Part D) C. 90% of all adults have body temperature that fall in the interval. D. 90% of all adults sampled have body temperature that fall in the interval.Part E) A temperature of 98.6 F is commonly assumed to be? "normal." Do these data suggest? otherwise? Explain.Since the 90?% confidence interval (contains or don't not contain) the? "normal" temperature, the data suggest that a temperature of 98.6 F is (plausible or not plausible)

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 Histogram Click the icon to view a histogram of the data. a) Check the conditions for creating a t-interval. Which condition(s) is(are) met? Select all that apply. Summary Temperature 10- Count 52 A. 10% Condition Mean 98.465 B. Nearly Normal Condition Median 98.400 C. Randomization Condition MidRange 98.600 StdDev 0.6818 b) Find a 90% confidence interval for the mean body temperature. Range 2.800 IntQRange 1.050 Number of Participants The 90% confidence interval for the mean body temperature is (].) (Round to two decimal places as needed.) Print c) Explain the meaning of the interval. Choose the correct answer below. Done A. There is 90% confidence, based on the data, that the body temperature for an adult falls in the interval. O B. There is 90% confidence, based on the data, that the mean body temperature will always fall in the interval. O C. There is 90% confidence, based on the data, that the body temperature for all adults falls in the interval. 98 99 100 Body Temperature (Fahrenheit) O D. There is 90% confidence, based on the data, that the interval contains the mean body temperature. d) Explain what "90% confidence" means in this context. Choose the correct answer below. Print Done A. 90% of all such random samples will produce intervals containing the true mean temperature. B. 90% of all samples of size 52 have a mean body temperature that is in the interval. Click to select your answer(s)