotycząc<span class="_ _1"></span>ych <span class="_ _17"> </span>ochrony <span class="_ _17"> </span>środowiska, <span class="_ _1a"> </span>prawa <span class="_ _17"> </span>pracy, <span class="_ _17"> </span>prawa </div><div class="t m0 x2 h3 yc54 ff3 fs1 fc0 sc0 ls0 ws0">ubezpieczeń <span class="_ _1a"> </span>społeczny<span class="_ _1"></span>ch, <span class="_ _1a"> </span>prawa <span class="_ _1a"> </span>handlowego, <span class="_ _1a"> </span>a <span class="_ _1a"> </span>w <span class="_ _1a"> </span>szc<span class="_ _1"></span>zególności <span class="_ _1a"> </span>prawa <span class="_ _1a"> </span>podatkowego <span class="_ _1a"> </span>moż<span class="_ _1"></span>e <span class="_ _1a"> </span>mieć </div><div class="t m0 x2 h3 y12e ff3 fs1 fc0 sc0 ls0 ws0">niekorzystny wpływ na <span class="_ _1"></span>działalność, sytuacj<span class="_ _1"></span>ę finansową lub pers<span class="_ _1"></span>pektywy rozwo<span class="_ _8"></span>ju Spółek z<span class="_ _1"></span> Grupy. <span class="ff2"> </span></div><div class="t m0 x2 h80 y33f ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hf0 y3c0 ff4 fs0 fc0 sc0 ls0 ws0">- <span class="_ _16"></span><span class="ff6">związane <span class="_ _e"></span>z <span class="_ _16"></span>brakiem <span class="_ _16"></span>s<span class="_ _0"></span>pełniania <span class="_ _e"></span>wymogów <span class="_ _16"></span>prawnych <span class="_ _e"></span>przewidzianych <span class="_ _e"></span>do <span class="_ _16"></span>rozpoczęcia<span class="_ _0"></span> </span></div><div class="t m0 x2 hf0 yc55 ff6 fs0 fc0 sc0 ls0 ws0">inwestycji oraz <span class="_ _0"></span>ze stanem pra<span class="_ _0"></span>wnym nierucho<span class="_ _b"></span>mości<span class="ff4"> </span></div><div class="t m0 x2 h3 yc56 ff3 fs1 fc0 sc0 ls0 ws0">Realizacja <span class="_ _20"> </span>każdego <span class="_ _20"> </span>z <span class="_ _24"> </span>proj<span class="_ _1"></span>ektów <span class="_ _24"> </span>in<span class="_ _1"></span>westycyjny<span class="_ _1"></span>ch <span class="_ _24"> </span>prz<span class="_ _1"></span>ez <span class="_ _20"> </span>Spółkę <span class="_ _24"> </span>wymag<span class="_ _1"></span>a <span class="_ _24"> </span>s<span class="_ _1"></span>pełniania <span class="_ _20"> </span>wymogów </div><div class="t m0 x2 h3 y6d0 ff3 fs1 fc0 sc0 ls0 ws0">określonych <span class="_ _1a"> </span>w <span class="_ _1a"> </span>praw<span class="_ _1"></span>ie. <span class="_ _1a"> </span>W <span class="_ _1a"> </span>większ<span class="_ _1"></span>ości <span class="_ _1a"> </span>przypadków <span class="_ _1a"> </span>S<span class="_ _1"></span>półka <span class="_ _1a"> </span>jest <span class="_ _1a"> </span>zobowiązana <span class="_ _1a"> </span>d<span class="_ _1"></span>o <span class="_ _1a"> </span>uzyskania <span class="_ _1a"> </span>różne<span class="_ _1"></span>go </div><div class="t m0 x2 h3 y3ed ff3 fs1 fc0 sc0 ls0 ws0">rodzaju <span class="_ _17"> </span>pozwoleń, <span class="_ _16"> </span>k<span class="_ _1"></span>tóre <span class="_ _17"> </span>są <span class="_ _17"> </span>wydawane <span class="_ _16"> </span>prz<span class="_ _1"></span>ez <span class="_ _17"> </span>organy <span class="_ _17"> </span>administracji <span class="_ _17"> </span>publicznej. <span class="_ _17"> </span>Uzysk<span class="_ _8"></span>anie <span class="_ _16"> </span>tyc<span class="_ _1"></span>h <span class="_ _17"> </span>aktów </div><div class="t m0 x2 h3 y3ee ff3 fs1 fc0 sc0 ls0 ws0">administracyjny<span class="_ _1"></span>ch jest <span class="_ _b"></span>k<span class="_ _1"></span>oniecznym warunkiem rozpoczęcia <span class="_ _0"></span>procesu inwestycyjne<span class="_ _1"></span>go. Należy <span class="_ _0"></span>zauważyć<span class="_ _1"></span>, </div><div class="t m0 x2 h3 y3ef ff3 fs1 fc0 sc0 ls0 ws0">iż <span class="_ _17"> </span>uzysk<span class="_ _1"></span>anie <span class="_ _17"> </span>wszy<span class="_ _1"></span>stkich <span class="_ _17"> </span>p<span class="_ _1"></span>ozwoleń <span class="_ _1a"> </span>i <span class="_ _17"> </span>zgód <span class="_ _17"> </span>wy<span class="_ _1"></span>maga <span class="_ _1a"> </span>znacznego <span class="_ _17"> </span>wys<span class="_ _1"></span>iłku <span class="_ _1a"> </span>i <span class="_ _17"> </span>jest <span class="_ _17"> </span>c<span class="_ _1"></span>zasochłonne. <span class="_ _1a"> </span>Organy </div><div class="t m0 x2 h3 y28a ff3 fs1 fc0 sc0 ls0 ws0">administracji <span class="_ _18"> </span>publicznej <span class="_ _18"> </span>wydające <span class="_ _18"> </span>pozwoleni<span class="_ _1"></span>a <span class="_ _18"> </span>i <span class="_ _15"> </span>zgo<span class="_ _8"></span>dy <span class="_ _18"> </span>działają <span class="_ _18"> </span>na <span class="_ _15"> </span>p<span class="_ _1"></span>odstawie <span class="_ _18"> </span>przepisów <span class="_ _18"> </span>kodeksu </div><div class="t m0 x2 h3 yb88 ff3 fs1 fc0 sc0 ls0 ws0">postępowania <span class="_ _1a"> </span>ad<span class="_ _1"></span>ministracyjnego <span class="_ _19"> </span>i <span class="_ _1a"> </span>ustaw <span class="_ _1a"> </span>szc<span class="_ _1"></span>zególnych. <span class="_ _1a"> </span>W <span class="_ _1a"> </span>ty<span class="_ _1"></span>ch <span class="_ _1a"> </span>postępowan<span class="_ _1"></span>iach <span class="_ _1a"> </span>bierz<span class="_ _1"></span>e <span class="_ _1a"> </span>się <span class="_ _1a"> </span>przede </div><div class="t m0 x2 h3 y3f1 ff3 fs1 fc0 sc0 ls0 ws0">wszystkim  pod  uwagę  interes  społ<span class="_ _0"></span>eczności  lokalny<span class="_ _1"></span>ch  i <span class="_ _19"> </span>szereg  zagadnień  planistycznyc<span class="_ _1"></span>h  podlega </div><div class="t m0 x2 h3 y3f2 ff3 fs1 fc0 sc0 ls0 ws0">szerokiej <span class="_ _1a"> </span>konsultacji <span class="_ _1a"> </span>s<span class="_ _1"></span>połec<span class="_ _1"></span>znej <span class="_ _1a"> </span>(np. <span class="_ _1a"> </span>kwestie <span class="_ _1a"> </span>ochron<span class="_ _1"></span>y <span class="_ _1a"> </span>środowiska). <span class="_ _1a"> </span>Dodatko<span class="_ _1"></span>wo <span class="_ _1a"> </span>brak <span class="_ _19"> </span>choćby <span class="_ _1a"> </span>częś<span class="_ _1"></span>ci </div><div class="t m0 x2 h3 yc57 ff3 fs1 fc0 sc0 ls0 ws0">dokumentacji <span class="_ _16"></span>uniemożliwia <span class="_ _16"></span>rozpoczęcie <span class="_ _16"></span>procesu <span class="_ _e"></span>inwe<span class="_ _1"></span>stycyjnego. <span class="_ _e"></span>P<span class="_ _1"></span>onadto <span class="_ _e"></span>s<span class="_ _1"></span>twierdzeni<span class="_ _1"></span>e <span class="_ _e"></span>jakichk<span class="_ _1"></span>olwiek </div><div class="t m0 x2 h3 yb9e ff3 fs1 fc0 sc0 ls0 ws0">nieprawidłowości bądź<span class="_ _1"></span> po stronie Spółki, bądź w aktach adm<span class="_ _1"></span>inistracyjnyc<span class="_ _1"></span>h, a w szczególnośc<span class="_ _1"></span><span class="ff2">i istnien<span class="_ _1"></span>ie </span></div><div class="t m0 x2 h3 yb9f ff3 fs1 fc0 sc0 ls0 ws0">jakichkolwiek <span class="_ _18"> </span>sprzec<span class="_ _1"></span>zności <span class="_ _18"> </span>pomiędzy <span class="_ _18"> </span>nimi <span class="_ _18"> </span>może <span class="_ _18"> </span>prowadzić <span class="_ _18"> </span>d<span class="_ _1"></span>o <span class="_ _18"> </span>opóźnienia <span class="_ _18"> </span>rozpocz<span class="_ _1"></span>ęcia <span class="_ _18"> </span>realizacji </div><div class="t m0 x2 h3 yc58 ff3 fs1 fc0 sc0 ls0 ws0">procesu <span class="_ _17"> </span>inwes<span class="_ _1"></span>tycyjnego. <span class="_ _1a"> </span>Należy <span class="_ _17"> </span>także<span class="_ _1"></span> <span class="_ _17"> </span>liczy<span class="_ _1"></span>ć <span class="_ _17"> </span>się <span class="_ _1a"> </span>z <span class="_ _17"> </span>ryzykiem <span class="_ _17"> </span>wz<span class="_ _1"></span>ruszenia <span class="_ _17"> </span>j<span class="_ _1"></span>uż <span class="_ _17"> </span>pra<span class="_ _1"></span>womocnych <span class="_ _1a"> </span>decyzji </div><div class="t m0 x2 h3 yc59 ff3 fs1 fc0 sc0 ls0 ws0">administracyjny<span class="_ _1"></span>ch <span class="_ _17"> </span>przez <span class="_ _17"> </span>wznowienie <span class="_ _17"> </span>post<span class="_ _1"></span>ępowania <span class="_ _17"> </span>b<span class="_ _1"></span>ądź <span class="_ _17"> </span>stw<span class="_ _1"></span>ierdze<span class="_ _1"></span>nie <span class="_ _17"> </span>nieważnoś<span class="_ _1"></span>ci <span class="_ _17"> </span>decyzji. <span class="_ _17"> </span>Decyzje </div><div class="t m0 x2 h3 yc5a ff3 fs1 fc0 sc0 ls0 ws0">administracyjne <span class="_ _1"></span>mogą także <span class="_ _1"></span>zostać z<span class="_ _1"></span>askarżone w <span class="_ _1"></span>całości <span class="_ _1"></span>lub w częśc<span class="_ _1"></span>i i w k<span class="_ _1"></span>onsekwencji <span class="_ _1"></span>istnieje ryz<span class="_ _1"></span>yko </div><div class="t m0 x2 h3 yc5b ff3 fs1 fc0 sc0 ls0 ws0">ich <span class="_ _1b"> </span>uchylenia. <span class="_ _1b"> </span>Na <span class="_ _1b"> </span>obszarac<span class="_ _1"></span>h, <span class="_ _1b"> </span>gdzie <span class="_ _1b"> </span>nie <span class="_ _1b"> </span>przyjęto <span class="_ _1b"> </span>miej<span class="_ _1"></span>scowych <span class="_ _1b"> </span>planów <span class="_ _1b"> </span>z<span class="_ _1"></span>agospodarowania </div><div class="t m0 x2 h3 yc5c ff2 fs1 fc0 sc0 ls0 ws0">przestrzennego, <span class="_ _1"></span>powstaj<span class="_ _1"></span>e <span class="_ _1"></span>dodatko<span class="_ _1"></span><span class="ff3">wo <span class="_ _1"></span>ryz<span class="_ _1"></span>yko <span class="_ _1"></span>braku <span class="_ _8"></span>możliwości <span class="_ _1"></span>realizacj<span class="_ _1"></span>i <span class="_ _1"></span>zamierzeń <span class="_ _1"></span>Spół<span class="_ _1"></span>ek <span class="_ _1"></span>z <span class="_ _1"></span>uwagi <span class="_ _1"></span>n<span class="_ _1"></span>a </span></div><div class="t m0 x2 h3 yc5d ff3 fs1 fc0 sc0 ls0 ws0">utrudnienia związane z m<span class="_ _1"></span>ożliwością uzy<span class="_ _1"></span>skania decyzj<span class="_ _1"></span>i o warunkach zabudowy. <span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y353 ff3 fs1 fc0 sc0 ls0 ws0">Wystąpienie  któregokolw<span class="_ _1"></span>iek  z  wyżej  wymienionych  czynników  może  mieć  niekorzys<span class="_ _1"></span>tny  wpływ <span class="_ _19"> </span>na </div><div class="t m0 x2 h3 y354 ff3 fs1 fc0 sc0 ls0 ws0">działalność, sytuacj<span class="_ _1"></span>ę finansową lub perspek<span class="_ _1"></span>tywy rozwoj<span class="_ _1"></span>u Grupy.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 hf0 y5f3 ff6 fs0 fc0 sc0 ls0 ws0">Ryzyka związane<span class="_ _0"></span> z bieżącą dzia<span class="_ _0"></span>łalnością<span class="ff2"> </span></div><div class="t m0 x2 hf0 yc5e ff4 fs0 fc0 sc0 ls0 ws0">- <span class="ff6">ryzyko związane z<span class="_ _0"></span> realizacją s<span class="_ _0"></span>trategii rozwoj<span class="_ _0"></span>u<span class="ff4"> </span></span></div><div class="t m0 x2 h3 yc5f ff3 fs1 fc0 sc0 ls0 ws0">Rynek <span class="_ _16"></span>polski <span class="_ _e"></span>i <span class="_ _e"></span>sy<span class="_ _1"></span>tuacja <span class="_ _e"></span>na<span class="_ _1"></span> <span class="_ _e"></span>r<span class="_ _1"></span>ynkach <span class="_ _16"></span>lokalnych, <span class="_ _e"></span>na <span class="_ _e"></span>któr<span class="_ _1"></span>ych <span class="_ _16"></span>działa <span class="_ _e"></span>Grupa, <span class="_ _16"></span>podlegają <span class="_ _16"></span>ciągłym <span class="_ _e"></span>z<span class="_ _1"></span>mianom, </div><div class="t m0 x2 h3 y9f5 ff3 fs1 fc0 sc0 ls0 ws0">których <span class="_ _17"> </span>kierunek <span class="_ _16"> </span>i<span class="_ _1"></span> <span class="_ _16"> </span>natęż<span class="_ _1"></span>enie <span class="_ _16"> </span>za<span class="_ _1"></span>leżne <span class="_ _16"> </span>s<span class="_ _1"></span>ą <span class="_ _16"> </span>od<span class="_ _1"></span> <span class="_ _16"> </span>sz<span class="_ _1"></span>eregu <span class="_ _17"> </span>czynników. <span class="_ _16"> </span>D<span class="_ _1"></span>latego <span class="_ _17"> </span>przyszłe <span class="_ _17"> </span>wyniki <span class="_ _16"> </span>f<span class="_ _1"></span>inansowe, </div><div class="t m0 x2 h3 yc60 ff3 fs1 fc0 sc0 ls0 ws0">rozwój <span class="_ _1c"> </span>i <span class="_ _21"> </span>pozycja <span class="_ _1c"> </span>rynk<span class="_ _1"></span>owa <span class="_ _1c"> </span>Spółek <span class="_ _1c"> </span>są <span class="_ _21"> </span>uzależnione <span class="_ _1c"> </span>od <span class="_ _21"> </span>zdolności <span class="_ _1c"> </span>do <span class="_ _1c"> </span>wyprac<span class="_ _1"></span>owania <span class="_ _1c"> </span>i <span class="_ _21"> </span>wdrożenia </div><div class="t m0 x2 h3 yc61 ff3 fs1 fc0 sc0 ls0 ws0">długoterminowej strate<span class="_ _1"></span>gii w niepewnyc<span class="_ _1"></span>h i zmieniających się w<span class="_ _1"></span>arunkach otoczen<span class="_ _1"></span>ia <span class="_ _1"></span><span class="ff2">rynkowego.<span class="_ _1"></span> </span></div><div class="t m0 x2 h3 y2a2 ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _e"></span>sz<span class="_ _1"></span>czególności <span class="_ _16"></span>realizacja <span class="_ _16"></span>założonej <span class="_ _e"></span>prz<span class="_ _1"></span>ez <span class="_ _16"></span>Grupę <span class="_ _e"></span>strategii <span class="_ _16"></span>jest <span class="_ _e"></span>uza<span class="_ _1"></span>leżniona <span class="_ _16"></span>od <span class="_ _16"></span>wystąpienia <span class="_ _e"></span>szere<span class="_ _1"></span>gu </div><div class="t m0 x2 h3 y823 ff3 fs1 fc0 sc0 ls0 ws0">czynników, <span class="_ _e"></span>których <span class="_ _e"></span>wystąpienie <span class="_ _e"></span>jest <span class="_ _8"></span>c<span class="_ _1"></span>zęsto <span class="_ _e"></span>niezależne <span class="_ _e"></span>od <span class="_ _e"></span>decyzji <span class="_ _e"></span>organów <span class="_ _e"></span>Spółek <span class="_ _e"></span>i <span class="_ _8"></span>kt<span class="_ _1"></span>óre <span class="_ _e"></span>nie <span class="_ _8"></span>zawsz<span class="_ _1"></span>e </div></div></div><div class="pi" ></div></div><div id="pf7a" class="pf w0 h0" ><div class="pc pc7a w0 h0"><img class="bi x0 y0 w3 h53" alt="" 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class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y22 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y23 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y23 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls0 ws0">122 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y25 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y4dc ff3 fs1 fc0 sc0 ls0 ws0">mogą być przewidz<span class="_ _1"></span>iane.<span class="ff2"> </span></div><div class="t m0 x2 h3 yc62 ff3 fs1 fc0 sc0 ls0 ws0">Do takich czynników n<span class="_ _1"></span>ależą:<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x47 h3 yc63 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _25"> </span><span class="ff3">nieprz<span class="_ _1"></span>ewidywalne zdarzeni<span class="_ _1"></span>a rynkowe, takie jak wy<span class="_ _1"></span>stąpienie kryzy<span class="_ _1"></span>su gospodarczego lub recesj<span class="_ _1"></span>i </span></div><div class="t m0 x4 h3 yc64 ff2 fs1 fc0 sc0 ls0 ws0">w Polsce lub innych kraj<span class="_ _1"></span>ach Unii Europejs<span class="_ _1"></span>kiej, </div><div class="t m0 x47 h3 yc65 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _25"> </span><span class="ff3">radykalne <span class="_ _e"></span>i <span class="_ _8"></span>nagłe <span class="_ _8"></span>z<span class="_ _1"></span>miany <span class="_ _8"></span>p<span class="_ _1"></span>rzepisów <span class="_ _8"></span>prawnyc<span class="_ _1"></span>h <span class="_ _8"></span>bądź <span class="_ _e"></span>sposobów <span class="_ _e"></span>ich <span class="_ _8"></span>interpretacj<span class="_ _1"></span>i <span class="_ _8"></span>(np. <span class="_ _8"></span>maj<span class="_ _1"></span>ących </span></div><div class="t m0 x4 h3 yc66 ff3 fs1 fc0 sc0 ls0 ws0">wpływ na wydawan<span class="_ _1"></span>e warunków zabud<span class="_ _1"></span>owy),<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x47 h3 yc67 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _25"> </span><span class="ff3">klęski <span class="_ _16"> </span>ż<span class="_ _1"></span>ywiołowe, <span class="_ _16"> </span>epide<span class="_ _1"></span>mie <span class="_ _16"> </span>na <span class="_ _16"> </span>tere<span class="_ _1"></span>nach, <span class="_ _16"> </span>gdzie <span class="_ _16"> </span>Sp<span class="_ _1"></span>ółka <span class="_ _16"></span>prowadzi <span class="_ _16"> </span>dz<span class="_ _1"></span>iałalność, <span class="_ _16"> </span>a <span class="_ _16"> </span>t<span class="_ _1"></span>akże <span class="_ _16"> </span>sz<span class="_ _1"></span>ereg </span></div><div class="t m0 x4 h3 yc68 ff3 fs1 fc0 sc0 ls0 ws0">czynników o charakterz<span class="_ _1"></span>e szczególnym, takich<span class="_ _1"></span> jak: <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x47 h3 yc69 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _25"> </span><span class="ff3">ogranicz<span class="_ _1"></span>enia <span class="_ _b"></span>możliwości <span class="_ _0"></span>nabywania <span class="_ _b"></span>prz<span class="_ _1"></span>ez <span class="_ _b"></span>Spółkę <span class="_ _b"></span>JHM<span class="_ _1"></span> <span class="_ _b"></span>DEVELOPM<span class="_ _1"></span>ENT <span class="_ _b"></span>działek <span class="_ _b"></span>w<span class="_ _1"></span> <span class="_ _b"></span>atrakcy<span class="_ _1"></span>jnych </span></div><div class="t m0 x4 h3 yc6a ff2 fs1 fc0 sc0 ls0 ws0">lokalizacjach pod b<span class="_ _1"></span>udownictwo mieszk<span class="_ _1"></span>aniowe,<span class="_ _1"></span> </div><div class="t m0 x47 h3 yc6b ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _25"> </span><span class="ff3">obniżona <span class="_ _1b"> </span>dostępność <span class="_ _1b"> </span>finansowania <span class="_ _25"> </span>banko<span class="_ _1"></span>wego <span class="_ _1b"> </span>umożliwiającego <span class="_ _25"> </span>re<span class="_ _1"></span>alizację <span class="_ _1b"> </span>projektów </span></div><div class="t m0 x4 h3 ya79 ff2 fs1 fc0 sc0 ls0 ws0">deweloperskich i ko<span class="_ _1"></span>mercyjnych,<span class="_ _1"></span> </div><div class="t m0 x47 h3 y99a ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _25"> </span><span class="ff3">niepowodz<span class="_ _1"></span>enia <span class="_ _1"></span>realizacj<span class="_ _1"></span>i <span class="_ _1"></span>projektów <span class="_ _8"></span>dewelopers<span class="_ _1"></span>kich <span class="_ _1"></span>i <span class="_ _1"></span>p<span class="_ _1"></span>rojektów <span class="_ _1"></span>ha<span class="_ _1"></span>ndlowo<span class="_ _1"></span></span>-<span class="_ _1"></span><span class="ff3">usługowyc<span class="_ _1"></span>h <span class="_ _1"></span>zgodnie </span></div><div class="t m0 x4 h3 y8ac ff3 fs1 fc0 sc0 ls0 ws0">z założonym harmono<span class="_ _1"></span>gramem i kosztory<span class="_ _1"></span>sem, <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x47 h3 yc6c ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _25"> </span><span class="ff3">zmiany<span class="_ _1"></span> programów rządowyc<span class="_ _1"></span>h wspomagających nabywanie lokali mieszk<span class="_ _1"></span>alnych przez osoby o </span></div><div class="t m0 x4 h3 yc6d ff3 fs1 fc0 sc0 ls0 ws0">przeciętnych i poniżej prz<span class="_ _1"></span>eciętnych d<span class="_ _1"></span>ochodach <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x47 h3 yc6e ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _25"> </span>inne ryz<span class="_ _1"></span>yka operacyjne opi<span class="_ _1"></span>sane w niniejszy<span class="_ _1"></span>m sprawozdaniu. <span class="_ _8"></span> </div><div class="t m0 x2 h3 yc6f ff3 fs1 fc0 sc0 ls0 ws0">Spółki <span class="_ _17"> </span>z <span class="_ _16"> </span>Gr<span class="_ _1"></span>upy <span class="_ _17"> </span>dokładają <span class="_ _17"> </span>wszelkich <span class="_ _17"> </span>starań, <span class="_ _17"> </span>by <span class="_ _17"> </span>założona <span class="_ _17"> </span>strateg<span class="_ _1"></span>ia <span class="_ _17"> </span>była <span class="_ _16"> </span>r<span class="_ _1"></span>ealizowana <span class="_ _17"> </span>i <span class="_ _17"> </span>starają <span class="_ _17"> </span>się <span class="_ _17"> </span>na </div><div class="t m0 x2 h3 yc70 ff3 fs1 fc0 sc0 ls0 ws0">bieżąco analizować<span class="_ _1"></span> wszystk<span class="_ _1"></span>ie czynniki rynkowe<span class="_ _1"></span> i bran<span class="_ _1"></span>żowe mające i <span class="_ _1"></span>mogące mie<span class="_ _1"></span>ć wpływ na<span class="_ _1"></span> realizację </div><div class="t m0 x2 h3 y3ec ff2 fs1 fc0 sc0 ls0 ws0">strategii. </div><div class="t m0 x2 h3 y1cd ff3 fs1 fc0 sc0 ls0 ws0">Opisane <span class="_ _e"></span>powyżej <span class="_ _e"></span>cz<span class="_ _1"></span>ynniki <span class="_ _e"></span>mogą <span class="_ _e"></span>spowodować, <span class="_ _e"></span>że<span class="_ _1"></span> <span class="_ _e"></span>Grupa <span class="_ _e"></span>nie <span class="_ _16"></span>będzie <span class="_ _e"></span>w <span class="_ _e"></span>stanie <span class="_ _e"></span>zrealizować <span class="_ _e"></span>zak<span class="_ _1"></span>ładanej </div><div class="t m0 x2 h3 y8b4 ff3 fs1 fc0 sc0 ls0 ws0">strategii <span class="_ _17"> </span>rozwoju, <span class="_ _17"> </span>w <span class="_ _17"> </span>tym <span class="_ _17"> </span>planowanych <span class="_ _17"> </span>projektów <span class="_ _17"> </span>dewelopers<span class="_ _1"></span>kich, <span class="_ _17"> </span>a <span class="_ _17"> </span>przez <span class="_ _17"> </span>to <span class="_ _16"> </span>c<span class="_ _1"></span>zynniki <span class="_ _17"> </span>te <span class="_ _17"> </span>mogą <span class="_ _17"> </span>mieć </div><div class="t m0 x2 h3 yc71 ff3 fs1 fc0 sc0 ls0 ws0">istotny <span class="_ _b"></span>neg<span class="_ _1"></span>atywny <span class="_ _b"></span>wp<span class="_ _1"></span>ływ <span class="_ _b"></span>na<span class="_ _1"></span> <span class="_ _b"></span>działalność<span class="_ _1"></span> <span class="_ _b"></span>Spółek, <span class="_ _0"></span>jej <span class="_ _b"></span>s<span class="_ _1"></span>ytuację <span class="_ _0"></span>finans<span class="_ _1"></span>ową, <span class="_ _0"></span>wyniki <span class="_ _0"></span>lub <span class="_ _b"></span>pers<span class="_ _1"></span>pektywy <span class="_ _0"></span>rozwoju.<span class="ff2"> </span></div><div class="t m0 x2 hf0 yc72 ff4 fs0 fc0 sc0 ls0 ws0">- <span class="ff6">związane z finans<span class="_ _0"></span>owaniem<span class="_ _0"></span> rozwoju kredy<span class="_ _0"></span>tami bankowym<span class="_ _0"></span>i<span class="ff4"> </span></span></div><div class="t m0 x2 h3 ya43 ff3 fs1 fc0 sc0 ls0 ws0">Spółki <span class="_ _0"></span>z Grupy <span class="_ _0"></span>finansują swój <span class="_ _0"></span>rozwój oraz <span class="_ _0"></span>bieżącą <span class="_ _0"></span>działalność<span class="_ _1"></span> <span class="_ _0"></span>przy wykorzystaniu <span class="_ _0"></span>kredytów bankowych </div><div class="t m0 x2 h3 yc73 ff3 fs1 fc0 sc0 ls0 ws0">i <span class="_ _8"></span>leasingu. <span class="_ _8"></span>Spółki <span class="_ _8"></span>równ<span class="_ _1"></span>ież <span class="_ _8"></span>w <span class="_ _8"></span>prz<span class="_ _1"></span>yszłości <span class="_ _8"></span>z<span class="_ _1"></span>amierzają <span class="_ _8"></span>wykorzysty<span class="_ _1"></span>wać <span class="_ _8"></span>kredyty <span class="_ _8"></span>bankowe <span class="_ _8"></span>do <span class="_ _8"></span>f<span class="_ _1"></span>inansowania </div><div class="t m0 x2 h3 y13d ff3 fs1 fc0 sc0 ls0 ws0">zapotrzebowania <span class="_ _8"></span>na <span class="_ _8"></span>kapitał<span class="_ _1"></span> <span class="_ _1"></span>obrotowy <span class="_ _8"></span>zw<span class="_ _1"></span>iązany <span class="_ _1"></span>ze <span class="_ _8"></span>wzrostem <span class="_ _8"></span>s<span class="_ _1"></span>k<span class="_ _1"></span>ali <span class="_ _1"></span>dzi<span class="_ _1"></span>ałalności. <span class="_ _8"></span>Istnieje <span class="_ _8"></span>jednak <span class="_ _8"></span>ryzy<span class="_ _1"></span>ko, </div><div class="t m0 x2 h3 y13e ff3 fs1 fc0 sc0 ls0 ws0">iż <span class="_ _16"></span>w <span class="_ _e"></span>prz<span class="_ _1"></span>yszłości, <span class="_ _16"></span>w <span class="_ _16"></span>przypadku <span class="_ _16"></span>wystąpienia <span class="_ _16"></span>niekorzy<span class="_ _1"></span>stnych <span class="_ _16"></span>zmian <span class="_ _16"></span>na <span class="_ _16"></span>rynkach <span class="_ _16"></span>działalności <span class="_ _16"></span>Spółek <span class="_ _16"></span>lub </div><div class="t m0 x2 h3 y13f ff3 fs1 fc0 sc0 ls0 ws0">rynkach finansowych, l<span class="_ _1"></span>ub w wyniku zmiany <span class="_ _1"></span>podejścia banków d<span class="_ _1"></span>o oceny ryzy<span class="_ _1"></span>ka kredytowego, będą one<span class="_ _1"></span> </div><div class="t m0 x2 h3 yc74 ff3 fs1 fc0 sc0 ls0 ws0">miały <span class="_ _16"> </span>utru<span class="_ _1"></span>dniony <span class="_ _16"> </span>d<span class="_ _1"></span>ostęp <span class="_ _17"> </span>do <span class="_ _16"> </span>finansow<span class="_ _1"></span>ania <span class="_ _17"> </span>przy <span class="_ _16"> </span>wy<span class="_ _1"></span>korzystaniu <span class="_ _16"> </span>kredy<span class="_ _1"></span>tów, <span class="_ _16"> </span>ich <span class="_ _17"> </span>koszt <span class="_ _17"> </span>będzie <span class="_ _16"> </span>wyżs<span class="_ _1"></span>zy <span class="_ _17"> </span>od </div><div class="t m0 x2 h3 yc75 ff3 fs1 fc0 sc0 ls0 ws0">obecnego <span class="_ _1a"> </span>lub<span class="_ _0"></span> <span class="_ _17"> </span>będ<span class="_ _1"></span>ą <span class="_ _17"> </span>zmuszone <span class="_ _1a"> </span>do <span class="_ _17"> </span>wcześniejszej<span class="_ _1"></span> <span class="_ _17"> </span>spłaty <span class="_ _1a"> </span>lub <span class="_ _17"> </span>refinansowania <span class="_ _1a"> </span>na <span class="_ _17"> </span>gorszych <span class="_ _1a"> </span>warunkach </div><div class="t m0 x2 h3 y142 ff3 fs1 fc0 sc0 ls0 ws0">dotychczasowego zadłuże<span class="_ _1"></span>nia. Może to przycz<span class="_ _1"></span>ynić się do wolniejszego od planowa<span class="_ _1"></span>nego tempa<span class="_ _1"></span><span class="ff2"> rozwoj<span class="_ _1"></span>u </span></div><div class="t m0 x2 h3 y143 ff3 fs1 fc0 sc0 ls0 ws0">i pogorszenia uzysk<span class="_ _1"></span>iwanych wyników<span class="_ _1"></span> finansowych.  <span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 yc76 ff3 fs1 fc0 sc0 ls0 ws0">Zarząd <span class="_ _15"> </span>uważa  ob<span class="_ _1"></span>ecny <span class="_ _15"> </span>poziom  z<span class="_ _1"></span>adłużenia <span class="_ _15"> </span>za  bez<span class="_ _1"></span>pieczny <span class="_ _15"> </span>i <span class="_ _15"> </span>nie  widz<span class="_ _1"></span>i  obec<span class="_ _1"></span>nie <span class="_ _15"> </span>zagrożeń <span class="_ _15"> </span>dla  j<span class="_ _1"></span>ego </div><div class="t m0 x2 h3 y9a8 ff3 fs1 fc0 sc0 ls0 ws0">terminowej obsługi. Mimo <span class="_ _b"></span>d<span class="_ _1"></span>obrej kondycji <span class="_ _0"></span>finansowej większoś<span class="_ _1"></span>ci <span class="_ _0"></span>Spółek z <span class="_ _b"></span>Gr<span class="_ _1"></span>upy, nie <span class="_ _b"></span>możn<span class="_ _1"></span>a wykluczyć, </div><div class="t m0 x2 h3 yc77 ff3 fs1 fc0 sc0 ls0 ws0">że <span class="_ _e"></span>w <span class="_ _e"></span>prz<span class="_ _1"></span>yszłości <span class="_ _e"></span>na <span class="_ _e"></span>sk<span class="_ _1"></span>utek <span class="_ _e"></span>niekorzystny<span class="_ _1"></span>ch <span class="_ _e"></span>procesów <span class="_ _e"></span>r<span class="_ _1"></span>ynkowych <span class="_ _e"></span>będą <span class="_ _16"> </span>on<span class="_ _1"></span>e <span class="_ _e"></span>w <span class="_ _e"></span>sta<span class="_ _1"></span>nie <span class="_ _e"></span>wywiązać <span class="_ _e"></span>s<span class="_ _1"></span>ię <span class="_ _e"></span>ze </div><div class="t m0 x2 h3 yc78 ff3 fs1 fc0 sc0 ls0 ws0">wszystkich <span class="_ _17"> </span>zobowiązań <span class="_ _16"> </span>wy<span class="_ _1"></span>nikających <span class="_ _17"> </span>z <span class="_ _16"> </span>zawarty<span class="_ _1"></span>ch <span class="_ _16"> </span>u<span class="_ _1"></span>mów <span class="_ _16"> </span>kredy<span class="_ _1"></span>towych <span class="_ _17"> </span>oraz <span class="_ _16"> </span>po<span class="_ _1"></span>życzek<span class="_ _1"></span>. <span class="_ _16"> </span>W <span class="_ _16"> </span>prz<span class="_ _1"></span>ypadku </div><div class="t m0 x2 h3 yc79 ff3 fs1 fc0 sc0 ls0 ws0">wystąpienia sytuacji, w której Spółka z Grupy nie będzie w stanie na bieżąco regulować<span class="_ _1"></span> swoich długów </div><div class="t m0 x2 h3 yb07 ff3 fs1 fc0 sc0 ls0 ws0">z tytułu umów kredytowych i pożycze<span class="_ _1"></span>k, spłaty mogą stać się natychmiast wymagalne. W konsekwencji,<span class="_ _1"></span> </div><div class="t m0 x2 h3 yc7a ff3 fs1 fc0 sc0 ls0 ws0">aby zaspokoić wierzycieli Spółka będzie zmuszona<span class="_ _1"></span> do zbycia części swoich aktywów. Strategie Spółek </div><div class="t m0 x2 h3 y667 ff3 fs1 fc0 sc0 ls0 ws0">przewidują, <span class="_ _17"> </span>s<span class="_ _1"></span>topniową <span class="_ _17"> </span>za<span class="_ _1"></span>mianę <span class="_ _17"> </span>dłu<span class="_ _1"></span>gu <span class="_ _17"> </span>krótkot<span class="_ _1"></span>erminowego <span class="_ _1a"> </span>na <span class="_ _17"> </span>finansowanie <span class="_ _1a"> </span>długoterminowe <span class="_ _1a"> </span>oraz <span class="_ _17"> </span>że </div><div class="t m0 x2 h3 yc7b ff2 fs1 fc0 sc0 ls0 ws0">n<span class="ff3">owo <span class="_ _8"></span>pozy<span class="_ _1"></span>skiwane <span class="_ _e"></span>finansowanie <span class="_ _e"></span>kredytami <span class="_ _8"></span>b<span class="_ _1"></span>ędzie <span class="_ _8"></span>c<span class="_ _1"></span>elowe <span class="_ _8"></span>d<span class="_ _1"></span>la <span class="_ _8"></span>potrzeb <span class="_ _e"></span>realizacj<span class="_ _1"></span>i <span class="_ _8"></span>k<span class="_ _1"></span>onkretnych <span class="_ _8"></span>um<span class="_ _1"></span>ów <span class="_ _8"></span>o<span class="_ _1"></span> </span></div><div class="t m0 x2 h3 yc7c ff2 fs1 fc0 sc0 ls0 ws0">roboty budowlane <span class="_ _1"></span>i inwestycj<span class="_ _1"></span>i deweloperskich.  <span class="_ _1"></span> </div><div class="t m0 x2 h3 yc7d ff3 fs1 fc0 sc0 ls0 ws0">Wystąpienie <span class="_ _e"></span>wyżej<span class="_ _1"></span> <span class="_ _e"></span>wymienionych <span class="_ _e"></span>cz<span class="_ _1"></span>ynników <span class="_ _e"></span>może <span class="_ _e"></span>mieć<span class="_ _1"></span> <span class="_ _16"></span>niekorzystny <span class="_ _e"></span>wpływ <span class="_ _e"></span>n<span class="_ _1"></span>a <span class="_ _e"></span>działalność, <span class="_ _e"></span>sytuacj<span class="_ _1"></span>ę </div><div class="t m0 x2 h3 yc7e ff3 fs1 fc0 sc0 ls0 ws0">finansową <span class="_ _e"></span>lub <span class="_ _16"></span>perspektywy <span class="_ _e"></span>r<span class="_ _1"></span>ozwoju <span class="_ _e"></span>Grupy. <span class="_ _16"></span>W <span class="_ _e"></span>celu <span class="_ _16"></span>ograniczenia <span class="_ _e"></span>ryzyk<span class="_ _1"></span>a <span class="_ _e"></span>Spółka <span class="_ _16"></span>na <span class="_ _e"></span>bieżąco <span class="_ _16"></span>dokonuje </div><div class="t m0 x2 h3 yc7f ff3 fs1 fc0 sc0 ls0 ws0">analizy stanu zadłużen<span class="_ _1"></span>ia oraz możliwości re<span class="_ _1"></span>gulowania z<span class="_ _1"></span>obowiązań.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y823 ff2 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf7b" class="pf w0 h0" ><div class="pc pc7b w0 h0"><img class="bi x0 y0 w3 h53" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y22 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y23 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y23 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls0 ws0">123 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y25 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hf0 yc80 ff4 fs0 fc0 sc0 ls0 ws0">- <span class="ff6">związane z in<span class="_ _0"></span>frastrukturą budo<span class="_ _0"></span>wlaną<span class="ff4"> </span></span></div><div class="t m0 x2 h3 yc81 ff3 fs1 fc0 sc0 ls0 ws0">Zakończenie <span class="_ _8"></span>realizacj<span class="_ _1"></span>i <span class="_ _8"></span>projektu <span class="_ _8"></span>jest <span class="_ _8"></span>uz<span class="_ _1"></span>ależnione <span class="_ _8"></span>od <span class="_ _8"></span>z<span class="_ _1"></span>apewnienia <span class="_ _8"></span>wymagan<span class="_ _1"></span>ej <span class="_ _8"></span>przepisami <span class="_ _e"></span>infrastruktury </div><div class="t m0 x2 h3 yc82 ff3 fs1 fc0 sc0 ls0 ws0">takiej <span class="_ _1f"> </span>jak <span class="_ _24"> </span>dostęp <span class="_ _1f"> </span>do <span class="_ _24"> </span>dróg <span class="_ _1f"> </span>publicznyc<span class="_ _1"></span>h, <span class="_ _1f"> </span>dostęp <span class="_ _24"> </span>do <span class="_ _24"> </span>mediów, <span class="_ _1f"> </span>wyznacz<span class="_ _1"></span>enie <span class="_ _1f"> </span>odpo<span class="_ _1"></span>wiednich <span class="_ _1f"> </span>dróg<span class="_ _1"></span> </div><div class="t m0 x2 h3 yc83 ff3 fs1 fc0 sc0 ls0 ws0">wewnętrznych, <span class="_ _19"> </span>itd. <span class="_ _1a"> </span>Byw<span class="_ _1"></span>ają <span class="_ _1a"> </span>sy<span class="_ _1"></span>tuacje, <span class="_ _1a"> </span>że <span class="_ _19"> </span>zapewnienie <span class="_ _19"> </span>niezbędnej <span class="_ _1a"> </span>infr<span class="_ _1"></span>ast<span class="_ _1"></span>ruktury<span class="_ _1"></span> <span class="_ _1a"> </span>jest <span class="_ _19"> </span>uzależnione <span class="_ _1a"> </span>o<span class="_ _1"></span>d </div><div class="t m0 x2 h3 yc84 ff3 fs1 fc0 sc0 ls0 ws0">czynników  będących <span class="_ _19"> </span>poza  kontrolą <span class="_ _19"> </span>Spółki.  Często <span class="_ _19"> </span>zapew<span class="_ _1"></span>nienie  do<span class="_ _0"></span>stępu  do <span class="_ _19"> </span>właściwej  drogi <span class="_ _19"> </span>bądź </div><div class="t m0 x2 h3 yc85 ff3 fs1 fc0 sc0 ls0 ws0">mediów <span class="_ _1a"> </span>jest <span class="_ _1a"> </span>uzależni<span class="_ _1"></span>one <span class="_ _1a"> </span>od <span class="_ _1a"> </span>decyzj<span class="_ _1"></span>i <span class="_ _1a"> </span>stosownego <span class="_ _1a"> </span>urz<span class="_ _1"></span>ędu <span class="_ _1a"> </span>miejskiego <span class="_ _1a"> </span>bądź <span class="_ _1a"> </span>g<span class="_ _1"></span>minnego. <span class="_ _1a"> </span>W <span class="_ _1a"> </span>niekt<span class="_ _1"></span>órych </div><div class="t m0 x2 h3 y9ac ff3 fs1 fc0 sc0 ls0 ws0">przypadkach status <span class="_ _0"></span>dróg, które <span class="_ _0"></span>są potrzebne do <span class="_ _b"></span>r<span class="_ _1"></span>ealizac<span class="_ _1"></span>ji i<span class="_ _0"></span>nwestycji, może <span class="_ _0"></span>być nieuregulowany, bądź <span class="_ _b"></span>w </div><div class="t m0 x2 h3 yc86 ff3 fs1 fc0 sc0 ls0 ws0">trakcie <span class="_ _1c"> </span>realizacj<span class="_ _1"></span>i <span class="_ _1c"> </span>projek<span class="_ _1"></span>tu <span class="_ _1c"> </span>mogą <span class="_ _21"> </span>pojawić <span class="_ _21"> </span>się <span class="_ _1c"> </span>niepr<span class="_ _1"></span>zewidziane <span class="_ _1c"> </span>k<span class="_ _1"></span>omplikacje <span class="_ _21"> </span>przekładające <span class="_ _1c"> </span>s<span class="_ _1"></span>ię <span class="_ _1c"> </span>na<span class="_ _1"></span> </div><div class="t m0 x2 h3 yc87 ff3 fs1 fc0 sc0 ls0 ws0">opóźnienia i <span class="_ _1"></span>dodatkowe <span class="_ _1"></span>koszty. <span class="_ _1"></span>Może się także <span class="_ _1"></span>zdarzyć, <span class="_ _1"></span>że właściwe org<span class="_ _1"></span>any ad<span class="_ _1"></span>ministracji zaż<span class="_ _1"></span>ądają od </div><div class="t m0 x2 h3 yc88 ff3 fs1 fc0 sc0 ls0 ws0">Spółki wykonania dodatkowyc<span class="_ _1"></span>h prac dotyczących infrastruktury w ramach prac związanych z realizacją </div><div class="t m0 x2 h3 yc6a ff3 fs1 fc0 sc0 ls0 ws0">inwestycji. Organy <span class="_ _b"></span>a<span class="_ _1"></span>dministracj<span class="_ _1"></span>i <span class="_ _0"></span>mogą <span class="_ _0"></span>także oczekiwać lub <span class="_ _b"></span>nawet zażądać, aby <span class="_ _b"></span>i<span class="_ _1"></span>nwestor wykonał prace </div><div class="t m0 x2 h3 yc89 ff3 fs1 fc0 sc0 ls0 ws0">związane z infrastruk<span class="_ _1"></span>turą, k<span class="_ _1"></span>tóre nie są ni<span class="_ _1"></span>ezbędne z p<span class="_ _1"></span>erspekty<span class="_ _1"></span>wy real<span class="_ _1"></span>izacji danego <span class="_ _1"></span>projektu, ale k<span class="_ _1"></span>tórych </div><div class="t m0 x2 h3 yc32 ff3 fs1 fc0 sc0 ls0 ws0">wykonanie może<span class="_ _1"></span> być oczek<span class="_ _1"></span>iwane przez te<span class="_ _1"></span> organy jako <span class="_ _1"></span>wkład inwestora<span class="_ _1"></span> w rozwój s<span class="_ _1"></span>połecznośc<span class="_ _1"></span>i lokalnej </div><div class="t m0 x2 h3 yc8a ff3 fs1 fc0 sc0 ls0 ws0">w związku z realizowaną<span class="_ _1"></span> inwestycją. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 yc8b ff3 fs1 fc0 sc0 ls0 ws0">Wystąpienie <span class="_ _b"></span>które<span class="_ _1"></span>gokolwie<span class="_ _1"></span>k <span class="_ _b"></span>z <span class="_ _0"></span>powyższych <span class="_ _0"></span>czynników <span class="_ _b"></span>prz<span class="_ _1"></span>ekładających <span class="_ _b"></span>s<span class="_ _1"></span>ię <span class="_ _b"></span>na <span class="_ _b"></span>o<span class="_ _1"></span>późnienie <span class="_ _b"></span>re<span class="_ _1"></span>alizowanych </div><div class="t m0 x2 h3 yc8c ff3 fs1 fc0 sc0 ls0 ws0">projektów <span class="_ _0"></span>lub <span class="_ _b"></span>dodatkow<span class="_ _1"></span>e <span class="_ _b"></span>ko<span class="_ _1"></span>szty <span class="_ _b"></span>proj<span class="_ _1"></span>ektu <span class="_ _b"></span>może mieć <span class="_ _b"></span>istotny <span class="_ _b"></span>n<span class="_ _1"></span>iekorzystny <span class="_ _0"></span>wpływ <span class="_ _b"></span>na<span class="_ _1"></span> <span class="_ _b"></span>dz<span class="_ _1"></span>iałalność, <span class="_ _b"></span>sy<span class="_ _1"></span>tuację </div><div class="t m0 x2 h3 y23d ff3 fs1 fc0 sc0 ls0 ws0">finansową lub persp<span class="_ _1"></span>ektywy rozwoju Gr<span class="_ _1"></span>upy.<span class="ff2"> </span></div><div class="t m0 x2 hf0 yc8d ff4 fs0 fc0 sc0 ls0 ws0">- <span class="ff6">związane z odpo<span class="_ _b"></span>w<span class="_ _1"></span>iedzialnośc<span class="_ _0"></span>ią za naruszeni<span class="_ _0"></span>e przepisów ochrony<span class="_ _b"></span> <span class="_ _1"></span>środow<span class="_ _0"></span>iska<span class="ff4"> </span></span></div><div class="t m0 x2 h3 yc8e ff3 fs1 fc0 sc0 ls0 ws0">Na <span class="_ _21"> </span>podstawie <span class="_ _21"> </span>obowiązując<span class="_ _1"></span>ych <span class="_ _21"> </span>przepisów <span class="_ _21"> </span>dotyczący<span class="_ _1"></span>ch <span class="_ _21"> </span>ochrony <span class="_ _21"> </span>środowiska <span class="_ _21"> </span>podmioty, <span class="_ _21"> </span>które <span class="_ _21"> </span>są </div><div class="t m0 x2 h3 y893 ff3 fs1 fc0 sc0 ls0 ws0">właścicielami, <span class="_ _16"></span>bądź <span class="_ _16"></span>użytkownikam<span class="_ _1"></span>i <span class="_ _16"></span>działek, <span class="_ _16"></span>na <span class="_ _e"></span>k<span class="_ _1"></span>tórych <span class="_ _16"></span>występują <span class="_ _16"></span>niebezpiecz<span class="_ _1"></span>ne <span class="_ _16"></span>substancje, <span class="_ _16"></span>albo <span class="_ _16"></span>na </div><div class="t m0 x2 h3 yc8f ff3 fs1 fc0 sc0 ls0 ws0">których <span class="_ _1a"> </span>doszło <span class="_ _1a"> </span>d<span class="_ _1"></span>o <span class="_ _1a"> </span>niekorzys<span class="_ _1"></span>tnego <span class="_ _1a"> </span>przekształcenia <span class="_ _19"> </span>naturalnego <span class="_ _1a"> </span>uks<span class="_ _1"></span>ztałto<span class="_ _1"></span>wa<span class="_ _1"></span>nia <span class="_ _1a"> </span>terenu <span class="_ _19"> </span>mogą <span class="_ _1a"> </span>zostać<span class="_ _1"></span> </div><div class="t m0 x2 h3 yc90 ff3 fs1 fc0 sc0 ls0 ws0">zobowiązane <span class="_ _e"></span>do <span class="_ _8"></span>ich <span class="_ _e"></span>usunię<span class="_ _1"></span>cia, <span class="_ _8"></span>bądź <span class="_ _e"></span>ponieść <span class="_ _e"></span>koszt <span class="_ _e"></span>rekultywacji <span class="_ _e"></span>terenu <span class="_ _e"></span>lub <span class="_ _8"></span>zapłat<span class="_ _1"></span>y <span class="_ _8"></span>k<span class="_ _1"></span>ary <span class="_ _8"></span>pieniężne<span class="_ _1"></span>j. <span class="_ _8"></span>W<span class="_ _1"></span> </div><div class="t m0 x2 h3 y57d ff3 fs1 fc0 sc0 ls0 ws0">celu zm<span class="_ _1"></span>inimalizowania <span class="_ _1"></span>ryzy<span class="_ _1"></span>ka <span class="_ _1"></span>naruszenia <span class="_ _1"></span>przepisów<span class="_ _1"></span> o<span class="_ _1"></span>chrony <span class="_ _1"></span>środowiska <span class="_ _1"></span>Spółk<span class="_ _1"></span>i p<span class="_ _1"></span>rzeprowadzą <span class="_ _1"></span>analizy<span class="_ _1"></span> </div><div class="t m0 x2 h3 yc91 ff3 fs1 fc0 sc0 ls0 ws0">techniczne <span class="_ _16"></span>przysz<span class="_ _1"></span>łych <span class="_ _16"></span>projektów <span class="_ _e"></span>po<span class="_ _1"></span>d <span class="_ _16"></span>kątem <span class="_ _16"></span>ryzy<span class="_ _1"></span>ka <span class="_ _16"></span>związanego <span class="_ _e"></span>z<span class="_ _1"></span> <span class="_ _16"></span>odpowiedzialnośc<span class="_ _1"></span>ią <span class="_ _e"></span>z<span class="_ _1"></span>a <span class="_ _16"></span>naruszenie </div><div class="t m0 x2 h3 yc92 ff3 fs1 fc0 sc0 ls0 ws0">przepisów <span class="_ _e"></span>ochrony <span class="_ _e"></span>środowi<span class="_ _1"></span>ska. <span class="_ _e"></span>Do <span class="_ _e"></span>dnia <span class="_ _e"></span>sporządzenia <span class="_ _e"></span>sprawozdan<span class="_ _1"></span>ia <span class="_ _e"></span>Spółki <span class="_ _8"></span>n<span class="_ _1"></span>ie <span class="_ _e"></span>były <span class="_ _e"></span>zobowiązane <span class="_ _e"></span>do </div><div class="t m0 x2 h3 yc93 ff3 fs1 fc0 sc0 ls0 ws0">ponoszenia kosztów reku<span class="_ _1"></span>ltywacji terenu bądź zapłaty jakichk<span class="_ _1"></span>olwiek kar administracy<span class="_ _1"></span>jnych z tego tytuł<span class="_ _1"></span>u.<span class="_ _1"></span> </div><div class="t m0 x2 h3 yc94 ff3 fs1 fc0 sc0 ls0 ws0">Niemniej <span class="_ _17"> </span>nie <span class="_ _17"> </span>moż<span class="_ _1"></span>na <span class="_ _17"> </span>wyklucz<span class="_ _1"></span>yć, <span class="_ _17"> </span>iż <span class="_ _17"> </span>w <span class="_ _17"> </span>przys<span class="_ _1"></span>złości <span class="_ _17"> </span>Spółki <span class="_ _17"> </span>z <span class="_ _17"> </span>Gru<span class="_ _1"></span>py <span class="_ _17"> </span>będą <span class="_ _17"> </span>zobow<span class="_ _1"></span>iązane <span class="_ _17"> </span>do <span class="_ _17"> </span>pon<span class="_ _1"></span>iesienia </div><div class="t m0 x2 h3 y582 ff3 fs1 fc0 sc0 ls0 ws0">kosztów rekultywacji t<span class="_ _1"></span>erenu, zapłaty kary<span class="_ _1"></span> pieniężnej z ty<span class="_ _1"></span>tułu naruszenia przepisów<span class="_ _1"></span> ochrony środowisk<span class="_ _1"></span>a </div><div class="t m0 x2 h3 yc95 ff3 fs1 fc0 sc0 ls0 ws0">bądź odszkodowań.  <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 yc96 ff3 fs1 fc0 sc0 ls0 ws0">W  celu  ograniczenia  ryz<span class="_ _1"></span>yka  związaneg<span class="_ _1"></span>o  z  odpowiedzialnością<span class="_ _1"></span>  za  naruszenie<span class="_ _1"></span>  przepisów  ochrony </div><div class="t m0 x2 h3 yc97 ff3 fs1 fc0 sc0 ls0 ws0">środowiska Emitent po<span class="_ _1"></span>djął następujące dzia<span class="_ _1"></span>łania: <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x47 h3 yc98 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">wdrożył <span class="_ _1a"> </span>i <span class="_ _17"> </span>stosu<span class="_ _1"></span>je <span class="_ _1a"> </span>Strategie <span class="_ _1a"> </span>Zrównoważonego <span class="_ _1a"> </span>Rozwoju <span class="_ _1a"> </span>Grupy <span class="_ _1a"> </span>Kapitałowej <span class="_ _1a"> </span>MIRBUD <span class="_ _1a"> </span>na <span class="_ _17"> </span>l<span class="_ _1"></span>ata </span></div><div class="t m0 x4f h3 yc99 ff3 fs1 fc0 sc0 ls3 ws0">2024<span class="ls0">-2035 <span class="_ _1"></span><span class="ff2"> </span></span></div><div class="t m0 x47 h3 y38a ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">wdrożył <span class="_ _e"></span>i <span class="_ _8"></span>stosu<span class="_ _1"></span>je <span class="_ _8"></span>Syste<span class="_ _1"></span>mu <span class="_ _e"></span>Zarządzania <span class="_ _e"></span>Środowiskow<span class="_ _1"></span>ego <span class="_ _e"></span>wg <span class="_ _8"></span>E<span class="_ _1"></span>N <span class="_ _8"></span>ISO <span class="_ _e"></span>14001:<span class="_ _1"></span>2015 <span class="_ _8"></span>w<span class="_ _1"></span> <span class="_ _8"></span>z<span class="_ _1"></span>akresie </span></div><div class="t m0 x4f h3 yc9a ff3 fs1 fc0 sc0 ls0 ws0">budownictwo <span class="_ _20"> </span>ogólne, <span class="_ _20"> </span>inży<span class="_ _1"></span>nieria <span class="_ _20"> </span>lądowa, <span class="_ _20"> </span>budowa <span class="_ _20"> </span>dróg <span class="_ _20"> </span>i <span class="_ _20"> </span>autostrad, <span class="_ _20"> </span>budowa <span class="_ _20"> </span>obiektów </div><div class="t m0 x4f h3 yc9b ff3 fs1 fc0 sc0 ls0 ws0">przemysłowych<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y371 ff3 fs1 fc0 sc0 ls0 ws0">Wystąpienie <span class="_ _21"> </span>które<span class="_ _1"></span>gokolwiek <span class="_ _1f"> </span>z <span class="_ _21"> </span>opisanych <span class="_ _21"> </span>wy<span class="_ _1"></span>żej <span class="_ _21"> </span>c<span class="_ _1"></span>zynników <span class="_ _21"> </span>moż<span class="_ _1"></span>e <span class="_ _21"> </span>mieć <span class="_ _1f"> </span>niekorzys<span class="_ _1"></span>tny <span class="_ _21"> </span>wpływ <span class="_ _21"> </span>na<span class="_ _1"></span> </div><div class="t m0 x2 h3 y372 ff3 fs1 fc0 sc0 ls0 ws0">działalność, sytuację fi<span class="_ _1"></span>nansową lub perspek<span class="_ _1"></span>tywy rozwoju Grupy.<span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 hf0 yc9c ff4 fs0 fc0 sc0 ls0 ws0">- <span class="ff6">związane z kara<span class="_ _0"></span>mi za niewykonan<span class="_ _0"></span>ie lub nietermino<span class="_ _0"></span>we wykonan<span class="_ _0"></span>ie zleceń<span class="ff4"> </span></span></div><div class="t m0 x2 h3 yc9d ff3 fs1 fc0 sc0 ls0 ws0">Jednostki <span class="_ _e"></span>w <span class="_ _8"></span>umo<span class="_ _1"></span>wach <span class="_ _8"></span>z<span class="_ _1"></span> <span class="_ _8"></span>in<span class="_ _1"></span>westorami <span class="_ _8"></span>wy<span class="_ _1"></span>stępują <span class="_ _e"></span>jako <span class="_ _e"></span>generalny<span class="_ _1"></span> <span class="_ _8"></span>wyk<span class="_ _1"></span>onawca. <span class="_ _e"></span>Podpisane <span class="_ _e"></span>i <span class="_ _8"></span>r<span class="_ _1"></span>ealizowane </div><div class="t m0 x2 h3 y380 ff3 fs1 fc0 sc0 ls0 ws0">umowy <span class="_ _e"></span>nakła<span class="_ _1"></span>dają <span class="_ _e"></span>na <span class="_ _16"></span>Spółki <span class="_ _e"></span>szereg <span class="_ _e"></span>zobowi<span class="_ _1"></span>ązań <span class="_ _e"></span>oraz<span class="_ _1"></span> <span class="_ _e"></span>okreś<span class="_ _1"></span>lają <span class="_ _e"></span>konsekwenc<span class="_ _1"></span>je <span class="_ _e"></span>niewywiązywan<span class="_ _1"></span>ia <span class="_ _e"></span>się <span class="_ _e"></span>z<span class="_ _1"></span> </div><div class="t m0 x2 h3 y393 ff3 fs1 fc0 sc0 ls0 ws0">przyjętych na siebie obowiązków. Umowy takie przede wszystkim bardzo<span class="_ _1"></span> dokładnie określają terminy – </div><div class="t m0 x2 h3 y89d ff3 fs1 fc0 sc0 ls0 ws0">zarówno <span class="_ _17"> </span>wykonania <span class="_ _17"> </span>zleconyc<span class="_ _1"></span>h <span class="_ _16"> </span>prac<span class="_ _1"></span>, <span class="_ _17"> </span>jak <span class="_ _17"> </span>i <span class="_ _16"></span>dokona<span class="_ _1"></span>nia <span class="_ _17"> </span>innych <span class="_ _17"> </span>czynności, <span class="_ _17"> </span>np. <span class="_ _17"> </span>usunięcia <span class="_ _17"> </span>ewentualnych </div><div class="t m0 x2 h3 yc9e ff3 fs1 fc0 sc0 ls0 ws0">usterek <span class="_ _8"></span>i <span class="_ _8"></span>wad <span class="_ _8"></span>w<span class="_ _1"></span> <span class="_ _8"></span>okresie <span class="_ _e"></span>gwarancyjnym. <span class="_ _8"></span>W <span class="_ _e"></span>przypadku <span class="_ _e"></span>niedotrzymania <span class="_ _8"></span>ty<span class="_ _1"></span>ch <span class="_ _8"></span>terminów <span class="_ _8"></span>S<span class="_ _1"></span>półki <span class="_ _8"></span>mogą <span class="_ _e"></span>być </div><div class="t m0 x2 h3 yc9f ff3 fs1 fc0 sc0 ls0 ws0">zagrożone ryzykiem <span class="_ _1"></span>płacenia kar umo<span class="_ _1"></span>wnyc<span class="_ _1"></span>h.  <span class="ff2"> </span></div><div class="t m0 x2 h3 y396 ff3 fs1 fc0 sc0 ls0 ws0">W cel<span class="_ _1"></span>u o<span class="_ _1"></span>graniczenia <span class="_ _1"></span>ryzy<span class="_ _1"></span>ka wystąpieni<span class="_ _1"></span>a prz<span class="_ _1"></span>ez <span class="_ _1"></span>inwestorów <span class="_ _1"></span>z <span class="_ _1"></span>roszc<span class="_ _1"></span>zeniem zapła<span class="_ _1"></span>ty <span class="_ _1"></span>za nie<span class="_ _1"></span>wykonanie <span class="_ _1"></span>lub<span class="_ _1"></span> </div><div class="t m0 x2 h3 yca0 ff3 fs1 fc0 sc0 ls0 ws0">nienależyte wykonani<span class="_ _1"></span>e zleceń Spółki pod<span class="_ _1"></span>jęły następują<span class="_ _1"></span>ce działania: <span class="_ _1"></span><span class="ff2"> </span></div></div></div><div class="pi" ></div></div><div id="pf7c" class="pf w0 h0" ><div class="pc pc7c w0 h0"><img class="bi x0 y0 w3 h53" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y22 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y23 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y23 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls0 ws0">124 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y25 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x47 h3 y4dc ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _25"> </span><span class="ff3">objęły ochro<span class="_ _1"></span>ną ubezpiecze<span class="_ _1"></span>niową kontrakty, w ty<span class="_ _1"></span>m także działania po<span class="_ _1"></span>dwykonawców,<span class="_ _8"></span></span> </div><div class="t m0 x47 h3 yca1 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _25"> </span><span class="ff3">wdroży<span class="_ _1"></span>ły i stosują Systemu Zarz<span class="_ _1"></span>ądzania wg EN ISO <span class="_ _1"></span>9001:2000 zakr<span class="_ _1"></span>esie:<span class="_ _1"></span></span> </div><div class="t m0 x2 h3 yca2 ff3 fs1 fc0 sc0 ls0 ws0"> a) budownictwo ogó<span class="_ _1"></span>lne, inżynieria lą<span class="_ _1"></span>dowa, budowa dr<span class="_ _1"></span>óg i autostrad,<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 yc64 ff3 fs1 fc0 sc0 ls0 ws0"> b) budowa obiektów<span class="_ _1"></span> przemysłowyc<span class="_ _1"></span>h, <span class="ff2"> </span></div><div class="t m0 x2 h3 yc65 ff3 fs1 fc0 sc0 ls0 ws0"> c) roboty instalacyjne.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x47 h3 ybc4 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _1b"> </span><span class="ff3">przenoszą <span class="_ _1f"> </span>ryzyka <span class="_ _1f"> </span>do <span class="_ _21"> </span>umów <span class="_ _1f"> </span>o <span class="_ _1f"> </span>współpracy <span class="_ _1f"> </span>zawieranych <span class="_ _21"> </span>prz<span class="_ _1"></span>ez <span class="_ _1f"> </span>Spółki <span class="_ _21"> </span>z <span class="_ _1f"> </span>producentam<span class="_ _1"></span>i, </span></div><div class="t m0 x4f h3 y56d ff3 fs1 fc0 sc0 ls0 ws0">dostawcami <span class="_ _17"> </span>i <span class="_ _17"> </span>p<span class="_ _1"></span>odwykonaw<span class="_ _1"></span>cami <span class="_ _17"> </span>(odpow<span class="_ _1"></span>iedzialność <span class="_ _17"> </span>z<span class="_ _1"></span>a <span class="_ _17"> </span>produkt, <span class="_ _17"> </span>o<span class="_ _1"></span>dpowiedzialno<span class="_ _1"></span>ść <span class="_ _1a"> </span>za <span class="_ _17"> </span>usługi, </div><div class="t m0 x4f h3 y8c9 ff3 fs1 fc0 sc0 ls0 ws0">różnice między zamówi<span class="_ _1"></span>onym a dostarc<span class="_ _1"></span>zonym asortymente<span class="_ _1"></span>m, podwyżki cenowe <span class="_ _1"></span>itp.).<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 yca3 ff3 fs1 fc0 sc0 ls0 ws0">Niezależnie <span class="_ _17"> </span>od <span class="_ _17"> </span>powyższego <span class="_ _17"> </span>zapłata <span class="_ _17"> </span>nieprzewidzianyc<span class="_ _1"></span>h <span class="_ _17"> </span>kar <span class="_ _16"> </span>um<span class="_ _1"></span>ownych, <span class="_ _17"> </span>czy <span class="_ _17"> </span>też <span class="_ _17"> </span>odszkodowań <span class="_ _17"> </span>może </div><div class="t m0 x2 h3 y339 ff3 fs1 fc0 sc0 ls0 ws0">mieć negatywny wpływ na wyniki finansowe Spółek. Należy jednak zaznaczyć, iż w l<span class="_ _0"></span>atach 2005<span class="_ _1"></span>-<span class="_ _1"></span>2024 z </div><div class="t m0 x2 h3 yca4 ff3 fs1 fc0 sc0 ls0 ws0">tytułu <span class="_ _c"> </span>ryz<span class="_ _1"></span>yka <span class="_ _c"> </span>z<span class="_ _1"></span>wiązanego <span class="_ _c"> </span>z <span class="_ _1c"> </span>karami <span class="_ _1c"> </span>za <span class="_ _c"> </span>niewykonanie, <span class="_ _1c"> </span>nienależyte <span class="_ _1c"> </span>wyko<span class="_ _1"></span>nan<span class="_ _1"></span>ie, <span class="_ _c"> </span>lub <span class="_ _1c"> </span>nieterminow<span class="_ _1"></span>e </div><div class="t m0 x2 h3 y773 ff3 fs1 fc0 sc0 ls0 ws0">wykonanie zlecenia S<span class="_ _1"></span>półki nie poniosły zn<span class="_ _1"></span>aczących ob<span class="_ _1"></span>ciążeń.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 hf0 y1c7 ff4 fs0 fc0 sc0 ls0 ws0">- <span class="_ _21"> </span><span class="ff6">związane<span class="_ _0"></span> <span class="_ _21"> </span>z <span class="_ _1c"> </span>roszczeniami <span class="_ _1c"> </span>wobec <span class="_ _21"> </span>Spółek<span class="_ _0"></span> <span class="_ _1c"> </span>z <span class="_ _21"> </span>tytułu <span class="_ _21"> </span>budo<span class="_ _0"></span>wy <span class="_ _1c"> </span>mi<span class="_ _1"></span>eszkań <span class="_ _1c"> </span>i <span class="_ _21"> </span>obiektó<span class="_ _0"></span>w </span></div><div class="t m0 x2 hf0 yca5 ff4 fs0 fc0 sc0 ls0 ws0">handlowo-<span class="ff6">usługo<span class="_ _0"></span>wych, <span class="_ _b"></span>sprzedaży lokal<span class="_ _0"></span>i oraz<span class="_ _0"></span> z<span class="_ _0"></span> udzielen<span class="_ _0"></span>iem <span class="_ _0"></span>gwarancji <span class="_ _b"></span>zapłaty za <span class="_ _b"></span>roboty </span></div><div class="t m0 x2 hf0 y1eb ff4 fs0 fc0 sc0 ls0 ws0">budowlane <span class="_ _0"></span> </div><div class="t m0 x2 h3 yca6 ff3 fs1 fc0 sc0 ls0 ws0">W <span class="_ _c"> </span>celu <span class="_ _c"> </span>rea<span class="_ _1"></span>lizacji <span class="_ _c"> </span>licznych<span class="_ _1"></span> <span class="_ _c"> </span>inwestyc<span class="_ _1"></span>ji <span class="_ _c"> </span>Spółka <span class="_ _c"> </span>zaw<span class="_ _1"></span>ierała <span class="_ _c"> </span>i <span class="_ _c"> </span>b<span class="_ _1"></span>ędzie <span class="_ _c"> </span>zaw<span class="_ _1"></span>ierała <span class="_ _c"> </span>u<span class="_ _1"></span>mowy <span class="_ _c"> </span>o <span class="_ _1c"> </span>budowę <span class="_ _c"> </span>z </div><div class="t m0 x2 h3 yca7 ff3 fs1 fc0 sc0 ls0 ws0">wykonawcami <span class="_ _24"> </span>prac <span class="_ _1f"> </span>budowlanych <span class="_ _24"> </span>i <span class="_ _1f"> </span>wyk<span class="_ _1"></span>ończeniowyc<span class="_ _1"></span>h. <span class="_ _1f"> </span>Należy <span class="_ _24"> </span>zauważyć, <span class="_ _1f"> </span>iż<span class="_ _1"></span> <span class="_ _1f"> </span>zaciągnięte <span class="_ _24"> </span>przez </div><div class="t m0 x2 h3 yca8 ff3 fs1 fc0 sc0 ls0 ws0">wykonawców <span class="_ _17"> </span>zobowiązania <span class="_ _17"> </span>w <span class="_ _16"></span>zw<span class="_ _1"></span>iązku <span class="_ _16"> </span>z <span class="_ _17"> </span>realizacją <span class="_ _17"> </span>inwestycji <span class="_ _16"> </span>(<span class="_ _1"></span>np. <span class="_ _17"> </span>w <span class="_ _16"></span>stosunku <span class="_ _17"> </span>do <span class="_ _16"> </span>p<span class="_ _1"></span>o<span class="_ _1"></span>dwyk<span class="_ _1"></span>onawców)<span class="_ _1"></span> </div><div class="t m0 x2 h3 yca9 ff3 fs1 fc0 sc0 ls0 ws0">mogą <span class="_ _1a"> </span>w <span class="_ _1a"> </span>konsekwencji, <span class="_ _1a"> </span>z <span class="_ _1a"> </span>uwag<span class="_ _1"></span>i <span class="_ _1a"> </span>na <span class="_ _1a"> </span>solidarną <span class="_ _1a"> </span>odpowiedzial<span class="_ _1"></span>ność <span class="_ _1a"> </span>inwestora <span class="_ _1a"> </span>i <span class="_ _1a"> </span>wyk<span class="_ _1"></span>onawcy <span class="_ _1a"> </span>za <span class="_ _1a"> </span>zapłatę </div><div class="t m0 x2 h3 ycaa ff3 fs1 fc0 sc0 ls0 ws0">wynagrodzenia, <span class="_ _1"></span>w<span class="_ _1"></span>iązać <span class="_ _1"></span>si<span class="_ _1"></span>ę <span class="_ _1"></span>z <span class="_ _1"></span>pows<span class="_ _1"></span>taniem <span class="_ _8"></span>roszczeń <span class="_ _1"></span>w<span class="_ _1"></span>obec <span class="_ _1"></span>Spó<span class="_ _1"></span>łek <span class="_ _1"></span>co <span class="_ _1"></span>m<span class="_ _1"></span>oże <span class="_ _1"></span>odbić<span class="_ _1"></span> <span class="_ _1"></span>się <span class="_ _1"></span>na <span class="_ _1"></span>t<span class="_ _1"></span>erminowośc<span class="_ _1"></span>i </div><div class="t m0 x2 h3 ycab ff3 fs1 fc0 sc0 ls0 ws0">realizacji <span class="_ _17"> </span>inw<span class="_ _1"></span>estycji. <span class="_ _17"> </span>W <span class="_ _1a"> </span>konsekwencji <span class="_ _17"> </span>S<span class="_ _1"></span>półka, <span class="_ _17"> </span>która <span class="_ _1a"> </span>jest<span class="_ _1"></span> <span class="_ _17"> </span>odp<span class="_ _1"></span>owiedzialna <span class="_ _17"> </span>wz<span class="_ _1"></span>ględem <span class="_ _17"> </span>swo<span class="_ _1"></span>ich <span class="_ _17"> </span>klientó<span class="_ _1"></span>w, </div><div class="t m0 x2 h3 y3a6 ff3 fs1 fc0 sc0 ls0 ws0">może <span class="_ _19"> </span>ponieść  znaczne <span class="_ _1a"> </span>kosz<span class="_ _1"></span>ty <span class="_ _19"> </span>niewykonania <span class="_ _19"> </span>umowy<span class="_ _1"></span> <span class="_ _19"> </span>lub <span class="_ _19"> </span>jej <span class="_ _19"> </span>nienależytego  wykonania. <span class="_ _19"> </span>Nie <span class="_ _19"> </span>można<span class="_ _1"></span> </div><div class="t m0 x2 h3 ycac ff3 fs1 fc0 sc0 ls0 ws0">również <span class="_ _1"></span>wykluczyć<span class="_ _1"></span>, iż <span class="_ _1"></span>w <span class="_ _1"></span>przys<span class="_ _1"></span>złości <span class="_ _1"></span>klienci i <span class="_ _1"></span>partnerz<span class="_ _1"></span>y <span class="_ _1"></span>handlowi <span class="_ _1"></span>Spółek <span class="_ _1"></span>nie <span class="_ _1"></span>wystąpią <span class="_ _1"></span>również <span class="_ _1"></span>do <span class="_ _1"></span>nich <span class="_ _1"></span>z<span class="_ _1"></span> </div><div class="t m0 x2 h3 y7bc ff3 fs1 fc0 sc0 ls0 ws0">roszczeniami <span class="_ _1f"> </span>z <span class="_ _1f"> </span>tytułu <span class="_ _1f"> </span>ukr<span class="_ _1"></span>ytych <span class="_ _1f"> </span>wad <span class="_ _1f"> </span>budynku <span class="_ _1f"> </span>powstałych <span class="_ _1f"> </span>na <span class="_ _1f"> </span>etapie <span class="_ _1f"> </span>robót <span class="_ _1f"> </span>budowlanych <span class="_ _1f"> </span>bądź<span class="_ _1"></span> </div><div class="t m0 x2 h3 ycad ff3 fs1 fc0 sc0 ls0 ws0">wykończeniowych, choć według <span class="_ _0"></span>zawartych przez <span class="_ _0"></span>Spółki standardowych umów <span class="_ _0"></span>koszty napraw <span class="_ _0"></span>tego typu </div><div class="t m0 x2 h3 ycae ff3 fs1 fc0 sc0 ls0 ws0">usterek <span class="_ _1e"> </span>są <span class="_ _1e"> </span>pokrywane <span class="_ _1e"> </span>przez <span class="_ _1e"> </span>wykonawcę <span class="_ _1e"> </span>lub <span class="_ _1e"> </span>jego <span class="_ _1e"> </span>podwykona<span class="_ _1"></span>wców. <span class="_ _1e"> </span>Spółki <span class="_ _1e"> </span>ponoszą <span class="_ _1e"> </span>także </div><div class="t m0 x2 h3 ycaf ff3 fs1 fc0 sc0 ls0 ws0">odpowiedzialnoś<span class="_ _1"></span>ć wobec nabywców lokal<span class="_ _1"></span>i z tytułu rękojmi za wady fizy<span class="_ _1"></span>czne i prawne budynków. Ok<span class="_ _1"></span>res </div><div class="t m0 x2 h3 ycb0 ff3 fs1 fc0 sc0 ls0 ws0">objęty tymi roszc<span class="_ _1"></span>zeniami wynosi 5 lat. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 ycb1 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y3cd ff3 fs1 fc0 sc0 ls0 ws0">Ponadto <span class="_ _8"></span>na <span class="_ _e"></span>podstawie <span class="_ _e"></span>art. <span class="_ _e"></span>649¹ <span class="_ _8"></span>– <span class="_ _e"></span>649⁵ <span class="_ _e"></span>Kodeksu <span class="_ _8"></span>c<span class="_ _1"></span>ywilnego <span class="_ _8"></span>na <span class="_ _e"></span>żądanie <span class="_ _e"></span>wykonawcy<span class="_ _1"></span> <span class="_ _8"></span>Spółka <span class="_ _8"></span>dzi<span class="_ _1"></span>ałająca </div><div class="t m0 x2 h3 y861 ff3 fs1 fc0 sc0 ls0 ws0">jako inwestor jest zobowiązana do udzielenia gwarancji zapłaty wykonawcy (generalnemu<span class="_ _1"></span> wykonawcy) </div><div class="t m0 x2 h3 ycb2 ff3 fs1 fc0 sc0 ls0 ws0">za <span class="_ _b"></span>roboty <span class="_ _b"></span>budow<span class="_ _1"></span>lane <span class="_ _b"></span>w <span class="_ _b"></span>post<span class="_ _1"></span>aci <span class="_ _b"></span>gwaranc<span class="_ _1"></span>ji <span class="_ _b"></span>bankowej <span class="_ _b"></span>lub<span class="_ _1"></span> <span class="_ _b"></span>ubezpieczen<span class="_ _1"></span>i<span class="_ _1"></span>owej, <span class="_ _b"></span>a <span class="_ _b"></span>takż<span class="_ _1"></span>e <span class="_ _b"></span>akredytywy<span class="_ _1"></span> <span class="_ _b"></span>bankowej </div><div class="t m0 x2 h3 y3d0 ff3 fs1 fc0 sc0 ls0 ws0">lub poręczenia banku udz<span class="_ _1"></span>ielonego na zl<span class="_ _1"></span>ecenie inwesto<span class="_ _1"></span>ra. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y3d1 ff3 fs1 fc0 sc0 ls0 ws0">Wystąpienie <span class="_ _1a"> </span>k<span class="_ _1"></span>tóregokolwiek<span class="_ _1"></span> <span class="_ _1a"> </span>ze <span class="_ _19"> </span>wskazanyc<span class="_ _1"></span>h <span class="_ _1a"> </span>powyżej <span class="_ _19"> </span>czynników <span class="_ _1a"> </span>prz<span class="_ _1"></span>ekładających <span class="_ _19"> </span>się <span class="_ _1a"> </span>na <span class="_ _19"> </span>powstanie<span class="_ _1"></span> </div><div class="t m0 x2 h3 y3d2 ff3 fs1 fc0 sc0 ls0 ws0">roszczeń <span class="_ _15"> </span>wobec <span class="_ _18"> </span>Spółek, <span class="_ _15"> </span>może <span class="_ _15"> </span>m<span class="_ _1"></span>ieć <span class="_ _15"> </span>niekorzys<span class="_ _1"></span>tny <span class="_ _15"> </span>wpływ <span class="_ _15"> </span>na <span class="_ _15"> </span>dz<span class="_ _1"></span>iałalność, <span class="_ _15"> </span>sytuację <span class="_ _15"> </span>f<span class="_ _1"></span>inansową <span class="_ _15"> </span>lub<span class="_ _1"></span> </div><div class="t m0 x2 h3 ycb3 ff3 fs1 fc0 sc0 ls0 ws0">perspektywy rozwoju S<span class="_ _1"></span>półki.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 ycb4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hf0 y354 ff4 fs0 fc0 sc0 ls0 ws0">- <span class="ff6">związane z procese<span class="_ _b"></span>m produkcyjnym<span class="ff4"> </span></span></div><div class="t m0 x2 h3 ybf2 ff3 fs1 fc0 sc0 ls0 ws0">Umowy dotyczące realizacji kontraktów budowlanych zawierają szereg klauzul odnośnie do <span class="_ _0"></span>należytego </div><div class="t m0 x2 h3 ycb5 ff3 fs1 fc0 sc0 ls0 ws0">i  terminoweg<span class="_ _1"></span>o  wykonani<span class="_ _1"></span>a  kontraktu, <span class="_ _15"> </span>właściwego <span class="_ _15"> </span>usuni<span class="_ _1"></span>ęcia  wad <span class="_ _15"> </span>i  usterek<span class="_ _1"></span>,  z  c<span class="_ _1"></span>zym  związane <span class="_ _15"> </span>jest </div><div class="t m0 x2 h3 yb15 ff3 fs1 fc0 sc0 ls0 ws0">wniesienie <span class="_ _0"></span>kaucji <span class="_ _0"></span>gwarancyjnej <span class="_ _0"></span>lub <span class="_ _0"></span>zabezpieczenia<span class="_ _1"></span> <span class="_ _b"></span>kontrak<span class="_ _1"></span>tu <span class="_ _b"></span>gwaran<span class="_ _1"></span>c<span class="_ _1"></span>ją <span class="_ _0"></span>ubezpieczeniową<span class="_ _1"></span> <span class="_ _b"></span>lub ba<span class="_ _0"></span>nkową. </div><div class="t m0 x2 h3 ycb6 ff3 fs1 fc0 sc0 ls0 ws0">Zabezpieczenie <span class="_ _1a"> </span>zwy<span class="_ _1"></span>kle <span class="_ _1a"> </span>wnoszone <span class="_ _1a"> </span>jest <span class="_ _1a"> </span>w <span class="_ _1a"> </span>p<span class="_ _1"></span>ostaci <span class="_ _1a"> </span>gwarancji <span class="_ _1a"> </span>ubezp<span class="_ _1"></span>ieczeniowej, <span class="_ _1a"> </span>bankow<span class="_ _1"></span>ej <span class="_ _1a"> </span>lub <span class="_ _1a"> </span>kaucji </div><div class="t m0 x2 h3 ycb7 ff3 fs1 fc0 sc0 ls0 ws0">pieniężnej  w  okreś<span class="_ _1"></span>lonym  terminie  po<span class="_ _1"></span>  podpisaniu  kontraktu <span class="_ _15"> </span>i  rozliczane  po  za<span class="_ _1"></span>kończeniu  realizacj<span class="_ _1"></span>i </div><div class="t m0 x2 h3 ycb8 ff3 fs1 fc0 sc0 ls0 ws0">kontraktu. <span class="_ _17"> </span>Wysokość<span class="_ _1"></span> <span class="_ _17"> </span>zabezpieczeni<span class="_ _1"></span>a <span class="_ _17"> </span>uz<span class="_ _1"></span>ależniona <span class="_ _17"> </span>jest <span class="_ _17"> </span>od<span class="_ _1"></span> <span class="_ _17"> </span>rodzaju <span class="_ _17"> </span>kontrakt<span class="_ _1"></span>u. <span class="_ _17"> </span>Zwykle <span class="_ _17"> </span>jego<span class="_ _1"></span> <span class="_ _17"> </span>wysokość<span class="_ _1"></span> </div><div class="t m0 x2 h3 ycb9 ff3 fs1 fc0 sc0 ls0 ws0">kształtuje się na pozio<span class="_ _1"></span>mie 5-<span class="_ _1"></span>10% ceny kontraktowe<span class="_ _1"></span>j. <span class="ff2"> </span></div><div class="t m0 x2 h3 y71e ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y925 ff3 fs1 fc0 sc0 ls0 ws0">Ponieważ <span class="_ _1a"> </span>konieczność <span class="_ _1a"> </span>wnos<span class="_ _1"></span>zenia <span class="_ _1a"> </span>zabezpieczenia <span class="_ _1a"> </span>w<span class="_ _1"></span> <span class="_ _1a"> </span>formie <span class="_ _1a"> </span>kaucji <span class="_ _1a"> </span>może <span class="_ _1a"> </span>wpływać <span class="_ _1a"> </span>na <span class="_ _1a"> </span>ograniczenie </div><div class="t m0 x2 h3 y84f ff3 fs1 fc0 sc0 ls0 ws0">płynności <span class="_ _4"></span>f<span class="_ _1"></span>inansowej <span class="_ _b"></span>Spółki <span class="_ _b"></span>preferu<span class="_ _1"></span>je <span class="_ _b"></span>wnoszenie <span class="_ _b"></span>zabezpieczen<span class="_ _1"></span>ia <span class="_ _4"></span>w <span class="_ _b"></span>postaci<span class="_ _1"></span> <span class="_ _4"></span>gw<span class="_ _1"></span>arancji <span class="_ _b"></span>ubezpieczeniow<span class="_ _1"></span>ej. </div><div class="t m0 x2 h3 ycba ff3 fs1 fc0 sc0 ls0 ws0">W przypadku <span class="_ _1"></span>ograniczen<span class="_ _1"></span>ia dostępu <span class="_ _1"></span>do gwara<span class="_ _1"></span>ncji ub<span class="_ _1"></span>ezpieczeniowych <span class="_ _8"></span>lub <span class="_ _1"></span>bankowy<span class="_ _1"></span>ch oraz <span class="_ _1"></span>zwiększenia </div></div></div><div class="pi" ></div></div><div id="pf7d" class="pf w0 h0" ><div class="pc pc7d w0 h0"><img class="bi x0 y0 w3 h53" alt="" 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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y22 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y23 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y23 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls0 ws0">125 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y25 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y4dc ff3 fs1 fc0 sc0 ls0 ws0">kosztów ich pozyskania Spółka ponosi <span class="_ _0"></span>ryzyko zwiększenia kosztów, zamrożenia środków finansowych, </div><div class="t m0 x2 h3 y4dd ff3 fs1 fc0 sc0 ls0 ws0">co w konsekwencji moż<span class="_ _1"></span>e doprowadz<span class="_ _1"></span>ić do obniżenia re<span class="_ _1"></span>ntowności lub płynn<span class="_ _1"></span>ości finansowe<span class="_ _1"></span>j Spółki. <span class="_ _8"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y4de ff3 fs1 fc0 sc0 ls0 ws0">Spółki <span class="_ _e"></span>w <span class="_ _8"></span>c<span class="_ _1"></span>elu <span class="_ _e"></span>zminimalizo<span class="_ _1"></span>wania <span class="_ _e"></span>ryzyka <span class="_ _e"></span>umowy <span class="_ _e"></span>z <span class="_ _e"></span>po<span class="_ _1"></span>dwykonawcami <span class="_ _e"></span>zobow<span class="_ _1"></span>iązują <span class="_ _e"></span>podwykonawcó<span class="_ _1"></span>w <span class="_ _e"></span>do </div><div class="t m0 x2 h3 y4df ff3 fs1 fc0 sc0 ls0 ws0">zabezpieczenia <span class="_ _1a"> </span>prawidłow<span class="_ _1"></span>ej <span class="_ _1a"> </span>realizacji <span class="_ _1a"> </span>umowy <span class="_ _1a"> </span>w <span class="_ _1a"> </span>postaci <span class="_ _1a"> </span>gwarancji <span class="_ _1a"> </span>ubezpiecze<span class="_ _1"></span>niowej, <span class="_ _1a"> </span>bankowej <span class="_ _1a"> </span>lub </div><div class="t m0 x2 h3 y4e0 ff3 fs1 fc0 sc0 ls0 ws0">kaucji pieniężnej oraz z<span class="_ _1"></span>awierają kary u<span class="_ _1"></span>mowne za prz<span class="_ _1"></span>ekroczenie termin<span class="_ _1"></span>ów <span class="_ _1"></span>umown<span class="_ _1"></span>ych<span class="ff2">. </span></div><div class="t m0 x2 hf0 ycbb ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hf0 ycbc ff6 fs0 fc0 sc0 ls0 ws0">Zarządzanie ryzyk<span class="_ _0"></span>iem kapita<span class="_ _0"></span>łowym<span class="ff4"> </span></div><div class="t m0 x2 h5 ycbd ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 ycbe ff3 fs1 fc0 sc0 ls0 ws0">Celem w zarządzaniu ryz<span class="_ _1"></span>ykiem kapitałowym jest ochrona zdol<span class="_ _1"></span>ności do kontynuow<span class="_ _1"></span>ania działalności tak, </div><div class="t m0 x2 h3 y52e ff3 fs1 fc0 sc0 ls0 ws0">aby <span class="_ _16"> </span>możliwe <span class="_ _17"> </span>było <span class="_ _16"> </span>re<span class="_ _1"></span>alizowanie <span class="_ _17"> </span>zwrotu <span class="_ _16"> </span>dla <span class="_ _17"> </span>akcjonariusz<span class="_ _1"></span>y <span class="_ _16"> </span>oraz<span class="_ _1"></span> <span class="_ _16"> </span>korzyś<span class="_ _1"></span>ci <span class="_ _16"> </span>dla <span class="_ _16"> </span>in<span class="_ _1"></span>nych <span class="_ _16"> </span>z<span class="_ _1"></span>ainteresowanych </div><div class="t m0 x2 h3 ya76 ff3 fs1 fc0 sc0 ls0 ws0">stron, a także utrzyman<span class="_ _1"></span>ie optymalnej s<span class="_ _1"></span>truktury kapitału<span class="_ _1"></span> w ce<span class="_ _1"></span>lu obniżenia je<span class="_ _1"></span>go kosztu. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 ycbf ff3 fs1 fc0 sc0 ls0 ws0">Narzędziami służący<span class="_ _1"></span>mi do utrzymania i koryg<span class="_ _1"></span>owania struk<span class="_ _1"></span>turę kapitału mogą być<span class="_ _1"></span>:<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x47 h3 ycc0 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _25"> </span><span class="ff3">zmiana kwoty<span class="_ _1"></span> deklarowany<span class="_ _1"></span>ch dywidend do wy<span class="_ _1"></span>płacenia;<span class="_ _1"></span></span> </div><div class="t m0 x47 h3 y2ad ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _25"> </span><span class="ff3">zwrot k<span class="_ _1"></span>apitału akcjonariusz<span class="_ _1"></span>om;</span> </div><div class="t m0 x47 h3 y7b8 ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _25"> </span><span class="ff3">emisja akcj<span class="_ _1"></span>i i innych instrumentów k<span class="_ _1"></span>apitałowych;<span class="_ _1"></span></span> </div><div class="t m0 x47 h3 yda ff2 fs1 fc0 sc0 ls0 ws0"> <span class="_ _25"> </span><span class="ff3">sprz<span class="_ _1"></span>edaż aktywów w celu o<span class="_ _1"></span>bniżenia zadłużen<span class="_ _1"></span>ia. </span> </div><div class="t m0 x2 h3 ycc1 ff3 fs1 fc0 sc0 ls0 ws0">Monitorowanie <span class="_ _e"></span>k<span class="_ _1"></span>apitału <span class="_ _e"></span>o<span class="_ _1"></span>dbywa <span class="_ _e"></span>się<span class="_ _1"></span> <span class="_ _e"></span>za <span class="_ _e"></span>p<span class="_ _1"></span>omocą <span class="_ _e"></span>wska<span class="_ _1"></span>źnika <span class="_ _e"></span>zad<span class="_ _1"></span>łużenia. <span class="_ _e"></span>Wskaźn<span class="_ _1"></span>ik <span class="_ _e"></span>ten <span class="_ _e"></span>o<span class="_ _1"></span>blicza <span class="_ _e"></span>się<span class="_ _1"></span> <span class="_ _e"></span>jako </div><div class="t m0 x2 h3 ycc2 ff3 fs1 fc0 sc0 ls0 ws0">stosunek <span class="_ _15"> </span>zadłużenia <span class="_ _15"> </span>netto<span class="_ _1"></span>  do <span class="_ _15"> </span>łącznej<span class="_ _1"></span>  wart<span class="_ _1"></span>ości <span class="_ _15"> </span>kapitału. <span class="_ _15"> </span>Zadłuże<span class="_ _1"></span>nie  ne<span class="_ _1"></span>tto <span class="_ _15"> </span>oblicza <span class="_ _15"> </span>się <span class="_ _15"> </span>jako <span class="_ _15"> </span>sumę </div><div class="t m0 x2 h3 ycc3 ff3 fs1 fc0 sc0 ls0 ws0">zadłużenia <span class="_ _1c"> </span>finansowego<span class="_ _1"></span> <span class="_ _c"> </span>(obejmując<span class="_ _1"></span>ych <span class="_ _1c"> </span>bieżące <span class="_ _1c"> </span>i <span class="_ _1c"> </span>długoterminowe <span class="_ _1c"> </span>kre<span class="_ _8"></span>dyty <span class="_ _1c"> </span>i <span class="_ _1c"> </span>pożyczki <span class="_ _1c"> </span>oraz <span class="_ _1c"> </span>inne </div><div class="t m0 x2 h3 ydf ff3 fs1 fc0 sc0 ls0 ws0">zadłużenie <span class="_ _e"></span>finanso<span class="_ _1"></span>we <span class="_ _e"></span>wyk<span class="_ _1"></span>azane <span class="_ _e"></span>w <span class="_ _16"></span>skonsolidowanym <span class="_ _e"></span>bi<span class="_ _1"></span>lansie) <span class="_ _e"></span>pomniejs<span class="_ _1"></span>zoną <span class="_ _e"></span>o <span class="_ _16"></span>środki <span class="_ _e"></span>pieniężne <span class="_ _16"></span>i <span class="_ _e"></span>ich </div><div class="t m0 x2 h3 ye0 ff3 fs1 fc0 sc0 ls0 ws0">ekwiwalenty. <span class="_ _16"></span>Łączną <span class="_ _16"></span>warto<span class="_ _1"></span>ść <span class="_ _16"></span>kapitału <span class="_ _16"></span>oblicza <span class="_ _16"></span>się <span class="_ _16"></span>jako <span class="_ _16"> </span>kapitał<span class="_ _1"></span> <span class="_ _16"></span>własny <span class="_ _16"></span>wykazany <span class="_ _16"> </span>w <span class="_ _16"></span>skonsolidowanym </div><div class="t m0 x2 h3 ye1 ff3 fs1 fc0 sc0 ls0 ws0">bilansie wraz z zad<span class="_ _1"></span>łużeniem netto<span class="ff2">.<span class="_ _1"></span> </span></div><div class="t m0 x2 h3 ye2 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 y3ed ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 ycc4 w224 h127"><div class="t m0 x129 hd y533 ff3 fs4 fc1 sc0 ls0 ws0">Wyliczenie wska<span class="_ _0"></span>źnika zadłużenia<span class="ff2"> </span></div></div><div class="c x1a4 y59e w225 h49"><div class="t m0 xc hd y28d ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c x1a4 ycc5 w226 h49"><div class="t m0 xbd hd y25c ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x181 ycc5 w227 h49"><div class="t m0 xbd hd y25c ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x1a4 ycc4 w226 h49"><div class="t m0 x13 hd y28d ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x181 ycc4 w227 h49"><div class="t m0 x13 hd y28d ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 y41a w224 h49"><div class="t m0 x14 hd y25c ff3 fs4 fc0 sc0 ls0 ws0">Kredyty ogółem<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x1a4 y41a w226 h49"><div class="t m0 x17 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">355 772 </div></div><div class="c x181 y41a w227 h49"><div class="t m0 x17 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">404 805 </div></div><div class="c x9 y660 w224 hab"><div class="t m0 x14 hd y24 ff3 fs4 fc0 sc0 ls0 ws0">Środki pieniężne<span class="_ _0"></span> i ekwiwalent<span class="_ _0"></span>y<span class="ff2"> </span></div></div><div class="c x1a4 y660 w226 hab"><div class="t m0 x1a hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-396 770 </div></div><div class="c x181 y660 w227 hab"><div class="t m0 x1a hd y24b ff2 fs4 fc0 sc0 ls0 ws0">-395 776 </div></div><div class="c x9 ycc6 w224 h49"><div class="t m0 x14 h31 y25c ff6 fs4 fc0 sc0 ls0 ws0">Zadłużenie netto<span class="_ _0"></span><span class="ff4"> </span></div></div><div class="c x1a4 ycc6 w226 h49"><div class="t m0 x19 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-40 998 </div></div><div class="c x181 ycc6 w227 h49"><div class="t m0 xe h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">9 029 </div></div><div class="c x9 y110 w228 h186"><div class="t m0 x14 hd y24 ff3 fs4 fc0 sc0 ls0 ws0">Kapitał własny<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x1a4 y110 w226 h186"><div class="t m0 x16 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">1 095 020 </div></div><div class="c x181 y110 w227 h186"><div class="t m0 x17 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">793 550 </div></div><div class="c x9 ycc7 w228 h49"><div class="t m0 x14 h31 y25c ff6 fs4 fc0 sc0 ls0 ws0">Kapitał ogółem<span class="_ _0"></span><span class="ff4"> </span></div></div><div class="c x1a4 ycc7 w226 h49"><div class="t m0 x16 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">1 054 022 </div></div><div class="c x181 ycc7 w227 h49"><div class="t m0 x17 h31 y24b ff4 fs4 fc0 sc0 ls5 ws0">802 580<span class="ls0"> </span></div></div><div class="c x9 ycc8 w224 h49"><div class="t m0 x14 h31 y25c ff6 fs4 fc0 sc0 ls0 ws0">Wskaźnik zadłu<span class="_ _0"></span>żenia<span class="ff4"> </span></div></div><div class="c x1a4 ycc8 w226 h49"><div class="t m0 x8 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">-<span class="ls5">4%</span> </div></div><div class="c x181 ycc8 w227 h49"><div class="t m0 x156 h31 y24b ff4 fs4 fc0 sc0 ls5 ws0">1%<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h6 y762 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 ycc9 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y58a w228 h187"><div class="t m0 x60 hd y55b ff3 fs4 fc1 sc0 ls0 ws0">Wskaźniki zabe<span class="_ _b"></span>z<span class="_ _1"></span>pieczenia płynno<span class="_ _b"></span>ś<span class="_ _1"></span>ci finansowej<span class="ff2"> </span></div></div><div class="c x1a4 y2be w229 h4b"><div class="t m0 x35 hd y25c ff2 fs4 fc1 sc0 ls0 ws0">w tys. PLN </div></div><div class="c x1a4 ycca w183 h4b"><div class="t m0 xbd hd y25c ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x144 ycca w183 h4b"><div class="t m0 xbd hd y25c ff2 fs4 fc1 sc0 ls0 ws0">Stan na: </div></div><div class="c x1a4 y58a w183 h4b"><div class="t m0 x13 hd y25c ff2 fs4 fc1 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x144 y58a w183 h4b"><div class="t m0 x13 hd y25c ff2 fs4 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9 ya5e w228 h4b"><div class="t m0 x14 hd y25c ff3 fs4 fc0 sc0 ls0 ws0">Dług <span class="ff2">netto </span></div></div><div class="c x1a4 ya5e w183 h4b"><div class="t m0 xd6 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x144 ya5e w183 h4b"><div class="t m0 xe hd y24b ff2 fs4 fc0 sc0 ls0 ws0">9 029 </div></div><div class="c x9 y69c w228 h4b"><div class="t m0 x14 hd y25c ff2 fs4 fc0 sc0 ls0 ws0">EBITDA </div></div><div class="c x1a4 y69c w183 h4b"><div class="t m0 x17 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">204 438 </div></div><div class="c x144 y69c w183 h4b"><div class="t m0 x17 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">242 605 </div></div><div class="c x9 yccb w228 h4b"><div class="t m0 x14 hd y25c ff3 fs4 fc0 sc0 ls0 ws0">Kapitał własny<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x1a4 yccb w183 h4b"><div class="t m0 x1af hd y24b ff2 fs4 fc0 sc0 ls0 ws0">1 095 020 </div></div><div class="c x144 yccb w183 h4b"><div class="t m0 x17 hd y24b ff2 fs4 fc0 sc0 ls0 ws0">793 550 </div></div><div class="c x9 yccc w228 hab"><div class="t m0 x14 hd y24 ff2 fs4 fc0 sc0 ls0 ws0">Aktywa razem </div></div><div class="c x1a4 yccc w183 hab"><div class="t m0 x1af hd y24b ff2 fs4 fc0 sc0 ls0 ws0">2 413 580 </div></div><div class="c x144 yccc w183 hab"><div class="t m0 x1af hd y24b ff2 fs4 fc0 sc0 ls0 ws0">2 283 801 </div></div><div class="c x9 y901 w228 h4b"><div class="t m0 x14 h31 y25c ff6 fs4 fc0 sc0 ls0 ws0">dług netto/EBI<span class="_ _0"></span>TDA <span class="ff4"> </span></div></div><div class="c x1a4 y901 w183 h4b"><div class="t m0 x39 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">0,0 </div></div><div class="c x144 y901 w183 h4b"><div class="t m0 x39 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">0,0 </div></div><div class="c x9 y590 w228 h121"><div class="t m0 x14 h31 y24 ff6 fs4 fc0 sc0 ls0 ws0">kapitał własny/akty<span class="_ _0"></span>wa ogółem<span class="ff4"> </span></div></div><div class="c x1a4 y590 w183 h121"><div class="t m0 x39 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">0,5 </div></div><div class="c x144 y590 w183 h121"><div class="t m0 x39 h31 y24b ff4 fs4 fc0 sc0 ls0 ws0">0,3 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h6 y1e3 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 yccd ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y208 ff3 fs1 fc0 sc0 ls0 ws0">Przyjęto EBIT z ostatn<span class="_ _1"></span>ich 12 miesięcy.<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x2 hb ycce ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y523 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb yccf ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb ycd0 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb yadc ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y397 ff4 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf7e" class="pf w0 h0" ><div class="pc pc7e w0 h0"><img class="bi x0 y0 w3 h53" alt="" 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class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y22 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y23 w4 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y23 w5 h8"><div class="t m0 x5 h2 y24 ff1 fs0 fc1 sc0 ls0 ws0">126 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y25 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb y4dc ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x69 hb ycd1 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb ycd2 ff4 fs1 fc0 sc0 ls0 ws0">XII. <span class="_ _c"> </span> ZATWIERDZENIE DO<span class="_ _1"></span> PUBLIKACJI<span class="_ _1"></span> </div><div class="t m0 x2 hb ycd3 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb ycd4 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 ycd5 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie finansow<span class="_ _1"></span>e zostało <span class="_ _1"></span>podpisane przez<span class="_ _1"></span> Zarząd oraz <span class="ff2">z<span class="_ _1"></span>atwierdzone do p<span class="_ _1"></span>ublikacji dnia <span class="_ _1"></span> </span></div><div class="t m0 x2 h6 ycd6 ff2 fs1 fc0 sc0 ls0 ws0">24 kwietnia 2025<span class="_ _1"></span> roku.<span class="ff1"> </span></div><div class="t m0 x2 h3 ycd7 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb ycd8 ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 ycd9 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 ycda ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 ycdb w22a h188"><div class="t m0 x4f hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x195 ycdb w22b h188"><div class="t m0 x4f hd y24b ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x166 ycdc w22c hb2"><div class="t m0 xc3 hd y1 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x166 ycdd w22c hb2"><div class="t m0 x4b h56 y1 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x166 ycdb w22c hb2"><div class="t m0 x4b h56 y1 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 yaba w22a h189"><div class="t m0 x2e hd y97b ff2 fs4 fc0 sc0 ls0 ws0">Jerzy Mirgos </div></div><div class="c x195 yaba w22b h189"><div class="t m0 xe hd y97b ff3 fs4 fc0 sc0 ls0 ws0">Sławomir Nowa<span class="_ _0"></span>k<span class="ff2"> </span></div></div><div class="c x166 y85a w22c h18a"><div class="t m0 x4b h56 ycde ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x166 yaba w22c h18b"><div class="t m0 xc3 hd y1 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y3a2 w22a hf1"><div class="t m0 xa1 hd y9a ff3 fs4 fc0 sc0 ls0 ws0">Prezes Zarządu<span class="ff2"> </span></div></div><div class="c x195 y3a2 w22b hf1"><div class="t m0 x27 hd y9a ff3 fs4 fc0 sc0 ls0 ws0">Wiceprezes Zar<span class="_ _0"></span>ządu<span class="ff2"> </span></div></div><div class="c x166 ycdf w22c h18b"><div class="t m0 x4b h56 y69b ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x166 y3a2 w22c hb2"><div class="t m0 xc3 hd y1 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y52 w22a h18c"><div class="t m0 x4f hd ya01 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x195 y52 w22b h18c"><div class="t m0 x4f hd ya01 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x166 yce0 w22c hb2"><div class="t m0 x4b h56 y1d5 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x166 yce1 w22c hb2"><div class="t m0 xc3 hd y1 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x166 yce2 w22c hb2"><div class="t m0 x4b h56 y1 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x166 y52 w22c hb2"><div class="t m0 x4b h56 y1 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 yce3 w22a hf1"><div class="t m0 x9 hd y9a ff3 fs4 fc0 sc0 ls0 ws0">Paweł Korzeniow<span class="_ _0"></span>ski<span class="ff2"> </span></div></div><div class="c x195 yce3 w22b hf1"><div class="t m0 x21 hd y9a ff3 fs4 fc0 sc0 ls0 ws0">Tomasz Sałata<span class="ff2"> </span></div></div><div class="c x166 yce4 w22c hb2"><div class="t m0 x4b h56 y1d5 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x166 yce3 w22c h18b"><div class="t m0 xc3 hd y1 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 yea w22a h47"><div class="t m0 xe hd y536 ff3 fs4 fc0 sc0 ls0 ws0">Członek Zarządu<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x195 yea w22b h47"><div class="t m0 xe hd y536 ff3 fs4 fc0 sc0 ls0 ws0">Członek Zarządu<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x166 y63d w22c h1c"><div class="t m0 x4b h56 y2c2 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x166 yea w22c h2f"><div class="t m0 xc3 hd y1 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 yce5 w22a h18d"><div class="t m0 x4f hd y7e ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x195 yce5 w22b h18d"><div class="t m0 x4f hd y7e ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x166 yce6 w22c h2c"><div class="t m0 x4b h56 y279 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x166 y227 w22c h2c"><div class="t m0 xc3 hd y1 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x166 yce7 w22c h2c"><div class="t m0 x4b h56 y1 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x166 yce5 w22c h2c"><div class="t m0 x4b h56 y1 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 yce8 w22a h125"><div class="t m0 x61 hd y2c4 ff3 fs4 fc0 sc0 ls0 ws0">Anna Więzows<span class="_ _0"></span>ka<span class="ff2"> </span></div></div><div class="c x195 yce8 w22b h125"><div class="t m0 x14f hd y2c4 ff2 fs4 fc0 sc0 ls0 ws0">Anna Zuchora </div></div><div class="c x166 y73f w22c h2c"><div class="t m0 x4b h56 y279 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x166 yce8 w22c h2c"><div class="t m0 xc3 hd y1 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y9e6 w22a h3c"><div class="t m0 xe hd y4a5 ff3 fs4 fc0 sc0 ls0 ws0">Członek Zarządu<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x195 y9e6 w22b h3c"><div class="t m0 x6e hd y5fe ff3 fs4 fc0 sc0 ls0 ws0">Osoba, której pow<span class="_ _0"></span>ierzono prowad<span class="_ _b"></span>z<span class="_ _1"></span>enie ksiąg </div><div class="t m0 x35 hd y754 ff2 fs4 fc0 sc0 ls0 ws0">rachunkowych<span class="_ _0"></span> </div></div><div class="c x166 yce9 w22c h6a"><div class="t m0 x4b h56 y754 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x166 y9e6 w22c h2c"><div class="t m0 xc3 hd y1 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x2 hb ycea ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb yceb ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb ycec ff4 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 yced ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h6 ycee ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb ycef ff4 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div></div><div class="loading-indicator"><img alt="" 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