# Stats

The Economic Policy Institute periodically issues reports on worker’s wages. The institute reported that mean wages for male college graduates were \$37.39 per hour and for female college graduates were \$27.83 per hour in 2017. Assume the standard deviation for male graduates is \$4.60, and for female graduates it is \$4.10. a. What is the probability that a sample of 50 male graduates will provide a sample mean within \$1.00 of the population mean, \$37.39?
b. What is the probability that a sample of 50 female graduates will provide a sample mean within \$1.00 of the population mean, \$27.83?
c. In which of the preceding two cases, part (a) or part (b), do we have a higher probability of obtaining a sample estimate within \$1.00 of the population mean? Why?

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1. Z = (score-mean)/SEm
SEm = SD/√n
Find table in the back of your statistics text labeled something like "areas under normal distribution" to find the proportion/probability for each.
As for why, look at SEm for each.

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