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Assume That the Conclusion from an ANOVA Is That the Null

Question 36

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Assume that the conclusion from an ANOVA is that the null hypothesis is rejected, in other words that the 9 population means (from equal sized samples) are not all equal. We should expect that


A) all 36 of the comparisons of means Assume that the conclusion from an ANOVA is that the null hypothesis is rejected, in other words that the 9 population means (from equal sized samples) are not all equal. We should expect that A) all 36 of the comparisons of means versus would be significant using the Tukey test. B) at least 9 of the comparisons of means versus would be significant using the Tukey test. C) at least 5 of the comparisons of means versus would be significant using the Tukey test. D) at least 1 of the comparisons of means versus would be significant using the Tukey test. versus Assume that the conclusion from an ANOVA is that the null hypothesis is rejected, in other words that the 9 population means (from equal sized samples) are not all equal. We should expect that A) all 36 of the comparisons of means versus would be significant using the Tukey test. B) at least 9 of the comparisons of means versus would be significant using the Tukey test. C) at least 5 of the comparisons of means versus would be significant using the Tukey test. D) at least 1 of the comparisons of means versus would be significant using the Tukey test. would be significant using the Tukey test.
B) at least 9 of the comparisons of means Assume that the conclusion from an ANOVA is that the null hypothesis is rejected, in other words that the 9 population means (from equal sized samples) are not all equal. We should expect that A) all 36 of the comparisons of means versus would be significant using the Tukey test. B) at least 9 of the comparisons of means versus would be significant using the Tukey test. C) at least 5 of the comparisons of means versus would be significant using the Tukey test. D) at least 1 of the comparisons of means versus would be significant using the Tukey test. versus Assume that the conclusion from an ANOVA is that the null hypothesis is rejected, in other words that the 9 population means (from equal sized samples) are not all equal. We should expect that A) all 36 of the comparisons of means versus would be significant using the Tukey test. B) at least 9 of the comparisons of means versus would be significant using the Tukey test. C) at least 5 of the comparisons of means versus would be significant using the Tukey test. D) at least 1 of the comparisons of means versus would be significant using the Tukey test. would be significant using the Tukey test.
C) at least 5 of the comparisons of means Assume that the conclusion from an ANOVA is that the null hypothesis is rejected, in other words that the 9 population means (from equal sized samples) are not all equal. We should expect that A) all 36 of the comparisons of means versus would be significant using the Tukey test. B) at least 9 of the comparisons of means versus would be significant using the Tukey test. C) at least 5 of the comparisons of means versus would be significant using the Tukey test. D) at least 1 of the comparisons of means versus would be significant using the Tukey test. versus Assume that the conclusion from an ANOVA is that the null hypothesis is rejected, in other words that the 9 population means (from equal sized samples) are not all equal. We should expect that A) all 36 of the comparisons of means versus would be significant using the Tukey test. B) at least 9 of the comparisons of means versus would be significant using the Tukey test. C) at least 5 of the comparisons of means versus would be significant using the Tukey test. D) at least 1 of the comparisons of means versus would be significant using the Tukey test. would be significant using the Tukey test.
D) at least 1 of the comparisons of means Assume that the conclusion from an ANOVA is that the null hypothesis is rejected, in other words that the 9 population means (from equal sized samples) are not all equal. We should expect that A) all 36 of the comparisons of means versus would be significant using the Tukey test. B) at least 9 of the comparisons of means versus would be significant using the Tukey test. C) at least 5 of the comparisons of means versus would be significant using the Tukey test. D) at least 1 of the comparisons of means versus would be significant using the Tukey test. versus Assume that the conclusion from an ANOVA is that the null hypothesis is rejected, in other words that the 9 population means (from equal sized samples) are not all equal. We should expect that A) all 36 of the comparisons of means versus would be significant using the Tukey test. B) at least 9 of the comparisons of means versus would be significant using the Tukey test. C) at least 5 of the comparisons of means versus would be significant using the Tukey test. D) at least 1 of the comparisons of means versus would be significant using the Tukey test. would be significant using the Tukey test.

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