Question: E) the first drop down is (does not contain or contains) second drop down is (plausible or not plausible) A reasearcher measured the body temperatures

E) the first drop down is (does not contain or contains) second drop down is (plausible or not plausible)

E) the first drop down is (does not contain or contains) second

A reasearcher measured the body temperatures of a randomly selected group of adults. The summaries of the data he collected are in the accompanying tables. Estimate the average (or "normal") temperature among the adult population. Complete parts a through e below. Click the icon to view the summary statistics. Summary statistics Click the icon to view a histogram of the data. b) Find a 95% confidence interval for the mean body temperature. Summary Temperature The 95% confidence interval for the mean body temperature is (].). Count 62 (Round to two decimal places as needed.) Mean 98.939 c) Explain the meaning of the interval. Choose the correct answer below. Median 98.800 MidRange 98.600. O A. There is 95% confidence, based on the data, that the interval contains the mean body temperature. StdDev 0.6822 O B. There is 95% confidence, based on the data, that the mean body temperature will always fall in the interval. Range 2.800 IntQRange 1.050 O C. There is 95% confidence, based on the data, that the body temperature for an adult falls in the interval. O D. There is 95% confidence, based on the data, that the body temperature for all adults falls in the interval. Print Done d) Explain what "95% confidence" means in this context. Choose the correct answer below. O A. 95% of all adults have body temperatures that fall in the interval. O B. 95% of all adults sampled have body temperatures that fall in the interval. O C. 95% of all such random samples will produce intervals containing the true mean temperature. D. 95% of all samples of size 52 have a mean body temperature that is in the interval. e) A temperature of 98.6 F is commonly assumed to be "normal." Do these data suggest otherwise? Explain. Since the 95% confidence interval the "normal" temperature, the data suggest that a temperature of 98.6 F is Click to select your answer(s)

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