A class survey in a large class for first-year college students asked, “About how many hours do you study during a typical week?" The mean response of the 463 students was x = 13.7 hours. Suppose that we know that the study time follows a Normal distribution with standard deviation o = 7.4 hours in the population of all first-year students at this university. The 99% confidence interval was found to be approximately 12.814 to 14.586 hours. There were actually 464 responses to the class survey. One student had claimed to study 10,000 hours per week (10,000 is more than the number of hours in a year). We know he's joking, so we left out this value. If we did a calculation without looking at the data, we would get = 35.2 hours for all 464 students. Now what is the 99% confidence interval for the population mean? Continue to use o = = 7.4. (Round your answers to three decimal places.)

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A class survey in a large class for first-year college students asked, “About how many hours do you study during a typical
week?" The mean response of the 463 students was i = 13.7 hours. Suppose that we know that the study time follows a
Normal distribution with standard deviation o = 7.4 hours in the population of all first-year students at this university. The
99% confidence interval was found to be approximately 12.814 to 14.586 hours.
There were actually 464 responses to the class survey. One student had claimed to study 10,000 hours per week (10,000 is
more than the number of hours in a year). We know he's joking, so we left out this value. If we did a calculation without
looking at the data, we would get x = 35.2 hours for all 464 students. Now what is the 99% confidence interval for the
population mean? Continue to use o =7.4. (Round your answers to three decimal places.)
lower =
upper =
Transcribed Image Text:A class survey in a large class for first-year college students asked, “About how many hours do you study during a typical week?" The mean response of the 463 students was i = 13.7 hours. Suppose that we know that the study time follows a Normal distribution with standard deviation o = 7.4 hours in the population of all first-year students at this university. The 99% confidence interval was found to be approximately 12.814 to 14.586 hours. There were actually 464 responses to the class survey. One student had claimed to study 10,000 hours per week (10,000 is more than the number of hours in a year). We know he's joking, so we left out this value. If we did a calculation without looking at the data, we would get x = 35.2 hours for all 464 students. Now what is the 99% confidence interval for the population mean? Continue to use o =7.4. (Round your answers to three decimal places.) lower = upper =
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