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        <p bold="true" fontName="Arial">Определение гидродинамического давления</p>
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        <p bold="true" fontName="Arial">для прямоугольного резервуара</p>
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        <p fontName="Arial">Расчет выполнен в соответствии с п. 9.2.2 книги А.Н. Бирбраера "Расчет конструкций на сейсмостойкость"</p>
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</raw>
      </picture>
    </region>
    <region left="36" top="504" width="135" height="24" color="#000000" fontSize="10">
      <text lang="rus">
        <p bold="true" fontName="Arial">Исходные данные</p>
      </text>
    </region>
    <region left="54" top="531" width="472" height="24" color="#000000" fontSize="10">
      <text lang="rus">
        <p fontName="Arial">Внутренний размер резервуара в плоскости сейсмического воздействия -</p>
      </text>
    </region>
    <region left="549" top="531" width="74" height="24" color="#000000" bgColor="#80ff80" fontSize="10">
      <math>
        <input>
          <e type="operand">L</e>
          <e type="operand">4.8</e>
          <e type="operand" style="unit">m</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="54" top="558" width="255" height="24" color="#000000" fontSize="10">
      <text lang="rus">
        <p fontName="Arial">Глубина жидкости внутри резервуара -</p>
      </text>
    </region>
    <region left="549" top="558" width="82" height="24" color="#000000" bgColor="#80ff80" fontSize="10">
      <math>
        <input>
          <e type="operand">h</e>
          <e type="operand">13.4</e>
          <e type="operand" style="unit">m</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="549" top="585" width="96" height="50" color="#000000" bgColor="#80ff80" fontSize="10">
      <math>
        <input>
          <e type="operand">ρ</e>
          <e type="operand">1000</e>
          <e type="operand" style="unit">kg</e>
          <e type="operand" style="unit">m</e>
          <e type="operand">3</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="54" top="594" width="147" height="24" color="#000000" fontSize="10">
      <text lang="rus">
        <p fontName="Arial">Плотность жидкости -</p>
      </text>
    </region>
    <region left="54" top="630" width="491" height="24" color="#000000" fontSize="10">
      <text lang="rus">
        <p fontName="Arial">Пиковое значение горизонтальной компоненты сейсмического воздействия -</p>
      </text>
    </region>
    <region left="549" top="630" width="94" height="30" color="#000000" bgColor="#80ff80" fontSize="10">
      <math>
        <input>
          <e type="operand">A.max_x</e>
          <e type="operand">0.3</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="54" top="657" width="479" height="24" color="#000000" fontSize="10">
      <text lang="rus">
        <p fontName="Arial">Пиковое значение вертикальной компоненты сейсмического воздействия -</p>
      </text>
    </region>
    <region left="549" top="657" width="102" height="30" color="#000000" bgColor="#80ff80" fontSize="10">
      <math>
        <input>
          <e type="operand">A.max_z</e>
          <e type="operand">0.25</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="54" top="684" width="258" height="24" color="#000000" fontSize="10">
      <text lang="rus">
        <p fontName="Arial">Количество участков по высоте стены -</p>
      </text>
    </region>
    <region left="549" top="684" width="54" height="24" color="#000000" bgColor="#80ff80" fontSize="10">
      <math>
        <input>
          <e type="operand">m</e>
          <e type="operand">20</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="36" top="720" width="110" height="24" color="#000000" fontSize="10">
      <text lang="rus" width="110">
        <p bold="true" fontName="Arial">Расчет</p>
      </text>
    </region>
    <region left="36" top="747" width="448" height="24" color="#000000" fontSize="10">
      <text lang="rus">
        <p fontName="Arial">Полное гидродинамическое давление pд на стенки и дно резервуара:</p>
      </text>
    </region>
    <region left="54" top="774" width="93" height="30" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">p.д</e>
          <e type="operand">p.x</e>
          <e type="operand">p.z</e>
          <e type="operator" args="2">+</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="36" top="801" width="705" height="40" color="#000000" fontSize="10">
      <text lang="rus" width="705">
        <p fontName="Arial">где px и pz - компоненты давления, вызываемые соответственно горизонтальной и вертикальной составляющими возмущения</p>
      </text>
    </region>
    <region left="54" top="846" width="240" height="32" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">p.x_x</e>
          <e type="operand">ρ</e>
          <e type="operand">g</e>
          <e type="operator" args="2">*</e>
          <e type="operand">L</e>
          <e type="operator" args="2">*</e>
          <e type="operand">A.max_x</e>
          <e type="operator" args="2">*</e>
          <e type="operand">z0</e>
          <e type="operand">h.0</e>
          <e type="function" args="2">k.1</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">≡</e>
        </input>
      </math>
    </region>
    <region left="36" top="882" width="259" height="24" color="#000000" fontSize="10">
      <text lang="rus">
        <p fontName="Arial">где z0 и h0 - безразмерные параметры:</p>
      </text>
    </region>
    <region left="54" top="909" width="58" height="41" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">z.0</e>
          <e type="operand">z</e>
          <e type="operand">h</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="144" top="909" width="114" height="41" color="#000000" fontSize="10">
      <math decimalPlaces="3">
        <input>
          <e type="operand">h.0</e>
          <e type="operand">h</e>
          <e type="operand">L</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand">2.792</e>
        </result>
      </math>
    </region>
    <region left="54" top="954" width="88" height="32" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">z0</e>
          <e type="operand">h.0</e>
          <e type="function" args="2">k.1</e>
        </input>
      </math>
    </region>
    <region left="144" top="954" width="258" height="24" color="#000000" fontSize="10">
      <text lang="rus">
        <p fontName="Arial"> - эпюра гидродинамического давления</p>
      </text>
    </region>
    <region left="54" top="981" width="370" height="72" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">z0</e>
          <e type="operand">h.0</e>
          <e type="function" args="2">k.1</e>
          <e type="operand">1</e>
          <e type="operand">2</e>
          <e type="operator" args="2">/</e>
          <e type="operand">4</e>
          <e type="operand">π</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">/</e>
          <e type="operand">π</e>
          <e type="operand">n</e>
          <e type="operator" args="2">*</e>
          <e type="operand">h.0</e>
          <e type="operator" args="2">*</e>
          <e type="operand">z.0</e>
          <e type="operator" args="2">*</e>
          <e type="function" args="1">cosh</e>
          <e type="operand">n</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operand">π</e>
          <e type="operand">n</e>
          <e type="operator" args="2">*</e>
          <e type="operand">h.0</e>
          <e type="operator" args="2">*</e>
          <e type="function" args="1">cosh</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">/</e>
          <e type="operand">n</e>
          <e type="operand">1</e>
          <e type="operand">∞</e>
          <e type="operand">3</e>
          <e type="function" args="3">range</e>
          <e type="operand">∞</e>
          <e type="function" args="4">sum</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">-</e>
          <e type="operator" args="2">≡</e>
        </input>
      </math>
    </region>
    <region top="1098" color="#000000">
      <area collapsed="true">
        <title lang="rus">
          <p fontName="Arial">Вычисления</p>
        </title>
      </area>
      <region left="54" top="1116" width="110" height="43" color="#000000" fontSize="10">
        <math>
          <input>
            <e type="operand">z</e>
            <e type="operand">0</e>
            <e type="operand">h</e>
            <e type="operand">h</e>
            <e type="operand">m</e>
            <e type="operator" args="2">/</e>
            <e type="function" args="3">range</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="54" top="1161" width="524" height="167" color="#000000" fontSize="10">
        <math>
          <input>
            <e type="operand">i</e>
            <e type="operand">1</e>
            <e type="operand">z.0</e>
            <e type="function" args="1">rows</e>
            <e type="function" args="2">range</e>
            <e type="operator" args="2">:</e>
            <e type="operand">k.1</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operand">1</e>
            <e type="operand">2</e>
            <e type="operator" args="2">/</e>
            <e type="operand">4</e>
            <e type="operand">π</e>
            <e type="operand">2</e>
            <e type="operator" args="2">^</e>
            <e type="operator" args="2">/</e>
            <e type="operand">π</e>
            <e type="operand">2</e>
            <e type="operand">n</e>
            <e type="operator" args="2">*</e>
            <e type="operand">1</e>
            <e type="operator" args="2">-</e>
            <e type="bracket">(</e>
            <e type="operator" args="2">*</e>
            <e type="operand">h.0</e>
            <e type="operator" args="2">*</e>
            <e type="operand">z.0</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operator" args="2">*</e>
            <e type="function" args="1">cosh</e>
            <e type="operand">2</e>
            <e type="operand">n</e>
            <e type="operator" args="2">*</e>
            <e type="operand">1</e>
            <e type="operator" args="2">-</e>
            <e type="bracket">(</e>
            <e type="operand">2</e>
            <e type="operator" args="2">^</e>
            <e type="operand">π</e>
            <e type="operand">2</e>
            <e type="operand">n</e>
            <e type="operator" args="2">*</e>
            <e type="operand">1</e>
            <e type="operator" args="2">-</e>
            <e type="bracket">(</e>
            <e type="operator" args="2">*</e>
            <e type="operand">h.0</e>
            <e type="operator" args="2">*</e>
            <e type="function" args="1">cosh</e>
            <e type="operator" args="2">*</e>
            <e type="operator" args="2">/</e>
            <e type="operand">n</e>
            <e type="operand">1</e>
            <e type="operand">i</e>
            <e type="function" args="4">sum</e>
            <e type="operator" args="2">*</e>
            <e type="operator" args="2">-</e>
            <e type="operator" args="2">:</e>
            <e type="operand">1</e>
            <e type="operand">2</e>
            <e type="function" args="4">mat</e>
            <e type="operand">p.x_x</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operand">ρ</e>
            <e type="operand" style="unit">g.e</e>
            <e type="operator" args="2">*</e>
            <e type="operand">L</e>
            <e type="operator" args="2">*</e>
            <e type="operand">A.max_x</e>
            <e type="operator" args="2">*</e>
            <e type="operand">k.1</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operator" args="2">*</e>
            <e type="operator" args="2">:</e>
            <e type="operand">p.x_z</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operand">ρ</e>
            <e type="operand" style="unit">g.e</e>
            <e type="operator" args="2">*</e>
            <e type="operand">A.max_z</e>
            <e type="operator" args="2">*</e>
            <e type="operand">0</e>
            <e type="operand">h</e>
            <e type="operand">h</e>
            <e type="operand">m</e>
            <e type="operator" args="2">/</e>
            <e type="function" args="3">range</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operator" args="2">*</e>
            <e type="operator" args="2">:</e>
            <e type="operand">1</e>
            <e type="operand">2</e>
            <e type="function" args="4">mat</e>
            <e type="operand">p.x_z</e>
            <e type="operand">p.x_z</e>
            <e type="function" args="1">reverse</e>
            <e type="operator" args="2">:</e>
            <e type="operand">p.x</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operand">p.x_x</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operand">p.x_z</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operator" args="2">+</e>
            <e type="operator" args="2">:</e>
            <e type="operand">1</e>
            <e type="operand">2</e>
            <e type="function" args="4">mat</e>
            <e type="operand">3</e>
            <e type="operand">1</e>
            <e type="function" args="5">line</e>
          </input>
        </math>
      </region>
      <region left="54" top="1332" width="199" height="32" color="#000000" fontSize="10">
        <math>
          <input>
            <e type="operand">k.1_z0_h0</e>
            <e type="operand">k.1</e>
            <e type="operand">z.0</e>
            <e type="function" args="2">augment</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="54" top="1368" width="133" height="40" color="#000000" fontSize="10">
        <math>
          <input>
            <e type="operand">z0</e>
            <e type="operand">h.0</e>
            <e type="function" args="2">k.1</e>
            <e type="operand">k.1</e>
            <e type="operand">1</e>
            <e type="function" args="2">el</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="54" top="1404" width="209" height="49" color="#000000" fontSize="10">
        <math>
          <input>
            <e type="operand">p.x_x_gr</e>
            <e type="operand">p.x_x</e>
            <e type="operand" style="unit">kPa</e>
            <e type="operator" args="2">/</e>
            <e type="operand">z.0</e>
            <e type="function" args="2">augment</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="288" top="1404" width="209" height="49" color="#000000" fontSize="10">
        <math>
          <input>
            <e type="operand">p.x_z_gr</e>
            <e type="operand">p.x_z</e>
            <e type="operand" style="unit">kPa</e>
            <e type="operator" args="2">/</e>
            <e type="operand">z.0</e>
            <e type="function" args="2">augment</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="522" top="1404" width="191" height="49" color="#000000" fontSize="10">
        <math>
          <input>
            <e type="operand">p.x_gr</e>
            <e type="operand">p.x</e>
            <e type="operand" style="unit">kPa</e>
            <e type="operator" args="2">/</e>
            <e type="operand">z.0</e>
            <e type="function" args="2">augment</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region top="1449" color="#000000">
        <area terminator="true" />
      </region>
    </region>
    <region left="54" top="1458" width="365" height="271" color="#000000" fontSize="10" showInputData="false">
      <xyplot width="355" height="263" points="100" name="XYPlot">
        <chartstyle backcolor="White" bordercolor="Black" />
        <propertiessource index="1" sourcetype="PropertyGrid" />
        <grid gridcolor="LightGray" gridpattern="Dash" gridthickness="1" isxgrid="true" isygrid="true" isy2grid="false" />
        <xaxes xmin="0" xmax="0.51" xtick="0.1" visible="True" decimalplaces="3" numberformat="General" />
        <yaxes ymin="0" ymax="1" ytick="0.2" visible="True" decimalplaces="3" numberformat="General" />
        <y2axes isy2axis="false" y2min="-1" y2max="1" y2tick="2" visible="True" decimalplaces="3" numberformat="General" />
        <title2d title="Форма эпюры гидродинамического давления" titlefont="Arial, 10pt" titlefontcolor="Black" />
        <xylabel labelfont="Arial, 10pt" labelfontcolor="Black" tickfont="Courier New, 10pt" tickfontcolor="Black" xlabel="k1(z0, h0)" ylabel="z0" y2label="y2" />
        <legend isbordervisible="true" islegendvisible="false" legendbackcolor="White" legendbordercolor="Black" legendfont="Arial, 8pt" legendposition="NorthEast" textcolor="Black" />
        <traces>
          <trace seriesname="px(x)" isy2data="false" isvisible="true" plotmethod="Lines" lineantialias="true" linecolor="Magenta" linethickness="3" linepattern="Solid" symbolantialias="true" symbolsize="8" symboltype="None" symbolborderthickness="1" symbolbordercolor="Black" symbolfillcolor="White" />
        </traces>
        <input>
          <e type="operand">k.1_z0_h0</e>
        </input>
      </xyplot>
    </region>
    <region left="36" top="1728" width="387" height="24" color="#000000" fontSize="10">
      <text lang="rus">
        <p fontName="Arial">Распределение давления на стенки резервуара по глубине:</p>
      </text>
    </region>
    <region left="54" top="1755" width="103" height="389" color="#000000" fontSize="10">
      <math decimalPlaces="2">
        <input>
          <e type="operand">z</e>
        </input>
        <contract>
          <e type="operand" style="unit">m</e>
        </contract>
        <result action="numeric">
          <e type="operand">0</e>
          <e type="operand">0.67</e>
          <e type="operand">1.34</e>
          <e type="operand">2.01</e>
          <e type="operand">2.68</e>
          <e type="operand">3.35</e>
          <e type="operand">4.02</e>
          <e type="operand">4.69</e>
          <e type="operand">5.36</e>
          <e type="operand">6.03</e>
          <e type="operand">6.7</e>
          <e type="operand">7.37</e>
          <e type="operand">8.04</e>
          <e type="operand">8.71</e>
          <e type="operand">9.38</e>
          <e type="operand">10.05</e>
          <e type="operand">10.72</e>
          <e type="operand">11.39</e>
          <e type="operand">12.06</e>
          <e type="operand">12.73</e>
          <e type="operand">13.4</e>
          <e type="operand">21</e>
          <e type="operand">1</e>
          <e type="function" args="23">mat</e>
        </result>
      </math>
    </region>
    <region left="189" top="1755" width="89" height="389" color="#000000" fontSize="10">
      <math decimalPlaces="2">
        <input>
          <e type="operand">z.0</e>
        </input>
        <result action="numeric">
          <e type="operand">0</e>
          <e type="operand">0.05</e>
          <e type="operand">0.1</e>
          <e type="operand">0.15</e>
          <e type="operand">0.2</e>
          <e type="operand">0.25</e>
          <e type="operand">0.3</e>
          <e type="operand">0.35</e>
          <e type="operand">0.4</e>
          <e type="operand">0.45</e>
          <e type="operand">0.5</e>
          <e type="operand">0.55</e>
          <e type="operand">0.6</e>
          <e type="operand">0.65</e>
          <e type="operand">0.7</e>
          <e type="operand">0.75</e>
          <e type="operand">0.8</e>
          <e type="operand">0.85</e>
          <e type="operand">0.9</e>
          <e type="operand">0.95</e>
          <e type="operand">1</e>
          <e type="operand">21</e>
          <e type="operand">1</e>
          <e type="function" args="23">mat</e>
        </result>
      </math>
    </region>
    <region left="306" top="1755" width="130" height="389" color="#000000" fontSize="10">
      <math decimalPlaces="2">
        <input>
          <e type="operand">p.x_x</e>
        </input>
        <contract>
          <e type="operand" style="unit">kPa</e>
        </contract>
        <result action="numeric">
          <e type="operand">7.06</e>
          <e type="operand">7.06</e>
          <e type="operand">7.06</e>
          <e type="operand">7.06</e>
          <e type="operand">7.06</e>
          <e type="operand">7.05</e>
          <e type="operand">7.05</e>
          <e type="operand">7.04</e>
          <e type="operand">7.03</e>
          <e type="operand">7.01</e>
          <e type="operand">6.99</e>
          <e type="operand">6.95</e>
          <e type="operand">6.89</e>
          <e type="operand">6.79</e>
          <e type="operand">6.65</e>
          <e type="operand">6.42</e>
          <e type="operand">6.07</e>
          <e type="operand">5.51</e>
          <e type="operand">4.63</e>
          <e type="operand">3.17</e>
          <e type="operand">0.07</e>
          <e type="operand">21</e>
          <e type="operand">1</e>
          <e type="function" args="23">mat</e>
        </result>
      </math>
    </region>
    <region left="450" top="1755" width="138" height="389" color="#000000" fontSize="10">
      <math decimalPlaces="2">
        <input>
          <e type="operand">p.x_z</e>
        </input>
        <contract>
          <e type="operand" style="unit">kPa</e>
        </contract>
        <result action="numeric">
          <e type="operand">32.85</e>
          <e type="operand">31.21</e>
          <e type="operand">29.57</e>
          <e type="operand">27.92</e>
          <e type="operand">26.28</e>
          <e type="operand">24.64</e>
          <e type="operand">23</e>
          <e type="operand">21.35</e>
          <e type="operand">19.71</e>
          <e type="operand">18.07</e>
          <e type="operand">16.43</e>
          <e type="operand">14.78</e>
          <e type="operand">13.14</e>
          <e type="operand">11.5</e>
          <e type="operand">9.86</e>
          <e type="operand">8.21</e>
          <e type="operand">6.57</e>
          <e type="operand">4.93</e>
          <e type="operand">3.29</e>
          <e type="operand">1.64</e>
          <e type="operand">0</e>
          <e type="operand">21</e>
          <e type="operand">1</e>
          <e type="function" args="23">mat</e>
        </result>
      </math>
    </region>
    <region left="603" top="1755" width="125" height="389" color="#000000" fontSize="10">
      <math decimalPlaces="2">
        <input>
          <e type="operand">p.x</e>
        </input>
        <contract>
          <e type="operand" style="unit">kPa</e>
        </contract>
        <result action="numeric">
          <e type="operand">39.91</e>
          <e type="operand">38.27</e>
          <e type="operand">36.63</e>
          <e type="operand">34.98</e>
          <e type="operand">33.34</e>
          <e type="operand">31.69</e>
          <e type="operand">30.04</e>
          <e type="operand">28.4</e>
          <e type="operand">26.74</e>
          <e type="operand">25.08</e>
          <e type="operand">23.42</e>
          <e type="operand">21.73</e>
          <e type="operand">20.03</e>
          <e type="operand">18.29</e>
          <e type="operand">16.5</e>
          <e type="operand">14.63</e>
          <e type="operand">12.64</e>
          <e type="operand">10.44</e>
          <e type="operand">7.92</e>
          <e type="operand">4.81</e>
          <e type="operand">0.07</e>
          <e type="operand">21</e>
          <e type="operand">1</e>
          <e type="function" args="23">mat</e>
        </result>
      </math>
    </region>
    <region left="54" top="2169" width="409" height="354" color="#000000" fontSize="10" showInputData="false">
      <xyplot width="399" height="346" points="100" name="XYPlot">
        <chartstyle backcolor="White" bordercolor="Black" />
        <propertiessource index="1" sourcetype="PropertyGrid" />
        <grid gridcolor="LightGray" gridpattern="Dash" gridthickness="1" isxgrid="true" isygrid="true" isy2grid="false" />
        <xaxes xmin="0" xmax="50" xtick="10" visible="True" decimalplaces="3" numberformat="General" />
        <yaxes ymin="0" ymax="1" ytick="0.1" visible="True" decimalplaces="3" numberformat="General" />
        <y2axes isy2axis="false" y2min="-1" y2max="1" y2tick="2" visible="True" decimalplaces="3" numberformat="General" />
        <title2d title="Эпюра гидродинамического давления на стены" titlefont="Arial, 10pt" titlefontcolor="Black" />
        <xylabel labelfont="Arial, 10pt" labelfontcolor="Black" tickfont="Courier New, 10pt" tickfontcolor="Black" xlabel="p, кПа" ylabel="z0" y2label="y2" />
        <legend isbordervisible="true" islegendvisible="true" legendbackcolor="White" legendbordercolor="Black" legendfont="Arial, 8pt" legendposition="NorthEast" textcolor="Black" />
        <traces>
          <trace seriesname="px(x)" isy2data="false" isvisible="true" plotmethod="Lines" lineantialias="true" linecolor="Blue" linethickness="3" linepattern="Dash" symbolantialias="true" symbolsize="8" symboltype="None" symbolborderthickness="1" symbolbordercolor="Black" symbolfillcolor="White" />
          <trace seriesname="px(z)" isy2data="false" isvisible="true" plotmethod="Lines" lineantialias="true" linecolor="Red" linethickness="3" linepattern="DashDot" symbolantialias="true" symbolsize="8" symboltype="None" symbolborderthickness="1" symbolbordercolor="Black" symbolfillcolor="White" />
          <trace seriesname="px" isy2data="false" isvisible="true" plotmethod="Lines" lineantialias="true" linecolor="Green" linethickness="3" linepattern="Solid" symbolantialias="true" symbolsize="8" symboltype="None" symbolborderthickness="1" symbolbordercolor="Black" symbolfillcolor="White" />
        </traces>
        <input>
          <e type="operand">p.x_x_gr</e>
          <e type="operand">p.x_z_gr</e>
          <e type="operand">p.x_gr</e>
          <e type="operand">3</e>
          <e type="operand">1</e>
          <e type="function" args="5">sys</e>
        </input>
      </xyplot>
    </region>
    <region left="486" top="2205" width="255" height="32" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">p.max_x</e>
          <e type="operand">ρ</e>
          <e type="operand" style="unit">g.e</e>
          <e type="operator" args="2">*</e>
          <e type="operand">L</e>
          <e type="operator" args="2">*</e>
          <e type="operand">A.max_x</e>
          <e type="operator" args="2">*</e>
          <e type="operand">z0</e>
          <e type="operand">h.0</e>
          <e type="function" args="2">k.1</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="486" top="2241" width="128" height="30" color="#000000" bgColor="#ff8040" fontSize="10">
      <math decimalPlaces="2">
        <input>
          <e type="operand">p.max_x</e>
        </input>
        <contract>
          <e type="operand" style="unit">kPa</e>
        </contract>
        <result action="numeric">
          <e type="operand">7.06</e>
        </result>
      </math>
    </region>
    <region left="486" top="2304" width="168" height="30" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">p.max_z</e>
          <e type="operand">ρ</e>
          <e type="operand" style="unit">g.e</e>
          <e type="operator" args="2">*</e>
          <e type="operand">A.max_z</e>
          <e type="operator" args="2">*</e>
          <e type="operand">h</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="486" top="2340" width="136" height="30" color="#000000" bgColor="#ff8040" fontSize="10">
      <math decimalPlaces="2">
        <input>
          <e type="operand">p.max_z</e>
        </input>
        <contract>
          <e type="operand" style="unit">kPa</e>
        </contract>
        <result action="numeric">
          <e type="operand">32.85</e>
        </result>
      </math>
    </region>
    <region left="36" top="2538" width="441" height="24" color="#000000" fontSize="10">
      <text lang="rus">
        <p fontName="Arial">Равнодействующая горизонтального гидродинамического давления:</p>
      </text>
    </region>
    <region left="54" top="2565" width="159" height="30" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">P.x</e>
          <e type="operand" style="unit">g.e</e>
          <e type="operand">m.ж</e>
          <e type="operator" args="2">*</e>
          <e type="operand">A.max_x</e>
          <e type="operator" args="2">*</e>
          <e type="operand">k.2</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="54" top="2601" width="79" height="30" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">m.ж</e>
          <e type="operand">V.ж</e>
          <e type="operand">ρ</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="54" top="2628" width="115" height="39" color="#000000" bgColor="#80ff80" fontSize="10">
      <math>
        <input>
          <e type="operand">V.ж</e>
          <e type="operand">3284.4</e>
          <e type="operand" style="unit">m</e>
          <e type="operand">3</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="288" top="2646" width="446" height="189" color="#000000">
      <picture>
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</raw>
      </picture>
    </region>
    <region left="54" top="2673" width="76" height="30" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">k.2</e>
          <e type="operand">0.21</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="144" top="2673" width="86" height="24" color="#000000" fontSize="10">
      <text lang="rus">
        <p fontName="Arial">по рис. 9.10</p>
      </text>
    </region>
    <region left="54" top="2700" width="110" height="30" color="#000000" bgColor="#ff8040" fontSize="10">
      <math decimalPlaces="2">
        <input>
          <e type="operand">P.x</e>
        </input>
        <contract>
          <e type="operand" style="unit">tonnef</e>
        </contract>
        <result action="numeric">
          <e type="operand">206.92</e>
        </result>
      </math>
    </region>
    <region left="36" top="2736" width="246" height="24" color="#000000" fontSize="10">
      <text lang="rus">
        <p fontName="Arial">Высота точки приложения этой силы:</p>
      </text>
    </region>
    <region left="54" top="2763" width="79" height="30" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">z.c</e>
          <e type="operand">h</e>
          <e type="operand">k.3</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="54" top="2790" width="76" height="30" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">k.3</e>
          <e type="operand">0.38</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="144" top="2790" width="86" height="24" color="#000000" fontSize="10">
      <text lang="rus">
        <p fontName="Arial">по рис. 9.10</p>
      </text>
    </region>
    <region left="54" top="2817" width="87" height="30" color="#000000" bgColor="#ff8040" fontSize="10">
      <math decimalPlaces="2">
        <input>
          <e type="operand">z.c</e>
        </input>
        <result action="numeric">
          <e type="operand">5.09</e>
          <e type="operand" style="unit">m</e>
          <e type="operator" args="2">*</e>
        </result>
      </math>
    </region>
  </regions>
</worksheet>