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At a Local Community College,the Head of the Math Department α\alpha

Question 68

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At a local community college,the head of the math department is interested in determining the effects of two factors on the final exam performance.The two factors are: (1) whether the student completed all the suggested exercises (yes or no) ,and (2) how many cups of coffee the student took the morning of the exam (0,1,or 2) .Analysis of the data is summarized in the following ANOVA table:  At a local community college,the head of the math department is interested in determining the effects of two factors on the final exam performance.The two factors are: (1) whether the student completed all the suggested exercises (yes or no) ,and (2) how many cups of coffee the student took the morning of the exam (0,1,or 2) .Analysis of the data is summarized in the following ANOVA table:    Using  \alpha  = .05,the conclusions are: _____________. A)  a significant effect of completing the exercises but not of drinking coffee and no significant interaction B)  a significant effect of drinking coffee but not of completing the exercises and no significant interaction C)  a significant effect of both completing the exercises and drinking coffee but no significant interaction D)  a significant effect of both completing the exercises and drinking coffee as well as a significant interaction E)  no significant effect of completing the exercises or drinking coffee and no significant interaction
Using α\alpha = .05,the conclusions are: _____________.


A) a significant effect of completing the exercises but not of drinking coffee and no significant interaction
B) a significant effect of drinking coffee but not of completing the exercises and no significant interaction
C) a significant effect of both completing the exercises and drinking coffee but no significant interaction
D) a significant effect of both completing the exercises and drinking coffee as well as a significant interaction
E) no significant effect of completing the exercises or drinking coffee and no significant interaction

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