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A researcher conducts a hypothesis test to evaluate the effect of a treatment that is expected to increase scores. The hypothesis test produces a z-score of z = 2.37. If the researcher is using a one-tailed test, what is the correct statistical decision?​Group of answer choices​Fail to reject the null hypothesis with either α = .05 or α = .01.​Reject the null hypothesis with α = .05 but not with α = .01.​This cannot be answered without additional information.​Reject the null hypothesis with either α = .05 or α = .01.

Question

A researcher conducts a hypothesis test to evaluate the effect of a treatment that is expected to increase scores. The hypothesis test produces a z-score of z = 2.37. If the researcher is using a one-tailed test, what is the correct statistical decision?​Group of answer choices​Fail to reject the null hypothesis with either α = .05 or α = .01.​Reject the null hypothesis with α = .05 but not with α = .01.​This cannot be answered without additional information.​Reject the null hypothesis with either α = .05 or α = .01.

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Solution

To answer this question, we need to compare the z-score to the critical z-scores for the given alpha levels.

For a one-tailed test:

  • At α = .05, the critical z-score is 1.645.
  • At α = .01, the critical z-score is 2.33.

Given that the z-score from the study is 2.37, which is greater than both of these critical values, the correct decision would be to reject the null hypothesis with either α = .05 or α = .01.

This problem has been solved

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