The figure to the right shows a histogram for the body temperatures (in F) of a sample of 504 adults. Is this distribution close to normal? For the Adult Body Temperature population of all adults, should body temperature have a normal distribution? Why or why not? 70 60- 2 50- 40- equer 30- 20 10 96 6 97 2 97 8 98 4 99 0 99.6 Body Temperatures (in degrees F) Is this distribution close to normal? O A. The histogram is not symmetric around a single peak and is not bell-shaped, so the distribution is close to normal. O B. The histogram is symmetric around a single peak and bell-shaped, so the distribution is not close to normal. O C. The histogram is not symmetric around a single peak and is not bell-shaped, so the distribution is not close to normal O D. The histogram is symmetric around a single peak and bell-shaped, so the distribution is close to normal. For the population of all adults, should body temperature have a normal distribution? Why or why not? O A. No, because there is an arbitrary high value that body temperatures will cluster around. Therefore, the distribution is expected to be left-skewed and not normal. O B. Yes, because body temperature is a human trait determined by many genetic and environmental factors. The values for this variable should cluster near a mean and become less common farther from the mean, giving the distribution a bell shape. O C. No, because there is an arbitrary low value that body temperatures will cluster around. Therefore, the distribution is expected to be right-skewed and not normal. O D. No, because there is an arbitrary low value that body temperatures will cluster around. Therefore, the distribution is expected to be left-skewed and not normal. O E. No, because there is an arbitrary high value that body temperatures will cluster around. Therefore, the distribution is expected to be right-skewed and not normal. Statcrunch