Exam 12: Understanding P Values and Effect Size Indicators

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Mistakenly rejecting the null hypothesis when it is true and should not have been rejected is technically called a(n)

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Power is equal to

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When the alternative hypothesis makes a specific prediction, one should use

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Why does "nonsignificance" not mean the same thing as "no effect" in null hypothesis significance testing?

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At the beginning of a study, the researcher hypothesizes that there is no difference between the experimental and control groups. This is an example of a(n)

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Which of the following is NOT a name for the probability of making a Type I error?

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When would one use a one-tailed p value rather than a two-tailed p value? Why would one prefer to use a one-tailed p value in these situations?

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____________ tells us the nonnull magnitude of the effect size that is supported by exactly the same amount of evidence as is the null value of the effect size.

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Why are Type I and Type II errors characterized respectively as being errors of gullibility and blindness to a relationship?

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What are the two common errors in thinking about effect sizes that the counternull statistic helps the researcher minimize? Is this the same as Type I and Type II errors?

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How can a statistical power analysis be useful when planning an experimental study?

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Which of the following refers to the probability of making a Type II error?

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The counternull statistic is useful for minimizing which of the following common errors (in thinking about effect sizes)?

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Why would one want to calculate the confidence interval associated with an observed effect size?

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The initials "NHST" stand for

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