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Multiple Choice
A) The boxplot of differences is approximately symmetric and does not show any outliers, so the assumption of normality is not unreasonable and we will use the paired t test.
B) The boxplot of differences is approximately symmetric, but has outliers, so the assumption of normality is not unreasonable and we will use the paired t test.
C) The boxplot of differences is approximately symmetric, but has outliers, so the assumption of normality is unreasonable and we cannot use the paired t test.
D) The boxplot of differences is approximately symmetric and does not show any outliers, so the assumption of normality is not unreasonable and we cannot use the paired t test.
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Multiple Choice
A) There is no statistically significant difference in mean systolic blood pressures between men and women.
B) We have sufficient evidence to conclude that there is a difference in mean systolic blood pressures between men and women.
C) There is statistically significant difference in mean systolic blood pressures between men and women.
D) The test was not conducted correctly.
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True/False
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Multiple Choice
A) Yes, since it is consistent with the results of the study.
B) No, because the difference was likely to occur due to a coincidence.
C) No, because the two-sample t test should have been conducted.
D) No, because the announced P-value is incorrect.
E) The data provided was not enough.
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Multiple Choice
A) 0.03 < P-value < 0.05. There is convincing evidence of a difference in the population proportions for girls and boys.
B) 0.03 < P-value < 0.05. There is convincing evidence that the proportion of girls is greater than the proportion of boys.
C) 0.05 < P-value < 0.1. There is convincing evidence that the two population proportions are equal.
D) 0.05 < P-value < 0.1. There is no convincing evidence of a difference in the population proportions for girls and boys.
E) 0.1 < P-value < 0.5. There is no convincing evidence that the proportion of girls is greater than the proportion of boys.
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Multiple Choice
A) The interval (0.1, 0.65) contains the population mean difference with a 95% confidence.
B) The interval (−0.3, 0.1620) contains the population mean difference with a 95% confidence.
C) The interval (−0.21, 0.44) contains the population mean difference with a 95% confidence.
D) The interval (0.16, 0.44) contains the population mean difference with a 95% confidence.
E) The samples are too small to provide a definitive answer.
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True/False
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