The test statistic for one-way ANOVA is equal to
A) $\frac { \text { Variance within samples } } { \text { Variance between samples } }$
B) $\frac { \text { Variance within populations } } { \text { Variance between populations } }$
C) $\frac { \text { Variance between samples } } { \text { Variance within samples } }$
D) $\frac { \text { Mean within samples } } { \text { Mean between samples } }$

Question

Quizplus · Accepted Answer

The test statistic for one-way ANOVA is equal to the ratio of variance between samples to variance within samples. This ratio measures the degree of variation between the sample means compared to the variation within each sample. Thus, the correct choice is C, which is the ratio of between-sample variance to within-sample variance.

The Test Statistic for One-Way ANOVA Is Equal to A) Variance within samples Variance between samples \frac { \text { Variance within samples } } { \text { Variance between samples } } Variance between samples Variance within samples ​

The Test Statistic for One-Way ANOVA Is Equal to
A) $\frac { \text { Variance within samples } } { \text { Variance between samples } }$