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Multivariate Analysis of Variance (MANOVA) is an extension of ANOVA that allows for the analysis of multiple dependent variables simultaneously, providing insights into the effect of independent variables on these multiple outcomes. It is particularly useful when the dependent variables are correlated, as it considers the potential interactions between them, offering a more comprehensive understanding of the data structure and relationships.
MANOVA, or Multivariate Analysis of Variance, requires several key assumptions to ensure valid results: multivariate normality, homogeneity of variance-covariance matrices, and the independence of observations. Violations of these assumptions can lead to incorrect conclusions, so it's crucial to test and verify them before proceeding with analysis.
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