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A. EFA
B. MANOVA
C. SEM
D. Multiple regression
A. The total variance shared among the variables
B. A latent variable that represents an underlying characteristic that is not directly measured
C. The total amount of shared variance among the variables
D. Any observed variable that can be directly measured
A. The total variance shared among the variables
B. A latent variable that represents an underlying characteristic that is not directly measured
C. The total amount of shared variance among the variables
D. Any observed variable that can be directly measured
A. The outcome variable Y can be categorical or quantitative
B. More than two independent variables are used
C. Group differences are measured on two or more quantitative outcome variables
D. Three-way and four-way interactions can be analyzed
A. The means for each of the Y variables when considered simultaneously are equal across all groups
B. The mean for at least one of the Y variables is equal across all groups
C. Covariance of each Y pair is equal across all groups
D. The cross-product of each Y pair is equal across all groups
A. DA analysis requires the inclusion of the cross-product variance of all X pairs, whereas MANOVA does not.
B. Both utilize categorical outcome variables.
C. MANOVA can utilize multiple categorical factors, whereas DA is usually limited to one categorical variable.
D. DA requires homogeneity of variance/covariance, whereas MANOVA does not.
A. ANOVA
B. EFA
C. MANOVA
D. Multiple regression
A. Average of several thousand bootstrapped test–retest reliabilities
B. Correlation of one half of the items with the other half
C. Average of all possible split-half reliabilities
D. Ratio of error variance to true score variance
A. At least one pair of variables in the model must have a linear relationship
B. All pairs of quantitative variables in the model must be linear
C. Nonparametric statistics are used in the matrix solutions
D. All analyses must be conducted using standardized scores
A. The error SS is often smaller in repeated-measures thereby increasing power
B. Because outcome variables are correlated in repeated measures, the explained SS is higher
C. Repeated measures usually have lower risk of Type I error
D. Repeated measures do not have to meet all of the assumptions given for between subjects designs