What are a priori and post hoc comparisons used for after an overall ANOVA?

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Multiple Choice

What are a priori and post hoc comparisons used for after an overall ANOVA?

Explanation:
After an overall ANOVA shows that not all group means are equal, a priori and post hoc comparisons are used to pinpoint exactly which specific pairs of means differ. These are pairwise tests of mean differences across the groups, done in a way that controls the risk of finding a difference by chance when many comparisons are made. A priori comparisons test planned hypotheses about which groups should differ, while post hoc comparisons explore all remaining pairwise differences after finding a significant overall effect, with adjustments to keep the Type I error rate in check. For example, with three groups you’d examine the differences between each pair (group 1 vs group 2, group 1 vs group 3, group 2 vs group 3) using an appropriate correction method like Tukey’s HSD. This is not about testing normality, estimating overall effect size, or computing regression coefficients—those serve different purposes in analysis.

After an overall ANOVA shows that not all group means are equal, a priori and post hoc comparisons are used to pinpoint exactly which specific pairs of means differ. These are pairwise tests of mean differences across the groups, done in a way that controls the risk of finding a difference by chance when many comparisons are made. A priori comparisons test planned hypotheses about which groups should differ, while post hoc comparisons explore all remaining pairwise differences after finding a significant overall effect, with adjustments to keep the Type I error rate in check. For example, with three groups you’d examine the differences between each pair (group 1 vs group 2, group 1 vs group 3, group 2 vs group 3) using an appropriate correction method like Tukey’s HSD. This is not about testing normality, estimating overall effect size, or computing regression coefficients—those serve different purposes in analysis.

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