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A Recent National Poll Showed the Reading Habits of Adults $\alpha$

Question 56

Multiple Choice

A recent national poll showed the reading habits of adults during the last 12 months: $A recent national poll showed the reading habits of adults during the last 12 months: A poll in a small Maritime town shows the following percentages: Comparing the critical and observed values of the goodness-of-fit chi-squared statistic and \alpha = 0.05, the appropriate decision is ___. A) reject the null hypothesis that the two distributions are equal B) fail to reject the null hypothesis that the two distributions are unequal C) reject the null hypothesis that the two distributions are unequal D) fail to reject the null hypothesis that the two distributions are equal E) reject the null hypothesis that the sample size for the smaller poll is large enough$ A poll in a small Maritime town shows the following percentages:
$A recent national poll showed the reading habits of adults during the last 12 months: A poll in a small Maritime town shows the following percentages: Comparing the critical and observed values of the goodness-of-fit chi-squared statistic and \alpha = 0.05, the appropriate decision is ___. A) reject the null hypothesis that the two distributions are equal B) fail to reject the null hypothesis that the two distributions are unequal C) reject the null hypothesis that the two distributions are unequal D) fail to reject the null hypothesis that the two distributions are equal E) reject the null hypothesis that the sample size for the smaller poll is large enough$ Comparing the critical and observed values of the goodness-of-fit chi-squared statistic and $\alpha$ = 0.05, the appropriate decision is ___.

A) reject the null hypothesis that the two distributions are equal
B) fail to reject the null hypothesis that the two distributions are unequal
C) reject the null hypothesis that the two distributions are unequal
D) fail to reject the null hypothesis that the two distributions are equal
E) reject the null hypothesis that the sample size for the smaller poll is large enough

Correct Answer: