Praxis My School Psychology Practice Exam

A multi-way ANOVA, also known as a factorial ANOVA, is designed to evaluate the impacts of two or more independent variables on a single dependent variable while considering all possible combinations of the independent variable levels. This method allows researchers to look at not just the main effects of each independent variable but also the interaction effects between them.

The correct choice highlights the fact that a multi-way ANOVA examines all treatment level combinations, which is essential for identifying how the independent variables may interact with one another and influence the dependent variable. This consideration is critical in research design when assessing complex relationships and drawing conclusions about how different factors work together.

Moreover, when a study involves multiple independent variables, it's crucial to assess the assumption of equal variance among groups to ensure the validity of the ANOVA results. This concept aligns with the idea of examining all treatment combinations, as it refers to the ability of the analysis to handle different groups appropriately.

In contrast, the other statements fail to encapsulate the comprehensive nature of a multi-way ANOVA. Testing a single dependent variable across one independent variable does not capture the complexity inherent in multi-way designs. Focusing on the interaction effects of one independent variable ignores the multi-faceted nature of examining two or more variables. Finally, comparing means