Exam 17: Chi-Square and Other Nonparametric Tests

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Both the c 2 test and the Wilcoxin signed ranks test are one-tailed tests.

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The statistics ( U or U' ) used in the Mann-Whitney U test, measure _________.

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Nonparametric tests are generally more powerful than parametric tests.

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A c 2 test can only be applied to nominally scaled variables.

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The Kruskal-Wallis test is a nonparametric alternate for parametric one-way ANOVA, independent groups design.

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In order to properly use the c 2 test each cell should have a value of fe equal to or greater than 10.

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Chi-square may be used with _________

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Which of the following are true?

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Consider the following set of scores: 81, 83, 84, 84, 87. What rank would you give to a score of 84?

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Which of the following tests are parametric statistical tests:

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Define expected frequency ( fe ).

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Chi-square is used to test differences between _________.

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c 2 is basically a measure of the overall discrepancy between f e and f o .

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The theoretical sampling distribution of c 2 assumes that the distribution is discrete.

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In general, nonparametric tests have fewer requirements or assumptions about population characteristics than parametric tests do.

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The Wilcoxin signed ranks test is used only with ordinal data.

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The sampling distribution of c 2 is normally distributed.

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The value of c 2obt for the table in question 56 is _________.

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In Chapter 16, we presented the data from an independent groups design and asked if it was appropriate to use parametric ANOVA. The data are presented again here. The correct answer was that it was not appropriate to use parametric ANOVA because of unequal n s and homogeneity of variance assumption violation. Instead, analyze the data with the Kruskal-Wallis test. In Chapter 16, we presented the data from an independent groups design and asked if it was appropriate to use parametric ANOVA. The data are presented again here. The correct answer was that it was not appropriate to use parametric ANOVA because of unequal n s and homogeneity of variance assumption violation. Instead, analyze the data with the Kruskal-Wallis test.   What do you conclude, using a = 0.05? What do you conclude, using a = 0.05?

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In general, the Kruskal-Wallis test is as powerful as parametric ANOVA.

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