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Question
graphing and analysis
using a spreadsheet program (like excel or google sheets), create a graph of absorbance (y - axis) vs. concentration (x - axis) for your five standard solutions. apply a linear trendline to your data and display the equation of the line and the r² value on the chart. enter the slope (m) from your trendline equation. (5pts)
y - intercept (b) from your trendline equation. (5pts)
using your trendline equation (y = mx + b), calculate the concentration of the unknown cuso₄ solution (mol/l). (3pts)
Step1: Obtain trend - line equation
First, use a spreadsheet program (like Excel or Google Sheets) to create a graph of Absorbance (y - axis) vs. Concentration (x - axis) for the five standard solutions. Add a linear trend - line and display the equation of the line ($y = mx + b$) and the $R^{2}$ value. The slope $m$ and y - intercept $b$ can be directly read from the equation provided by the spreadsheet program.
Step2: Determine unknown concentration
Suppose the absorbance of the unknown $CuSO_{4}$ solution is $y_{unknown}$. We know the trend - line equation $y = mx + b$. Rearrange the equation to solve for $x$ (concentration): $x=\frac{y_{unknown}-b}{m}$. Substitute the values of $y_{unknown}$, $m$, and $b$ into this formula to calculate the concentration of the unknown $CuSO_{4}$ solution.
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The slope $m$ and y - intercept $b$ are obtained from the trend - line equation in the spreadsheet. The concentration of the unknown $CuSO_{4}$ solution is calculated as $x=\frac{y_{unknown}-b}{m}$, where $y_{unknown}$ is the absorbance of the unknown solution. The actual numerical values of $m$, $b$, and $y_{unknown}$ need to be determined from the data and graph to get a specific numerical answer for the concentration.