Allen Shoemaker derived a distribution of human body temperatures with a distinct mound shapej' Suppose we assume that the temperatures of healthy humans are approximately normal with a mean of 98.6\" and a standard deviation of (18. (a) If 1 healthy person was selected at random, what is the probability that the temperature for this person is 98.1D or lower? (Round your answer to four decimal places.) : (b) Would you consider a temperature of 98.1\" to be an unlikely occurrence for a single individual, given that the true average temperature of healthy people is 98.6\"? Explain. 0 Yes. The probability is very small (almost 0), so this would be an unlikely occurrence. No. You expect a reasonable portion of the population to have a temperature this low, so this is not unlikely. I (c) If 175 healthy people are selected at random, what is the probability that the average temperature for these people is 98.1'l or lower? (Round your answer to four decimal places.) : (d) Would you consider an average temperature of 98.1u to be an unlikely occurrence, given that the true average temperature of healthy people is 9&6"? Explain. 0 Since the probability is near 0.5, the average temperature of 98.1 is likely. 0 Since n is large, the average temperature of 98.1 is likely. 0 Since the probability is extremely small, the average temperature of 98.1 is very unlikely. 0 Since the probability is extremely large, the average temperature of 98.1 is very likely. 0 Since n is small, the average temperature of 98.1 is unlikely