Spreadsheet #15: Colorimetric Titration

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A series of solutions are prepared with identical amounts of colored dye and increasing amounts of chlorine titrant.  The chlorine oxidizes the dye in a molar ratio of 1:1, resulting in a proportional loss of color.  The results in a linear decrease in absorbance of the analyte (dye) until it is all consumed.  Plot this data and determine the intercept for the x-axis which represents the end-point of the titration.  Display a best-fit line on your chart that clearly shows the x-intercept.  Report the concentration of the dye in micromoles/Liter.  (Click to download the data set:   15-titra.)

Cl2 Added

Abs.

Slope:

.

(umole/L)

Reading

y-Intercept:

.

0

0.821

R^2

.

1

0.772

.

.

2

0.687

.

.

3

0.641

[Cl2] at x-axis intercept:

4

0.587

____

uM

5

0.502

 

6

0.463

7

0.385

8

0.331

9

0.279

10

0.204

11

0.158

12

0.078

13

0.019

14

0.000

15

0.000

16

0.000

17

0.000

18

0.000

19

0.000

20

0.000

 

Excel Programming Tips:

To calculate the slope, intercept, and R2 for the descending values, be sure to select only the appropriate (non-zero) absorbance data for your calculations.  Use these results to calculate your best fit line for the chart.

Simply adding a trendline from the Excel menu does not accurately display the desired best-fit line in this case.  Create your own data set in the spreadsheet by inserting another column and calculating a “synthetic” best fit line using the slope and intercept values calculated above (y=mx+b).  Add this column as a new data set on the chart and format it so only the line shows, and not the individual data points.