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Power of a Test for a Proportion

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A hypothesis test is performed on a candidate’s claim of 70% support. The null hypothesis is rejected if the sample proportion is less than 0.650.65. A Type II error is possible if the true proportion is 0.630.63. What is the consequence for the test if the true proportion were 0.680.68 instead?

A

The Type I error rate would double, leading to more frequent incorrect rejections of the null hypothesis.

B

The significance level would automatically adjust to maintain constant power regardless of the true support value.

C

The test’s power would decrease, making it less likely to correctly reject the null hypothesis.

D

The test’s power would increase, thereby reducing the probability of a Type II error.

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