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Determine the probability of finding an effect if there is an effect to be found (i.e. power) if the probability of finding a type II error is .63Question 20Answera..95b..05c..37d.Not enough information provided

Question

Determine the probability of finding an effect if there is an effect to be found (i.e. power) if the probability of finding a type II error is .63Question 20Answera..95b..05c..37d.Not enough information provided

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Solution

The power of a test is 1 minus the probability of making a Type II error (β). In this case, the probability of making a Type II error is given as 0.63.

So, to find the power of the test, we subtract the probability of making a Type II error from 1:

Power = 1 - β = 1 - 0.63 = 0.37

So, the power of the test is 0.37. Therefore, the answer is c. .37.

Similar Questions

In hypothesis testing, if the power of a hypothesis test is 96%, which of the following statements is true about this test? a. The probability of a Type II error is 0.96. b. The probability of a Type II error is 0.04. c. The probability of a Type I error is 0.04. d. The probability of Type I error is 0.96.

What type of error is associated with the probability making a false positive?Question 15Answera.Type II errorb.Nonec.Powerd.Type I error

There is a direct relationship between the power of a test and the probability of a Type II error.Group of answer choicesTrueFalse

Probability of a type I error

Calculate the probability of a Type II error, expressing your answer interms of Φ

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