Question 1(a) Let the average height of a Raccoon is 10 inches. 1. Use Markov's inequality to derive an upper bound on the probability that a certain raccoon is at least 15 inches tall. (You may leave your answer as a fraction.) [3 Marks] 2. Suppose the standard deviation in raccoon's height distribution is 2 inches. Use Cheby shev's inequality to derive a lower bound on the probability that a certain raccoon is between 5 and 15 inches tall. (You may leave your answer as a fraction.) [3 Marks]