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      <author>Alessandro</author>
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      <author>Alvaro Diaz Falconi</author>
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      <header alignment="Center" color="#a9a9a9">&amp;[DATE] &amp;[TIME] - &amp;[FILENAME]</header>
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          <p style="font-size: 14px; font-weight: bold; text-decoration: underline;">VERIFICA A PRESSO-FLESSIONE RETTA</p>
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          <p>Trave in c.a. con sezione a T con doppia armatura</p>
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          <p>Interasse tra i travetti resistenti</p>
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          <p>Larghezza resistente della sezione di base del travetto</p>
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          <p>Altezza della cappa di solaio</p>
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          <e type="operand">h.2</e>
          <e type="operand">120</e>
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          <p>Altezza del travetto</p>
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          <e type="operand">c.1</e>
          <e type="operand">0.1</e>
          <e type="operand" style="unit">cm</e>
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        <content>
          <p>Copriferro lembo superiore</p>
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          <e type="operand">c.2</e>
          <e type="operand">1</e>
          <e type="operand" style="unit">cm</e>
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          <p>Copriferro lembo inferiore</p>
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          <e type="operand">H</e>
          <e type="operand">h.1</e>
          <e type="operand">h.2</e>
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          <p>Altezza totale del solaio</p>
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          <p>Armartura di design</p>
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          <e type="operand">12</e>
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    <region left="117" top="423" width="161" height="26" color="#000000" fontSize="12">
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          <p>Diametro delle staffe</p>
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          <p>Numero di barre superiori (zona compressa)</p>
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          <e type="operand">20</e>
          <e type="operand">3</e>
          <e type="operand">1</e>
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          <p>Diametro barre superiori</p>
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          <e type="operand">n.2</e>
          <e type="operand">1</e>
          <e type="operand">1</e>
          <e type="operand">0</e>
          <e type="operand">3</e>
          <e type="operand">1</e>
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    <region left="81" top="603" width="266" height="26" color="#000000" fontSize="12" isBreakable="false">
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          <p>Numero di barre inferiori (zona tesa</p>
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    <region left="0" top="702" width="111" height="74" color="#000000" fontSize="12">
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          <e type="operand">φ.2</e>
          <e type="operand">10</e>
          <e type="operand">12</e>
          <e type="operand">20</e>
          <e type="operand">3</e>
          <e type="operand">1</e>
          <e type="function" args="5">mat</e>
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    <region left="108" top="702" width="178" height="26" color="#000000" fontSize="12" isBreakable="false">
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          <p>Diametro barre inferiori</p>
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    <region left="0" top="783" width="307" height="97" color="#000000" fontSize="12">
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          <e type="operand">π</e>
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          <e type="operand">4</e>
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          <e type="operator" args="2">*</e>
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        <content>
          <p>larghezza delle sezione in funzione della distanza x dal lembo superiore</p>
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        <input>
          <e type="operand">d.1</e>
          <e type="operand">c.1</e>
          <e type="operand">φ.st</e>
          <e type="operator" args="2">+</e>
          <e type="operand">φ.1</e>
          <e type="function" args="1">max</e>
          <e type="operand">2</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">+</e>
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          <e type="operand" style="unit">mm</e>
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          <e type="operand">23</e>
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    <region left="324" top="1107" width="380" height="26" color="#000000" fontSize="12" isBreakable="false">
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          <p>Distanza al lembo superiore dell'armatura superiore</p>
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    <region left="0" top="1152" width="95" height="34" color="#000000" fontSize="12">
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          <e type="operand">d.1</e>
          <e type="operand">20</e>
          <e type="operand" style="unit">mm</e>
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          <e type="operand">d</e>
          <e type="operand">H</e>
          <e type="operand">c.2</e>
          <e type="operator" args="2">-</e>
          <e type="operand">φ.2</e>
          <e type="function" args="1">max</e>
          <e type="operand">2</e>
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          <e type="operator" args="2">-</e>
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          <e type="operand" style="unit">mm</e>
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          <p>Distanza al lembo superiore dell'armatura inferiore</p>
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          <p>Sollecitazioni di design</p>
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          <e type="operand">N.sd</e>
          <e type="operand">15</e>
          <e type="operand" style="unit">kN</e>
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          <p>Sforzo assiale di design (positivo se di compressione)</p>
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    <region left="0" top="1332" width="117" height="34" color="#000000" fontSize="12">
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          <e type="operand">M.sd</e>
          <e type="operand">10</e>
          <e type="operand" style="unit">kN</e>
          <e type="operator" args="2">*</e>
          <e type="operand" style="unit">m</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
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          <p>Momento sollecitante di design</p>
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    <region left="0" top="1503" width="214" height="85" color="#000000" fontSize="12">
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          <e type="operand">B</e>
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          <e type="function" args="3">lele</e>
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          <e type="operand">x</e>
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          <e type="operand">H</e>
          <e type="function" args="3">lele</e>
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          <e type="function" args="5">cases</e>
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          <e type="operand">A</e>
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</raw>
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</raw>
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    </region>
    <region left="0" top="1863" width="320" height="26" color="#000000" fontSize="12">
      <text lang="ita" fontFamily="Arial" fontSize="12">
        <content>
          <p>Bricentro della sezione di solo calcestruzzo</p>
        </content>
      </text>
    </region>
    <region left="0" top="1908" width="151" height="82" color="#000000" bgColor="#80ff80" fontSize="12">
      <math optimize="2">
        <input>
          <e type="operand">S</e>
          <e type="operand">x</e>
          <e type="function" args="1">b</e>
          <e type="operand">x</e>
          <e type="operator" args="2">*</e>
          <e type="operand">x</e>
          <e type="operand">0</e>
          <e type="operand">H</e>
          <e type="function" args="4">int</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="0" top="1989" width="135" height="39" color="#000000" bgColor="#80ff80" fontSize="12">
      <math>
        <input>
          <e type="operand">S</e>
        </input>
        <contract>
          <e type="operand" style="unit">cm</e>
          <e type="operand">3</e>
          <e type="operator" args="2">^</e>
        </contract>
        <result action="numeric">
          <e type="operand">2332.8</e>
        </result>
      </math>
    </region>
    <region left="0" top="2052" width="168" height="47" color="#000000" bgColor="#80ff80" fontSize="12">
      <math>
        <input>
          <e type="operand">x.G</e>
          <e type="operand">S</e>
          <e type="operand">A</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">:</e>
        </input>
        <contract>
          <e type="operand" style="unit">mm</e>
        </contract>
        <result action="numeric">
          <e type="operand">55.702</e>
        </result>
      </math>
    </region>
    <region left="0" top="2133" width="512" height="26" color="#000000" fontSize="12">
      <text lang="ita" fontFamily="Arial" fontSize="12">
        <content>
          <p>Legame costitutivo materiali in accordo col Par. 4.1.2.1.2.2. D.M. 2018</p>
        </content>
      </text>
    </region>
    <region left="0" top="2160" width="62" height="27" color="#000000" fontSize="12">
      <math optimize="2">
        <input>
          <e type="operand">LC</e>
          <e type="operand">3</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="117" top="2169" width="266" height="26" color="#000000" fontSize="12">
      <text lang="ita" fontFamily="Arial" fontSize="12">
        <content>
          <p>Livello di conoscienza del materiale</p>
        </content>
      </text>
    </region>
    <region left="0" top="2205" width="62" height="27" color="#000000" fontSize="12">
      <math optimize="2">
        <input>
          <e type="operand">FC</e>
          <e type="operand">1</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="117" top="2205" width="243" height="26" color="#000000" fontSize="12">
      <text lang="ita" fontFamily="Arial" fontSize="12">
        <content>
          <p>Fattore confidenza del materiale</p>
        </content>
      </text>
    </region>
    <region left="0" top="2250" width="171" height="26" color="#000000" fontSize="12">
      <text lang="ita" fontFamily="Arial" fontSize="12">
        <content>
          <p>Calcestruzzo C25 / 30</p>
        </content>
      </text>
    </region>
    <region left="0" top="2295" width="112" height="34" color="#000000" fontSize="12">
      <math optimize="2">
        <input>
          <e type="operand">R.ck</e>
          <e type="operand">30</e>
          <e type="operand" style="unit">MPa</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="144" top="2304" width="102" height="34" color="#000000" fontSize="12">
      <math optimize="2">
        <input>
          <e type="operand">ε.c2</e>
          <e type="operand">0.2</e>
          <e type="operand" style="unit">%</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="279" top="2313" width="112" height="34" color="#000000" fontSize="12">
      <math optimize="2">
        <input>
          <e type="operand">ε.cu</e>
          <e type="operand">0.35</e>
          <e type="operand" style="unit">%</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="423" top="2322" width="80" height="34" color="#000000" fontSize="12">
      <math optimize="2">
        <input>
          <e type="operand">γ.c</e>
          <e type="operand">1.5</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="531" top="2322" width="97" height="34" color="#000000" fontSize="12">
      <math optimize="2">
        <input>
          <e type="operand">α.cc</e>
          <e type="operand">0.85</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="0" top="2394" width="134" height="34" color="#000000" fontSize="12">
      <math optimize="2">
        <input>
          <e type="operand">f.ck</e>
          <e type="operand">0.83</e>
          <e type="operand">R.ck</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="0" top="2448" width="241" height="34" color="#000000" fontSize="12">
      <math>
        <input>
          <e type="operand">f.cm</e>
          <e type="operand">f.ck</e>
          <e type="operand">8</e>
          <e type="operand" style="unit">MPa</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">+</e>
          <e type="operator" args="2">:</e>
        </input>
        <contract>
          <e type="operand" style="unit">MPa</e>
        </contract>
        <result action="numeric">
          <e type="operand">32.9</e>
        </result>
      </math>
    </region>
    <region left="0" top="2502" width="393" height="68" color="#000000" fontSize="12">
      <math>
        <input>
          <e type="operand">E.c</e>
          <e type="operand">22000</e>
          <e type="operand">f.cm</e>
          <e type="operand">10</e>
          <e type="operand" style="unit">MPa</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">/</e>
          <e type="bracket">(</e>
          <e type="operand">0.3</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operand" style="unit">MPa</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
        <contract>
          <e type="operand" style="unit">MPa</e>
        </contract>
        <result action="numeric">
          <e type="operand">31447.1614</e>
        </result>
      </math>
    </region>
    <region left="0" top="2583" width="262" height="54" color="#000000" fontSize="12">
      <math>
        <input>
          <e type="operand">f.cd</e>
          <e type="operand">α.cc</e>
          <e type="operand">f.ck</e>
          <e type="operand">1.5</e>
          <e type="operand">FC</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>
        <contract>
          <e type="operand" style="unit">MPa</e>
        </contract>
        <result action="numeric">
          <e type="operand">14.11</e>
        </result>
      </math>
    </region>
    <region left="0" top="2772" width="429" height="124" color="#000000" fontSize="12">
      <math optimize="2">
        <input>
          <e type="operand">ε.c</e>
          <e type="function" args="1">σ.c</e>
          <e type="operand">f.cd</e>
          <e type="operator" args="1">-</e>
          <e type="operand">ε.c2</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">/</e>
          <e type="operand">ε.c</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operand">2</e>
          <e type="operand">f.cd</e>
          <e type="operator" args="2">*</e>
          <e type="operand">ε.c2</e>
          <e type="operator" args="2">/</e>
          <e type="operand">ε.c</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">+</e>
          <e type="operand">ε.c</e>
          <e type="operand">0</e>
          <e type="operand">ε.c2</e>
          <e type="function" args="3">lele</e>
          <e type="operand">f.cd</e>
          <e type="operand">ε.c</e>
          <e type="operand">ε.c2</e>
          <e type="operand">ε.cu</e>
          <e type="function" args="3">lele</e>
          <e type="operand">0</e>
          <e type="function" args="5">cases</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="0" top="2925" width="310" height="208" color="#000000" bgColor="#ffffff" fontSize="12">
      <xyplot optimize="2" width="300" height="200" 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="0.004" xtick="0.02" visible="True" decimalplaces="3" numberformat="General" />
        <yaxes ymin="-1.090833" ymax="15.52124" ytick="5" visible="True" decimalplaces="3" numberformat="General" />
        <y2axes isy2axis="false" y2min="-1" y2max="1" y2tick="0.5" visible="True" decimalplaces="3" numberformat="General" />
        <title2d title="" titlefont="Arial, 10pt" titlefontcolor="Black" />
        <xylabel labelfont="Arial, 10pt" labelfontcolor="Black" tickfont="Arial, 8pt" tickfontcolor="Black" xlabel="x" ylabel="y" y2label="y2" />
        <legend isbordervisible="true" islegendvisible="false" legendbackcolor="White" legendbordercolor="Black" legendfont="Arial, 8pt" legendposition="NorthEast" textcolor="Black" />
        <traces>
          <trace seriesname="" isy2data="false" isvisible="true" plotmethod="Lines" lineantialias="true" linecolor="Blue" linethickness="1" linepattern="Solid" symbolantialias="true" symbolsize="8" symboltype="None" symbolborderthickness="1" symbolbordercolor="Black" symbolfillcolor="White" />
        </traces>
        <input>
          <e type="operand">ε.c</e>
          <e type="function" args="1">σ.c</e>
          <e type="operand" style="unit">MPa</e>
          <e type="operator" args="2">/</e>
        </input>
      </xyplot>
    </region>
    <region left="0" top="3204" width="317" height="26" color="#000000" fontSize="12">
      <text lang="ita" fontFamily="Arial" fontSize="12">
        <content>
          <p>Acciaio modello bilineare con incrudimento</p>
        </content>
      </text>
    </region>
    <region left="0" top="3258" width="122" height="34" color="#000000" fontSize="12">
      <math optimize="2">
        <input>
          <e type="operand">f.yk</e>
          <e type="operand">450</e>
          <e type="operand" style="unit">MPa</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="0" top="3294" width="122" height="34" color="#000000" fontSize="12">
      <math optimize="2">
        <input>
          <e type="operand">f.tk</e>
          <e type="operand">540</e>
          <e type="operand" style="unit">MPa</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="0" top="3330" width="143" height="34" color="#000000" fontSize="12">
      <math optimize="2">
        <input>
          <e type="operand">E.s</e>
          <e type="operand">210000</e>
          <e type="operand" style="unit">MPa</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="0" top="3375" width="89" height="34" color="#000000" fontSize="12">
      <math optimize="2">
        <input>
          <e type="operand">γ.s</e>
          <e type="operand">1.15</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="0" top="3420" width="110" height="34" color="#000000" fontSize="12">
      <math optimize="2">
        <input>
          <e type="operand">A.gtk</e>
          <e type="operand">7.5</e>
          <e type="operand" style="unit">%</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="0" top="3465" width="93" height="34" color="#000000" fontSize="12">
      <math optimize="2">
        <input>
          <e type="operand">ε.uk</e>
          <e type="operand">A.gtk</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="0" top="3510" width="197" height="34" color="#000000" fontSize="12">
      <math>
        <input>
          <e type="operand">ε.ud</e>
          <e type="operand">0.9</e>
          <e type="operand">ε.uk</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
        <contract>
          <e type="operand" style="unit">%</e>
        </contract>
        <result action="numeric">
          <e type="operand">6.75</e>
        </result>
      </math>
    </region>
    <region left="0" top="3573" width="123" height="61" color="#000000" fontSize="12">
      <math>
        <input>
          <e type="operand">k</e>
          <e type="operand">f.tk</e>
          <e type="operand">f.yk</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand">1.2</e>
        </result>
      </math>
    </region>
    <region left="0" top="3663" width="244" height="61" color="#000000" fontSize="12">
      <math>
        <input>
          <e type="operand">f.yd</e>
          <e type="operand">f.yk</e>
          <e type="operand">γ.s</e>
          <e type="operand">FC</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">:</e>
        </input>
        <contract>
          <e type="operand" style="unit">MPa</e>
        </contract>
        <result action="numeric">
          <e type="operand">391.3043</e>
        </result>
      </math>
    </region>
    <region left="0" top="3735" width="181" height="61" color="#000000" fontSize="12">
      <math>
        <input>
          <e type="operand">ε.yd</e>
          <e type="operand">f.yd</e>
          <e type="operand">E.s</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">:</e>
        </input>
        <contract>
          <e type="operand" style="unit">%</e>
        </contract>
        <result action="numeric">
          <e type="operand">0.1863</e>
        </result>
      </math>
    </region>
    <region left="0" top="3825" width="549" height="270" color="#000000" fontSize="12">
      <math optimize="2">
        <input>
          <e type="operand">ε.s</e>
          <e type="function" args="1">σ.s</e>
          <e type="operand">f.yd</e>
          <e type="operand">ε.s</e>
          <e type="function" args="1">abs</e>
          <e type="operand">ε.yd</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operand">k</e>
          <e type="operand">f.yd</e>
          <e type="operator" args="2">*</e>
          <e type="operand">f.yd</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">*</e>
          <e type="operand">ε.ud</e>
          <e type="operand">ε.yd</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">+</e>
          <e type="bracket">(</e>
          <e type="operator" args="1">-</e>
          <e type="operand">ε.s</e>
          <e type="operand">ε.ud</e>
          <e type="operator" args="1">-</e>
          <e type="operand">ε.yd</e>
          <e type="operator" args="1">-</e>
          <e type="function" args="3">lele</e>
          <e type="operand">ε.s</e>
          <e type="function" args="1">abs</e>
          <e type="operand">f.yd</e>
          <e type="operand">ε.yd</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">*</e>
          <e type="bracket">(</e>
          <e type="operator" args="1">-</e>
          <e type="operand">ε.s</e>
          <e type="operand">ε.yd</e>
          <e type="operator" args="1">-</e>
          <e type="operand">0</e>
          <e type="function" args="3">lele</e>
          <e type="operand">ε.s</e>
          <e type="function" args="1">abs</e>
          <e type="operand">f.yd</e>
          <e type="operand">ε.yd</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">*</e>
          <e type="bracket">(</e>
          <e type="operator" args="1">+</e>
          <e type="operand">ε.s</e>
          <e type="operand">0</e>
          <e type="operand">ε.yd</e>
          <e type="function" args="3">lele</e>
          <e type="operand">f.yd</e>
          <e type="operand">ε.s</e>
          <e type="operand">ε.yd</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operand">k</e>
          <e type="operand">f.yd</e>
          <e type="operator" args="2">*</e>
          <e type="operand">f.yd</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">*</e>
          <e type="operand">ε.ud</e>
          <e type="operand">ε.yd</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">+</e>
          <e type="bracket">(</e>
          <e type="operator" args="1">+</e>
          <e type="operand">ε.s</e>
          <e type="operand">ε.yd</e>
          <e type="operand">ε.ud</e>
          <e type="function" args="3">lele</e>
          <e type="operand">0</e>
          <e type="function" args="9">cases</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="0" top="4113" width="310" height="208" color="#000000" bgColor="#ffffff" fontSize="12">
      <xyplot optimize="2" width="300" height="200" 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="-0.1" xmax="0.1" xtick="0.02" visible="True" decimalplaces="3" numberformat="General" />
        <yaxes ymin="-480" ymax="480" ytick="100" visible="True" decimalplaces="3" numberformat="General" />
        <y2axes isy2axis="false" y2min="-1" y2max="1" y2tick="0.5" visible="True" decimalplaces="3" numberformat="General" />
        <title2d title="" titlefont="Arial, 10pt" titlefontcolor="Black" />
        <xylabel labelfont="Arial, 10pt" labelfontcolor="Black" tickfont="Arial, 8pt" tickfontcolor="Black" xlabel="x" ylabel="y" y2label="y2" />
        <legend isbordervisible="true" islegendvisible="false" legendbackcolor="White" legendbordercolor="Black" legendfont="Arial, 8pt" legendposition="NorthEast" textcolor="Black" />
        <traces>
          <trace seriesname="" isy2data="false" isvisible="true" plotmethod="Lines" lineantialias="true" linecolor="Blue" linethickness="1" linepattern="Solid" symbolantialias="true" symbolsize="8" symboltype="None" symbolborderthickness="1" symbolbordercolor="Black" symbolfillcolor="White" />
        </traces>
        <input>
          <e type="operand">ε.s</e>
          <e type="function" args="1">σ.s</e>
          <e type="operand" style="unit">MPa</e>
          <e type="operator" args="2">/</e>
        </input>
      </xyplot>
    </region>
    <region left="0" top="4410" width="325" height="26" color="#000000" fontSize="12">
      <text lang="ita" fontFamily="Arial" fontSize="12">
        <content>
          <p>Calcolo posizione asse neutro della sezione</p>
        </content>
      </text>
    </region>
    <region left="0" top="4464" width="629" height="26" color="#000000" fontSize="12">
      <text lang="ita" fontFamily="Arial" fontSize="12">
        <content>
          <p>Distanze dal lembo superiore degli assi enutri che separano i campi di rottura 2-3 e 3-4</p>
        </content>
      </text>
    </region>
    <region left="0" top="4500" width="238" height="61" color="#000000" fontSize="12">
      <math decimalPlaces="1">
        <input>
          <e type="operand">x.2_3</e>
          <e type="operand">ε.cu</e>
          <e type="operand">ε.cu</e>
          <e type="operand">ε.ud</e>
          <e type="operator" args="2">+</e>
          <e type="operator" args="2">/</e>
          <e type="operand">d</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
        <contract>
          <e type="operand" style="unit">mm</e>
        </contract>
        <result action="numeric">
          <e type="operand">7.9</e>
        </result>
      </math>
    </region>
    <region left="0" top="4563" width="258" height="61" color="#000000" fontSize="12">
      <math decimalPlaces="1">
        <input>
          <e type="operand">x.3_4</e>
          <e type="operand">ε.cu</e>
          <e type="operand">ε.cu</e>
          <e type="operand">ε.yd</e>
          <e type="operator" args="2">+</e>
          <e type="operator" args="2">/</e>
          <e type="operand">d</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
        <contract>
          <e type="operand" style="unit">mm</e>
        </contract>
        <result action="numeric">
          <e type="operand">104.4</e>
        </result>
      </math>
    </region>
    <region left="0" top="4653" width="271" height="26" color="#000000" fontSize="12">
      <text lang="ita" fontFamily="Arial" fontSize="12">
        <content>
          <p>Equazioni di equilibrio più condizioni</p>
        </content>
      </text>
    </region>
    <region left="0" top="4716" width="384" height="145" color="#000000" fontSize="12">
      <math optimize="2">
        <input>
          <e type="operand">x</e>
          <e type="operand">x.c</e>
          <e type="function" args="2">ε.c</e>
          <e type="operand">ε.ud</e>
          <e type="operand">x.c</e>
          <e type="operand">x</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operand">d</e>
          <e type="operand">x.c</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">*</e>
          <e type="operand">x.c</e>
          <e type="operand">0</e>
          <e type="operand">x.2_3</e>
          <e type="function" args="3">lele</e>
          <e type="operand">x.c</e>
          <e type="operand">x</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operand">x.c</e>
          <e type="operator" args="2">/</e>
          <e type="operand">ε.cu</e>
          <e type="operator" args="2">*</e>
          <e type="operand">x.c</e>
          <e type="operand">x.2_3</e>
          <e type="operand">x.3_4</e>
          <e type="function" args="3">lele</e>
          <e type="operand">0</e>
          <e type="function" args="5">cases</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="396" top="4743" width="79" height="26" color="#000000" fontSize="12">
      <text lang="ita" fontFamily="Arial" fontSize="12">
        <content>
          <p>Campo 2</p>
        </content>
      </text>
    </region>
    <region left="405" top="4797" width="79" height="26" color="#000000" fontSize="12" isBreakable="false">
      <text lang="ita" fontFamily="Arial" fontSize="12">
        <content>
          <p>Campo 3</p>
        </content>
      </text>
    </region>
    <region left="0" top="4923" width="236" height="38" color="#000000" fontSize="12">
      <math optimize="2">
        <input>
          <e type="operand">x</e>
          <e type="operand">x.c</e>
          <e type="function" args="2">σ.cc</e>
          <e type="operand">x</e>
          <e type="operand">x.c</e>
          <e type="function" args="2">ε.c</e>
          <e type="function" args="1">σ.c</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="0" top="4986" width="373" height="145" color="#000000" fontSize="12">
      <math optimize="2">
        <input>
          <e type="operand">x.c</e>
          <e type="function" args="1">ε.s1</e>
          <e type="operand">ε.ud</e>
          <e type="operand">x.c</e>
          <e type="operand">d.1</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operand">d</e>
          <e type="operand">x.c</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">*</e>
          <e type="operand">x.c</e>
          <e type="operand">0</e>
          <e type="operand">x.2_3</e>
          <e type="function" args="3">lele</e>
          <e type="operand">x.c</e>
          <e type="operand">d.1</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operand">x.c</e>
          <e type="operator" args="2">/</e>
          <e type="operand">ε.cu</e>
          <e type="operator" args="2">*</e>
          <e type="operand">x.c</e>
          <e type="operand">x.2_3</e>
          <e type="operand">x.3_4</e>
          <e type="function" args="3">lele</e>
          <e type="operand">0</e>
          <e type="function" args="5">cases</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="396" top="5013" width="79" height="26" color="#000000" fontSize="12" isBreakable="false">
      <text lang="ita" fontFamily="Arial" fontSize="12">
        <content>
          <p>Campo 2</p>
        </content>
      </text>
    </region>
    <region left="405" top="5067" width="79" height="26" color="#000000" fontSize="12" isBreakable="false">
      <text lang="ita" fontFamily="Arial" fontSize="12">
        <content>
          <p>Campo 3</p>
        </content>
      </text>
    </region>
    <region left="0" top="5148" width="192" height="38" color="#000000" fontSize="12">
      <math optimize="2">
        <input>
          <e type="operand">x.c</e>
          <e type="function" args="1">σ.s1</e>
          <e type="operand">x.c</e>
          <e type="function" args="1">ε.s1</e>
          <e type="function" args="1">σ.s</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="0" top="5220" width="358" height="114" color="#000000" fontSize="12">
      <math optimize="2">
        <input>
          <e type="operand">x.c</e>
          <e type="function" args="1">ε.s</e>
          <e type="operand">ε.ud</e>
          <e type="operand">x.c</e>
          <e type="operand">0</e>
          <e type="operand">x.2_3</e>
          <e type="function" args="3">lele</e>
          <e type="operand">d</e>
          <e type="operand">x.c</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operand">x.c</e>
          <e type="operator" args="2">/</e>
          <e type="operand">ε.cu</e>
          <e type="operator" args="2">*</e>
          <e type="operand">x.c</e>
          <e type="operand">x.2_3</e>
          <e type="operand">x.3_4</e>
          <e type="function" args="3">lele</e>
          <e type="operand">0</e>
          <e type="function" args="5">cases</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="396" top="5247" width="79" height="26" color="#000000" fontSize="12" isBreakable="false">
      <text lang="ita" fontFamily="Arial" fontSize="12">
        <content>
          <p>Campo 2</p>
        </content>
      </text>
    </region>
    <region left="405" top="5301" width="79" height="26" color="#000000" fontSize="12" isBreakable="false">
      <text lang="ita" fontFamily="Arial" fontSize="12">
        <content>
          <p>Campo 3</p>
        </content>
      </text>
    </region>
    <region left="378" top="5337" width="219" height="91" color="#000000" fontSize="12">
      <math optimize="2">
        <input>
          <e type="operand">x</e>
          <e type="operand">x.c</e>
          <e type="function" args="2">σ.cc</e>
          <e type="operand">x</e>
          <e type="function" args="1">b</e>
          <e type="operator" args="2">*</e>
          <e type="operand">x.c</e>
          <e type="operand">0</e>
          <e type="operand">x.c</e>
          <e type="function" args="4">int</e>
          <e type="bracket">(</e>
        </input>
      </math>
    </region>
    <region left="0" top="5355" width="176" height="38" color="#000000" fontSize="12">
      <math optimize="2">
        <input>
          <e type="operand">x.c</e>
          <e type="function" args="1">σ.s</e>
          <e type="operand">x.c</e>
          <e type="function" args="1">ε.s</e>
          <e type="function" args="1">σ.s</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="612" top="5364" width="153" height="40" border="true" color="#ff0000" fontSize="10">
      <text lang="eng" fontFamily="Consolas" fontSize="10">
        <content>
          <p style="color: #ff0000;">must to be dx, not dx.c</p>
        </content>
      </text>
    </region>
    <region left="0" top="5463" width="533" height="89" color="#000000" fontSize="12">
      <math optimize="2">
        <input>
          <e type="operand">x.c</e>
          <e type="function" args="1">g</e>
          <e type="operand">t</e>
          <e type="operand">x.c</e>
          <e type="function" args="2">σ.cc</e>
          <e type="operand">t</e>
          <e type="function" args="1">b</e>
          <e type="operator" args="2">*</e>
          <e type="operand">t</e>
          <e type="operand">0</e>
          <e type="operand">x.c</e>
          <e type="function" args="4">int</e>
          <e type="operand">A.s1</e>
          <e type="operand">x.c</e>
          <e type="function" args="1">σ.s1</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">+</e>
          <e type="operand">A.s</e>
          <e type="operand">x.c</e>
          <e type="function" args="1">σ.s</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">-</e>
          <e type="operand">N.sd</e>
          <e type="operator" args="2">-</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="9" top="5589" width="254" height="180" color="#000000" fontSize="10">
      <math optimize="2">
        <input>
          <e type="operand">x.c</e>
          <e type="operand">1</e>
          <e type="operand">4</e>
          <e type="operator" args="2">/</e>
          <e type="operand">x.2_3</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
          <e type="operand">h</e>
          <e type="operand">0.001</e>
          <e type="operand" style="unit">mm</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
          <e type="operand">iter</e>
          <e type="operand">1</e>
          <e type="operand">15</e>
          <e type="function" args="2">range</e>
          <e type="operand">gx</e>
          <e type="operand">x.c</e>
          <e type="function" args="1">g</e>
          <e type="function" args="1">eval</e>
          <e type="operator" args="2">:</e>
          <e type="operand">x.c</e>
          <e type="operand">x.c</e>
          <e type="operand">h</e>
          <e type="operand">gx</e>
          <e type="operator" args="2">*</e>
          <e type="operand">x.c</e>
          <e type="operand">h</e>
          <e type="operator" args="2">+</e>
          <e type="function" args="1">g</e>
          <e type="operand">gx</e>
          <e type="operator" args="2">-</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">-</e>
          <e type="function" args="1">eval</e>
          <e type="operator" args="2">:</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" args="4">line</e>
          <e type="function" args="3">for</e>
          <e type="operand">x.c</e>
          <e type="operand">4</e>
          <e type="operand">1</e>
          <e type="function" args="6">line</e>
        </input>
      </math>
    </region>
    <region left="297" top="5589" width="308" height="195" color="#000000" bgColor="#ffffff" fontSize="8">
      <xyplot width="298" height="187" points="25" 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="-28.77067" xmax="128.2602" xtick="40" visible="True" decimalplaces="3" numberformat="General" />
        <yaxes ymin="-296089.6" ymax="490426" ytick="200000" visible="True" decimalplaces="3" numberformat="General" />
        <y2axes isy2axis="false" y2min="-1" y2max="1" y2tick="0.5" visible="True" decimalplaces="3" numberformat="General" />
        <title2d title="" titlefont="Arial, 10pt" titlefontcolor="Black" />
        <xylabel labelfont="Arial, 10pt" labelfontcolor="Black" tickfont="Arial, 8pt" tickfontcolor="Black" xlabel="x" ylabel="y" y2label="y2" />
        <legend isbordervisible="true" islegendvisible="false" legendbackcolor="White" legendbordercolor="Black" legendfont="Arial, 8pt" legendposition="NorthEast" textcolor="Black" />
        <traces>
          <trace seriesname="" isy2data="false" isvisible="true" plotmethod="Lines" lineantialias="true" linecolor="Blue" linethickness="1" linepattern="Solid" symbolantialias="true" symbolsize="8" symboltype="None" symbolborderthickness="1" symbolbordercolor="Black" symbolfillcolor="White" />
          <trace seriesname="" isy2data="false" isvisible="true" plotmethod="Labels" lineantialias="true" linecolor="Red" linethickness="1" linepattern="Solid" symbolantialias="true" symbolsize="8" symboltype="None" symbolborderthickness="1" symbolbordercolor="Black" symbolfillcolor="White" />
        </traces>
        <input>
          <e type="operand">x</e>
          <e type="operand" style="unit">mm</e>
          <e type="operator" args="2">*</e>
          <e type="function" args="1">g</e>
          <e type="operand">x.c</e>
          <e type="operand" style="unit">mm</e>
          <e type="operator" args="2">/</e>
          <e type="operand">x.c</e>
          <e type="function" args="1">g</e>
          <e type="operand" style="string">o</e>
          <e type="function" args="3">augment</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" args="4">sys</e>
        </input>
      </xyplot>
    </region>
    <region left="36" top="5796" width="118" height="30" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">x.c</e>
        </input>
        <contract>
          <e type="operand" style="unit">mm</e>
        </contract>
        <result action="numeric">
          <e type="operand">18.6011</e>
        </result>
      </math>
    </region>
    <region left="0" top="5958" width="275" height="38" color="#000000" fontSize="12">
      <math evaluate="false" roundingMode="1">
        <input>
          <e type="operand">x</e>
          <e type="operand">x.c</e>
          <e type="function" args="2">g</e>
          <e type="operand">x.c</e>
          <e type="operand">0</e>
          <e type="operand" style="unit">mm</e>
          <e type="operator" args="2">*</e>
          <e type="operand">H</e>
          <e type="function" args="4">solve</e>
        </input>
        <result action="numeric">
          <e type="operand">#</e>
        </result>
      </math>
    </region>
    <region left="234" top="6084" width="150" height="46" color="#000000" fontSize="12">
      <math>
        <input>
          <e type="operand">A.s1</e>
        </input>
        <contract>
          <e type="operand" style="unit">cm</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
        </contract>
        <result action="numeric">
          <e type="operand">1.9164</e>
        </result>
      </math>
    </region>
    <region left="0" top="6093" width="208" height="36" color="#000000" fontSize="12">
      <math>
        <input>
          <e type="operand">x.c</e>
          <e type="function" args="1">σ.s1</e>
        </input>
        <contract>
          <e type="operand" style="unit">MPa</e>
        </contract>
        <result action="numeric">
          <e type="operand">55.2745</e>
          <e type="operator" args="1">-</e>
        </result>
      </math>
    </region>
    <region left="0" top="6138" width="66" height="34" color="#000000" fontSize="12">
      <math evaluate="false">
        <input>
          <e type="operand">x.cc</e>
        </input>
        <result action="numeric">
          <e type="operand">#</e>
        </result>
      </math>
    </region>
    <region left="243" top="6147" width="317" height="36" color="#000000" fontSize="12">
      <math>
        <input>
          <e type="operand">A.s1</e>
          <e type="operand">x.c</e>
          <e type="function" args="1">σ.s1</e>
          <e type="operator" args="2">*</e>
          <e type="operand">d</e>
          <e type="operand">d.1</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">*</e>
        </input>
        <result action="numeric">
          <e type="operand">1482.9697</e>
          <e type="operand" style="unit">J</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="1">-</e>
        </result>
      </math>
    </region>
    <region left="0" top="6210" width="495" height="91" color="#000000" fontSize="12">
      <math>
        <input>
          <e type="operand">x</e>
          <e type="operand">x.c</e>
          <e type="function" args="2">σ.cc</e>
          <e type="operand">x</e>
          <e type="function" args="1">b</e>
          <e type="operator" args="2">*</e>
          <e type="operand">x</e>
          <e type="operand">0</e>
          <e type="operand">x.c</e>
          <e type="function" args="4">int</e>
          <e type="bracket">(</e>
          <e type="operand">A.s1</e>
          <e type="operand">x.c</e>
          <e type="function" args="1">σ.s1</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">+</e>
          <e type="operand">A.s</e>
          <e type="operand">x.c</e>
          <e type="function" args="1">σ.s</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">-</e>
        </input>
        <contract>
          <e type="operand" style="unit">kN</e>
        </contract>
        <result action="numeric">
          <e type="operand">15</e>
        </result>
      </math>
    </region>
    <region left="567" top="6291" width="108" height="36" color="#000000" fontSize="12">
      <math optimize="2">
        <input>
          <e type="operand">N.sd</e>
          <e type="operand">d</e>
          <e type="operand">x.c</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">*</e>
        </input>
      </math>
    </region>
    <region left="234" top="6300" width="317" height="36" color="#000000" fontSize="12">
      <math>
        <input>
          <e type="operand">A.s1</e>
          <e type="operand">x.c</e>
          <e type="function" args="1">σ.s1</e>
          <e type="operator" args="2">*</e>
          <e type="operand">d</e>
          <e type="operand">d.1</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">*</e>
        </input>
        <result action="numeric">
          <e type="operand">1482.9697</e>
          <e type="operand" style="unit">J</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="1">-</e>
        </result>
      </math>
    </region>
    <region left="0" top="6345" width="755" height="91" color="#000000" fontSize="12">
      <math>
        <input>
          <e type="operand">M.Rd</e>
          <e type="operand">x</e>
          <e type="operand">x.c</e>
          <e type="function" args="2">σ.cc</e>
          <e type="operand">x</e>
          <e type="function" args="1">b</e>
          <e type="operator" args="2">*</e>
          <e type="operand">d</e>
          <e type="operand">x</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">*</e>
          <e type="operand">x</e>
          <e type="operand">0</e>
          <e type="operand">x.c</e>
          <e type="function" args="4">int</e>
          <e type="bracket">(</e>
          <e type="operand">A.s1</e>
          <e type="operand">x.c</e>
          <e type="function" args="1">σ.s1</e>
          <e type="operator" args="2">*</e>
          <e type="operand">d</e>
          <e type="operand">d.1</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">+</e>
          <e type="operand">N.sd</e>
          <e type="operand">d</e>
          <e type="operand">x.c</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">-</e>
          <e type="operator" args="2">:</e>
        </input>
        <contract>
          <e type="operand" style="unit">kN</e>
          <e type="operand" style="unit">m</e>
          <e type="operator" args="2">*</e>
        </contract>
        <result action="numeric">
          <e type="operand">12.5716</e>
        </result>
      </math>
    </region>
    <region left="0" top="6480" width="85" height="26" color="#000000" fontSize="12">
      <text lang="ita" fontFamily="Arial" fontSize="12">
        <content>
          <p>Riepilogo </p>
        </content>
      </text>
    </region>
    <region left="0" top="6525" width="100" height="34" color="#000000" fontSize="12">
      <math>
        <input>
          <e type="operand">N.sd</e>
        </input>
        <contract>
          <e type="operand" style="unit">kN</e>
        </contract>
        <result action="numeric">
          <e type="operand">15</e>
        </result>
      </math>
    </region>
    <region left="0" top="6570" width="121" height="34" color="#000000" fontSize="12">
      <math>
        <input>
          <e type="operand">x.c</e>
        </input>
        <result action="numeric">
          <e type="operand">0.0186</e>
          <e type="operand" style="unit">m</e>
          <e type="operator" args="2">*</e>
        </result>
      </math>
    </region>
    <region left="0" top="6624" width="110" height="54" color="#000000" fontSize="12">
      <math>
        <input>
          <e type="operand">x.c</e>
          <e type="operand">d</e>
          <e type="operator" args="2">/</e>
        </input>
        <result action="numeric">
          <e type="operand">0.1163</e>
        </result>
      </math>
    </region>
  </regions>
</worksheet>