If a method produces a random error for each measurement of 4%, but a percent error of equal to or less than 1% is required for this value for later analysis, what is the minimum number of measurements that must be collected and averaged? You will need to solve equation 1 for the value of n that meets the criterion of a 1% error in the average.
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Nice question
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But I don't know how to solve it☺☺
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Here is the formula you need to use to solve for sample size ...
Margin of Error = (1.96)(standard deviation) / sqrt n
So, here is a simple example ...
sample mean = 20 mg
standard deviation = 1.5 mg
Margin of error = 1% of 20mg = 0.2mg
0.2mg = (1.96)(1.5 mg) / sqrt n , now solve for n ...
n = 217
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