A lot of 100 items contains k defective items. M items are chosen at random and tested. (a) What is the probability that m are found defective? This is called the hypergeometric distribution. (b) A lot is accepted if 1 or fewer of the M items are defective. What is the probability that the lot is accepted? A park has N raccoons of which eight were previously captured and tagged. Suppose that 20 raccoons are captured. Find the probability that four of these are found to be tagged. Denote this probability, which depends on N, by p(N). Find the value of N that maximizes this probability. Hint: Compare the ratio to unity. Note:please don't copy from other sources please send me answer in typed form strictly prohibited hand written solution and send me finally answer seprately