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The value of the linear fit is very close to 1, indicating that the data can be modeled accurately using a linear relationship. If we multiply the slope of the line by the cross sectional area of the bubble column, we get the rate of change in the volume of water with respect to time:


{latex} $$ \frac{\Delta Volume}{\Delta Time} = slope * \pi * r _{collector} ^2 $$ {}
Wiki Markup
Latex

 Then we divide the volume rate of change by the flow rate to find out how many milliliters of dissolved gas are removed per liter of water sent upwards through the sand filter:
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{latex}
$$
\frac{mL\:gas\:removed}{L\:water\:treated} = \frac{\frac{\Delta Volume}{\Delta Time}}{Q_{water}}
$$
{}
 Latex

 For these calculations we used following values:
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