Question 8 ( 1 point) Suppose \( 90 \% \) of all Americans have attended a religious ceremony at least one time in the past year. What is the probability that 4 randomly selected Americans will all have attended at least one religious ceremony in the past year? 65.61

Question 5 ( 4 points) Consider a set of 15 pool balls. Balls numbered 1 through 8 are solid and balls 9 through 15 are striped. Suppose the balls are placed into a bag and one ball is randomly selected. Find the probability that: a) you selected either a solid ball or a ball nunibered greater than \( 12 ? \) b) you selected an even numbered ball or a solid ball? c) you selected a solid ball or a striped ball? d) you selected a ball that was striped and even?

Question 10 ( 1 point) There are 6 men and 7 women assigned to a work project. If a subcommittee needs to be formed of 4 people, what is the probability the subcommittee has 2 men and 2 women? Blank 1:

Question 4 (1 point) Of 162 students honored at an academic awards banquet, 48 won awards for mathematics and 78 won awards for English. 14 of these students won awards for both mathematics and English. One of the 162 students is chosen at random to be interviewed for a newspaper article. What is the probability that the student interviewed won an award for English or mathematics?

At Joe's Restaurant, one-fourth of the patrons are male and one-fifth of the patrons are from out of town. What proportion would you expect to be male and out of town?

Question 11 (2 points) Suppose you again have a standard set of 15 pool balls. This time, you pull two pool balls out of the bag, replacing the first ball before you select the second ball. What is the probability that: (Don't make these harder than they are) a) your two pool balls are both solid? b) your first ball was solid and your second was odd?