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    <text lang="eng">
      <p>Reference: Butler,Carbon Dioxide Equilibria, Prob. 2-11, pg 41A solution containing 10^-3 M sodium bicarbonate [NaHCO3]is treated with 5*10^4 M sodium carbonate [Na2CO2]What is the alkalinity of the final solution ?</p>
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        <p>Coefficients pertaining to the "Equilibrium solution"</p>
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        <e type="operand">k1</e>
        <e type="operand">10</e>
        <e type="operand">6.3</e>
        <e type="operator" args="1">-</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">:</e>
        <e type="bracket">(</e>
        <e type="operand" style="string">1rst dissociation constant carbonic acid</e>
        <e type="operator" args="2">≡</e>
        <e type="operand">k2</e>
        <e type="operand">10</e>
        <e type="operand">10.3</e>
        <e type="operator" args="1">-</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">:</e>
        <e type="bracket">(</e>
        <e type="operand" style="string">2nd dissociation constant carbonic acid</e>
        <e type="operator" args="2">≡</e>
        <e type="operand">kw</e>
        <e type="operand">10</e>
        <e type="operand">14</e>
        <e type="operator" args="1">-</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">:</e>
        <e type="operand">kh</e>
        <e type="operand">10</e>
        <e type="operand">1.5</e>
        <e type="operator" args="1">-</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">:</e>
        <e type="operand">PCO2</e>
        <e type="operand">10</e>
        <e type="operand">3.5</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">3</e>
        <e type="function" preserve="true" args="5">mat</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">line</e>
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      <input>
        <e type="operand">3</e>
        <e type="function" preserve="true" args="1">appVersion</e>
        <e type="operand" style="string">0.98.6179</e>
        <e type="operator" args="2">≡</e>
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    <math decimalPlaces="4">
      <input>
        <e type="operand">balance</e>
        <e type="operand">H</e>
        <e type="operand">OH</e>
        <e type="operator" args="2">*</e>
        <e type="operand">kw</e>
        <e type="operator" args="2">≡</e>
        <e type="operand">CO2</e>
        <e type="operand">kh</e>
        <e type="operand">PCO2</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">≡</e>
        <e type="operand">H</e>
        <e type="operand">HCO3</e>
        <e type="operator" args="2">*</e>
        <e type="operand">k1</e>
        <e type="operand">CO2</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">≡</e>
        <e type="operand">H</e>
        <e type="operand">CO3</e>
        <e type="operator" args="2">*</e>
        <e type="operand">k2</e>
        <e type="operand">HCO3</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">≡</e>
        <e type="operand">H</e>
        <e type="operand">HCO3</e>
        <e type="operand">2</e>
        <e type="operand">CO3</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">+</e>
        <e type="operand">OH</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>
        <e type="operator" args="2">:</e>
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        <e type="operand" style="string">ionisation of water: equilibrium expression</e>
        <e type="operand" style="string">Henry's law CO2: equilibrium gas/liquid</e>
        <e type="operand" style="string">equilibrium expression for bicarbonate HCO3</e>
        <e type="operand" style="string">equilibrium expression for carbonate CO3</e>
        <e type="operand" style="string">charge balance</e>
        <e type="operand">5</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="7">mat</e>
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    <math>
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        <e type="operand">n</e>
        <e type="operand">4</e>
        <e type="operator" args="2">:</e>
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    <math>
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        <p>+ accurate w/o TOL</p>
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        <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>
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        <e type="operand">initial</e>
        <e type="operand">H</e>
        <e type="operand">10</e>
        <e type="operand">n</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">n</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">n</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">n</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">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>
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    <text lang="eng">
      <p>For this given example, FindRoot adequate. "roots" is 1/1 Levenberg-Marquardt Mathcad.</p>
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    <math optimize="2" decimalPlaces="4">
      <description active="true" position="Right" lang="eng">
        <p>Optimiz =&gt; Numeric</p>
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        <e type="operand">H</e>
        <e type="operand">CO2</e>
        <e type="operand">OH</e>
        <e type="operand">HCO3</e>
        <e type="operand">CO3</e>
        <e type="operand">5</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="7">mat</e>
        <e type="operand">balance</e>
        <e type="operand">initial</e>
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        <e type="operand">H</e>
        <e type="operand">CO2</e>
        <e type="operand">OH</e>
        <e type="operand">HCO3</e>
        <e type="operand">CO3</e>
        <e type="operand">5</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="7">mat</e>
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        <e type="operand">0.00001000000</e>
        <e type="operand">0.00000194415</e>
        <e type="operand">0.00000635829</e>
        <e type="operand">0.00000246701</e>
        <e type="operand">0.00000000299</e>
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        <e type="function" preserve="true" args="7">mat</e>
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        <e type="operand">sanity</e>
        <e type="operand">H</e>
        <e type="operand">OH</e>
        <e type="operator" args="2">*</e>
        <e type="operand">kw</e>
        <e type="operator" args="2">-</e>
        <e type="operand">CO2</e>
        <e type="operand">kh</e>
        <e type="operand">PCO2</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">-</e>
        <e type="operand">H</e>
        <e type="operand">HCO3</e>
        <e type="operator" args="2">*</e>
        <e type="operand">k1</e>
        <e type="operand">CO2</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">-</e>
        <e type="operand">H</e>
        <e type="operand">CO3</e>
        <e type="operator" args="2">*</e>
        <e type="operand">k2</e>
        <e type="operand">HCO3</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">-</e>
        <e type="operand">0</e>
        <e type="function" preserve="true" args="2">round</e>
        <e type="operand">H</e>
        <e type="operand">HCO3</e>
        <e type="operand">2</e>
        <e type="operand">CO3</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">+</e>
        <e type="operand">OH</e>
        <e type="operator" args="2">+</e>
        <e type="bracket">(</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>
        <e type="operator" args="2">:</e>
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      <result action="numeric">
        <e type="operand">0.0000000</e>
        <e type="operand">0.0000081</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.0000000</e>
        <e type="operand">0.0000000</e>
        <e type="operand">0.0000012</e>
        <e type="operand">5</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="7">mat</e>
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    <math>
      <description active="true" position="Right" lang="eng">
        <p>Mathcad  Given/Find</p>
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      <input>
        <e type="operand">0.00000246701</e>
        <e type="operand">0.00000000299</e>
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        <e type="operand">0.00000194415</e>
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    <picture>
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</raw>
    </picture>
  </region>
  <region id="14" left="99" top="855" width="191" height="48" color="#000000" bgColor="#ffff80" fontSize="12">
    <text lang="eng">
      <p bold="true">Conjugate Gradient... LM fails</p>
    </text>
  </region>
  <region id="15" left="18" top="909" width="115" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="4">
      <input>
        <e type="operand">H</e>
        <e type="function" preserve="true" args="1">log10</e>
        <e type="operator" args="1">-</e>
      </input>
      <result action="numeric">
        <e type="operand">5</e>
      </result>
    </math>
  </region>
  <region id="16" left="18" top="936" width="345" height="24" color="#000000" bgColor="#e1ffff" fontSize="10">
    <math decimalPlaces="6">
      <description active="true" position="Right" lang="eng">
        <p>sanity Mathcad  ... Butler problem</p>
      </description>
      <input>
        <e type="operand">Alkalinity</e>
        <e type="operand">HCO3</e>
        <e type="operand">2</e>
        <e type="operand">CO3</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">+</e>
        <e type="operand">OH</e>
        <e type="operator" args="2">+</e>
        <e type="operand">H</e>
        <e type="operator" args="2">-</e>
        <e type="operator" args="2">:</e>
      </input>
      <result action="numeric">
        <e type="operand">0.000001</e>
        <e type="operator" args="1">-</e>
      </result>
    </math>
  </region>
  <region id="17" left="648" top="936" width="43" height="32" color="#000000" bgColor="#ffffff">
    <picture>
      <raw format="png" encoding="base64">iVBORw0KGgoAAAANSUhEUgAAACMAAAAYCAYAAABwZEQ3AAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAADFSURBVEhLzdNbCoMwEIXhUFxJcWXFZUlXJq5EmlLKCYrnkGTSdHz4X4wzfHgJw2uL3boN/LqoC2Z6TF+IF2ZZlyPCAyMRiMyozJgsApFZVTWmGIHIDlUxphqByC5VFmNGILJTJTHNCEMnjAcCJYwnAoUrIFCYn3Mc7yM9/HfpNV0BdfqAPVHy1/ZASQxqRpGdqiwGmVFkl6oYg6pRZIeqGoOKUWRWZcagLIrMqJoxSKLIvaqfYfYdUORc1QXzKT0pcsbb4hvMKQVKjmB8dgAAAABJRU5ErkJggg==</raw>
    </picture>
  </region>
  <region id="18" left="18" top="1044" width="633" height="88" border="true" color="#000000" bgColor="#ffe1e1" fontSize="10">
    <text lang="eng">
      <p>Alkalinity is a measure of a solution's ability to resist a change in pH andis often used by environmental Engineers. In this example, the alkalinity iszero because alkalinity is defined to begin at the CO2 equivalence point.Adding or removing CO2 by changing the PCO2 does not affect alkalinity, itremains zero</p>
    </text>
  </region>
  <region id="19" top="1143" color="#000000" bgColor="#ffffff">
    <area collapsed="true" />
    <region id="20" left="18" top="1161" width="269" height="26" color="#000000" bgColor="#ffe1e1" fontSize="10">
      <math evaluate="false" decimalPlaces="4">
        <description active="true" position="Right" lang="eng">
          <p>suite suggested by Radovan</p>
        </description>
        <input>
          <e type="operand">H</e>
          <e type="operand">CO2</e>
          <e type="operand">OH</e>
          <e type="operand">HCO3</e>
          <e type="operand">CO3</e>
          <e type="function" preserve="true" args="5">Clear</e>
        </input>
        <result action="numeric">
          <e type="operand">1</e>
        </result>
      </math>
    </region>
    <region id="21" left="18" top="1224" width="277" height="197" color="#000000" bgColor="#ffe1e1" fontSize="10">
      <math evaluate="false" decimalPlaces="4">
        <input>
          <e type="operand">balance</e>
        </input>
        <result action="symbolic">
          <e type="operand">H</e>
          <e type="operand">OH</e>
          <e type="operator" args="2">*</e>
          <e type="operand">1</e>
          <e type="operand">100000000000000</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">CO2</e>
          <e type="operand">1</e>
          <e type="operand">100000</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">H</e>
          <e type="operand">HCO3</e>
          <e type="operator" args="2">*</e>
          <e type="operand">CO2</e>
          <e type="operand">10</e>
          <e type="operand">10</e>
          <e type="function" preserve="true" args="2">nthroot</e>
          <e type="operand">63</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">H</e>
          <e type="operand">CO3</e>
          <e type="operator" args="2">*</e>
          <e type="operand">HCO3</e>
          <e type="operand">10</e>
          <e type="operand">10</e>
          <e type="function" preserve="true" args="2">nthroot</e>
          <e type="operand">103</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">H</e>
          <e type="operand">HCO3</e>
          <e type="operand">OH</e>
          <e type="operator" args="2">+</e>
          <e type="operand">2</e>
          <e type="operand">CO3</e>
          <e type="operator" args="2">*</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>
        </result>
      </math>
    </region>
    <region id="22" left="324" top="1224" width="390" height="101" color="#000000" bgColor="#ffe1e1" fontSize="10">
      <math evaluate="false" decimalPlaces="12">
        <input>
          <e type="operand">H</e>
          <e type="operand">CO2</e>
          <e type="operand">OH</e>
          <e type="operand">HCO3</e>
          <e type="operand">CO3</e>
          <e type="operand">5</e>
          <e type="operand">1</e>
          <e type="function" preserve="true" args="7">mat</e>
          <e type="operand">balance</e>
          <e type="operand">H</e>
          <e type="operand">CO2</e>
          <e type="operand">OH</e>
          <e type="operand">HCO3</e>
          <e type="operand">CO3</e>
          <e type="operand">5</e>
          <e type="operand">1</e>
          <e type="function" preserve="true" args="7">mat</e>
          <e type="function" preserve="true" args="2">roots</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand">0.000002241003</e>
          <e type="operand">0.00001</e>
          <e type="operand">0.000000004462</e>
          <e type="operand">0.000002236441</e>
          <e type="operand">0.00000000005</e>
          <e type="operand">5</e>
          <e type="operand">1</e>
          <e type="function" preserve="true" args="7">mat</e>
        </result>
      </math>
    </region>
    <region id="23" left="378" top="1377" width="334" height="144" color="#000000" bgColor="#ffe1e1" fontSize="10">
      <math evaluate="false" decimalPlaces="0">
        <input>
          <e type="operand">sanity</e>
          <e type="operand">H</e>
          <e type="operand">OH</e>
          <e type="operator" args="2">*</e>
          <e type="operand">kw</e>
          <e type="operator" args="2">-</e>
          <e type="operand">CO2</e>
          <e type="operand">kh</e>
          <e type="operand">PCO2</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">-</e>
          <e type="operand">H</e>
          <e type="operand">HCO3</e>
          <e type="operator" args="2">*</e>
          <e type="operand">k1</e>
          <e type="operand">CO2</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">-</e>
          <e type="operand">H</e>
          <e type="operand">CO3</e>
          <e type="operator" args="2">*</e>
          <e type="operand">k2</e>
          <e type="operand">HCO3</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">-</e>
          <e type="operand">H</e>
          <e type="operand">HCO3</e>
          <e type="operand">2</e>
          <e type="operand">CO3</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">+</e>
          <e type="operand">OH</e>
          <e type="operator" args="2">+</e>
          <e type="bracket">(</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>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand">6</e>
          <e type="operand">10</e>
          <e type="operand">22</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">10</e>
          <e type="operand">21</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">21</e>
          <e type="operator" args="1">-</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operand">7</e>
          <e type="operand">10</e>
          <e type="operand">22</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">15</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>
        </result>
      </math>
    </region>
    <region id="24" left="18" top="1422" width="53" height="24" color="#000000" bgColor="#ffe1e1" fontSize="10">
      <math evaluate="false" decimalPlaces="4">
        <input>
          <e type="operand">H</e>
        </input>
        <result action="numeric">
          <e type="operand">0</e>
        </result>
      </math>
    </region>
    <region id="25" left="18" top="1458" width="156" height="26" color="#000000" bgColor="#ffe1e1" fontSize="10">
      <math evaluate="false" decimalPlaces="4">
        <input>
          <e type="operand">H</e>
          <e type="function" preserve="true" args="1">log10</e>
          <e type="operator" args="1">-</e>
        </input>
        <result action="numeric">
          <e type="operand">5.6496</e>
        </result>
      </math>
    </region>
    <region id="26" left="18" top="1485" width="330" height="33" color="#000000" bgColor="#ffe1e1" fontSize="10">
      <math evaluate="false" decimalPlaces="0" exponentialThreshold="15">
        <description active="true" position="Top" lang="eng">
          <p>≠ sols roots   ...  solves Butler problem</p>
        </description>
        <input>
          <e type="operand">Alkalinity</e>
          <e type="operand">HCO3</e>
          <e type="operand">2</e>
          <e type="operand">CO3</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">+</e>
          <e type="operand">OH</e>
          <e type="operator" args="2">+</e>
          <e type="operand">H</e>
          <e type="operator" args="2">-</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand">1</e>
          <e type="operand">10</e>
          <e type="operand">15</e>
          <e type="operator" args="1">-</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
        </result>
      </math>
    </region>
    <region id="27" left="126" top="1566" width="466" height="120" color="#000000" bgColor="#ffffff" fontSize="10">
      <math evaluate="false">
        <input>
          <e type="operand" style="string">intrants</e>
          <e type="operand" style="string">Smath FindRoot</e>
          <e type="operand" style="string">Smath roots special init</e>
          <e type="operand">H</e>
          <e type="operand">CO2</e>
          <e type="operand">OH</e>
          <e type="operand">HCO3</e>
          <e type="operand">CO3</e>
          <e type="operand">5</e>
          <e type="operand">1</e>
          <e type="function" preserve="true" args="7">mat</e>
          <e type="operand">0.00001000000</e>
          <e type="operand">0.00000194443</e>
          <e type="operand">0.00000635730</e>
          <e type="operand">0.00000246737</e>
          <e type="operand">0.00000000106</e>
          <e type="operand">5</e>
          <e type="operand">1</e>
          <e type="function" preserve="true" args="7">mat</e>
          <e type="operand">0.000002241003</e>
          <e type="operand">0.00001</e>
          <e type="operand">0.000000004462</e>
          <e type="operand">0.000002236441</e>
          <e type="operand">0.00000000005</e>
          <e type="operand">5</e>
          <e type="operand">1</e>
          <e type="function" preserve="true" args="7">mat</e>
          <e type="operand">2</e>
          <e type="operand">3</e>
          <e type="function" preserve="true" args="8">mat</e>
        </input>
      </math>
    </region>
    <region id="28" top="1683" color="#000000" bgColor="#ffffff">
      <area terminator="true" />
    </region>
  </region>
  <region id="29" top="1710" color="#000000" bgColor="#80ff80">
    <area single="true" collapsed="true" />
  </region>
  <region id="30" left="36" top="1755" width="105" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">i</e>
        <e type="operand">1</e>
        <e type="operand">40</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="3">range</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="31" left="18" top="1800" width="645" height="408" border="true" color="#000000" bgColor="#ffffff">
    <picture>
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</raw>
    </picture>
  </region>
  <region id="32" left="675" top="1827" width="158" height="99" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">H</e>
        <e type="operand">OH</e>
        <e type="operator" args="2">*</e>
        <e type="operand">kw</e>
        <e type="operator" args="2">≡</e>
        <e type="operand">CO2</e>
        <e type="operand">kh</e>
        <e type="operand">PCO2</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">≡</e>
        <e type="operand">H</e>
        <e type="operand">HCO3</e>
        <e type="operator" args="2">*</e>
        <e type="operand">k1</e>
        <e type="operand">CO2</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">≡</e>
        <e type="operand">H</e>
        <e type="operand">CO3</e>
        <e type="operator" args="2">*</e>
        <e type="operand">k2</e>
        <e type="operand">HCO3</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">≡</e>
        <e type="operand">H</e>
        <e type="operand">HCO3</e>
        <e type="operand">2</e>
        <e type="operand">CO3</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">+</e>
        <e type="operand">OH</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="33" left="666" top="1953" width="197" height="99" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="11">
      <input>
        <e type="operand">HCO3</e>
        <e type="operand">CO3</e>
        <e type="operand">H</e>
        <e type="operand">OH</e>
        <e type="operand">CO2</e>
        <e type="operand">5</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="7">mat</e>
      </input>
      <result action="numeric">
        <e type="operand">0.00000246701</e>
        <e type="operand">0.00000000299</e>
        <e type="operand">0.00001</e>
        <e type="operand">0.00000635829</e>
        <e type="operand">0.00000194415</e>
        <e type="operand">5</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="7">mat</e>
      </result>
    </math>
  </region>
  <region id="34" left="18" top="2223" width="575" height="149" border="true" color="#000000" bgColor="#ffffff">
    <picture>
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fN3MTO70ejN3t4r4ylcqQgOeYkIvYfw6krubWdPVGwbQwFEwoEH52tHvlqZyuaOHPT1xcx0nBPg2tS4FJhyLIUJC0dRMHWFp5zTyKzTEApBR57cr6PB6bUiBvDupEcctsGxY0mZSkGWVHw85yLk5llEEopKNuTuHk8ECmNnbmpN69p1TM31uNCoM2O2nRdVhYhIzGabDEdiae+wjrfF9DHQQ55u+k4UiFucE1ENNlSeuIpfLXOFy/0cYBc3g7Tj1RAk74ST4kCw2s1bohtrLkqtWEdcWNQN2qT9m/6ebUo2IYxdqKQ+Qhn9TM3upmIRs3ckDQ8NK0z9UtbDPj0R51QFFB44l24UhoKl9dwtIyOZG7AiNYUdO0HYZGhwir+HrN7kb3KO2HawWJkrB4Ka/l9mLhTnB0rwr6XO0BOtr4oQWokA4xtoxH2Kx3Toa9TlRv8Lmvv1wo9KvewtUiPMe1fDDHdFuIVVbjwaS8olV3Rp5cjiSAvrBb3yFCOUkz1CWNxY9JOqkynZVxfJn1cBfKCR5FwV+JRcbZJLIJwA2uG0QCMxQ3DNJk64kbe9lGMmPQ8np/0HLzdXWgERk74wWk4IA4xqy7gs95i5+yD6av3IWL9NPQUA93gQGnj3h2JG9EZfdZbCmR9pq/Gvoj1mNZTFCCDEWj8oxjqK/h8AOVD1QOvrIvAgfUzMKCNnBxOf/jFG1+rD1IGr5+aud+cuBFydmGSuA/G5mGMnvkZ/j6hJxzEzZG6PTdVFz5Db9Hx9pmO1fsisH5aT8kBDg5M1E43GyBkh8KnHQXkNm54fc0+7N80E4Oc6Xv757BD9KaNFDet5M4Y/H4w9u/8XFrHl9lQcIqrwJXPB1CdqtDjlXWIOLAeMwa0gZzERH8/7R6HOnVDLSfNQsk7YmzAfnyfWHvPjfrK5xhAZVP1eAXrIg5g/YwBaCOnNuzvh3h148RN/Xmt2XNjPT6UalyLqbqsiFkAN7I/K9eXsGLfcRwNm4OnnORa0VAegwVuZD9WrnhpxT4cPxqGOU8ZjIJL9mJSWxr5tx2ED8KOYI//OHSl59QVNwZ1Y8r+K8w8zxAhG6E+Yh23gdvra7Bv/ybMHORM39vjuR03pL5hWtxQXV7bDh8XyovMDvd7jMK4ke5wEWcu5E746+oknZ2V4sdP3aSZGIWzGyb+fQEW+r6LMT1FG6C0h63SbbgVUHGrECViNoVchExwgsLRBzt1+/xrMLaNUvP2a4i+TunZzk/8HZvDQzHfWyvShnxxlYS8af9Si0Zcq0kKwOPWVCetZGg7dptulozEl6k+YSRuTNtJpem06tRXoUkfp7m2BsNIjMo7eGFuyEHskvYR0bNY3DBMk6kjbqQd/+JHpoC14wNwn/AJ9ibWjPpKLwRhwsP22jdCxB39PZ7HpnjtgvidiRui9AKCJjwMexIK2iWGHnh+U7x2dqQWGqTvmoLuttrrrB4YhQ9e9aDRpyMmhObrrtFRbwA3fb85cSMGg9xIP4x5xBk2Nvehl88ifDrGURqh/UN6B7cUF4Im4GF7EkC65Ykez2+CrpqMENP6HGN6tCEnr61Tu26jsfA73RsUjZ65eQYTXO21z7N5EONWRUsCQZO+C1O622qPWz2AUR+8Cg9rORwnhCK/qr66EZAVNgmdRQdOTrrf/JjagkWTjl1TupPoFfNqhQdGfYBXPawhd5yA0Hx1I2du6s9rfeLGdF2WIXrtJLg6KKRzYltadxmKz06Ib27R2ei1mOTqoK1X8V7rLhj62QndG3UlOOM3RFpSE9+ycuo/A++N6QSFKXFDmLJ/08+rjZAbic/H9EAbhc7W7bph9MLvdMtx5sWNSEXaYfi98DgecraBSmWPjo8Ox9tfXkCR4fM02YhcPBF9nUkI6OpIZt0JntPX4XyxccbKELNqFDop7eE+/3w9/c7YNmKlYybt1xBdnSq6PYeZLz8qDQhakbB5yGc99L9RaKp+jTF7rZCJDSNak820x8v7inUHzfQJtZG4MWMnJtMin1envkz6uEpcDXtVmn0U38K07+GDWS88AiWLG4ZpMtXipkloSpGVcAkX4zLQwM+U3AEalGYl4NLFOGSYSbwyPxmx8c3PQ3PvVyd/Bb85vli8+QdotzwUYftYOxI3T2CFNPWtRVOahYRLFxGXUd9veRgh3EbO1RhEi/mpNZdvGr1gsH52G4orC5AaE4OUfKPNEpX5SI6NN1ufNWhQkhGHS7GpKKiz70KkEvnJsYhvTLkMaFReG8BUXQq3s5EUfQEX49NRZBwDqF6zk6Jx4WI80uueJFu7gpgrWSitE4lNYMr+TT7PGAG3c64iJlpsmyY0enNQFyMjIRoXYxKRVfODPTUIxYhaPAwdlHbo+dpXSG+wYRuwjSbbrxpF1y8jNrWgzlJtk/xLc31Rk/qEGTsxmVZ99WXax0n2HJ+GQtYzDNNsmidu7nGEG5vxjCONrhQd4D7xNbw2caA0OrN+bL72x9P+RAwFQ83v0t6dtKS83luU4WLgUDgr2sB99nFk/8E6i2EY5o+GxU2z0CDr26V4daQHHn24Gx5ydYPXy744kFz/9PkfiXDzAOb4jMPERSelN4TuZlpSXu8lys98hEdJnMtULhgw3Bve3vQZ/RZC0ljlMAzTMmFxwzD3NOX4+tWOkEv7cQw+qr7w/bOnIRmGYX4nWNwwDMMwDGNRsLhhGIZhGMaiYHHDMAzDMIxFweKGYRiGYRiLgsUNwzAMwzAWBYsbhmEYhmEsChY3DMMwDMNYFCxuGIZhGIaxKFjcMAzDMAxjUbC4YRiGYRjGomBxwzAMwzCMRcHihmEYhmEYi4LFDcMwDMMwFgWLG4ZhGIZhLAoWNwzDMAzDWBQsbhiGYZgWjSYjDG8OG4aX1lyGWneMubdhccMwDMO0aDTXt2LqQE+MWxaNKt0x5t6GxQ3DMAzTohEKorAtYAnWn8iERneMubdhccMwDMO0aNSJ/nBXKfDQrFOo1B1j7m1Y3DAMwzAtGhY3jDEsbhiGYZgWDYsbxhgWNwzDMEyLhsUNYwyLG4ZhGKZFw+KGMYbFDcMwDNOiYXHDGMPihmEYhmEYi4LFDcMwDMMwFgWLG4ZhGIZhLAoWNwzDMAzDWBQsbhiGYRiGsShY3DAMwzB3PWfPnsV7773X7M/MmTPx73//W5caY+mwuGEYhmH+dwhFOL8rCMuXLzf6BGHX+SIIusuSk5OxYcOGZn82btyIX375RZcaY+mwuGEYhmH+h1QiPy0ecXFxRp94pOXzr9YwzYPFDcMwDMMwFgWLG4ZhGIZhLAoWNwzDMAzDWBQsbhiGYRiGsShY3DAMwzAtEyEb+//ujb++vQuZGt0xVCH9WABmPDcSI5+bgYDjGXSEuddgccMwDMO0PIQinFvqjY4KGVQDl+CqTtxU/DQP/azpmKMLXBxVkNn0w7yfKrQnmXsGFjcMwzBMy6L8LAJHdIWNXAml0lDcVCLy7QegUPXBZxcrUXnxM/RRKXD/25HSbcy9A4sbhmEYpmVRuAVjuwzAjOCNeL2rokbcCBlY9bQVZG1fRHg5fS/fj5ccZbB6Oki6jbl3YHHDMAzDtCw0xSi8RWqm8ju8ayhu1PHw66+CvONrOCauRFUcx+ud5VC5+Um3MfcOLG4YhmGYlomxuNEkYYkniZt203BYEjdHML09iRvPxdLlzL0DixuGYRimZWIsblCMkHF2kNmMRHCeACEvGCNtZLCfECZdztw7sLhhmBZEWWw4gpYHITy2THfk96fs8j6sWhmCKAoOjUYoReqpvQheuxbBe79HakkT7m2IiizEnjmNS+mGZa1E1rn92LxuA0KPJ6Dod3jMn0l53H5qP+1/DLlixUoErV6H4LBjuJyv1l1hCZTh8r5VWBkSpfuu5w9ouzriRoNrq7xgJ7fHY38LRMD0frCXt8aI9ZnS5cy9A4sbhmkxCLi5bhisWllh2Jos3bHfmeLTmDuARr6qvvCNbmTA1aRi+/PdYC1rhVatxI8M1g+9hNBrUrRpJiU49WFvSlOFPvMuQZuTclxYPAROcpn2OXTuwZd2IuNOHvOnIiBv0whqP3091dSXov0wLI8Rd8C2fIpPz8UAOxlUfX11R0T+oLarI26IsktY+ewDWnuUWcFl9EpE39adY+4ZWNwwTAuiKicB56LOISHn9/5ZsirknNuE190cIReDTxPETfk3b8BFIYODx0yE/PNrrJ/iCiuZEg///XQzfzxNQOE/30YPlRgIa8SNkLMVz7YhIXD/eHzxVShmP94GckU3vPddS/kNE724UaDbtG04HfUjTv1zF/yeuR9KmQyOE3frrmuhVOXg3KbX4eYolwSMobj589uuEgVpcYhLzae/mHsRFjcM02IQkL1xJBysHOC9/qbumCEalBSX0r/NoHwfXmwrg9xxAB7vad2EmRsBRWc24KO330Dgt8XSkarT7+MvCjk6vHoUzQldQm4Epj+oQpuOHWEvrxE35RGv0Mhfgfvf+lYKWAVbnoGNTIW+/4jWzezc7ejFjRI9PzlfLfyqzn0MVyWJAY+7YdNr822ofN+LaCuTw3HA4+gp/oiegbhp+W3HtDRY3DBMi8H0spQ6dgHc7D2xOLEZoakyEgun+WL/1QJ89YJD05alDBEK8c3brlDJO+Kl8ALKcRMRbmDnpC5QtR+D9ZtnwEWhFzcCMlY9TWVXYcDnV6SAWHH0VXSUy3Hf1EPNElF/PjXipvubEUhKSUZiTCQ2vtIDKlEUTKqZuRGKo7HjYx8M7vkAOnd+EL2HToG/0X8jIBRexJYPfDDk0a7o3MkFru7P4K2V3yGrutlIeEaHYN708fAe8SxefH8NTt003aZ3YkOVkQsxzXc/rhZ8hRccDMWNJbQd09JgccMwLQYze26EIiTHpOCWQEH02EK8OnUqphp/pr2J9RdMLRaVI7y54oaEzWm/p+AsV+H+58OasZ9Cg7TgZ9Fe5YIXdt9A+Yk3DcSNBimBj0NFAXJgQLI0s1CpXw57/ivKdUvAxJ6b+4Yi8JKuFLfP4/NBbSGX2aPbkz54eeJQdHeQU5u44t0TRdprSs9igWcbusYKnQY8i5cm+2Bod/G7Ct0m78UNqiBN2gaMdKL7bDqiu2tn2MlksHXzxXlT6zS/hw2VhxuJG0toO6alweKGYVoMf8KG4uaKGyEX33zsgbZyKzw0aTOuNCNiCQW7MNFZDuX9I/DeP3wxb6o7padAx6ffwILdPyNrrVh2Ffr7xWlH/4en4T4a/Xds5vLXn49e3MjRbtA0fDhnDj75bAGWrDuA6Oq3pQTc2OgNBxIpvf5+CtqFPqA48l242rTFI+98Td9ILKx4isSKEg+/fgS5+umx8jgs83KEXPEg3o4sQ8bqobCW34eJO/Mo1SLse7kD5Cp3LEpoomhtKnXEjWABbce0NFjcMEyLobHiRkDxTyEI8PeHv/Fn8TIcTDIV3Jojbm7hR19PtCFh02N6ONKbGTs16SvxlMp4VkP7sZ6wExVHX5OWMjpMP4zbVMaMIO1Sx8AlV6XZgLufmmUpwz03tSnFnkltqP4fw/xYw4qsRHmFTsUI+dg8yoau6Q+/uNqVXRr+IpzkSrh+fI6+Cai4VYgS8UEkPkMmOEHh6IOdhdKlZrgDG6ojbsRlqJbedkxLg8UNw7QYzC1L3cK1hHQKj0BVQRri4+IQZ/yJT0DmLVM7YRoWN0LJNcSlFtUJRuVnPsQj4ptNMhu0e7A7uncXPz3w2PvHDUblVchPSUWelKTh3wZUFeBafE1eoze/QAGRAvWb4YjNKAaKD2ByRznkbfrihQ/exYgHVZBZu2OhUYC/e2mEuBFuYI2XFVpZeWFNVgPtpEmEv4cKrayfwVb91I6OqqgP4aqUw3nKId0RkTLErBqFTkp7uM8/b3oZ6PewoXrETctvO6alweKGYVoMZjYUx/iin60H/JuzobiahsRNJU6+2xVKu0EITKx9/MSbLlDUmW2RweGF8JpAWhSK8Q7tMf0IyR3Dv01QWWvPjYgGNyLewwAnBWT0DJmVC0YEnEWJdK4l0JiZG90v7Krc4HfZoJ416Yj6JhrZYpUJWVoBpBqCZUa/JaTdqKvAA++c1B4QihG1eBg6KO3Q87WvzM6q/S42VJ+4afFtx7Q0WNwwjMVQihspWfijfq9MU3gNcVvmwu+Mic2kDaJBUUYGCqWYafh30xHKsnDlUgyS8yxxt4YGKcuegI3MCv19L+rEoYDCozPQTSGHo89O+l6F85/0hFJmi8EBCTUiSSjE4b89AIXMEc+FFtCBMlwMHApnRRu4zz6O7EbV9x9rQ5bddszdBIsbhmEaRVnqcaxdeRBpZkb/zJ0hFJ3ArEdtIFO2g5vPm5g5Ywx6Ocohs3LFrEjtXIfm+laM6yAe64oR7y/H5m3r4Telv/QLwLb9PkUUqZPyMx/hUZUMMpULBgz3hrc3fUa/hZA0UjllubiWmoVb3JaMhcLihmGYRiCgODeP32z5k9DcjETglCH4i5MNVCoHuLhNwLyDadIP4Om5dXED/ubRsfq/vZAp2qDH6H/gaKaoWMrx9asdtb82bfjRLTdWHJoCZ+unsSrD1P4rhmm5sLhhGIa5x9Ckf4cdm48g/o/7/1cZ5n8KixuGYZh7DJ65YSwdFjcMwzD3GCxuGEuHxQ3DMMw9BosbxtJhccMwDHOPweKGsXRY3DAMw9xjsLhhLB0WNwzDMAzDWBQsbhiGYRiGsShY3DAMwzAMY1GwuGEYhmEYxqJgccMwDMMwjEXB4oZhGIZhGIuCxQ3DMAzDMBYFixuGYRiGYSwKFjcMwzAMw1gULG4YhmEYhrEoWNwwDMMwDGNRsLhhGIZhGMaiYHHDMAzDMIxFweKGYRiGYRiLgsUNwzAMwzAWBYsbhmEYhmEsChY3DMMwDMNYFCxuGIZhGIaxKFjcMAzDMAxjUbC4YRiGYRjGomBxwzAMwzCMRcHihmEYhmEYi4LFDcMwDMMwFgWLG4ZhGIZhLAoWNwzDMAzDWBQsbhiGYRiGsShY3DAMwzAMY1GwuGEYhmEYxqJgccMwDMMwjEXB4oZhGIZhGIuCxQ3DMAzDMBYFixuGYRiGYSwKFjcMwzAMw1gULG4YhmEYhrEoWNwwDMMwDGNRsLhhGIZhGMaiYHFjaZT9gm82nsKs1w5i6mv/hF/wdVwv1527S1GXVaJC9/fdSFlsAoKW/4Tw2CrdkUagrkKprlDNuv8u4fdum6rMa1j98deYPuMb+O3OxV1rmmU5CA86i6DwHJTpDv0vqKn/KsSG/4TlQQmINZuhplzL/K6UxZLdLCe7if0f2E0VMiNX4+MZ0zHjfT/svtyY3qVGmd5R6alKw+EtX2v/Lo/DfirP8uX0WbECK4NWY11wGI5dzqc7/2TKL2Fv2HkUC7rvZmBxY0GoU+Mw1XUJZK0WopXBx9HzO/xwS3fR3YSmBCf8w9F3yPe49Kf3lMbyG26uC4VVK38MW1OiO2YKAVknTmNi323wvST2wqbef5fwR7SNUIrNzwRCJvOHc7f18PjoGip1p+42hJsXMMxqIayGnUdWI53p74px/Qv/h3XD/NHKKhRrsn7TXtMQTbmW+V0Rbq4ju2lFdrPmT7cbIXsznnGQQaZyRrdHPPBRpOnepck6Af+JfTHE95KBULmNs0s/RnCy9oiQtwkjqDytWtX+yBTtMWx5zJ88OBGQf3QB5u7NhEZ3xBQsbiwFzS9YPYwCh3wpBs5OQHx+FYqSU+A7dBnkFEz6+WbXUtqVRbdwNakIeQ1ap4DijAKk5FTRX9rvtzILkHyzsn7DEqqQnfILbtxqQo8uT8SLbRZC1ee7OgH0dm4hEpNLUGLOiqt+RUZSHuKv3kKxmYkRTVkp0hLykJReXv9sRCWldbUAaXn/1R0Qaao4+S/2vUjtoNqIeZK4oSzm5ONcVBYScmoXxnwbABX5RUhKLSOXcydUITc1H8lZFfW2naakBFevFCC9yKARTLSN2Xyrf0VmaglKjR9WdROf9loEWZt92Gs0rG12mnpulyE18RdkldRjf2ZspL7y1xI3GjXy04ztomEEsrMUst1bRvVGT0IR9an4+AJkFtdfEHXxLaRmUR+rU/8a5CRkIepcPqhLVlNF9ZYUn4ermb9SK+togrhpOK8i5AMyC5FVWlOnDfdLAWU5RUgQ67GwbmJm+55Z6ubFZJvfKZoy5KQl4EpSOgrrdxbUlleRlJZXK8CbFDcV+UhLSkXunXXmBqm6+Cl6KWVoM2mv0ayRBiVZV6WyFBnonfJ9L6KNTIU+82rEjfrKF5j8yffVZdKLG0W3adh2Ogo/nvondvk9g/vpOTLHidhdrLvwz0JzHeumv4NDhebbnMWNhaCOP4X+Kp0zNHB+6qvxmD/3R2yJLJKcilB0A8snbYQTXSvO6igc1mFCYAYKRFupysLcPktg13c/3h27BrayhZApl+HJeTFY8fw62Mvpu2Ip+n/wb+TT9ZqUs3iy9RJ08/kGrz62FAq6Xm63FhM3aJcbNNd/gldrfziM/RmFYmbo6NaxgbBqHYKg1FwsGbREukcmXwSVw05szCZHTA5g+/SNcFRo82dzfxgWRJbpBJYhvyH7yAkMbO9fPVOlarcFHx6t79oqXAzai4fs6FnitbJFcOx3BLvSdFcKvyJq+T70dtKmJVMEwnXCjzhdIAYGI3GjKUaQVwCsHPZgq7ZQKNy6Bw5WAfAKIse/ZCtsxbxTuZSqQIzc+H/I3riTzgfCe/3/SdebbAPhFtb+NQA2Ll/hg5lb0V68hvLr7BmJbwuNAhVdu2HkUli33oaARF1ZKtLxfo8lVG+HcYiyW5EYi+l9tG3TSrYY9w8/hcg8XTpCCb6eEwIXa20+ZKrlGDgrCZmV+fW2jcl8q/OwaGAAbLvvweShy+lef3j452ufI1L1H8zrtwRK0YaoPCrr5Zh6UH1naUqokbj9EPo4kmgSy2AThOELriFPqg4zNtJQ+Slw68WN6rFwvDZkBVRiXdD5JxZkoO4kqICUZdvR2nY1fN4/jMfEvND1dt3DseGyVhAJ2cmYPXC5lI72Wcvg+WEKcikj6vjTGGi/BN3HRmBoe7pXtQHDqa5q1f9//g8bR1Lfob/X36T2E0pxZPYWrX2IZaO6aef5LY7miudMiRtzeRUQv2gL7G3XYuzkELQnW7byOG26X5bdRNC4NbCjtpXKplyKfq/HI02KmKb6noDrQSFoTX1j7FZdOC38GWMd/NHa6yfpfL15MdnmtRFyozG6Or3GUXYxCOMesqNBoThLIYPSsR9e35WmEwACiqKWY1JvJ2pLOi9TwMF1AgJPF0h1UVvcCMhc+1e0tnHBcx/MxKD2Ksovpefsibnf6pxHHUiIFJfWOwgxRdWFeehnq6Q8k+hQqGDdYSoOksMXsr7GnKEusNaVRdV+IGZFZKIycQkG2Sqk/MiVKjiM3EiplOGbt70w+4caBaQXN8qen+C8Pq5UncPHrkq0UnlgcVJTc3qnCMjaMA4jV6aarSMWNxbC7T3hsCcn5TT5asMjI+E2IqYGkdMMQO8pUQgN+wkz3JdCLl8On5ASCFU38JHrIuqwS/DoSz9ix/Z/4UlHrUNyGXESX279Ht4dRWcSJgU7TfKPeFx0rvJlGDLrIsKC/4Vhncjh2GzGojgBmmtn8QSdtx4VjQIpA7cRPGoxdYrtWP7vUpzeGIG+FFgUnULwzsLLuECjsjj/LSSq/NF90o8I3X4Kz96/CIouh3CwSEqgBgqWvm5LoOqyC35hSQgP2o/uSnK63pekgGGIkP8zxrReCHuP49h6IAkhfrvgovRHt7dSqTv/hoKIg3Ahx9m690EsDY1D0IzNcCRH3cHnMjkoY3FThOVPUOCw3oVgbaFQELwL1nT+ieWFyD99CZP7LiYHswJe7/yA0AsVte831wYkWFY9Tem3WoSOXv9C8N5ozPSk89Qmz2wxHvL9htwdeymv/nhsfo7kfMuOfU1lWYSub6XhtjoX/p5LILNai0kBl7HdbzeNuBahy7SrKBJF2/a9cKZytn/6BDbtiYWv90ooKB8v7M6v2zYlZvJNz/LrL+abAlDnL+H1xE4sOGvgfijgRq49hqc6kP3YfolX5v+IAwmld5YmoY47DU9bOt99HwJCY+H3bBCUipWYdvBXMzZiovx7b1eLm1bUjn+d+zPCqS885Ux5b70XIca2SA43OXArVJRP+X3bMGtDHILnhKIT2ZQNBeM4tQYXfL+ErWolRvnFISL8J7zYXewnO7GJxIg6TjswEQVKZ7cQPDHiW6xfa1z/tQVL1YXv4Wbrjy6jTiEsIgFBL66FksSr9yYSHGbEjem8Uh/0C5bOy6xWws1rO7xJ0DXcL39D/rY9aC0PgMd7P+NAxGX4jaY2sFqNt45Xmel7Aq4t307PWoxRwTrbLojGKCq36omzUl7r5uWG6TY3Qsi/jJf/EoS/+ETrjphByMe2Ma0ht/fAe1sPICLED6NdlLDq9haOl9HpgghMdSFR0Lo3piwNRVjQDLg7yiHv4IOQLKGOuMlY9TT1/VZQdPTCx8F7ETzTE23lMtg9swWajDC8OWwYXlpzuWbmJHYB3Ow9sTixaaJBuBmJtW8/hQ6Utq3bK5gfeABJVTexfbwz9af2ePqDTdiz3RfeXRSQt38Bu5NOYePkviR6FOjk9Q4Whl4ASg9huutL+Mpg2qda3HR/ExFJKUhOjEHkxlfQQ0WiyHFSzcyNUIzoHR/DZ3BPPNC5Mx7sPRRT/I8jw2CgLRRexJYPfDDk0a7o3MkFru7P4K2V3yFLX3hCKIpGyLzpGO89As+++D7WnLpZXTd61In+GPT4QlwxPmEEixsL4da23RRgKSC/mtKwuCm8jPEOC6HscQJndOJc71itnv4J6b9qxY3MZhe2iIFbU4ilg8hJqjZhfqyoGCqwYywFblUw/OJJvOjEjcr9B52hkeMMEB2nPwZ/UYgqU+LmGqVnPPVOI/WF7jTKpucHS7MLAlK/2AaV/AtMjqhvSUBAaXY+og7/jIBZYXhQzAs56Dp+oSAW46jccscNGPPG91izJw2Xs/U9oxwh4wNptLkOs8/ojumCqsxqB4LSNU0QN2LUM16WMhJH5trgvzpxY3B/zoYw6X7PJboHGnIrCVNIcCp7RtLIqgIRU5bTSGw95pzTQH3lB7hTujZU/9Koltrzi8H+kDtHIKL8V+wYF2CQT6rN3DycOZeL60VUgcZtYy7flToholiDd082sHxDYuOTnosgd6Lni0Z6x2kKuLJwM42gxeConUXQpEZhMN3vPDlJN7XekI2YLr9e3Ch7n8RFySzIdkeKtrsFAVe119egFwz+cF+Yp3XGml8Q8LjYjtvwRar2ek1pKRKjkrE14J8Y/iDZl2oz/BOF6jIrHjqOk/r1AOP6r0+waCqRnXgDh7f+iFnDV1M9aGe2NI0SNw3lVa0TFIvw0LvXtXVopl8WkMB2oIGVY689eMP3PPacyEW2fvBvsu81VtwY5IWOmW/zO6GA7MIBMrkjeo15A75r9uDE5ezqvWGFIeOprEr0mH1Gd0ysr/6UHys8HZSO/9YrbmqWfoScDRhO51U06NBc34qpAz0xblm0wZJiEZJjUnCL7s07thCvTp2KqcafaW9i/QUD1aCj6vwn6KmU0wA3QhsDinZgnL2MbGiebmlTQG78GZyLu44iut14WaryxJvo5rkICfrmIRrec3MfhgZe0tX3bZz/fJAk2uy7PQmflydiaHcHGpCp4PruCRpIEaVnscCzDR2zQqcBz+KlyT50jfhdhW6T9+KG6LM1adgw0omO2aBjd1d0tpPRQMgNvuf1ta+j/CCmdH4Sy9NMC0AWNxZC5TdfowuNvqyHXcBNA9+ruZ6Az+ddwKHYMvyaeBoeYuAYfhE5+mvK4+FDoyCl67eIKtOKG7nzQWlKU1z2kAItOcl14pIRBe49E8WA8CUWXK4RN9ZjYqun6st3h9MIbxEemZOFX/XiZqRO3Ahl2OQtOtEGxE3ldbzTlcSVfAmcOq9EZ/p0ciQxRY546CqjxQDhNiJ9tUsK4gZVp26rcB+NylUeZ1B3pvS/iAs+hP4GyxNy+7WYsDobtzX58PcQyxiGDTn6QPBf7PJZIgmeD6PUDYibnTpx8xvyNu2UzjdG3GjMtUGFvs53YFWGNj9loXsl8eReZ0lG5L84+c5qKJRr8fevL2OSM9WB+2lJbFaePIauZBNy2y+kuuzceQUcbaj8ViFYdf0XrXCtNwASRm1jNt/lOiFitROb9MtexhiJmztPU01lXyUt39g6ae2lc6elsKHvVkN/QqbahI1U6YR7A+Wv3nMz9DxuSHmrQuh4UdxoBUlt9IJhMcZsl8IK8V/slmyIhOZPahREfg8vF7JlMW9Oq9H1PrJzSmtxUo24sfK+VLO0YkbcCAXX4OsVRCNvcVbjC3TrugxKUdwsLmikuGkor9RXJEHhr50FEk+b65fUTsHTgtFenOkS+xflyf7hr7A6WgzAJvoepa4XNyN14kbIuwRvcTmwlrgxyIu5NjdummZQHheMaf3bw0payqFALrfHwxNWI/q2Bon+HpQfKwzfkKPLD12/y4d8nhKuH0ahol5xQ8JnVYb2+rJQjLMmcUNiUSiIwraAJVh/onEbZM1hLG40qUsxSNXA/h+itrhRU9nc4TB2R61lV724kbcbhGkfzsGcTz7DgiXrcCC65m0p4cZGeDuQiOr1d5zSz+QUR+JdVxu0feQdfH1Lg5QVT8GO6ujh14/UzKyXx2GZlyPkigfxdmQ5hIzVGGotx30Td0r9oGjfy+ggV8F9UYLuBh3qS5jX1xmT9pI/NgGLG0vh1lVM60wOyDYYn/6oc1pCOU68u45GFYvg8loKygp+xhg7beA4qx8p60b30khZN3Mjv+8QDotJVIsbfeCvX9yo+n6PGMnSyVktoxEdOaMhy4pQlX4OT4lpe+kChKYASzwpPUNx09bAgatzML8fOUH7nVgZ+wtSUn5BzMkk7D+Wjiu5tbu/JiUKg8gJ2npG4mRmFYRSCor2lNbjPyLF2FOIG4UTsxGbUozEUwlY57sffcTRZLtDOFJxG9vGaIXMR2d13VU/Uq135qYYK58S6yQEq2+IdSLg6pItUplrxM3SBsUNzLWBfubGIDCZFjfk1C6cRC/lInTtswGOFIC8VhdLzlId+z36Ubr23ueo7FSfydk4GZGIY6fykFtVriv3BnxyXlthmszr2P7lZRyOLqvbNubyrZ9lsd6LkFLt+ToYz9zccZoCYudvIvsOgPfKHMlekmOuI2J/Kk5dITFv0kZMl7/WhmLJGTdG3Pijr37jPongZUNEW9+GZSn5kpCS2W7B3JO3UCZUkngW+9FWBKbUiBvrcZdRXUzj+q8lWChYLN1KwXcJPOdeR2bZbyjdJS5L++PxwF8aPXNTb17T9DM3izEuRN8opvuluBk8MZrqPz0fp766AN8XNsJBvhDtpiejwmTfE5C+coeUF6/VJZQzysrVM/CkuqgtbgzyYqbN685nNBVxo3AiomNTkJ54Cl+t88ULfRwgl7fD9CMVKNg2RgrSrh+drZ65ubLQ3czMjRX1/SypfKK4Ga8TN+LyirtKgYdmnaqeGapBQPFPIQjw94e/8WfxMhxM0vkqA+rM3BRuo/4lg/JR/X4ZDTK/244vQw8jmtSDKG7aVoubChye1h5dXj+uvVdHvXtujCjdM0kSSY/Nj60WPCKV5RXaMgv52DzKhuy9P/ziaue7NPxFOMmpPj8+J30XaHBXWCI+SEBuyAQ4KRzhs9Nof5KQidVD7TDg83jdgfphcWMxkLDYHg4XcgwyuyB4jNqLke5B0ohG7hSK1TRCFDchhvoso44aCLfXz2Pf/kuYOegLaY/Dcztq9tw0Vdy0kn+Bwe9HY//OH6S1eP2eG5RcwSRy0PK2W/FBWDL2+O9FV/F6vbipSMa0dnS+4x4E7E9HYqkGFz7bKDmuPtMpfxEXMa2nGBS2IdAooIhBcIDoBHtEYF1EEtbPCEYbcqiq/qcQb9Tv1TGn4CYGKtcDWLEvFUfD/oWnnHRBteo3ZIeGox3d28btCNbsS8SmmVu1ezGeiyVRZiROqOvvnUTiRU6jog/icGTPaYzrSnmk81pxoyYnIdbxCowNSMT3icZ7bsy0gcFsWWPFjSgaAx4XR9LU9m33YJt+BorExGe9xaC0EdNXJyJi/SH0FIP94B+RqP4NNzbvlvYWtR/6L2w/mIClz62Gkso1Opjyadw2JWbyrd8fQ0Ik1OhNqGqMxY25umhEmqKw6012YN/nEFbvIzuYtl4K+oMD81Fh0kZMl7954obqy3kb3g9OxM7Pxf1NC2HjfhpxFXn4fAC1g2odXlmXhAPrv8aANmI/0C7vVoub8Zdr3nKpU/+1xc2Vzynok5jp8coFRBy4iBkDAiEnG+nvlwd1o8RNA3mt3nOzGOND9dHMVL9UI2bBl1Tn/nB96Rz2HU9B2JwdFLAWkQC4gXKTfY9cxN59FGAXou2gEwg7cgX+41bRc+qKm5q8mG5z45AvFMRj+qNr0fPFn3VHzKCOwQI3KxrYuOKlFftw/GgY5jzlBLnSlQY/JJCzQ+HTTg55Gze8vmYf9m+aiUHO9L39c9hBI7j699w0QdxQ/7+WkC6J3KqCNMTHxSHO+BOfgMx63kqtI26EG9j8rCP1p/YYOmc7DoYvxXMPKskfj0Yw5bXi8DTye3J0HBuA/SdPY5O3LeXlh1pCy7y4EXBjjZdURi99GY3RJMLfQ0X9+BlsNXq7qirqQ7hSnp2nHNId0VIWswqjOilh7z4f5+usNRZj27O2cHnzhO57/bC4sSjUSDt8Ci88vgbONv5Q2a/Ao8OP4csLv1YbnZB7DZ+PWYc2Ct0Usd1qjF54XTsd3kxxo+q7GxNc6bgYXG1WY9yqbJ2TrsAZv23SUkAr2SI49f8a741ZAYVe3AglCJu0UnJm1ft6Sv+DoAlrpTeztFPY6/D8ptqvW0poirFrylrpjS5xI+YDo07gVY/FkDt+hdB8Y4dehei1++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</raw>
    </picture>
  </region>
  <region id="36" left="486" top="2457" width="253" height="99" color="#000000" bgColor="#ebebeb" fontSize="10">
    <math decimalPlaces="12">
      <input>
        <e type="operand">soln</e>
        <e type="operand">HCO3</e>
        <e type="operand">CO3</e>
        <e type="operand">H</e>
        <e type="operand">OH</e>
        <e type="operand">CO2</e>
        <e type="operand">5</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="7">mat</e>
        <e type="operator" args="2">:</e>
      </input>
      <result action="numeric">
        <e type="operand">0.000002467006</e>
        <e type="operand">0.000000002987</e>
        <e type="operand">0.00001</e>
        <e type="operand">0.000006358293</e>
        <e type="operand">0.00000194415</e>
        <e type="operand">5</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="7">mat</e>
      </result>
    </math>
  </region>
</regions>