Provide an Appropriate Response$$\text { The test statistic for one-way ANOVA is } F = \frac { \text { variance between samples } } { \text { variance within samples } } \text {. Describe variance within samples and }$$

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The Answer is Variance between samples measures the variation between the sample means, that is the variation due to the treatment. The variance within the samples depends solely on the sample variances. The F ratio compares the two. If the F ratio is relatively close to 1, the two variances are about the same, and we conclude that there are no significant differences among the sample means. When the value of F is excessively large (that is, greater than 1), we conclude that the variation among the samples is not the same and that the means are not equal

Provide an Appropriate Response Variance Between Samples

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Provide an Appropriate Response Variance Between Samples

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