On this page you will convert the data to % of Control and estimate the IC50 value from a plot of % of Control versus -Log Prazosin.
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Matthew has placed you calculations from the previous table in the table below |
Calculate the % of control now and enter the results in the last column. Use the value obtained in the absence of prazosin (Log -12) as the control value.
| Estimate the IC50 from this graph. | |
| What is the advantage of using % of Control rather than Bound (cpm) on the Y-axis? |
Continue to analyze the data as
percent of Specific Bound vs. - Log Prazosin ![]()

The estimated IC50 is 10-8 M or 10 nM
Nonlinear regression analysis of % of Control versus the Log Prazosin using the equation for a competition curve gave the following results
Log of IC50 = -8.042
IC50 = 9.075 x 10-9 M or 9.075 nM
Results tend to vary from one day to the next for the amount bound in the control tubes and bound in the presence of a high concentration of unlabeled ligand. This makes it difficult to plot different sets of data on the same graph. You can compensate for this to some extent by using % of Control. % of Control does not compensate for variations in the amount of nonspecific bound from one experiment to another.
Your answer is correct, please continue..
Hint: Express as a percent
(cpm Bound/1395) * 100