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      <header alignment="Center" color="#a9a9a9">&amp;[DATE] &amp;[TIME] - &amp;[FILENAME]</header>
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      <p bold="true">Chemical equilibrium</p>
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      <p>Reference: Butler, Carbon Dioxide Equilibria. Prob 2-11, pg.41</p>
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      <p>http://www.edasolutions.com/old/MathCad/DrGriffin/Butler/Chap2/IC_dist_in_an_open_system.PDF</p>
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        <p>Coefficients pertaining to the "Equilibrium solution"</p>
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        <e type="operand">k1</e>
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        <e type="operand" style="string">1rst dissociation constant carbonic acid</e>
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        <e type="operand" style="string">2nd dissociation constant carbonic acid</e>
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        <e type="operand">kw</e>
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        <e type="operand">14</e>
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        <e type="operand">kh</e>
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        <e type="operand">1.5</e>
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        <e type="operand">3.5</e>
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        <e type="operand" style="string" />
        <e type="operand">6</e>
        <e type="operand">1</e>
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      <description active="true" position="Top" lang="eng">
        <p>Something else</p>
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        <e type="operand">C</e>
        <e type="operand">1.5</e>
        <e type="operand">10</e>
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        <e type="operand" style="string">inorganic carbon</e>
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        <e type="operand">Na</e>
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        <e type="operand">3</e>
        <e type="operator" args="1">-</e>
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        <e type="operand" style="string">inorganic sodium</e>
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        <e type="operand">2</e>
        <e type="operand">1</e>
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        <e type="operand" style="string">ionisation of water: equilibrium expression</e>
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        <e type="operand" style="string">2nd dissociation carbonic gas: equilibrium expression</e>
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        <e type="operand">7</e>
        <e type="operator" args="1">-</e>
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        <e type="operand">1.5764</e>
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      <p>That it does not check with Mathcad is not indication of failure.Mathcad initials are not given as they came out of the blue.Our choice of common 'α' and low CO2=0.000001 ... !solves! </p>
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        <p>Sanity check within FindRoot ± 0.0001</p>
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</raw>
    </picture>
  </region>
  <region id="13" left="9" top="1035" width="337" height="54" color="#000000" bgColor="#ffffff" fontSize="14">
    <text lang="eng">
      <p bold="true">Initials.... found... sanity---------- Smath IC---------</p>
    </text>
  </region>
  <region id="14" left="423" top="1035" width="337" height="54" color="#000000" bgColor="#ffffff" fontSize="14">
    <text lang="eng">
      <p bold="true">Initials.... found... sanity------- Mathcad 11 IC ------</p>
    </text>
  </region>
  <region id="15" left="135" top="1107" width="124" height="144" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">1</e>
        <e type="operand">10</e>
        <e type="operand">5</e>
        <e type="operator" args="1">-</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">*</e>
        <e type="operand">1.0054</e>
        <e type="operand">10</e>
        <e type="operand">6</e>
        <e type="operator" args="1">-</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="1">-</e>
        <e type="operand">1</e>
        <e type="operand">10</e>
        <e type="operand">6</e>
        <e type="operator" args="1">-</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">*</e>
        <e type="operand">4.0063</e>
        <e type="operand">10</e>
        <e type="operand">6</e>
        <e type="operator" args="1">-</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">*</e>
        <e type="operand">9.9557</e>
        <e type="operand">10</e>
        <e type="operand">7</e>
        <e type="operator" args="1">-</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="1">-</e>
        <e type="operand">5</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="7">mat</e>
      </input>
    </math>
  </region>
  <region id="16" left="261" top="1107" width="91" height="144" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">1</e>
        <e type="operand">10</e>
        <e type="operand">11</e>
        <e type="operator" args="1">-</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">*</e>
        <e type="operand">1</e>
        <e type="operand">10</e>
        <e type="operand">5</e>
        <e type="operator" args="1">-</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="1">-</e>
        <e type="operand">1</e>
        <e type="operand">10</e>
        <e type="operand">11</e>
        <e type="operator" args="1">-</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="1">-</e>
        <e type="operand">4</e>
        <e type="operand">10</e>
        <e type="operand">11</e>
        <e type="operator" args="1">-</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">*</e>
        <e type="operand">4</e>
        <e type="operand">10</e>
        <e type="operand">6</e>
        <e type="operator" args="1">-</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">*</e>
        <e type="operand">5</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="7">mat</e>
      </input>
    </math>
  </region>
  <region id="17" left="432" top="1116" width="105" height="144" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">H</e>
        <e type="operand">10</e>
        <e type="operand">7</e>
        <e type="operator" args="1">-</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">≡</e>
        <e type="operand">OH</e>
        <e type="operand">10</e>
        <e type="operand">7</e>
        <e type="operator" args="1">-</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">≡</e>
        <e type="operand">CO2</e>
        <e type="operand">10</e>
        <e type="operand">1</e>
        <e type="operator" args="1">-</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">≡</e>
        <e type="operand">CO3</e>
        <e type="operand">10</e>
        <e type="operand">9</e>
        <e type="operator" args="1">-</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">≡</e>
        <e type="operand">HCO3</e>
        <e type="operand">10</e>
        <e type="operand">7</e>
        <e type="operator" args="1">-</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">≡</e>
        <e type="operand">5</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="7">mat</e>
      </input>
    </math>
  </region>
  <region id="18" left="9" top="1125" width="126" height="99" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">H</e>
        <e type="operand">α</e>
        <e type="operator" args="2">≡</e>
        <e type="operand">OH</e>
        <e type="operand">α</e>
        <e type="operator" args="2">≡</e>
        <e type="operand">CO2</e>
        <e type="operand">0.000001</e>
        <e type="operator" args="2">≡</e>
        <e type="operand">CO3</e>
        <e type="operand">α</e>
        <e type="operator" args="2">≡</e>
        <e type="operand">HCO3</e>
        <e type="operand">α</e>
        <e type="operator" args="2">≡</e>
        <e type="operand">5</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="7">mat</e>
      </input>
    </math>
  </region>
  <region id="19" left="666" top="1125" width="83" height="126" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">8</e>
        <e type="operand">10</e>
        <e type="operand">8</e>
        <e type="operator" args="1">-</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">*</e>
        <e type="operand">0</e>
        <e type="operand">3</e>
        <e type="operand">10</e>
        <e type="operand">8</e>
        <e type="operator" args="1">-</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="1">-</e>
        <e type="operand">6</e>
        <e type="operand">10</e>
        <e type="operand">8</e>
        <e type="operator" args="1">-</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0</e>
        <e type="operand">5</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="7">mat</e>
      </input>
    </math>
  </region>
  <region id="20" left="540" top="1134" width="124" height="108" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">1.5764</e>
        <e type="operand">10</e>
        <e type="operand">5</e>
        <e type="operator" args="1">-</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.005</e>
        <e type="operand">0.0155</e>
        <e type="operand">0.0041</e>
        <e type="operand">0.0014</e>
        <e type="operand">5</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="7">mat</e>
      </input>
    </math>
  </region>
  <region id="21" left="0" top="1278" width="772" height="172" border="true" color="#000000" bgColor="#ffffff">
    <picture>
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      <p bold="true">Radovan 20161030</p>
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      <p bold="true">Analytical solution equations, closed system [no gas phase]</p>
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      <title2d title="Species Concentration vs pH" titlefont="Times New Roman, 12pt, style=Bold" titlefontcolor="Black" />
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        <e type="function" args="1">species_1</e>
        <e type="operand">x</e>
        <e type="function" args="1">species_2</e>
        <e type="operand">x</e>
        <e type="function" args="1">species_3</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">sys</e>
      </input>
    </xyplot>
  </region>
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</raw>
    </picture>
  </region>
  <region id="34" left="18" top="3276" width="625" height="56" color="#000000" bgColor="#ffffff" fontSize="10">
    <text lang="eng">
      <p>Hello Jean,Here is a bit better solution (I think) and might help in these situations.</p>
    </text>
  </region>
  <region id="35" left="18" top="3348" width="640" height="586" border="true" color="#000000" bgColor="#ffffff">
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</raw>
    </picture>
  </region>
  <region id="36" left="18" top="3951" width="573" height="40" color="#000000" bgColor="#ffffff" fontSize="10">
    <text lang="eng">
      <p>The acidity of this solution is close to the acidity of natural rain (ph=5.65,[H]~2.2e-6 ... Radovan: 20161030</p>
    </text>
  </region>
</regions>