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The Golf Scores for a Sample of 8 Rounds of Golf

Question 63

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The golf scores for a sample of 8 rounds of golf for three players are given in the table below, along with sample standard deviations. 18-hole scores
The golf scores for a sample of 8 rounds of golf for three players are given in the table below, along with sample standard deviations. 18-hole scores   At a 5% significance level, test the hypothesis that the average scores for the three populations are the same., The ANOVA table for the test is shown below.What is your conclusion?   A) Since F<sub>stat</sub> is less than 5.800, we can reject the  no difference in population means  null hypothesis. B) Since the p-value is less than .05, we can reject the  no difference in population means  null hypothesis. C) Since F<sub>stat</sub> is greater than F<sub>c</sub>, we cannot reject the  no difference in population means  null hypothesis. D) Since the p-value is less than .05, we cannot reject the  no difference in population means  null hypothesis. At a 5% significance level, test the hypothesis that the average scores for the three populations are the same., The ANOVA table for the test is shown below.What is your conclusion?
The golf scores for a sample of 8 rounds of golf for three players are given in the table below, along with sample standard deviations. 18-hole scores   At a 5% significance level, test the hypothesis that the average scores for the three populations are the same., The ANOVA table for the test is shown below.What is your conclusion?   A) Since F<sub>stat</sub> is less than 5.800, we can reject the  no difference in population means  null hypothesis. B) Since the p-value is less than .05, we can reject the  no difference in population means  null hypothesis. C) Since F<sub>stat</sub> is greater than F<sub>c</sub>, we cannot reject the  no difference in population means  null hypothesis. D) Since the p-value is less than .05, we cannot reject the  no difference in population means  null hypothesis.


A) Since Fstat is less than 5.800, we can reject the "no difference in population means" null hypothesis.
B) Since the p-value is less than .05, we can reject the "no difference in population means" null hypothesis.
C) Since Fstat is greater than Fc, we cannot reject the "no difference in population means" null hypothesis.
D) Since the p-value is less than .05, we cannot reject the "no difference in population means" null hypothesis.

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