For Problems 31–34, the sample space is S = { 1, 2, 3, 4, 5, 6, 7, 8, 9, 10}. Suppose that the outcomes are equally likely. 31. Compute the probability of the event E = {1, 2, 3}. 32. Compute the probability of the event F = {3, 5, 9, 10}. 33. Compute the probability of the event E: “an even number.” 34. Compute the probability of the event F: “an odd number.”

8.The data show the daily high temperature in a town every day for a week. Mon Tue Wed Thu Fri Sat Sun 76∘F 78∘F 81∘F 74∘F 69∘F 69∘F 70∘F How can you find the experimental probability that the high temperature on a given day was warmer than 75∘F?     Count the number of days with temperatures above 75∘F and divide that number by the number of days in the week.   Count the number of days with temperatures below 75∘F and divide that number by .75∘F.   Count the number of days with temperatures above 75∘F75∘F and divide that number by 75∘F.   Count the number of days with temperatures above 75∘F and divide that number by the number of days with temperatures below 75∘F.

Q#2 A jury of 6 members is to be selected from a panel consisting of 8 men and 8 women. a. How many different jury selections are possible? b. If the choice is made randomly, what is the probability that a majority of the jury members will be men? O#3

13.Imagine a population of balls in which all are red except for three green ones. If we randomly sample two balls, without replacement, and the probability of getting green both times is p=0.025, which of the following is the number of red balls in the population?