Exam 10: One-Factor Between-Subjects Analysis of Variance
Exam 1: Making Sense of Variability: an Introduction to Statistics 42 Questions
Exam 2: Statistics in the Context of Scientific Research50 Questions
Exam 3: Looking at Data: Frequency Distributions and Graphs59 Questions
Exam 4: Looking at Data: Measures of Central Tendency55 Questions
Exam 5: Looking at Data: Measures of Variability53 Questions
Exam 6: The Normal Distribution, Probability, and Standard Scores67 Questions
Exam 7: Understanding Data: Using Statistics for Inference and Estimation58 Questions
Exam 8: Is There Really a Difference Introduction to Statistical Hypothesis Testing91 Questions
Exam 9: The Basics of Experimentation and Testing for a Difference Between Means82 Questions
Exam 10: One-Factor Between-Subjects Analysis of Variance99 Questions
Exam 11: Two-Factor Between-Subjects Analysis of Variance92 Questions
Exam 12: One-Factor Within-Subjects Analysis of Variance74 Questions
Exam 13: Correlation: Understanding Covariation76 Questions
Exam 14: Regression Analysis: Predicting Linear Relationships55 Questions
Exam 15: Nonparametric Tests45 Questions
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Both MSA and MSError are independent estimates of the population variance of scores in a one-factor between-subjects analysis of variance. Therefore,.
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If the independent variable has no effect in a one-factor between-subjects analysis of variance, then the F statistic will.
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The situation that is assumed to exist if the independent variable has no effect in an experiment is represented by.
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The situation that that is assumed to exist if the independent variable has an effect in an experiment is represented by.
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Both and are unbiased estimates of the population variance of scores in a one-factor between-subjects analysis of variance.
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Suppose an experiment had a total of 45 participants who were randomly assigned to one of three groups with 15 participants in each group. The df for SSTotal would equal.
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SSTotal in a one-factor between-subjects analysis of variance is equal to SSA SSError.
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A F statistic in a one-factor between-subjects analysis of variance is formed by dividing by.
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Mean squares in an analysis of variance are obtained by dividing each by its.
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If the results of an experiment using a one-factor between-subjects analysis of variance were reported as F(4, 70) = 2.96, p < .05, then you can determine that.
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Error variation in scores within treatment conditions is reflected in in a one-factor between-subjects analysis of variance.
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Assume that an experiment used a one-factor between-subjects design with four groups and that each group consisted of eight participants. What would be the value of nA ?
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Thirty-six participants were used in a one-factor between-subjects experiment with three levels of an independent variable. If the group sizes were equal, what is the value of nA?
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The SSError in a one-factor between-subjects analysis of variance represents the variation .
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For a one-factor between-subjects analysis of variance, η2 is obtained by dividing SSA by .
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When the null hypothesis is true, the sampling distribution of the F statistic.
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If the critical difference for the Tukey test equals 3 for α equal to .05, then a difference between means of 10 and 5 for two groups is ,.
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MSA in a one-factor between-subjects analysis of variance is responsive to the effect of .
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