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              <p>RESISTÊNCIAS À TRAÇÃO</p>
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                <p>COEFICIENTE DO CONCRETO γc</p>
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            <p>RESISTÊNCIA A TRAÇÃO MÉDIA</p>
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            <description active="true" position="Top" lang="eng">
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                <p>COEFICIENTE DO AÇO γs</p>
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            <p>RESISTÊNCIA A TRAÇÃO MÉDIA</p>
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                <p>RESISTÊNCIA A TRAÇÃO DE CÁLCULO ftd - NBR 6118 - 12.3.3</p>
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                <p>MÓDULO DE ELASTICIDADE TANGENTE </p>
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                <p>COEFICIENTE αi - pag. 114 - NBR 6118 - 8.2.8</p>
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          <region top="2628" color="#000000">
            <area terminator="true" />
          </region>
        </region>
        <region left="9" top="2655" width="226" height="31" color="#000000" fontSize="10" showInputData="false">
          <cflabel width="216" height="23" tag="0,88 ≤ 1 - Ok  atende !" color="Black" bgcolor="Yellow" font="Courier New, 10pt" style="ButtonGlossy">
            <input>
              <e type="operand">direção.αi</e>
            </input>
          </cflabel>
        </region>
        <region left="9" top="2718" width="96" height="32" border="true" color="#000000" fontSize="10">
          <math optimize="2" decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
            <description active="true" position="Top" lang="eng" width="15">
              <content>
                <p>MÓDULO DE ELASTICIDADE SECANTE</p>
              </content>
            </description>
            <input>
              <e type="operand">E.cs</e>
              <e type="operand">α.i</e>
              <e type="operand">E.ci</e>
              <e type="operator" args="2">*</e>
              <e type="operator" args="2">:</e>
            </input>
          </math>
        </region>
        <region left="252" top="2718" width="130" height="50" border="true" color="#ffffff" bgColor="#008040" fontSize="10">
          <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
            <description active="false" position="Top" lang="eng">
              <content>
                <p>MÓDULO DE ELASTICIDADE SECANTE</p>
              </content>
            </description>
            <input>
              <e type="operand">E.cs</e>
            </input>
            <contract>
              <e type="operand" style="unit">kN</e>
              <e type="operand" style="unit">cm</e>
              <e type="operand">2</e>
              <e type="operator" args="2">^</e>
              <e type="operator" args="2">/</e>
            </contract>
            <result action="numeric">
              <e type="operand">3220.6</e>
            </result>
          </math>
        </region>
        <region left="9" top="2790" width="95" height="32" border="true" color="#000000" bgColor="#c0c0c0" fontSize="10">
          <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
            <description active="true" position="Top" lang="eng">
              <content>
                <p>MÓDULO DE ELASTICIDADE DO AÇO</p>
              </content>
            </description>
            <input>
              <e type="operand">E.s</e>
              <e type="operand">210</e>
              <e type="operand" style="unit">GPa</e>
              <e type="operator" args="2">*</e>
              <e type="operator" args="2">:</e>
            </input>
          </math>
        </region>
        <region left="252" top="2799" width="115" height="50" border="true" color="#ffffff" bgColor="#008040" fontSize="10">
          <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
            <description active="false" position="Top" lang="eng">
              <content>
                <p>MÓDULO DE ELASTICIDADE DO AÇO</p>
              </content>
            </description>
            <input>
              <e type="operand">E.s</e>
            </input>
            <contract>
              <e type="operand" style="unit">kN</e>
              <e type="operand" style="unit">cm</e>
              <e type="operand">2</e>
              <e type="operator" args="2">^</e>
              <e type="operator" args="2">/</e>
            </contract>
            <result action="numeric">
              <e type="operand">21000</e>
            </result>
          </math>
        </region>
        <region top="2871" color="#000000">
          <area terminator="true" />
        </region>
      </region>
      <region top="2889" color="#000000">
        <area collapsed="true">
          <title lang="cpp">
            <content>
              <p>PARÂMETROS</p>
            </content>
          </title>
        </area>
        <region left="18" top="2916" width="280" height="95" border="true" color="#000000" fontSize="10">
          <math optimize="2" decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
            <description active="true" position="Top" lang="eng">
              <content>
            <p>COEFICIENTE λ</p>
          </content>
            </description>
            <input>
              <e type="operand">λ</e>
              <e type="operand">0.8</e>
              <e type="operand">f.ck</e>
              <e type="operand">50</e>
              <e type="operand" style="unit">MPa</e>
              <e type="operator" args="2">*</e>
              <e type="operator" args="2">≤</e>
              <e type="operand">0.8</e>
              <e type="operand">f.ck</e>
              <e type="operand" style="unit">MPa</e>
              <e type="operator" args="2">/</e>
              <e type="operand">50</e>
              <e type="operator" args="2">-</e>
              <e type="bracket">(</e>
              <e type="operand">400</e>
              <e type="operator" args="2">/</e>
              <e type="operator" args="2">-</e>
              <e type="function" args="3">cases</e>
              <e type="operator" args="2">:</e>
            </input>
          </math>
        </region>
        <region left="396" top="2970" width="90" height="24" border="true" color="#ffffff" bgColor="#008040" fontSize="10">
          <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
            <description active="false" position="Top" lang="eng">
              <content>
            <p>RESISTÊNCIA A TRAÇÃO DE CÁLCULO ftd </p>
          </content>
            </description>
            <input>
              <e type="operand">λ</e>
            </input>
            <result action="numeric">
              <e type="operand">0.80000</e>
            </result>
          </math>
        </region>
        <region left="18" top="3033" width="324" height="97" border="true" color="#000000" fontSize="10">
          <math optimize="2" decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
            <description active="true" position="Top" lang="eng">
              <content>
            <p>COEFICIENTE DE REDUÇÃO αc</p>
          </content>
            </description>
            <input>
              <e type="operand">α.c</e>
              <e type="operand">0.85</e>
              <e type="operand">f.ck</e>
              <e type="operand">50</e>
              <e type="operand" style="unit">MPa</e>
              <e type="operator" args="2">*</e>
              <e type="operator" args="2">≤</e>
              <e type="operand">0.85</e>
              <e type="operand">1</e>
              <e type="operand">f.ck</e>
              <e type="operand" style="unit">MPa</e>
              <e type="operator" args="2">/</e>
              <e type="operand">50</e>
              <e type="operator" args="2">-</e>
              <e type="operand">200</e>
              <e type="operator" args="2">/</e>
              <e type="bracket">(</e>
              <e type="operator" args="2">-</e>
              <e type="bracket">(</e>
              <e type="operator" args="2">*</e>
              <e type="function" args="3">cases</e>
              <e type="operator" args="2">:</e>
            </input>
          </math>
        </region>
        <region left="396" top="3078" width="97" height="32" border="true" color="#ffffff" bgColor="#008040" fontSize="10">
          <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
            <description active="false" position="Top" lang="eng">
              <content>
            <p>RESISTÊNCIA A TRAÇÃO DE CÁLCULO ftd </p>
          </content>
            </description>
            <input>
              <e type="operand">α.c</e>
            </input>
            <result action="numeric">
              <e type="operand">0.85000</e>
            </result>
          </math>
        </region>
        <region top="3168" color="#000000">
          <area terminator="true" />
        </region>
      </region>
      <region top="3186" color="#000000">
        <area collapsed="true">
          <title lang="cpp">
            <content>
              <p>DEFORMAÇÕES</p>
            </content>
          </title>
        </area>
        <region left="18" top="3204" width="325" height="123" border="true" color="#000000" fontSize="10">
          <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
            <description active="true" position="Top" lang="eng">
              <content>
                <p>DEFORMAÇÃO DO CONCRETO NO ESMAGAMENTO  PATAMAR PLÁSTICO</p>
              </content>
            </description>
            <input>
              <e type="operand">ε.c2</e>
              <e type="operand">f.ck</e>
              <e type="operand">50</e>
              <e type="operand" style="unit">MPa</e>
              <e type="operator" args="2">*</e>
              <e type="operator" args="2">≤</e>
              <e type="operand">ε.c2</e>
              <e type="operand">2.0</e>
              <e type="operand" style="unit">‰</e>
              <e type="operator" args="2">*</e>
              <e type="operator" args="2">:</e>
              <e type="operand">ε.c2</e>
              <e type="operand">2.0</e>
              <e type="operand" style="unit">‰</e>
              <e type="operator" args="2">*</e>
              <e type="operand">0.085</e>
              <e type="operand" style="unit">‰</e>
              <e type="operator" args="2">*</e>
              <e type="operand">f.ck</e>
              <e type="operand" style="unit">MPa</e>
              <e type="operator" args="2">/</e>
              <e type="operand">50</e>
              <e type="operator" args="2">-</e>
              <e type="bracket">(</e>
              <e type="operand">0.53</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>
              <e type="function" args="3">if</e>
              <e type="operator" args="2">:</e>
            </input>
          </math>
        </region>
        <region left="639" top="3204" width="281" height="140" border="true" color="#000000" fontSize="10">
          <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
            <description active="true" position="Top" lang="eng">
              <content>
                <p>DEFORMAÇÃO DO CONCRETO NO ESMAGAMENTO  NA RUPTURA</p>
              </content>
            </description>
            <input>
              <e type="operand">ε.cu</e>
              <e type="operand">f.ck</e>
              <e type="operand">50</e>
              <e type="operand" style="unit">MPa</e>
              <e type="operator" args="2">*</e>
              <e type="operator" args="2">≤</e>
              <e type="operand">ε.cu</e>
              <e type="operand">3.5</e>
              <e type="operand" style="unit">‰</e>
              <e type="operator" args="2">*</e>
              <e type="operator" args="2">:</e>
              <e type="operand">ε.cu</e>
              <e type="operand">2.6</e>
              <e type="operand" style="unit">‰</e>
              <e type="operator" args="2">*</e>
              <e type="operand">35</e>
              <e type="operand" style="unit">‰</e>
              <e type="operator" args="2">*</e>
              <e type="operand">90</e>
              <e type="operand">f.ck</e>
              <e type="operand" style="unit">MPa</e>
              <e type="operator" args="2">/</e>
              <e type="operator" args="2">-</e>
              <e type="operand">100</e>
              <e type="operator" args="2">/</e>
              <e type="bracket">(</e>
              <e type="operand">4</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>
              <e type="function" args="3">if</e>
              <e type="operator" args="2">:</e>
            </input>
          </math>
        </region>
        <region left="423" top="3285" width="108" height="32" color="#ffffff" bgColor="#008040" fontSize="10">
          <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
            <description active="false" position="Top" lang="eng">
              <content>
                <p>DEFORMAÇÃO DO CONCRETO - PATAMAR PLÁSTICO</p>
              </content>
            </description>
            <input>
              <e type="operand">ε.c2</e>
            </input>
            <contract>
              <e type="operand" style="unit">‰</e>
            </contract>
            <result action="numeric">
              <e type="operand">2.0000</e>
            </result>
          </math>
        </region>
        <region left="936" top="3303" width="108" height="32" color="#ffffff" bgColor="#008040" fontSize="10">
          <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
            <description active="false" position="Top" lang="eng">
              <content>
                <p>DEFORMAÇÃO DO CONCRETO - NA RUPTURA</p>
              </content>
            </description>
            <input>
              <e type="operand">ε.cu</e>
            </input>
            <contract>
              <e type="operand" style="unit">‰</e>
            </contract>
            <result action="numeric">
              <e type="operand">3.5000</e>
            </result>
          </math>
        </region>
        <region left="18" top="3375" width="76" height="57" border="true" color="#000000" fontSize="10">
          <math optimize="2" decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
            <description active="true" position="Top" lang="eng">
              <content>
                <p>DEFORMAÇÃO ESPECIFICA DE ESCOAMENTO DE CÁLCULO DO AÇO</p>
              </content>
            </description>
            <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>
          </math>
        </region>
        <region left="423" top="3411" width="108" height="32" color="#ffffff" bgColor="#008040" fontSize="10">
          <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
            <description active="false" position="Top" lang="eng">
              <content>
                <p>DEFORMAÇÃO ESPECIFICA DO AÇO</p>
              </content>
            </description>
            <input>
              <e type="operand">ε.yd</e>
            </input>
            <contract>
              <e type="operand" style="unit">‰</e>
            </contract>
            <result action="numeric">
              <e type="operand">2.0704</e>
            </result>
          </math>
        </region>
        <region top="3483" color="#000000">
          <area terminator="true" />
        </region>
      </region>
      <region top="3501" color="#000000">
        <area terminator="true" />
      </region>
    </region>
    <region left="0" top="3519" width="1091" height="26" color="#ffffff" bgColor="#008040" isBreakable="false">
      <writer lang="cpp" wrap="Page" width="1077"><![CDATA[<span style="font-family: 'Arial'; font-size: 10pt; font-weight: normal; font-style: normal; color: White; background-color: Transparent; vertical-align: baseline; text-align: left; margin-left: 0pt; text-indent: 0pt; line-height: 115%">
<div>RESULTADOS DOS MATERIAIS</div></span>]]></writer>
    </region>
    <region top="3555" color="#000000">
      <area collapsed="true">
        <title lang="eng" />
      </area>
      <region left="18" top="3582" width="130" height="50" border="true" color="#ffffff" bgColor="#008040" fontSize="10">
        <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
          <description active="true" position="Top" lang="eng">
            <content>
              <p>RESISTÊNCIA CARACTERÍSTICA DO CONCRETO</p>
            </content>
          </description>
          <input>
            <e type="operand">f.ck</e>
          </input>
          <contract>
            <e type="operand" style="unit">kN</e>
            <e type="operand" style="unit">cm</e>
            <e type="operand">2</e>
            <e type="operator" args="2">^</e>
            <e type="operator" args="2">/</e>
          </contract>
          <result action="numeric">
            <e type="operand">3.0000</e>
          </result>
        </math>
      </region>
      <region left="531" top="3582" width="89" height="32" border="true" color="#ffffff" bgColor="#008040" fontSize="10">
        <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
          <description active="true" position="Top" lang="eng">
            <content>
              <p>COEFICIENTE DO CONCRETO γc</p>
            </content>
          </description>
          <input>
            <e type="operand">γ.c</e>
          </input>
          <result action="numeric">
            <e type="operand">1.4000</e>
          </result>
        </math>
      </region>
      <region left="531" top="3645" width="89" height="32" border="true" color="#ffffff" bgColor="#008040" fontSize="10">
        <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
          <description active="true" position="Top" lang="eng">
            <content>
              <p>COEFICIENTE DO AÇO γs</p>
            </content>
          </description>
          <input>
            <e type="operand">γ.s</e>
          </input>
          <result action="numeric">
            <e type="operand">1.1500</e>
          </result>
        </math>
      </region>
      <region left="18" top="3654" width="130" height="50" border="true" color="#ffffff" bgColor="#008040" fontSize="10">
        <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
          <description active="true" position="Top" lang="eng" width="352">
            <content>
              <p>RESISTÊNCIA CARACTERÍSTICA DE ESCOAMENTO DO AÇO</p>
            </content>
          </description>
          <input>
            <e type="operand">f.yk</e>
          </input>
          <contract>
            <e type="operand" style="unit">kN</e>
            <e type="operand" style="unit">cm</e>
            <e type="operand">2</e>
            <e type="operator" args="2">^</e>
            <e type="operator" args="2">/</e>
          </contract>
          <result action="numeric">
            <e type="operand">50.000</e>
          </result>
        </math>
      </region>
      <region left="18" top="3735" width="90" height="24" border="true" color="#ffffff" bgColor="#008040" fontSize="10">
        <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
          <description active="true" position="Top" lang="eng">
            <content>
              <p>COEFICIENTE λ</p>
            </content>
          </description>
          <input>
            <e type="operand">λ</e>
          </input>
          <result action="numeric">
            <e type="operand">0.80000</e>
          </result>
        </math>
      </region>
      <region left="153" top="3735" width="97" height="32" border="true" color="#ffffff" bgColor="#008040" fontSize="10">
        <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
          <description active="true" position="Top" lang="eng">
            <content>
              <p>COEFICIENTE DE REDUÇÃO αc</p>
            </content>
          </description>
          <input>
            <e type="operand">α.c</e>
          </input>
          <result action="numeric">
            <e type="operand">0.85000</e>
          </result>
        </math>
      </region>
      <region left="18" top="3798" width="130" height="50" border="true" color="#ffffff" bgColor="#008040" fontSize="10">
        <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
          <description active="true" position="Top" lang="eng">
            <content>
              <p>RESISTÊNCIA A COMPRESSÃO DE CÁLCULO DO CONCRETO </p>
            </content>
          </description>
          <input>
            <e type="operand">f.cd</e>
          </input>
          <contract>
            <e type="operand" style="unit">kN</e>
            <e type="operand" style="unit">cm</e>
            <e type="operand">2</e>
            <e type="operator" args="2">^</e>
            <e type="operator" args="2">/</e>
          </contract>
          <result action="numeric">
            <e type="operand">2.1429</e>
          </result>
        </math>
      </region>
      <region left="405" top="3798" width="130" height="50" border="true" color="#ffffff" bgColor="#008040" fontSize="10">
        <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
          <description active="true" position="Top" lang="eng">
            <content>
              <p>RESISTÊNCIA A COMPRESSÃO/TRAÇÃO DE CÁLCULO DO AÇO</p>
            </content>
          </description>
          <input>
            <e type="operand">f.yd</e>
          </input>
          <contract>
            <e type="operand" style="unit">kN</e>
            <e type="operand" style="unit">cm</e>
            <e type="operand">2</e>
            <e type="operator" args="2">^</e>
            <e type="operator" args="2">/</e>
          </contract>
          <result action="numeric">
            <e type="operand">43.478</e>
          </result>
        </math>
      </region>
      <region left="18" top="3888" width="173" height="50" border="true" color="#ffffff" bgColor="#008040" fontSize="10">
        <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
          <description active="true" position="Top" lang="eng">
            <content>
            <p>RESISTÊNCIA A TRAÇÃO INFERIOR</p>
          </content>
          </description>
          <input>
            <e type="operand">f.ctk.inf</e>
          </input>
          <contract>
            <e type="operand" style="unit">kN</e>
            <e type="operand" style="unit">cm</e>
            <e type="operand">2</e>
            <e type="operator" args="2">^</e>
            <e type="operator" args="2">/</e>
          </contract>
          <result action="numeric">
            <e type="operand">0.20275</e>
          </result>
        </math>
      </region>
      <region left="261" top="3888" width="152" height="50" border="true" color="#ffffff" bgColor="#008040" fontSize="10">
        <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
          <description active="true" position="Top" lang="eng">
            <content>
            <p>RESISTÊNCIA A TRAÇÃO MÉDIA</p>
          </content>
          </description>
          <input>
            <e type="operand">f.ct.m</e>
          </input>
          <contract>
            <e type="operand" style="unit">kN</e>
            <e type="operand" style="unit">cm</e>
            <e type="operand">2</e>
            <e type="operator" args="2">^</e>
            <e type="operator" args="2">/</e>
          </contract>
          <result action="numeric">
            <e type="operand">0.28965</e>
          </result>
        </math>
      </region>
      <region left="477" top="3888" width="173" height="50" border="true" color="#ffffff" bgColor="#008040" fontSize="10">
        <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
          <description active="true" position="Top" lang="eng">
            <content>
            <p>RESISTÊNCIA A TRAÇÃO SUPERIOR</p>
          </content>
          </description>
          <input>
            <e type="operand">f.ctk.sup</e>
          </input>
          <contract>
            <e type="operand" style="unit">kN</e>
            <e type="operand" style="unit">cm</e>
            <e type="operand">2</e>
            <e type="operator" args="2">^</e>
            <e type="operator" args="2">/</e>
          </contract>
          <result action="numeric">
            <e type="operand">0.37654</e>
          </result>
        </math>
      </region>
      <region left="720" top="3888" width="145" height="50" border="true" color="#ffffff" bgColor="#008040" fontSize="10">
        <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
          <description active="true" position="Top" lang="eng">
            <content>
            <p>RESISTÊNCIA A TRAÇÃO DE CÁLCULO ftd </p>
          </content>
          </description>
          <input>
            <e type="operand">f.ctd</e>
          </input>
          <contract>
            <e type="operand" style="unit">kN</e>
            <e type="operand" style="unit">cm</e>
            <e type="operand">2</e>
            <e type="operator" args="2">^</e>
            <e type="operator" args="2">/</e>
          </contract>
          <result action="numeric">
            <e type="operand">0.14482</e>
          </result>
        </math>
      </region>
      <region left="18" top="3978" width="108" height="32" color="#ffffff" bgColor="#008040" fontSize="10">
        <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
          <description active="true" position="Top" lang="eng">
            <content>
            <p>DEFORMAÇÃO DO CONCRETO - PATAMAR PLÁSTICO</p>
          </content>
          </description>
          <input>
            <e type="operand">ε.c2</e>
          </input>
          <contract>
            <e type="operand" style="unit">‰</e>
          </contract>
          <result action="numeric">
            <e type="operand">2.0000</e>
          </result>
        </math>
      </region>
      <region left="342" top="3978" width="108" height="32" color="#ffffff" bgColor="#008040" fontSize="10">
        <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
          <description active="true" position="Top" lang="eng">
            <content>
            <p>DEFORMAÇÃO DO CONCRETO - NA RUPTURA</p>
          </content>
          </description>
          <input>
            <e type="operand">ε.cu</e>
          </input>
          <contract>
            <e type="operand" style="unit">‰</e>
          </contract>
          <result action="numeric">
            <e type="operand">3.5000</e>
          </result>
        </math>
      </region>
      <region left="639" top="3978" width="108" height="32" color="#ffffff" bgColor="#008040" fontSize="10">
        <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
          <description active="true" position="Top" lang="eng">
            <content>
            <p>DEFORMAÇÃO ESPECIFICA DO AÇO</p>
          </content>
          </description>
          <input>
            <e type="operand">ε.yd</e>
          </input>
          <contract>
            <e type="operand" style="unit">‰</e>
          </contract>
          <result action="numeric">
            <e type="operand">2.0704</e>
          </result>
        </math>
      </region>
      <region left="18" top="4059" width="89" height="32" border="true" color="#ffffff" bgColor="#008040" fontSize="10">
        <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
          <description active="true" position="Top" lang="eng">
            <content>
            <p>TIPO DE AGREGADO GRAÚDO αe</p>
          </content>
          </description>
          <input>
            <e type="operand">α.e</e>
          </input>
          <result action="numeric">
            <e type="operand">1.2000</e>
          </result>
        </math>
      </region>
      <region left="279" top="4059" width="97" height="32" border="true" color="#ffffff" bgColor="#008040" fontSize="10">
        <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
          <description active="true" position="Top" lang="eng">
            <content>
            <p>COEFICIENTE αi</p>
          </content>
          </description>
          <input>
            <e type="operand">α.i</e>
          </input>
          <result action="numeric">
            <e type="operand">0.87500</e>
          </result>
        </math>
      </region>
      <region left="450" top="4077" width="98" height="31" color="#000000" fontSize="10" showInputData="false">
        <cflabel width="88" height="23" tag="direção" color="Black" bgcolor="White" font="Courier New, 10pt" style="Default">
          <description active="true" position="Right" lang="eng">
            <content>
              <p>COEFICIENTE αi</p>
            </content>
          </description>
          <input>
            <e type="operand">direção</e>
          </input>
        </cflabel>
      </region>
      <region left="18" top="4131" width="130" height="50" border="true" color="#ffffff" bgColor="#008040" fontSize="10">
        <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
          <description active="true" position="Top" lang="eng">
            <content>
            <p>MÓDULO DE ELASTICIDADE TANGENTE</p>
          </content>
          </description>
          <input>
            <e type="operand">E.ci</e>
          </input>
          <contract>
            <e type="operand" style="unit">kN</e>
            <e type="operand" style="unit">cm</e>
            <e type="operand">2</e>
            <e type="operator" args="2">^</e>
            <e type="operator" args="2">/</e>
          </contract>
          <result action="numeric">
            <e type="operand">3680.7</e>
          </result>
        </math>
      </region>
      <region left="279" top="4131" width="116" height="32" border="true" color="#ffffff" bgColor="#008040" fontSize="10">
        <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
          <description active="true" position="Top" lang="eng">
            <content>
            <p>MÓDULO DE ELASTICIDADE SECANTE</p>
          </content>
          </description>
          <input>
            <e type="operand">E.cs</e>
          </input>
          <contract>
            <e type="operand" style="unit">MPa</e>
          </contract>
          <result action="numeric">
            <e type="operand">32206</e>
          </result>
        </math>
      </region>
      <region left="549" top="4131" width="115" height="50" border="true" color="#ffffff" bgColor="#008040" fontSize="10">
        <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
          <description active="true" position="Top" lang="eng">
            <content>
            <p>MÓDULO DE ELASTICIDADE DO AÇO</p>
          </content>
          </description>
          <input>
            <e type="operand">E.s</e>
          </input>
          <contract>
            <e type="operand" style="unit">kN</e>
            <e type="operand" style="unit">cm</e>
            <e type="operand">2</e>
            <e type="operator" args="2">^</e>
            <e type="operator" args="2">/</e>
          </contract>
          <result action="numeric">
            <e type="operand">21000</e>
          </result>
        </math>
      </region>
      <region top="4329" color="#000000">
        <area terminator="true" />
      </region>
    </region>
    <region left="0" top="4356" width="1091" height="26" color="#000000" bgColor="#c0c0c0" isBreakable="false">
      <writer lang="cpp" wrap="Page" width="1077"><![CDATA[<span style="font-family: 'Arial'; font-size: 10pt; font-weight: normal; font-style: normal; color: windowtext; background-color: Transparent; vertical-align: baseline; text-align: left; margin-left: 0pt; text-indent: 0pt; line-height: 115%">
<div>DADOS DE ENTRADA - DA SE&#199;&#195;O</div></span>]]></writer>
    </region>
    <region top="4392" color="#000000" bgColor="#c0c0c0">
      <area collapsed="false">
        <title lang="cpp">
          <content>
            <p>DADOS DE ENTRADA</p>
          </content>
        </title>
      </area>
      <region left="9" top="4410" width="72" height="24" border="true" color="#000000" bgColor="#c0c0c0" fontSize="10">
        <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
          <description active="true" position="Top" lang="eng" width="5">
            <content>
              <p>LARGURA</p>
            </content>
          </description>
          <input>
            <e type="operand">b</e>
            <e type="operand">25</e>
            <e type="operand" style="unit">cm</e>
            <e type="operator" args="2">*</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="9" top="4455" width="72" height="24" border="true" color="#000000" bgColor="#c0c0c0" fontSize="10">
        <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
          <description active="true" position="Top" lang="eng" width="15">
            <content>
              <p>ALTURA</p>
            </content>
          </description>
          <input>
            <e type="operand">h</e>
            <e type="operand">60</e>
            <e type="operand" style="unit">cm</e>
            <e type="operator" args="2">*</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="9" top="4500" width="72" height="24" border="true" color="#000000" bgColor="#c0c0c0" fontSize="10">
        <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
          <description active="true" position="Top" lang="eng">
            <content>
              <p>ALTURA UTIL - ARMADURA TRACIONADA</p>
            </content>
          </description>
          <input>
            <e type="operand">d</e>
            <e type="operand">55</e>
            <e type="operand" style="unit">cm</e>
            <e type="operator" args="2">*</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="9" top="4545" width="72" height="24" border="true" color="#000000" bgColor="#c0c0c0" fontSize="10">
        <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
          <description active="true" position="Top" lang="eng">
            <content>
              <p>ALTURA UTIL - AMADURA COMPRIDA</p>
            </content>
          </description>
          <input>
            <e type="operand">d'</e>
            <e type="operand">5</e>
            <e type="operand" style="unit">cm</e>
            <e type="operator" args="2">*</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region top="4599" color="#000000">
        <area terminator="true" />
      </region>
    </region>
    <region left="0" top="4617" width="1091" height="26" color="#ffffff" bgColor="#008040" isBreakable="false">
      <writer lang="cpp" wrap="Page" width="1077"><![CDATA[<span style="font-family: 'Arial'; font-size: 10pt; font-weight: normal; font-style: normal; color: White; background-color: Transparent; vertical-align: baseline; text-align: left; margin-left: 0pt; text-indent: 0pt; line-height: 115%">
<div>C&#193;LCULO DA ARMADURA M&#205;NIMA</div></span>]]></writer>
    </region>
    <region top="4653" color="#000000">
      <area collapsed="false">
        <title lang="cpp">
          <content>
            <p>CÁLCULO DO MOMENTO E ARMADURA MÍNIMOS</p>
          </content>
        </title>
      </area>
      <region top="4671" color="#000000">
        <area collapsed="true">
          <title lang="cpp">
            <content>
              <p>MÓDULO DE RESISTÊNCIA DA SEÇÃO BRUTA DE CONCRETO</p>
            </content>
          </title>
        </area>
        <region left="18" top="4689" width="168" height="50" border="true" color="#000000" fontSize="10">
          <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
            <description active="true" position="Top" lang="eng">
              <content>
                <p>MÓDULO DE RESISTÊNCIA DA SEÇÃO BRUTA DE CONCRETO</p>
              </content>
            </description>
            <input>
              <e type="operand">w.0</e>
              <e type="operand">b</e>
              <e type="operand">h</e>
              <e type="operand">2</e>
              <e type="operator" args="2">^</e>
              <e type="operator" args="2">*</e>
              <e type="operand">6</e>
              <e type="operator" args="2">/</e>
              <e type="operator" args="2">:</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">15000</e>
            </result>
          </math>
        </region>
        <region top="4770" color="#000000">
          <area terminator="true" />
        </region>
      </region>
      <region top="4788" color="#000000">
        <area collapsed="true">
          <title lang="cpp">
            <content>
              <p>MOMENTO MÍNIMO DE CÁLCULO</p>
            </content>
          </title>
        </area>
        <region left="18" top="4806" width="289" height="32" border="true" color="#000000" fontSize="10">
          <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
            <description active="true" position="Top" lang="eng">
              <content>
                <p>MOMENTO MÍNIMO DE CÁLCULO</p>
              </content>
            </description>
            <input>
              <e type="operand">M.d.mín</e>
              <e type="operand">0.8</e>
              <e type="operand">w.0</e>
              <e type="operator" args="2">*</e>
              <e type="operand">f.ctk.sup</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">cm</e>
              <e type="operator" args="2">*</e>
            </contract>
            <result action="numeric">
              <e type="operand">4518.5</e>
            </result>
          </math>
        </region>
        <region left="315" top="4806" width="304" height="58" border="true" color="#000000" bgColor="#ffff00" fontSize="10">
          <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
            <description active="true" position="Top" lang="eng">
              <content>
                <p>MOMENTO MÍNIMO DE CÁLCULO - UTILIZADO NAS TABELAS</p>
              </content>
            </description>
            <input>
              <e type="operand">M.d.mín'</e>
              <e type="operand">2</e>
              <e type="operand">b</e>
              <e type="operator" args="2">*</e>
              <e type="operand">h</e>
              <e type="operand">2</e>
              <e type="operator" args="2">^</e>
              <e type="operator" args="2">*</e>
              <e type="operand">f.ctk.sup</e>
              <e type="operator" args="2">*</e>
              <e type="operand">15</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">cm</e>
              <e type="operator" args="2">*</e>
            </contract>
            <result action="numeric">
              <e type="operand">4518.5</e>
            </result>
          </math>
        </region>
        <region top="4896" color="#000000">
          <area terminator="true" />
        </region>
      </region>
      <region top="4914" color="#000000">
        <area collapsed="true">
          <title lang="cpp">
            <content>
            <p>VALOR DE X LINHA NEUTRA  - ARMADURA MÍNIMA </p>
          </content>
          </title>
        </area>
        <region left="18" top="4941" width="514" height="47" border="true" color="#000000" fontSize="10">
          <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
            <description active="true" position="Top" lang="eng">
              <content>
                <p>VALORES PARA XMÍNIMO</p>
              </content>
            </description>
            <input>
              <e type="operand">x.mín</e>
              <e type="operand">M.d.mín</e>
              <e type="operand">α.c</e>
              <e type="operand">f.cd</e>
              <e type="operator" args="2">*</e>
              <e type="operand">b</e>
              <e type="operator" args="2">*</e>
              <e type="operand">λ</e>
              <e type="operator" args="2">*</e>
              <e type="operand">x</e>
              <e type="operator" args="2">*</e>
              <e type="operand">d</e>
              <e type="operand">λ</e>
              <e type="operand">x</e>
              <e type="operator" args="2">*</e>
              <e type="operand">2</e>
              <e type="operator" args="2">/</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</e>
              <e type="function" args="2">solve</e>
              <e type="function" args="1">maple</e>
              <e type="operator" args="2">:</e>
            </input>
            <contract>
              <e type="operand" style="unit">cm</e>
            </contract>
            <result action="numeric">
              <e type="operand">135.21</e>
              <e type="operand">2.2935</e>
              <e type="operand">2</e>
              <e type="operand">1</e>
              <e type="function" args="4">mat</e>
            </result>
          </math>
        </region>
        <region left="18" top="5013" width="205" height="52" border="true" color="#000000" bgColor="#ffff00" fontSize="10">
          <math significantDigitsMode="true">
            <description active="true" position="Top" lang="eng">
              <content>
                <p>RESOLVE PELA FORMULA DE BHASKARA</p>
              </content>
            </description>
            <input>
              <e type="operand">x'</e>
              <e type="operand">b'</e>
              <e type="operator" args="1">-</e>
              <e type="operand">b'</e>
              <e type="operand">2</e>
              <e type="operator" args="2">^</e>
              <e type="operand">4</e>
              <e type="operand">a'</e>
              <e type="operator" args="2">*</e>
              <e type="operand">c'</e>
              <e type="operator" args="2">*</e>
              <e type="operator" args="2">-</e>
              <e type="function" args="1">sqrt</e>
              <e type="operator" args="2">±</e>
              <e type="operand">2</e>
              <e type="operand">a'</e>
              <e type="operator" args="2">*</e>
              <e type="operator" args="2">/</e>
              <e type="operator" args="2">:</e>
            </input>
          </math>
        </region>
        <region left="18" top="5094" width="531" height="49" border="true" color="#000000" fontSize="10">
          <math significantDigitsMode="true">
            <description active="true" position="Top" lang="eng">
              <content>
                <p>MENOR VALOR DE XMÍNIMO</p>
              </content>
            </description>
            <input>
              <e type="operand">x.mín</e>
              <e type="operand">M.d.mín</e>
              <e type="operand">α.c</e>
              <e type="operand">f.cd</e>
              <e type="operator" args="2">*</e>
              <e type="operand">b</e>
              <e type="operator" args="2">*</e>
              <e type="operand">λ</e>
              <e type="operator" args="2">*</e>
              <e type="operand">x</e>
              <e type="operator" args="2">*</e>
              <e type="operand">d</e>
              <e type="operand">λ</e>
              <e type="operand">x</e>
              <e type="operator" args="2">*</e>
              <e type="operand">2</e>
              <e type="operator" args="2">/</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</e>
              <e type="function" args="2">solve</e>
              <e type="function" args="1">maple</e>
              <e type="function" args="1">min</e>
              <e type="operator" args="2">:</e>
            </input>
            <contract>
              <e type="operand" style="unit">cm</e>
            </contract>
            <result action="numeric">
              <e type="operand">2.293</e>
            </result>
          </math>
        </region>
        <region top="5184" color="#000000">
          <area terminator="true" />
        </region>
      </region>
      <region top="5202" color="#000000">
        <area collapsed="true">
          <title lang="cpp">
            <content>
              <p>ENCONTRANDO O XDÚCTIL </p>
            </content>
          </title>
        </area>
        <region left="27" top="5238" width="160" height="79" border="true" color="#000000" fontSize="10">
          <math optimize="2" decimalPlaces="5" significantDigitsMode="true">
            <description active="true" position="Top" lang="eng" width="196">
              <content>
              <p>VERIFICAÇÃO X DÚCTIL</p>
            </content>
            </description>
            <input>
              <e type="operand">x.duc</e>
              <e type="operand">f.ck</e>
              <e type="operand">50</e>
              <e type="operand" style="unit">MPa</e>
              <e type="operator" args="2">*</e>
              <e type="operator" args="2">≤</e>
              <e type="operand">0.45</e>
              <e type="operand">d</e>
              <e type="operator" args="2">*</e>
              <e type="operand">0.35</e>
              <e type="operand">d</e>
              <e type="operator" args="2">*</e>
              <e type="function" args="3">if</e>
              <e type="operator" args="2">:</e>
            </input>
          </math>
        </region>
        <region left="243" top="5238" width="123" height="32" border="true" color="#000000" fontSize="10">
          <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
            <description active="true" position="Top" lang="eng">
              <content>
              <p>X DÚCTIL</p>
            </content>
            </description>
            <input>
              <e type="operand">x.duc</e>
            </input>
            <contract>
              <e type="operand" style="unit">cm</e>
            </contract>
            <result action="numeric">
              <e type="operand">24.750</e>
            </result>
          </math>
        </region>
        <region top="5355" color="#000000">
          <area collapsed="true">
            <title lang="cpp">
              <content>
                <p>VERIFICAÇÃO  λ*x.mín ≤ h  </p>
              </content>
            </title>
          </area>
          <region left="36" top="5391" width="1046" height="79" border="true" color="#000000" fontSize="6">
            <math optimize="2" decimalPlaces="5" significantDigitsMode="true">
              <input>
                <e type="operand">Hipotese</e>
                <e type="operand">λ</e>
                <e type="operand">x.mín</e>
                <e type="operator" args="2">*</e>
                <e type="operand">h</e>
                <e type="operator" args="2">≤</e>
                <e type="operand">Hipotese</e>
                <e type="operand">λ</e>
                <e type="operand">x.mín</e>
                <e type="operator" args="2">*</e>
                <e type="bracket">(</e>
                <e type="operand">3</e>
                <e type="function" args="2">round</e>
                <e type="function" args="1">var2str</e>
                <e type="operand" style="string"> ≤ </e>
                <e type="operand">h</e>
                <e type="bracket">(</e>
                <e type="operand">3</e>
                <e type="function" args="2">round</e>
                <e type="function" args="1">var2str</e>
                <e type="operand" style="string"> Correta utilizar equação (1) ver Pag - 63 - Dimensionamento a flexão simples </e>
                <e type="function" args="4">concat</e>
                <e type="operand" style="string">black</e>
                <e type="operand" style="string">yellow</e>
                <e type="operand" style="string">buttonGlossy</e>
                <e type="operand">1</e>
                <e type="operand">4</e>
                <e type="function" args="6">mat</e>
                <e type="operator" args="2">:</e>
                <e type="operand">Hipotese</e>
                <e type="operand">λ</e>
                <e type="operand">x.mín</e>
                <e type="operator" args="2">*</e>
                <e type="bracket">(</e>
                <e type="operand">3</e>
                <e type="function" args="2">round</e>
                <e type="function" args="1">var2str</e>
                <e type="operand" style="string"> &gt; </e>
                <e type="operand">h</e>
                <e type="bracket">(</e>
                <e type="operand">3</e>
                <e type="function" args="2">round</e>
                <e type="function" args="1">var2str</e>
                <e type="operand" style="string"> Correta utilizar equação (2) ver Pag - 64 - Dimensionamento a flexão simples </e>
                <e type="function" args="4">concat</e>
                <e type="operand" style="string">black</e>
                <e type="operand" style="string">yellow</e>
                <e type="operand" style="string">buttonGlossy</e>
                <e type="operand">1</e>
                <e type="operand">4</e>
                <e type="function" args="6">mat</e>
                <e type="operator" args="2">:</e>
                <e type="function" args="3">if</e>
                <e type="operator" args="2">:</e>
              </input>
            </math>
          </region>
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</raw>
            </picture>
          </region>
          <region top="5607" color="#000000">
            <area terminator="true" />
          </region>
        </region>
        <region left="18" top="5625" width="786" height="31" color="#000000" fontSize="10" showInputData="false">
          <cflabel width="776" height="23" tag="0,018 m ≤ 0,6 m Correta utilizar equação (1) ver Pag - 63 - Dimensionamento a flexão simples " color="Black" bgcolor="Yellow" font="Courier New, 10pt" style="ButtonGlossy">
            <input>
              <e type="operand">Hipotese</e>
            </input>
          </cflabel>
        </region>
        <region top="5670" color="#000000">
          <area terminator="true" />
        </region>
      </region>
      <region top="5688" color="#000000">
        <area collapsed="true">
          <title lang="cpp">
            <content>
              <p>MOMENTO FLETOR DÚCTIL</p>
            </content>
          </title>
        </area>
        <region left="36" top="5715" width="396" height="55" border="true" color="#000000" fontSize="10">
          <math decimalPlaces="5" significantDigitsMode="true">
            <description active="true" position="Top" lang="eng">
              <content>
                <p>MOMENTO FLETOR DÚCTIL</p>
              </content>
            </description>
            <input>
              <e type="operand">Md.duc</e>
              <e type="operand">α.c</e>
              <e type="operand">f.cd</e>
              <e type="operator" args="2">*</e>
              <e type="operand">b</e>
              <e type="operand">λ</e>
              <e type="operator" args="2">*</e>
              <e type="operator" args="2">*</e>
              <e type="operand">x.duc</e>
              <e type="operator" args="2">*</e>
              <e type="operand">d</e>
              <e type="operand">λ</e>
              <e type="operand">x.duc</e>
              <e type="operator" args="2">*</e>
              <e type="operand">2</e>
              <e type="operator" args="2">/</e>
              <e type="bracket">(</e>
              <e type="operator" args="2">-</e>
              <e type="bracket">(</e>
              <e type="operator" args="2">*</e>
              <e type="bracket">(</e>
              <e type="operator" args="2">:</e>
            </input>
            <contract>
              <e type="operand" style="unit">kN</e>
              <e type="operand" style="unit">cm</e>
              <e type="operator" args="2">*</e>
            </contract>
            <result action="numeric">
              <e type="operand">40662</e>
            </result>
          </math>
        </region>
        <region top="5805" color="#000000">
          <area terminator="true" />
        </region>
      </region>
      <region top="5823" color="#000000">
        <area collapsed="true">
          <title lang="cpp">
            <content>
            <p>VERIFICAÇÃO PROFUNDIDADE DA LINHA NETURA x/d "HIPOTESE ADOTADA CORRETA?   </p>
          </content>
          </title>
        </area>
        <region left="27" top="5859" width="213" height="49" color="#ffffff" bgColor="#008040" fontSize="10">
          <math decimalPlaces="5" significantDigitsMode="true">
            <description active="true" position="Top" lang="eng" width="216">
              <content>
              <p>Verificação x/d</p>
            </content>
            </description>
            <input>
              <e type="operand">Verificação</e>
              <e type="operand">x.mín</e>
              <e type="operand">d</e>
              <e type="operator" args="2">/</e>
              <e type="operator" args="2">:</e>
            </input>
            <result action="numeric">
              <e type="operand">0.0417</e>
            </result>
          </math>
        </region>
        <region top="5931" color="#000000">
          <area collapsed="true">
            <title lang="cpp">
              <content>
              <p>CONDIÇÃO DE VERIFICAÇÃO</p>
            </content>
            </title>
          </area>
          <region left="36" top="5949" width="579" height="71" border="true" color="#000000" fontSize="6">
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                <content>
              <p>Condição fck</p>
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                <e type="operand">f.ck</e>
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                <e type="operand" style="unit">MPa</e>
                <e type="operator" args="2">*</e>
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                <e type="operand">condiçãox.d</e>
                <e type="operand">Verificação</e>
                <e type="bracket">(</e>
                <e type="operand">3</e>
                <e type="function" args="2">round</e>
                <e type="function" args="1">var2str</e>
                <e type="operand" style="string"> ≤ 0.45</e>
                <e type="function" args="2">concat</e>
                <e type="operand" style="string">black</e>
                <e type="operand" style="string">yellow</e>
                <e type="operand" style="string">buttonGlossy</e>
                <e type="operand">1</e>
                <e type="operand">4</e>
                <e type="function" args="6">mat</e>
                <e type="operator" args="2">:</e>
                <e type="operand">condiçãox.d</e>
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                <e type="bracket">(</e>
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                <e type="function" args="2">round</e>
                <e type="function" args="1">var2str</e>
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                <e type="operand" style="string">black</e>
                <e type="operand" style="string">yellow</e>
                <e type="operand" style="string">buttonGlossy</e>
                <e type="operand">1</e>
                <e type="operand">4</e>
                <e type="function" args="6">mat</e>
                <e type="operator" args="2">:</e>
                <e type="function" args="3">if</e>
                <e type="operator" args="2">:</e>
              </input>
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            <math decimalPlaces="5" significantDigitsMode="true">
              <description active="true" position="Top" lang="eng" width="580">
                <content>
              <p>Condição de verificação fck e x/d</p>
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              </description>
              <input>
                <e type="operand">verificaçãox.d</e>
                <e type="operand">Verificação</e>
                <e type="operand">0.45</e>
                <e type="operator" args="2">≤</e>
                <e type="bracket">(</e>
                <e type="operand">f.ck</e>
                <e type="operand">50</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="operator" args="2">&amp;</e>
                <e type="operand">verificaçãox.d</e>
                <e type="operand" style="string">Verificação Ok!!</e>
                <e type="operand" style="string">black</e>
                <e type="operand" style="string">yellow</e>
                <e type="operand" style="string">buttonGlossy</e>
                <e type="operand">1</e>
                <e type="operand">4</e>
                <e type="function" args="6">mat</e>
                <e type="operator" args="2">:</e>
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                <e type="operator" args="2">≤</e>
                <e type="bracket">(</e>
                <e type="operand">f.ck</e>
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                <e type="operand" style="unit">MPa</e>
                <e type="operator" args="2">*</e>
                <e type="operator" args="2">&gt;</e>
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                <e type="operator" args="2">&amp;</e>
                <e type="operand">verificaçãox.d</e>
                <e type="operand" style="string">Verificação Ok!!</e>
                <e type="operand" style="string">black</e>
                <e type="operand" style="string">yellow</e>
                <e type="operand" style="string">buttonGlossy</e>
                <e type="operand">1</e>
                <e type="operand">4</e>
                <e type="function" args="6">mat</e>
                <e type="operator" args="2">:</e>
                <e type="operand">verificaçãox.d</e>
                <e type="operand" style="string">Criterio não obdecido aumentar a espessura da laje</e>
                <e type="operand" style="string">white</e>
                <e type="operand" style="string">red</e>
                <e type="operand" style="string">buttonGlossy</e>
                <e type="operand">1</e>
                <e type="operand">4</e>
                <e type="function" args="6">mat</e>
                <e type="operator" args="2">:</e>
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                <e type="function" args="3">if</e>
                <e type="operator" args="2">:</e>
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        </region>
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          <cflabel width="128" height="23" tag="0,042 ≤ 0.45" color="Black" bgcolor="Yellow" font="Courier New, 10pt" style="ButtonGlossy">
            <input>
              <e type="operand">condiçãox.d</e>
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          </cflabel>
        </region>
        <region left="189" top="6219" width="170" height="31" color="#000000" fontSize="10" showInputData="false">
          <cflabel width="160" height="23" tag="Verificação Ok!!" color="Black" bgcolor="Yellow" font="Courier New, 10pt" style="ButtonGlossy">
            <input>
              <e type="operand">verificaçãox.d</e>
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        <region top="6273" color="#000000">
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        </region>
      </region>
      <region top="6291" color="#000000">
        <area collapsed="true">
          <title lang="cpp">
            <content>
            <p>ENCONTRANDO O DOMINIO</p>
          </content>
          </title>
        </area>
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          <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
            <description active="true" position="Top" lang="eng">
              <content>
              <p>X LINHA NEUTRA</p>
            </content>
            </description>
            <input>
              <e type="operand">x.mín</e>
            </input>
            <contract>
              <e type="operand" style="unit">cm</e>
            </contract>
            <result action="numeric">
              <e type="operand">2.2935</e>
            </result>
          </math>
        </region>
        <region left="189" top="6309" width="123" height="32" border="true" color="#000000" fontSize="10">
          <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
            <description active="true" position="Top" lang="eng">
              <content>
            <p>X DÚCTIL</p>
          </content>
            </description>
            <input>
              <e type="operand">x.duc</e>
            </input>
            <contract>
              <e type="operand" style="unit">cm</e>
            </contract>
            <result action="numeric">
              <e type="operand">24.750</e>
            </result>
          </math>
        </region>
        <region left="18" top="6363" width="191" height="32" border="true" color="#000000" fontSize="10">
          <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
            <description active="true" position="Top" lang="eng">
              <content>
              <p>X 23</p>
            </content>
            </description>
            <input>
              <e type="operand">x.23</e>
              <e type="operand">0.259</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">cm</e>
            </contract>
            <result action="numeric">
              <e type="operand">14.245</e>
            </result>
          </math>
        </region>
        <region left="18" top="6417" width="198" height="32" border="true" color="#000000" fontSize="10">
          <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
            <description active="true" position="Top" lang="eng">
              <content>
              <p>X LIMITE</p>
            </content>
            </description>
            <input>
              <e type="operand">x.lim</e>
              <e type="operand">0.628</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">cm</e>
            </contract>
            <result action="numeric">
              <e type="operand">34.540</e>
            </result>
          </math>
        </region>
        <region top="6480" color="#000000">
          <area collapsed="true">
            <title lang="cpp">
              <content>
              <p>VERIFICAÇÃO DO DOMINIO</p>
            </content>
            </title>
          </area>
          <region left="18" top="6498" width="580" height="123" border="true" color="#000000" fontSize="6">
            <math optimize="2" decimalPlaces="5" significantDigitsMode="true">
              <description active="true" position="Top" lang="eng" width="580">
                <content>
                <p>CONDIÇÃO DO DOMINIO</p>
              </content>
              </description>
              <input>
                <e type="operand">X.dominio</e>
                <e type="operand" style="string">Domínio 1</e>
                <e type="operand">x.mín</e>
                <e type="operand">0</e>
                <e type="operator" args="2">&lt;</e>
                <e type="operand" style="string">Domínio 2</e>
                <e type="operand">x.mín</e>
                <e type="operand">0</e>
                <e type="operand">x.23</e>
                <e type="function" args="3">ltle</e>
                <e type="operand" style="string">Domínio 3</e>
                <e type="operand">x.mín</e>
                <e type="operand">x.23</e>
                <e type="operand">x.lim</e>
                <e type="function" args="3">ltlt</e>
                <e type="operand" style="string">Domínio 4</e>
                <e type="operand">x.mín</e>
                <e type="operand">x.lim</e>
                <e type="operand">d</e>
                <e type="function" args="3">ltlt</e>
                <e type="operand" style="string">Domínio 4a</e>
                <e type="operand">x.mín</e>
                <e type="operand">d</e>
                <e type="operand">h</e>
                <e type="function" args="3">ltlt</e>
                <e type="operand" style="string">Domínio 5</e>
                <e type="operand">x.mín</e>
                <e type="operand">h</e>
                <e type="operator" args="2">&gt;</e>
                <e type="operand" style="string">Erro Verificar</e>
                <e type="operand" style="string">black</e>
                <e type="operand" style="string">yellow</e>
                <e type="operand" style="string">buttonGlossy</e>
                <e type="operand">1</e>
                <e type="operand">4</e>
                <e type="function" args="6">mat</e>
                <e type="function" args="13">cases</e>
                <e type="operand" style="string">black</e>
                <e type="operand" style="string">yellow</e>
                <e type="operand" style="string">buttonGlossy</e>
                <e type="operand">1</e>
                <e type="operand">4</e>
                <e type="function" args="6">mat</e>
                <e type="operator" args="2">:</e>
              </input>
            </math>
          </region>
          <region top="6633" color="#000000">
            <area terminator="true" />
          </region>
        </region>
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        </region>
        <region left="27" top="6660" width="114" height="31" color="#000000" fontSize="10" showInputData="false">
          <cflabel width="104" height="23" tag="Domínio 2" color="Black" bgcolor="Yellow" font="Courier New, 10pt" style="ButtonGlossy">
            <description active="false" position="Right" lang="eng">
              <content></content>
            </description>
            <input>
              <e type="operand">X.dominio</e>
            </input>
          </cflabel>
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          <area terminator="true" />
        </region>
      </region>
      <region top="6885" color="#000000">
        <area collapsed="true">
          <title lang="cpp">
            <content>
            <p>VERIFICAÇÃO SE EXISTE DEFORMAÇÕES     NEGATIVAS</p>
          </content>
          </title>
        </area>
        <region top="6903" color="#000000">
          <area collapsed="true">
            <title lang="cpp">
              <content>
              <p>CONDIÇÃO DE VERIFICAÇÃO DEFORMAÇÃO NEGATIVA</p>
            </content>
            </title>
          </area>
          <region left="36" top="6939" width="817" height="101" border="true" color="#000000" fontSize="6">
            <math optimize="2" decimalPlaces="5" significantDigitsMode="true">
              <description active="true" position="Top" lang="eng" width="15">
                <content>
                <p>CONDIÇÃO DE VERIFICAÇÃO DEFORMAÇÃO NEGATIVA</p>
              </content>
              </description>
              <input>
                <e type="operand">ε.2_Negativa</e>
                <e type="operand">x.mín</e>
                <e type="operand">d'</e>
                <e type="operator" args="2">≤</e>
                <e type="operand">x.mín</e>
                <e type="operand" style="unit">cm</e>
                <e type="operator" args="2">/</e>
                <e type="bracket">(</e>
                <e type="operand">2</e>
                <e type="function" args="2">round</e>
                <e type="function" args="1">var2str</e>
                <e type="operand" style="string">cm  ≤ </e>
                <e type="operand">d'</e>
                <e type="operand" style="unit">cm</e>
                <e type="operator" args="2">/</e>
                <e type="bracket">(</e>
                <e type="operand">2</e>
                <e type="function" args="2">round</e>
                <e type="function" args="1">var2str</e>
                <e type="operand" style="string">cm Existe deformação negativa em ε2</e>
                <e type="function" args="4">concat</e>
                <e type="operand" style="string">black</e>
                <e type="operand" style="string">yellow</e>
                <e type="operand" style="string">buttonGlossy</e>
                <e type="operand">1</e>
                <e type="operand">4</e>
                <e type="function" args="6">mat</e>
                <e type="operand">x.mín</e>
                <e type="operand" style="unit">cm</e>
                <e type="operator" args="2">/</e>
                <e type="bracket">(</e>
                <e type="operand">2</e>
                <e type="function" args="2">round</e>
                <e type="function" args="1">var2str</e>
                <e type="operand" style="string">cm &gt; </e>
                <e type="operand">d'</e>
                <e type="operand" style="unit">cm</e>
                <e type="operator" args="2">/</e>
                <e type="bracket">(</e>
                <e type="operand">2</e>
                <e type="function" args="2">round</e>
                <e type="function" args="1">var2str</e>
                <e type="operand" style="string">cm Não existe deformação negativa em ε2</e>
                <e type="function" args="4">concat</e>
                <e type="operand" style="string">black</e>
                <e type="operand" style="string">yellow</e>
                <e type="operand" style="string">buttonGlossy</e>
                <e type="operand">1</e>
                <e type="operand">4</e>
                <e type="function" args="6">mat</e>
                <e type="function" args="3">if</e>
                <e type="operator" args="2">:</e>
              </input>
            </math>
          </region>
          <region top="7065" color="#000000">
            <area terminator="true" />
          </region>
        </region>
        <region left="18" top="7092" width="410" height="31" color="#000000" fontSize="10" showInputData="false">
          <cflabel width="400" height="23" tag="2,29cm  ≤ 5cm Existe deformação negativa em ε2" color="Black" bgcolor="Yellow" font="Courier New, 10pt" style="ButtonGlossy">
            <input>
              <e type="operand">ε.2_Negativa</e>
            </input>
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        </region>
        <region top="7128" color="#000000">
          <area terminator="true" />
        </region>
      </region>
      <region top="7146" color="#000000">
        <area collapsed="true">
          <title lang="cpp">
            <content>
            <p>DEFORMAÇÃO NA BORDA COMPRIMIDA   εc   - DEFORMAÇÃO NA ARMADURA TRACIONADA ε1 – DEFORMAÇÃO NA ARMADURA COMPRIMIDA ε2</p>
          </content>
          </title>
        </area>
        <region top="7173" color="#000000">
          <area collapsed="true">
            <title lang="cpp">
              <content>
              <p>VERIFICAÇÃO DAS DEFORMAÇÕES εC, ε1, ε2</p>
            </content>
            </title>
          </area>
          <region left="27" top="7191" width="277" height="237" border="true" color="#000000" fontSize="8">
            <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
              <description active="true" position="Top" lang="eng">
                <content>
                <p>DEFORMAÇÃO NA BORDA COMPRIMIDA   εc</p>
              </content>
              </description>
              <input>
                <e type="operand">ε.C</e>
                <e type="operand">10</e>
                <e type="operand">x.mín</e>
                <e type="operand">d</e>
                <e type="operand">x.mín</e>
                <e type="operator" args="2">-</e>
                <e type="operator" args="2">/</e>
                <e type="bracket">(</e>
                <e type="operator" args="2">*</e>
                <e type="operand" style="unit">‰</e>
                <e type="operator" args="2">*</e>
                <e type="operator" args="1">-</e>
                <e type="operand">x.mín</e>
                <e type="operand">0</e>
                <e type="operator" args="2">&lt;</e>
                <e type="operand">10</e>
                <e type="operand">x.mín</e>
                <e type="operand">d</e>
                <e type="operand">x.mín</e>
                <e type="operator" args="2">-</e>
                <e type="operator" args="2">/</e>
                <e type="bracket">(</e>
                <e type="operator" args="2">*</e>
                <e type="operand" style="unit">‰</e>
                <e type="operator" args="2">*</e>
                <e type="operand">x.mín</e>
                <e type="operand">0</e>
                <e type="operand">x.23</e>
                <e type="function" args="3">ltle</e>
                <e type="operand">3.5</e>
                <e type="operand" style="unit">‰</e>
                <e type="operator" args="2">*</e>
                <e type="operand">x.mín</e>
                <e type="operand">x.23</e>
                <e type="operand">x.lim</e>
                <e type="function" args="3">ltlt</e>
                <e type="operand">3.5</e>
                <e type="operand" style="unit">‰</e>
                <e type="operator" args="2">*</e>
                <e type="operand">x.mín</e>
                <e type="operand">x.lim</e>
                <e type="operand">d</e>
                <e type="function" args="3">ltlt</e>
                <e type="operand">3.5</e>
                <e type="operand" style="unit">‰</e>
                <e type="operator" args="2">*</e>
                <e type="operand">x.mín</e>
                <e type="operand">d</e>
                <e type="operand">h</e>
                <e type="function" args="3">ltlt</e>
                <e type="operand">2</e>
                <e type="operand">x.mín</e>
                <e type="operand">x.mín</e>
                <e type="operand">3</e>
                <e type="operand">7</e>
                <e type="operator" args="2">/</e>
                <e type="bracket">(</e>
                <e type="operand">h</e>
                <e type="operator" args="2">*</e>
                <e type="operator" args="2">-</e>
                <e type="operator" args="2">/</e>
                <e type="bracket">(</e>
                <e type="operator" args="2">*</e>
                <e type="operand" style="unit">‰</e>
                <e type="operator" args="2">*</e>
                <e type="operand">x.mín</e>
                <e type="operand">h</e>
                <e type="operator" args="2">&gt;</e>
                <e type="operand" style="string">Erro Verificar</e>
                <e type="function" args="13">cases</e>
                <e type="operator" args="2">:</e>
              </input>
            </math>
          </region>
          <region left="324" top="7191" width="277" height="260" border="true" color="#000000" fontSize="8">
            <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
              <description active="true" position="Top" lang="eng">
                <content>
                <p>DEFORMAÇÃO NA ARMADURA TRACIONADA ε1</p>
              </content>
              </description>
              <input>
                <e type="operand">ε.1</e>
                <e type="operand">10</e>
                <e type="operand" style="unit">‰</e>
                <e type="operator" args="2">*</e>
                <e type="operand">x.mín</e>
                <e type="operand">0</e>
                <e type="operator" args="2">&lt;</e>
                <e type="operand">10</e>
                <e type="operand" style="unit">‰</e>
                <e type="operator" args="2">*</e>
                <e type="operand">x.mín</e>
                <e type="operand">0</e>
                <e type="operand">x.23</e>
                <e type="function" args="3">ltle</e>
                <e type="operand">3.5</e>
                <e type="operand">d</e>
                <e type="operand">x.mín</e>
                <e type="operator" args="2">-</e>
                <e type="operand">x.mín</e>
                <e type="operator" args="2">/</e>
                <e type="bracket">(</e>
                <e type="operator" args="2">*</e>
                <e type="operand" style="unit">‰</e>
                <e type="operator" args="2">*</e>
                <e type="operand">x.mín</e>
                <e type="operand">x.23</e>
                <e type="operand">x.lim</e>
                <e type="function" args="3">ltlt</e>
                <e type="operand">3.5</e>
                <e type="operand">d</e>
                <e type="operand">x.mín</e>
                <e type="operator" args="2">-</e>
                <e type="operand">x.mín</e>
                <e type="operator" args="2">/</e>
                <e type="bracket">(</e>
                <e type="operator" args="2">*</e>
                <e type="operand" style="unit">‰</e>
                <e type="operator" args="2">*</e>
                <e type="operand">x.mín</e>
                <e type="operand">x.lim</e>
                <e type="operand">d</e>
                <e type="function" args="3">ltlt</e>
                <e type="operand">3.5</e>
                <e type="operand">x.mín</e>
                <e type="operand">d</e>
                <e type="operator" args="2">-</e>
                <e type="operand">x.mín</e>
                <e type="operator" args="2">/</e>
                <e type="bracket">(</e>
                <e type="operator" args="2">*</e>
                <e type="operand" style="unit">‰</e>
                <e type="operator" args="2">*</e>
                <e type="operand">x.mín</e>
                <e type="operand">d</e>
                <e type="operand">h</e>
                <e type="function" args="3">ltlt</e>
                <e type="operand">2</e>
                <e type="operand">x.mín</e>
                <e type="operand">d</e>
                <e type="operator" args="2">-</e>
                <e type="operand">x.mín</e>
                <e type="operand">3</e>
                <e type="operand">7</e>
                <e type="operator" args="2">/</e>
                <e type="bracket">(</e>
                <e type="operand">h</e>
                <e type="operator" args="2">*</e>
                <e type="operator" args="2">-</e>
                <e type="operator" args="2">/</e>
                <e type="bracket">(</e>
                <e type="operator" args="2">*</e>
                <e type="operand" style="unit">‰</e>
                <e type="operator" args="2">*</e>
                <e type="operand">x.mín</e>
                <e type="operand">h</e>
                <e type="operator" args="2">&gt;</e>
                <e type="operand" style="string">Erro Verificar</e>
                <e type="function" args="13">cases</e>
                <e type="operator" args="2">:</e>
              </input>
            </math>
          </region>
          <region left="612" top="7191" width="277" height="304" border="true" color="#000000" fontSize="8">
            <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
              <description active="true" position="Top" lang="eng">
                <content>
                <p>DEFORMAÇÃO NA ARMADURA COMPRIMIDA ε2</p>
              </content>
              </description>
              <input>
                <e type="operand">ε.2</e>
                <e type="operand">10</e>
                <e type="operand">d'</e>
                <e type="operand">x.mín</e>
                <e type="operator" args="2">-</e>
                <e type="operand">d</e>
                <e type="operand">x.mín</e>
                <e type="operator" args="2">-</e>
                <e type="operator" args="2">/</e>
                <e type="bracket">(</e>
                <e type="operator" args="2">*</e>
                <e type="operand" style="unit">‰</e>
                <e type="operator" args="2">*</e>
                <e type="operand">x.mín</e>
                <e type="operand">0</e>
                <e type="operator" args="2">&lt;</e>
                <e type="operand">10</e>
                <e type="operand">x.mín</e>
                <e type="operand">d'</e>
                <e type="operator" args="2">-</e>
                <e type="operand">d</e>
                <e type="operand">x.mín</e>
                <e type="operator" args="2">-</e>
                <e type="operator" args="2">/</e>
                <e type="bracket">(</e>
                <e type="operator" args="2">*</e>
                <e type="operand" style="unit">‰</e>
                <e type="operator" args="2">*</e>
                <e type="operand">x.mín</e>
                <e type="operand">0</e>
                <e type="operand">x.23</e>
                <e type="function" args="3">ltle</e>
                <e type="operand">3.5</e>
                <e type="operand">x.mín</e>
                <e type="operand">d'</e>
                <e type="operator" args="2">-</e>
                <e type="operand">x.mín</e>
                <e type="operator" args="2">/</e>
                <e type="bracket">(</e>
                <e type="operator" args="2">*</e>
                <e type="operand" style="unit">‰</e>
                <e type="operator" args="2">*</e>
                <e type="operand">x.mín</e>
                <e type="operand">x.23</e>
                <e type="operand">x.lim</e>
                <e type="function" args="3">ltlt</e>
                <e type="operand">3.5</e>
                <e type="operand">x.mín</e>
                <e type="operand">d'</e>
                <e type="operator" args="2">-</e>
                <e type="operand">x.mín</e>
                <e type="operator" args="2">/</e>
                <e type="bracket">(</e>
                <e type="operator" args="2">*</e>
                <e type="operand" style="unit">‰</e>
                <e type="operator" args="2">*</e>
                <e type="operand">x.mín</e>
                <e type="operand">x.lim</e>
                <e type="operand">d</e>
                <e type="function" args="3">ltlt</e>
                <e type="operand">3.5</e>
                <e type="operand">x.mín</e>
                <e type="operand">d'</e>
                <e type="operator" args="2">-</e>
                <e type="operand">x.mín</e>
                <e type="operator" args="2">/</e>
                <e type="bracket">(</e>
                <e type="operator" args="2">*</e>
                <e type="operand" style="unit">‰</e>
                <e type="operator" args="2">*</e>
                <e type="operand">x.mín</e>
                <e type="operand">d</e>
                <e type="operand">h</e>
                <e type="function" args="3">ltlt</e>
                <e type="operand">2</e>
                <e type="operand">x.mín</e>
                <e type="operand">d'</e>
                <e type="operator" args="2">-</e>
                <e type="operand">x.mín</e>
                <e type="operand">3</e>
                <e type="operand">7</e>
                <e type="operator" args="2">/</e>
                <e type="bracket">(</e>
                <e type="operand">h</e>
                <e type="operator" args="2">*</e>
                <e type="operator" args="2">-</e>
                <e type="operator" args="2">/</e>
                <e type="bracket">(</e>
                <e type="operator" args="2">*</e>
                <e type="operand" style="unit">‰</e>
                <e type="operator" args="2">*</e>
                <e type="operand">x.mín</e>
                <e type="operand">h</e>
                <e type="operator" args="2">&gt;</e>
                <e type="operand" style="string">Erro Verificar</e>
                <e type="function" args="13">cases</e>
                <e type="operator" args="2">:</e>
              </input>
            </math>
          </region>
          <region top="7506" color="#000000">
            <area terminator="true" />
          </region>
        </region>
        <region left="27" top="7542" width="109" height="32" border="true" color="#000000" fontSize="10">
          <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
            <description active="true" position="Top" lang="eng">
              <content>
              <p>DEFORMAÇÃO NA BORDA COMPRIMIDA   εc</p>
            </content>
            </description>
            <input>
              <e type="operand">ε.C</e>
            </input>
            <contract>
              <e type="operand" style="unit">‰</e>
            </contract>
            <result action="numeric">
              <e type="operand">0.43514</e>
            </result>
          </math>
        </region>
        <region left="297" top="7542" width="101" height="32" border="true" color="#000000" fontSize="10">
          <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
            <description active="true" position="Top" lang="eng">
              <content>
              <p>DEFORMAÇÃO NA ARMADURA TRACIONADA ε1</p>
            </content>
            </description>
            <input>
              <e type="operand">ε.1</e>
            </input>
            <contract>
              <e type="operand" style="unit">‰</e>
            </contract>
            <result action="numeric">
              <e type="operand">10.000</e>
            </result>
          </math>
        </region>
        <region left="576" top="7542" width="121" height="32" border="true" color="#000000" fontSize="10">
          <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
            <description active="true" position="Top" lang="eng">
              <content>
              <p>DEFORMAÇÃO NA ARMADURA COMPRIMIDA ε2</p>
            </content>
            </description>
            <input>
              <e type="operand">ε.2</e>
            </input>
            <contract>
              <e type="operand" style="unit">‰</e>
            </contract>
            <result action="numeric">
              <e type="operand">0.51351</e>
              <e type="operator" args="1">-</e>
            </result>
          </math>
        </region>
        <region top="7605" color="#000000">
          <area terminator="true" />
        </region>
      </region>
      <region top="7623" color="#000000">
        <area collapsed="true">
          <title lang="cpp">
            <content>
            <p>TENSÕES DEFORMÇÃO NO AÇO</p>
          </content>
          </title>
        </area>
        <region top="7650" color="#000000">
          <area collapsed="true">
            <title lang="cpp">
              <content>
              <p>VERIFICAÇÃO PARA ENCONTRAR A TENSÃO NO AÇO σ1 E σ2</p>
            </content>
            </title>
          </area>
          <region left="27" top="7677" width="606" height="133" border="true" color="#000000" fontSize="10">
            <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
              <description active="true" position="Top" lang="eng">
                <content>
                <p>TENSÃO σ1</p>
              </content>
              </description>
              <input>
                <e type="operand">σ.1</e>
                <e type="operand">f.yd</e>
                <e type="operand">f.yk</e>
                <e type="operand">γ.s</e>
                <e type="operator" args="2">/</e>
                <e type="operator" args="2">:</e>
                <e type="operand">ε.1</e>
                <e type="operand">E.s</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="function" args="1">min</e>
                <e type="operand">f.yk</e>
                <e type="operand">500</e>
                <e type="operand" style="unit">MPa</e>
                <e type="operator" args="2">*</e>
                <e type="operator" args="2">≤</e>
                <e type="operand">f.yd</e>
                <e type="operand">f.yk</e>
                <e type="operand">γ.s</e>
                <e type="operator" args="2">/</e>
                <e type="operator" args="2">:</e>
                <e type="operand">f.yk</e>
                <e type="operand">500</e>
                <e type="operand" style="unit">MPa</e>
                <e type="operator" args="2">*</e>
                <e type="operator" args="2">&gt;</e>
                <e type="operand" style="string">RESISTÊNCIA CARACTERÍSTICA DE ESCOAMENTO DO AÇO fyk</e>
                <e type="function" args="5">cases</e>
                <e type="operator" args="2">:</e>
              </input>
            </math>
          </region>
          <region left="27" top="7839" width="606" height="108" border="true" color="#000000" fontSize="10">
            <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
              <description active="true" position="Top" lang="eng">
                <content>
                <p>TENSÃO σ2</p>
              </content>
              </description>
              <input>
                <e type="operand">σ.2</e>
                <e type="operand">f.yd</e>
                <e type="operand">f.yk</e>
                <e type="operand">γ.s</e>
                <e type="operator" args="2">/</e>
                <e type="operator" args="2">:</e>
                <e type="operand">ε.2</e>
                <e type="operand">E.s</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="function" args="1">min</e>
                <e type="operand">f.yk</e>
                <e type="operand">500</e>
                <e type="operand" style="unit">MPa</e>
                <e type="operator" args="2">*</e>
                <e type="operator" args="2">≤</e>
                <e type="operand">σ.1</e>
                <e type="operand">f.yk</e>
                <e type="operand">500</e>
                <e type="operand" style="unit">MPa</e>
                <e type="operator" args="2">*</e>
                <e type="operator" args="2">&gt;</e>
                <e type="operand" style="string">RESISTÊNCIA CARACTERÍSTICA DE ESCOAMENTO DO AÇO fyk</e>
                <e type="function" args="5">cases</e>
                <e type="operator" args="2">:</e>
              </input>
            </math>
          </region>
          <region top="7974" color="#000000">
            <area terminator="true" />
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</raw>
          </picture>
        </region>
        <region left="9" top="8001" width="123" height="50" border="true" color="#000000" fontSize="10">
          <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
            <description active="true" position="Top" lang="eng">
              <content>
              <p>TENSÃO NA ARMADURA σ1</p>
            </content>
            </description>
            <input>
              <e type="operand">σ.1</e>
            </input>
            <contract>
              <e type="operand" style="unit">kN</e>
              <e type="operand" style="unit">cm</e>
              <e type="operand">2</e>
              <e type="operator" args="2">^</e>
              <e type="operator" args="2">/</e>
            </contract>
            <result action="numeric">
              <e type="operand">43.478</e>
            </result>
          </math>
        </region>
        <region left="9" top="8091" width="135" height="50" border="true" color="#000000" fontSize="10">
          <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
            <description active="true" position="Top" lang="eng">
              <content>
              <p>TENSÃO NA ARMADURA σ2</p>
            </content>
            </description>
            <input>
              <e type="operand">σ.2</e>
            </input>
            <contract>
              <e type="operand" style="unit">kN</e>
              <e type="operand" style="unit">cm</e>
              <e type="operand">2</e>
              <e type="operator" args="2">^</e>
              <e type="operator" args="2">/</e>
            </contract>
            <result action="numeric">
              <e type="operand">10.784</e>
              <e type="operator" args="1">-</e>
            </result>
          </math>
        </region>
        <region top="8199" color="#000000">
          <area terminator="true" />
        </region>
      </region>
      <region top="8217" color="#000000">
        <area collapsed="true">
          <title lang="cpp">
            <content>
              <p>ENCONTRANDO O VALOR DE  As1,MÍNIMO</p>
            </content>
          </title>
        </area>
        <region left="27" top="8244" width="355" height="57" border="true" color="#000000" fontSize="10">
          <math significantDigitsMode="true">
            <description active="true" position="Top" lang="eng">
              <content>
                <p>CÁLCULO DA ARMADURA As1,MÍNIMA CÁLCULADA</p>
              </content>
            </description>
            <input>
              <e type="operand">A.s1.mín.Cálculada</e>
              <e type="operand">α.c</e>
              <e type="operand">λ</e>
              <e type="operator" args="2">*</e>
              <e type="operand">f.cd</e>
              <e type="operator" args="2">*</e>
              <e type="operand">b</e>
              <e type="operator" args="2">*</e>
              <e type="operand">x.mín</e>
              <e type="operator" args="2">*</e>
              <e type="operand">f.yd</e>
              <e type="operator" args="2">/</e>
              <e type="operator" args="2">:</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">1.922</e>
            </result>
          </math>
        </region>
        <region top="8334" color="#000000">
          <area terminator="true" />
        </region>
      </region>
      <region top="8352" color="#000000">
        <area collapsed="true">
          <title lang="cpp">
            <content>
            <p>ARMADURA As,mín TAXA GEOMETRICA DE ARMADURA    ρs</p>
          </content>
          </title>
        </area>
        <region top="8370" color="#000000">
          <area collapsed="true">
            <title lang="cpp">
              <content>
              <p>TABELA 17.3 - TAXAS MÍNIMA DE ARMADURA DE FLEXÃO PARA VIGAS</p>
            </content>
            </title>
          </area>
          <region left="18" top="8388" width="221" height="270" border="true" color="#000000" fontSize="6">
            <math optimize="2" significantDigitsMode="true" trailingZeros="true">
              <description active="true" position="Top" lang="eng">
                <content>
            <p>NBR 6118/2014 - TABELA 17.3 - TAXAS MÍNIMA DE ARMADURA DE FLEXÃO PARA VIGAS</p>
          </content>
              </description>
              <input>
                <e type="operand">ρ.s</e>
                <e type="operand">0.150</e>
                <e type="operand" style="unit">%</e>
                <e type="operator" args="2">*</e>
                <e type="operand">f.ck</e>
                <e type="operand">20</e>
                <e type="operand" style="unit">MPa</e>
                <e type="operator" args="2">*</e>
                <e type="operator" args="2">≡</e>
                <e type="operand">0.150</e>
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</raw>
          </picture>
        </region>
        <region left="9" top="8730" width="93" height="32" border="true" color="#000000" fontSize="10">
          <math decimalPlaces="3" significantDigitsMode="true" trailingZeros="true">
            <description active="true" position="Top" lang="eng">
              <content>
                <p>TAXA DE ARMADURA - ρs</p>
              </content>
            </description>
            <input>
              <e type="operand">ρ.s</e>
            </input>
            <contract>
              <e type="operand" style="unit">%</e>
            </contract>
            <result action="numeric">
              <e type="operand">0.150</e>
            </result>
          </math>
        </region>
        <region left="9" top="8793" width="146" height="41" border="true" color="#000000" fontSize="10">
          <math decimalPlaces="5">
            <description active="true" position="Top" lang="eng">
              <content>
                <p>ÁREA BRUTA DA SEÇÃO DE CONCRETO</p>
              </content>
            </description>
            <input>
              <e type="operand">A.c</e>
              <e type="operand">b</e>
              <e type="operand">h</e>
              <e type="operator" args="2">*</e>
              <e type="operator" args="2">:</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">1500</e>
            </result>
          </math>
        </region>
        <region left="9" top="8865" width="203" height="41" border="true" color="#000000" fontSize="10">
          <math significantDigitsMode="true" trailingZeros="true">
            <description active="true" position="Top" lang="eng">
              <content>
                <p>ARMADURA MÍNIMA </p>
              </content>
            </description>
            <input>
              <e type="operand">A.s1.mín</e>
              <e type="operand">ρ.s</e>
              <e type="operand">A.c</e>
              <e type="operator" args="2">*</e>
              <e type="operator" args="2">:</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">2.250</e>
            </result>
          </math>
        </region>
        <region left="9" top="8955" width="235" height="120" border="true" color="#000000" bgColor="#ff0000" fontSize="10">
          <math significantDigitsMode="true" trailingZeros="true">
            <description active="true" position="Top" lang="eng">
              <content>
                <p>ADEQUAR PARA QUANDO HOUVER BALANÇO</p>
              </content>
            </description>
            <input>
              <e type="operand">A.s1.mín</e>
              <e type="operand">Vão.maior</e>
              <e type="operand">Vão.menor</e>
              <e type="operator" args="2">/</e>
              <e type="operand">2</e>
              <e type="operator" args="2">≤</e>
              <e type="operand">A.s.mín</e>
              <e type="operand">0.67</e>
              <e type="operand">ρ.s</e>
              <e type="operator" args="2">*</e>
              <e type="operand">A.c</e>
              <e type="operator" args="2">*</e>
              <e type="operator" args="2">:</e>
              <e type="operand">A.s.mín</e>
              <e type="operand">ρ.s</e>
              <e type="operand">A.c</e>
              <e type="operator" args="2">*</e>
              <e type="operator" args="2">:</e>
              <e type="function" args="3">if</e>
              <e type="operator" args="2">:</e>
            </input>
          </math>
        </region>
        <region left="603" top="8982" width="70" height="41" border="true" color="#000000" bgColor="#ffff00" fontSize="10">
          <math decimalPlaces="2" significantDigitsMode="true" trailingZeros="true">
            <description active="true" position="Top" lang="eng">
              <content>
              <p>Relação d/h</p>
            </content>
            </description>
            <input>
              <e type="operand">d</e>
              <e type="operand">h</e>
              <e type="operator" args="2">/</e>
            </input>
            <result action="numeric">
              <e type="operand">0.92</e>
            </result>
          </math>
        </region>
        <region left="603" top="9054" width="313" height="57" border="true" color="#000000" bgColor="#ffff00" fontSize="10">
          <math significantDigitsMode="true" trailingZeros="true">
            <description active="true" position="Top" lang="eng">
              <content>
                <p>RELAÇÃO d/h ≠ 0.8</p>
              </content>
            </description>
            <input>
              <e type="operand">ρ.s.Cálculado</e>
              <e type="operand">A.s1.mín.Cálculada</e>
              <e type="operand">A.c</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">0.1281</e>
            </result>
          </math>
        </region>
        <region top="9135" color="#000000">
          <area terminator="true" />
        </region>
      </region>
      <region left="9" top="9162" width="366" height="63" border="true" color="#000000" fontSize="10">
        <math decimalPlaces="5">
          <description active="true" position="Top" lang="eng">
            <content>
            <p>ARMADURA As1,MÍNIMA ADOTADA</p>
          </content>
          </description>
          <input>
            <e type="operand">A.s1.adotada'</e>
            <e type="operand">A.s1.mín.Cálculada</e>
            <e type="operand">A.s1.mín</e>
            <e type="operand">2</e>
            <e type="operand">1</e>
            <e type="function" args="4">mat</e>
            <e type="function" args="1">max</e>
            <e type="operator" args="2">:</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">2.25</e>
          </result>
        </math>
      </region>
      <region top="9243" color="#000000">
        <area terminator="true" />
      </region>
    </region>
    <region left="0" top="9261" width="1091" height="26" color="#000000" bgColor="#c0c0c0" isBreakable="false">
      <writer lang="cpp" wrap="Page" width="1077"><![CDATA[<span style="font-family: 'Arial'; font-size: 10pt; font-weight: normal; font-style: normal; color: windowtext; background-color: Transparent; vertical-align: baseline; text-align: left; margin-left: 0pt; text-indent: 0pt; line-height: 115%">
<div>ESCOLHA DA ARMADURA M&#205;NIMA</div></span>]]></writer>
    </region>
    <region top="9297" color="#000000" bgColor="#c0c0c0">
      <area collapsed="true">
        <title lang="cpp">
          <content>
            <p>ESCOLHA DA ARMADURA E QUANTIDADES    </p>
          </content>
        </title>
      </area>
      <region left="18" top="9315" width="79" height="32" border="true" color="#000000" bgColor="#c0c0c0" fontSize="10">
        <math significantDigitsMode="true" trailingZeros="true">
          <description active="true" position="Top" lang="eng">
            <content>
              <p>ESCOLHA BITOLA BARRA DE N°1</p>
            </content>
          </description>
          <input>
            <e type="operand">ϕ.1</e>
            <e type="operand">10</e>
            <e type="operand" style="unit">mm</e>
            <e type="operator" args="2">*</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="342" top="9315" width="71" height="32" border="true" color="#000000" bgColor="#c0c0c0" fontSize="10">
        <math significantDigitsMode="true" trailingZeros="true">
          <description active="true" position="Top" lang="eng">
            <content>
              <p>ESCOLHA BITOLA BARRA DE N°1</p>
            </content>
          </description>
          <input>
            <e type="operand">ϕ.2</e>
            <e type="operand">0</e>
            <e type="operand" style="unit">mm</e>
            <e type="operator" args="2">*</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="765" top="9315" width="262" height="228" color="#000000">
        <picture>
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</raw>
        </picture>
      </region>
      <region left="18" top="9378" width="67" height="32" border="true" color="#000000" bgColor="#c0c0c0" fontSize="10">
        <math decimalPlaces="1" significantDigitsMode="true" trailingZeros="true">
          <description active="true" position="Top" lang="eng">
            <content>
              <p>QUANTIDADE DE BARRAS DE AÇO N°1</p>
            </content>
          </description>
          <input>
            <e type="operand">Qtd.1</e>
            <e type="operand">3</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="342" top="9378" width="67" height="32" border="true" color="#000000" bgColor="#c0c0c0" fontSize="10">
        <math decimalPlaces="1" significantDigitsMode="true" trailingZeros="true">
          <description active="true" position="Top" lang="eng">
            <content>
              <p>QUANTIDADE DE BARRAS DE AÇO N°2</p>
            </content>
          </description>
          <input>
            <e type="operand">Qtd.2</e>
            <e type="operand">0</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="18" top="9441" width="159" height="62" border="true" color="#000000" fontSize="10">
        <math optimize="2" significantDigitsMode="true" trailingZeros="true">
          <description active="true" position="Top" lang="eng">
            <content>
              <p>ÁREA DA AÇO DA BARRA N°1</p>
            </content>
          </description>
          <input>
            <e type="operand">A.ϕ1</e>
            <e type="operand">Qtd.1</e>
            <e type="operand">π</e>
            <e type="operand">ϕ.1</e>
            <e type="operand">2</e>
            <e type="operator" args="2">/</e>
            <e type="bracket">(</e>
            <e type="operand">2</e>
            <e type="operator" args="2">^</e>
            <e type="operator" args="2">*</e>
            <e type="bracket">(</e>
            <e type="operator" args="2">*</e>
            <e type="operator" args="2">:</e>
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        </math>
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      <region left="342" top="9441" width="159" height="62" border="true" color="#000000" fontSize="10">
        <math optimize="2" significantDigitsMode="true" trailingZeros="true">
          <description active="true" position="Top" lang="eng">
            <content>
              <p>ÁREA DA AÇO DA BARRA N°2</p>
            </content>
          </description>
          <input>
            <e type="operand">A.ϕ2</e>
            <e type="operand">Qtd.2</e>
            <e type="operand">π</e>
            <e type="operand">ϕ.2</e>
            <e type="operand">2</e>
            <e type="operator" args="2">/</e>
            <e type="bracket">(</e>
            <e type="operand">2</e>
            <e type="operator" args="2">^</e>
            <e type="operator" args="2">*</e>
            <e type="bracket">(</e>
            <e type="operator" args="2">*</e>
            <e type="operator" args="2">:</e>
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        </math>
      </region>
      <region left="18" top="9540" width="267" height="41" border="true" color="#000000" fontSize="10">
        <math significantDigitsMode="true" trailingZeros="true">
          <description active="true" position="Top" lang="eng" width="160">
            <content>
              <p>ARMADURA MÍNIMA FINAL</p>
            </content>
          </description>
          <input>
            <e type="operand">A.s1.utilizada</e>
            <e type="operand">A.ϕ1</e>
            <e type="operand">A.ϕ2</e>
            <e type="operator" args="2">+</e>
            <e type="operator" args="2">:</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">2.356</e>
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        </math>
      </region>
      <region top="9612" color="#000000">
        <area terminator="true" />
      </region>
    </region>
    <region top="9639" color="#000000">
      <area collapsed="false">
        <title lang="cpp">
          <content>
            <p>VERIFICAÇÃO DA ARMADURA A SER UTILIZADA As1_Utilizada OU   As1,Adotada. </p>
          </content>
        </title>
      </area>
      <region top="9666" color="#000000">
        <area collapsed="true">
          <title lang="cpp">
            <content>
              <p>VERIFICAÇÃO PASSA OU NÃO</p>
            </content>
          </title>
        </area>
        <region left="72" top="9684" width="854" height="85" border="true" color="#000000" fontSize="10">
          <math significantDigitsMode="true">
            <description active="true" position="Top" lang="eng">
              <content>
                <p>VERIFICAÇÃO SE ARMADURA MÍNIMA ADOTADA E IGUAL OU MAIOR QUE A CÁLCULADA</p>
              </content>
            </description>
            <input>
              <e type="operand">verificação.As1.mín</e>
              <e type="operand">A.s1.adotada'</e>
              <e type="operand">A.s1.utilizada</e>
              <e type="operator" args="2">&lt;</e>
              <e type="operand" style="string">Passa Armadura utilizada Ok!!</e>
              <e type="operand" style="string">black</e>
              <e type="operand" style="string">yellow</e>
              <e type="operand" style="string">buttonGlossy</e>
              <e type="operand">1</e>
              <e type="operand">4</e>
              <e type="function" args="6">mat</e>
              <e type="operand" style="string">Não Passa Armadura utilizada menor que a cálculada!!</e>
              <e type="operand" style="string">white</e>
              <e type="operand" style="string">red</e>
              <e type="operand" style="string">buttonGlossy</e>
              <e type="operand">1</e>
              <e type="operand">4</e>
              <e type="function" args="6">mat</e>
              <e type="function" args="3">if</e>
              <e type="operator" args="2">:</e>
            </input>
          </math>
        </region>
        <region top="9810" color="#000000">
          <area terminator="true" />
        </region>
      </region>
      <region left="72" top="9837" width="274" height="31" color="#000000" fontSize="10" showInputData="false">
        <cflabel width="264" height="23" tag="Passa Armadura utilizada Ok!!" color="Black" bgcolor="Yellow" font="Courier New, 10pt" style="ButtonGlossy">
          <description active="false" position="Right" lang="eng">
            <content></content>
          </description>
          <input>
            <e type="operand">verificação.As1.mín</e>
          </input>
        </cflabel>
      </region>
      <region top="9882" color="#000000">
        <area terminator="true" />
      </region>
    </region>
    <region top="9909" color="#000000" bgColor="#c0c0c0">
      <area collapsed="false">
        <title lang="cpp">
          <content>
            <p>VERIFICAÇÃO DA ALTURA UTIL d COM A BARRA ADOTADA    </p>
          </content>
        </title>
      </area>
      <region left="18" top="9936" width="72" height="24" border="true" color="#000000" bgColor="#c0c0c0" fontSize="10">
        <math decimalPlaces="5" significantDigitsMode="true" trailingZeros="true">
          <description active="true" position="Top" lang="eng">
            <content>
              <p>COBRIMENTO MÍNIMO</p>
            </content>
          </description>
          <input>
            <e type="operand">c'</e>
            <e type="operand">2</e>
            <e type="operand" style="unit">cm</e>
            <e type="operator" args="2">*</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="171" top="9936" width="113" height="32" border="true" color="#000000" bgColor="#c0c0c0" fontSize="10">
        <math significantDigitsMode="true" trailingZeros="true">
          <description active="true" position="Top" lang="eng">
            <content>
              <p>DIÂMETRO BÁSICO DO ESTRIBO</p>
            </content>
          </description>
          <input>
            <e type="operand">ϕ.estribo</e>
            <e type="operand">5</e>
            <e type="operand" style="unit">mm</e>
            <e type="operator" args="2">*</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="18" top="9999" width="412" height="53" border="true" color="#000000" fontSize="10">
        <math significantDigitsMode="true" trailingZeros="true">
          <description active="true" position="Top" lang="eng">
            <content>
              <p>ALTURA ÚTIL COM A BARRA ADOTADA E DIÂMETRO DO ESTRIBO MÍNIMO</p>
            </content>
          </description>
          <input>
            <e type="operand">d.verificação</e>
            <e type="operand">h</e>
            <e type="operand">c'</e>
            <e type="operator" args="2">-</e>
            <e type="operand">ϕ.estribo</e>
            <e type="operator" args="2">-</e>
            <e type="operand">ϕ.1</e>
            <e type="operand">ϕ.2</e>
            <e type="function" args="2">Max</e>
            <e type="operand">2</e>
            <e type="operator" args="2">/</e>
            <e type="bracket">(</e>
            <e type="operator" args="2">-</e>
            <e type="operator" args="2">:</e>
          </input>
          <contract>
            <e type="operand" style="unit">cm</e>
          </contract>
          <result action="numeric">
            <e type="operand">57.00</e>
          </result>
        </math>
      </region>
      <region top="10080" color="#000000">
        <area collapsed="true">
          <title lang="cpp">
            <content>
              <p>VERIFICAÇÃO DA ALTURA ÚTIL d COM A BARRA ADOTADA</p>
            </content>
          </title>
        </area>
        <region left="9" top="10098" width="1061" height="85" border="true" color="#000000" fontSize="10">
          <math significantDigitsMode="true" trailingZeros="true">
            <description active="true" position="Top" lang="eng">
              <content>
                <p>VERIFICAÇÃO DA ALTURA ÚTIL d COM A BARRA ADOTADA</p>
              </content>
            </description>
            <input>
              <e type="operand">d.adotado'</e>
              <e type="operand">d</e>
              <e type="operand">d.verificação</e>
              <e type="operator" args="2">≤</e>
              <e type="operand" style="string">Altura útil "d" adotada ok!</e>
              <e type="operand" style="string">black</e>
              <e type="operand" style="string">yellow</e>
              <e type="operand" style="string">buttonGlossy"</e>
              <e type="operand">1</e>
              <e type="operand">4</e>
              <e type="function" args="6">mat</e>
              <e type="operand" style="string">Não ok! Verificar cobrimento ou diâmetro do estribo ou Alterar classe de agressividade</e>
              <e type="operand" style="string">white</e>
              <e type="operand" style="string">red</e>
              <e type="operand" style="string">buttonGlossy"</e>
              <e type="operand">1</e>
              <e type="operand">4</e>
              <e type="function" args="6">mat</e>
              <e type="function" args="3">if</e>
              <e type="operator" args="2">:</e>
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          </math>
        </region>
        <region top="10233" color="#000000">
          <area terminator="true" />
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      <region left="27" top="10260" width="258" height="31" color="#000000" fontSize="10" showInputData="false">
        <cflabel width="248" height="23" tag="Altura útil &quot;d&quot; adotada ok!" color="Black" bgcolor="Yellow" font="Courier New, 10pt" style="Default">
          <description active="false" position="Right" lang="eng">
            <content></content>
          </description>
          <input>
            <e type="operand">d.adotado'</e>
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        </cflabel>
      </region>
      <region top="10296" color="#000000">
        <area terminator="true" />
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</worksheet>