Exam 12: Analysis of Variance: One-Factor Repeated Measures
Exam 1: Introduction211 Questions
Exam 2: Exploring Data: Frequency Distributions and Graphs94 Questions
Exam 3: Exploring Data: Central Tendency103 Questions
Exam 4: Exploring Data: Variability137 Questions
Exam 5: Other Descriptive Statistics188 Questions
Exam 6: Correlation and Regression170 Questions
Exam 7: Theoretical Distributions Including the Normal Distribution138 Questions
Exam 8: Samples, Sampling Distributions, and Confidence Intervals162 Questions
Exam 9: Hypothesis Testing and Effect Size: One-Sample Designs157 Questions
Exam 10: Hypothesis Testing, Effect Size, and and Confidence Intervals: Two-Sample Designs206 Questions
Exam 11: Analysis of Variance: One-Way Classification176 Questions
Exam 12: Analysis of Variance: One-Factor Repeated Measures105 Questions
Exam 13: Analysis of Variance: Factorial Design148 Questions
Exam 14: Chi Square Tests147 Questions
Exam 15: More Nonparametric Tests150 Questions
Exam 16: Appendix: Grouped Frequency Distributions and Central Tendency21 Questions
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A one-factor repeated-measures ANOVA is like a one-way ANOVA with respect to
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The F test for a one-factor repeated-measures ANOVA is a difference between means divided by a sum of squares.
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A one-factor repeated-measures ANOVA is like a paired-samples t test with respect to
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The advantages listed by your text for a repeated-measures ANOVA were
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A one-factor repeated-measures ANOVA is like a one-way ANOVA with respect to
(Multiple Choice)
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Based on the examples in the book and the problems you worked,
(Multiple Choice)
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The F test for a one-factor repeated-measures ANOVA is a ratio of two variances.
(True/False)
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The F value obtained from the data is 3.75 based on 2 and 14 degrees of freedom. You should _________________the null hypothesis if = .05, even though you might be making a _________________ error.
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Data Set 12-2: Subjects \Sigma 1 1 6 3 10 2 2 7 5 14 \Sigma 13 8 24
-In Data Set 12-2, MSerror is equal to
(Multiple Choice)
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In a one-factor repeated-measures ANOVA, the between-subjects variability is discarded, which reduces the size of the error variability.
(True/False)
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A one-factor repeated-measures ANOVA is designed forindependent variable(s).
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In a one-factor repeated-measures ANOVA, the between-subjects variability is discarded and not tested for significance.
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Data Set 12-6: CD : Subjects \Sigma 1 7 6 9 22 2 3 5 8 16 \Sigma 10 11 17 38
-In Data Set 12-6, SStot is equal to
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An F value obtained from the data is 3.45 based on 2 and 20 degrees of freedom. You shouldthe null hypothesis if = .05, even though you might be making a error.
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A one-factor repeated-measures ANOVA is more like an independent-samples t test than a paired?samples t test.
(True/False)
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Data Set 12-2: Subjects \Sigma 1 1 6 3 10 2 2 7 5 14 \Sigma 13 8 24
-In Data Set 12-2, SStot, is equal to
(Multiple Choice)
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A one-factor repeated-measures ANOVA is like a paired-samples t test with respect to
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A one-factor repeated-measures ANOVA can compare only two means.
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A one-factor repeated-measures ANOVA is more like a paired-samples t test than an independent-samples t test.
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Data Set 12-1: Subjects 1 0 3 5 8 2 3 4 6 13 \Sigma 3 7 11 21
-In Data Set 12-1, MSerror is equal to
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