A prospective purchaser wishes to estimate the mean dollar amount of sales per customer at a toy store located at an airlines terminal. Based on data from other similar airports, the standard deviation of such sales amount is estimated to be about $3.20.
What size of random sample should she collect, as a minimum, if she wants to estimate
the mean sales amount within $1.00 and with 99 percent confidence?
The critical value for "\\alpha=0.01" is "z_c=z_{1-\\alpha\/2}=2.576." Then
"n\\geq(z_c\\times\\sigma)^2"
"n\\geq(2.576\\times3.2)^2"
"n=68"
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