Exam 12: One-Factor Within-Subjects Analysis of Variance

If an experiment using a one-factor within-subjects design has four treatment conditions and uses a total of 12 participants, then the dfTotal equals.

(Multiple Choice)

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Question 41

The total degrees of freedom in a one-factor within-subjects analysis of variance are equal to.

(Multiple Choice)

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Question 42

Suppose 11 participants were tested under four treatment conditions in a one-factor within-subjects design. The denominator of the F statistic for the analysis of variance would have degrees of freedom.

(Multiple Choice)

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Question 43

If the alternative hypothesis is accepted in a one-factor within-subjects analysis of variance on three levels of the independent variable, then.

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Question 44

In which of the following instances is a post hoc test needed in a one-factor within-subjects analysis of variance?

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Question 45

In comparison to between-subjects designs, within-subjects designs.

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Question 46

If $SS _ { A } = 40.00 , S S _ { S } = 70.00$ , and $S S _ {{ A } \times S }= 60.00$ in a one-factor w ithin-subjects analysis of variance, then $\eta ^ { 2 }$ is____

(Multiple Choice)

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Question 47

The MSS in a one-factor within-subjects analysis of variance is equal to the SSS divided by.

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Question 48

If SSA = 27.00, SSA × S = 99.00, SSS = 44.00, dfA = 3, dfA × S = 33, and dfS = 11, then MSA equals in a one-factor within-subjects analysis of variance.

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Question 49

If Fobs does not fall into the rejection region in a one-factor within-subjects analysis of variance, then the.

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Question 50

Which of the following is not an assumption underlying the use of a one-factor within-subjects analysis of variance.

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Question 51

If Fobs falls into the rejection region in a one-factor within-subjects analysis of variance, then the.

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Question 52

A within-subjects design also is known as a design.

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Question 53

Which assumption for a one-factor within-subjects analysis of variance is most likely to be violated?

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Question 54

Which of the following is correct for a one-factor within-subjects analysis of variance?

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Question 55

If the null hypothesis is true for a one-factor within-subjects analysis of variance, then Fobs should be approximately and the null hypothesis should.

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Question 56

If you reject H0 in a one-factor within-subjects analysis of variance, then you conclude that the.

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Question 57

A one-factor within-subjects analysis of variance revealed that the means differ significantly, F(2, 10) = 12.37, MSA × S = 10.62, p < .05. Given this

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Question 58

A one-factor within-subjects experiment uses three treatments and a total of nine subjects; thus the df associated with the mean square in the denominator of the F statistic for the analysis of variance equals.

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Question 59

Which of the following does not belong with the others?

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Question 60

Showing 41 - 60 of 74

If an experiment using a one-factor within-subjects design has four treatment conditions and uses a total of 12 participants, then the dfTotal equals.

The total degrees of freedom in a one-factor within-subjects analysis of variance are equal to.

Suppose 11 participants were tested under four treatment conditions in a one-factor within-subjects design. The denominator of the F statistic for the analysis of variance would have degrees of freedom.

If the alternative hypothesis is accepted in a one-factor within-subjects analysis of variance on three levels of the independent variable, then.

In which of the following instances is a post hoc test needed in a one-factor within-subjects analysis of variance?

In comparison to between-subjects designs, within-subjects designs.

If $SS _ { A } = 40.00 , S S _ { S } = 70.00$ , and $S S _ {{ A } \times S }= 60.00$ in a one-factor w ithin-subjects analysis of variance, then $\eta ^ { 2 }$ is____

The MSS in a one-factor within-subjects analysis of variance is equal to the SSS divided by.

If SSA = 27.00, SSA × S = 99.00, SSS = 44.00, dfA = 3, dfA × S = 33, and dfS = 11, then MSA equals in a one-factor within-subjects analysis of variance.

If Fobs does not fall into the rejection region in a one-factor within-subjects analysis of variance, then the.

Which of the following is not an assumption underlying the use of a one-factor within-subjects analysis of variance.

If Fobs falls into the rejection region in a one-factor within-subjects analysis of variance, then the.

A within-subjects design also is known as a design.

Which assumption for a one-factor within-subjects analysis of variance is most likely to be violated?

Which of the following is correct for a one-factor within-subjects analysis of variance?

If the null hypothesis is true for a one-factor within-subjects analysis of variance, then Fobs should be approximately and the null hypothesis should.

If you reject H0 in a one-factor within-subjects analysis of variance, then you conclude that the.

A one-factor within-subjects analysis of variance revealed that the means differ significantly, F(2, 10) = 12.37, MSA × S = 10.62, p < .05. Given this

A one-factor within-subjects experiment uses three treatments and a total of nine subjects; thus the df associated with the mean square in the denominator of the F statistic for the analysis of variance equals.

Which of the following does not belong with the others?

Making Sense of Variability: an Introduction to Statistics

Statistics in the Context of Scientific Research

Looking at Data: Frequency Distributions and Graphs

Looking at Data: Measures of Central Tendency

Looking at Data: Measures of Variability

The Normal Distribution, Probability, and Standard Scores

Understanding Data: Using Statistics for Inference and Estimation

Is There Really a Difference Introduction to Statistical Hypothesis Testing

The Basics of Experimentation and Testing for a Difference Between Means

One-Factor Between-Subjects Analysis of Variance

Two-Factor Between-Subjects Analysis of Variance

Correlation: Understanding Covariation

Regression Analysis: Predicting Linear Relationships

Nonparametric Tests

Filters

Exam 12: One-Factor Within-Subjects Analysis of Variance

If an experiment using a one-factor within-subjects design has four treatment conditions and uses a total of 12 participants, then the dfTotal equals.

The total degrees of freedom in a one-factor within-subjects analysis of variance are equal to.

Suppose 11 participants were tested under four treatment conditions in a one-factor within-subjects design. The denominator of the F statistic for the analysis of variance would have degrees of freedom.

If the alternative hypothesis is accepted in a one-factor within-subjects analysis of variance on three levels of the independent variable, then.

In which of the following instances is a post hoc test needed in a one-factor within-subjects analysis of variance?

In comparison to between-subjects designs, within-subjects designs.

If SSA=40.00,SSS=70.00SS _ { A } = 40.00 , S S _ { S } = 70.00SSA​=40.00,SSS​=70.00 , and SSA×S=60.00S S _ {{ A } \times S }= 60.00SSA×S​=60.00 in a one-factor w ithin-subjects analysis of variance, then η2\eta ^ { 2 }η2 is____

The MSS in a one-factor within-subjects analysis of variance is equal to the SSS divided by.

If SSA = 27.00, SSA × S = 99.00, SSS = 44.00, dfA = 3, dfA × S = 33, and dfS = 11, then MSA equals in a one-factor within-subjects analysis of variance.

If Fobs does not fall into the rejection region in a one-factor within-subjects analysis of variance, then the.

Which of the following is not an assumption underlying the use of a one-factor within-subjects analysis of variance.

If Fobs falls into the rejection region in a one-factor within-subjects analysis of variance, then the.

A within-subjects design also is known as a design.

Which assumption for a one-factor within-subjects analysis of variance is most likely to be violated?

Which of the following is correct for a one-factor within-subjects analysis of variance?

If the null hypothesis is true for a one-factor within-subjects analysis of variance, then Fobs should be approximately and the null hypothesis should.

If you reject H0 in a one-factor within-subjects analysis of variance, then you conclude that the.

A one-factor within-subjects analysis of variance revealed that the means differ significantly, F(2, 10) = 12.37, MSA × S = 10.62, p < .05. Given this

A one-factor within-subjects experiment uses three treatments and a total of nine subjects; thus the df associated with the mean square in the denominator of the F statistic for the analysis of variance equals.

Which of the following does not belong with the others?

Making Sense of Variability: an Introduction to Statistics

Statistics in the Context of Scientific Research

Looking at Data: Frequency Distributions and Graphs

Looking at Data: Measures of Central Tendency

Looking at Data: Measures of Variability

The Normal Distribution, Probability, and Standard Scores

Understanding Data: Using Statistics for Inference and Estimation

Is There Really a Difference Introduction to Statistical Hypothesis Testing

The Basics of Experimentation and Testing for a Difference Between Means

One-Factor Between-Subjects Analysis of Variance

Two-Factor Between-Subjects Analysis of Variance

Correlation: Understanding Covariation

Regression Analysis: Predicting Linear Relationships

Nonparametric Tests

Filters

If $SS _ { A } = 40.00 , S S _ { S } = 70.00$ , and $S S _ {{ A } \times S }= 60.00$ in a one-factor w ithin-subjects analysis of variance, then $\eta ^ { 2 }$ is____