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      <p>The LMTD is the logarithmic average of the temperature differencebetween hot and cold fluid stream at each end of the heat exchanger.The larger the value of LMTD, the higher heat is transferred.The rate of heat transfer can be expressed as Q=U*A*ΔTm.The control scheme is a LEAD/LAG associated with exponential valve. </p>
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</raw>
    </picture>
  </region>
  <region id="2" left="144" top="252" width="117" height="60" color="#ffff00" bgColor="#010101" fontSize="10">
    <math decimalPlaces="6">
      <input>
        <e type="operand">ΔTm</e>
        <e type="operand">ΔT1</e>
        <e type="operand">ΔT2</e>
        <e type="operator" args="2">-</e>
        <e type="operand">ΔT1</e>
        <e type="operand">ΔT2</e>
        <e type="operator" args="2">/</e>
        <e type="function" preserve="true" args="1">ln</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">≡</e>
      </input>
    </math>
  </region>
  <region id="3" left="432" top="270" width="155" height="84" color="#000000" bgColor="#ebebeb" fontSize="10">
    <math>
      <description active="true" position="Right" lang="eng">
        <p>system scalar</p>
      </description>
      <input>
        <e type="operand">ΔT1</e>
        <e type="operand">50</e>
        <e type="operator" args="2">:</e>
        <e type="operand">ΔT2</e>
        <e type="operand">10</e>
        <e type="operator" args="2">:</e>
        <e type="operand">1</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="4">mat</e>
        <e type="operand">LMTD</e>
        <e type="operand">ΔT1</e>
        <e type="operand">ΔT2</e>
        <e type="operator" args="2">-</e>
        <e type="operand">ΔT1</e>
        <e type="operand">ΔT2</e>
        <e type="operator" args="2">/</e>
        <e type="function" preserve="true" args="1">ln</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">:</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">sys</e>
      </input>
    </math>
  </region>
  <region id="4" left="432" top="360" width="165" height="24" color="#000000" bgColor="#ebebeb" fontSize="10">
    <math decimalPlaces="1">
      <description active="false" position="Top" lang="eng">
        <p>LMTD silent engineering °Cvery good heat transferequivalent SI 24.9 °Kshould not be affectedof "meaninless units"</p>
      </description>
      <input>
        <e type="operand">LMTD</e>
        <e type="operand" preserve="false" style="unit">'°C</e>
        <e type="operator" args="2">*</e>
      </input>
      <result action="numeric">
        <e type="operand">24.9</e>
        <e type="operand" preserve="false" style="unit">'°C</e>
        <e type="operator" args="2">*</e>
      </result>
    </math>
  </region>
  <region id="5" left="432" top="396" width="103" height="24" color="#000000" bgColor="#ebebeb" fontSize="10">
    <math decimalPlaces="1">
      <description active="true" position="Right" lang="eng">
        <p>oeff efficiencyis "unitless"</p>
      </description>
      <input>
        <e type="operand">LMTD</e>
      </input>
      <result action="numeric">
        <e type="operand">24.9</e>
      </result>
    </math>
  </region>
</regions>