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A market claims the average weight of a package of hamburger in its meat department is one pound, with a standard deviation of .18 lb.
A market claims the average weight of a package of hamburger in its meat department is one pound, with a standard deviation of .18 lb. A manager decides to testagainst the one-sided alternative at the .01 level of significance by weighing a sample of 35 packages of hamburger. The manager will reject the null hypothesis if< .93. Suppose the mean weight of all hamburger packages is really .9 lb. Find the probability of a Type II error and the power of the test.
Is the answer (0.84, 0.16) or (0.16, 0.84). Please explain why.
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