25. Sports Cars: Miles per Gallon You take a random survey of 25 sports cars and record the miles per gallon for each. The data are listed below. Assume the miles per gallon are normally distributed. 15 27 24 24 20 21 24 14 21 25 21 13 21 25 22 21 25 24 22 24 24 22 21 24 24

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For the following, use a normal distribution or a t-distribution to construct a 95% confidence interval for the population mean. Justify your decision. If neither distribution can be used, explain why. If convenient, use technology to construct the confidence interval.
25. Sports Cars: Miles per Gallon You take a random survey of 25 sports
cars and record the miles per gallon for each. The data are listed below.
Assume the miles per gallon are normally distributed.
15 27 24 24 20 21
24 14 21
25 21
13 21 25 22 21 25 24
22 24 24 22 21 24 24
26. ACT Scores In a recent year, the standard deviation of ACT scores for
all students was 4.8. The ACT scores for 20 randomly selected students
are listed below. Assume the test scores are normally distributed. (Source:
ACT, Inc.)
26 22 23 12 19 25 23 21 25 10
17 26 23 24 20 14 21 23 20 22
27. Hospital Waiting Times In a random sample of 19 patients at a hospital's
minor emergency department, the mean waiting time (in minutes) before
seeing a medical professional was 23 minutes and the standard deviation was
11 minutes. Assume the waiting times are not normally distributed.
Transcribed Image Text:25. Sports Cars: Miles per Gallon You take a random survey of 25 sports cars and record the miles per gallon for each. The data are listed below. Assume the miles per gallon are normally distributed. 15 27 24 24 20 21 24 14 21 25 21 13 21 25 22 21 25 24 22 24 24 22 21 24 24 26. ACT Scores In a recent year, the standard deviation of ACT scores for all students was 4.8. The ACT scores for 20 randomly selected students are listed below. Assume the test scores are normally distributed. (Source: ACT, Inc.) 26 22 23 12 19 25 23 21 25 10 17 26 23 24 20 14 21 23 20 22 27. Hospital Waiting Times In a random sample of 19 patients at a hospital's minor emergency department, the mean waiting time (in minutes) before seeing a medical professional was 23 minutes and the standard deviation was 11 minutes. Assume the waiting times are not normally distributed.
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