MANOVA stands for

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Multiple Choice

MANOVA stands for

Explanation:
MANOVA stands for Multivariate Analysis of Variance. It extends ANOVA by testing whether the mean vectors of several dependent variables differ across groups, treating those outcomes together rather than one by one. This approach accounts for correlations among dependent variables and helps control the risk of Type I error when you have multiple outcomes. The other options aren’t standard terms: “Multivariate Analysis and Variance” mixes concepts and isn’t used; “Mean Analysis of Variance” doesn’t reflect the focus on multiple dependent variables; and “Multiple ANOVA” implies running several separate ANOVAs instead of a single joint test.

MANOVA stands for Multivariate Analysis of Variance. It extends ANOVA by testing whether the mean vectors of several dependent variables differ across groups, treating those outcomes together rather than one by one. This approach accounts for correlations among dependent variables and helps control the risk of Type I error when you have multiple outcomes. The other options aren’t standard terms: “Multivariate Analysis and Variance” mixes concepts and isn’t used; “Mean Analysis of Variance” doesn’t reflect the focus on multiple dependent variables; and “Multiple ANOVA” implies running several separate ANOVAs instead of a single joint test.

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