Exam 14: Using Inferential Statistics

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In the context of inferential statistics, the larger the value of alpha, the less likely it is to make a Type I error.

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Dr. Harris conducts an experiment in which rats are first subjected to various levels of environmental pollutants and then tested on a memory task. He finds that all subjects survived in the low- and moderate-exposure groups, whereas 7 of 20 rats died in the high-exposure group. Dr. Harris wants to conduct an analysis of variance on his data. What would be the most appropriate thing to do?

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Discuss replication as an alternative to inferential statistics to evaluate the reliability of data. What are its strong and weak points?

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Which of the following is a Type I statistical error?

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The _____ is used when there is data from two groups of participants who were assigned at random to the two groups.

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For analysis of variance (ANOVA), variability is partitioned into two sources. These are:

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Which of the following statements would not be true of nonparametric statistics?

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According to the text, a two-tailed test should be used:

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Means of samples drawn randomly from a single population differ only because of:

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In inferential statistics, p-value is the estimated probability of obtaining an apparent treatment effect at least as large as the one actually found, given that the null hypothesis is true.

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The degrees of freedom associated with a single sample distribution are (n - 1).

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A two-tailed test is more powerful than a one-tailed test performed on the same data.

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A linear data transformation changes:

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The distribution of a statistic that one would get by taking every possible sample of n scores from a population is the _____ of the mean.

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In a mixed design, _____.

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The importance of a research finding refers to its _____ significance.

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Latin square designs are used to counterbalance the order in which subjects receive treatments in within-subjects experiments.

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An interaction can be found when a one-factor analysis of variance is used to analyze data.

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Steps taken to control the probability of making a Type I error increase the probability of making a Type II error.

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There are (a + 1) orthogonal comparisons in any set of means (where a = the number of groups).

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