# Question

Use a computer and generate 50 random samples, each of size n = 28, from a normal probability distribution with µ = 19 and σ = 4.

a. Calculate the z corresponding to each sample mean that would result when testing the null hypothesis µ = 18

b. In regard to the p-value approach, find the proportion of 50 z values that are “more extreme” than the z = - 1.04 that occurred in Exercise

8.201. Explain what this proportion represents.

c. In regard to the classical approach, find the critical values for a two-tailed test using a = 0.01; find the proportion of 50 z_ values that fall in the noncritical region. Explain what this proportion represents.

a. Calculate the z corresponding to each sample mean that would result when testing the null hypothesis µ = 18

b. In regard to the p-value approach, find the proportion of 50 z values that are “more extreme” than the z = - 1.04 that occurred in Exercise

8.201. Explain what this proportion represents.

c. In regard to the classical approach, find the critical values for a two-tailed test using a = 0.01; find the proportion of 50 z_ values that fall in the noncritical region. Explain what this proportion represents.

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