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Critical Values of
Critical values of are specific scores that mark the boundaries of the most extreme portions of the distribution for a given alpha level and degrees of freedom. For example, the two-tailed critical values when there are degrees of freedom and is are and . If a calculated score falls beyond a critical value in either direction, it is in the extreme tail of the distribution, leading to the rejection of the null hypothesis.
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Research Methods in Psychology - 4th American Edition @ KPU
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Degrees of Freedom in a One-Sample -Test
Critical Values of
Example of Evaluating a Score
Assuming the null hypothesis is true, which of the following best describes the distribution of scores?
Because the distribution of scores is known to be symmetrical and unimodal under the null hypothesis, researchers can use a computed score and its degrees of freedom to determine the associated ____.
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Two-Tailed -Test
One-Tailed -Test
What do critical values of represent in a distribution?
In a hypothesis test, if a calculated score falls beyond the established critical values of , the score is considered to be in the extreme tail of the distribution, which leads the researcher to reject the null hypothesis.