1. (15 points) You have raffle tickets numbered 1 through 100 (inclusive) in a hat. Let...

Transcribed Image Text:

1. (15 points) You have raffle tickets numbered 1 through 100 (inclusive) in a hat. Let A be the event that a single ticket drawn at random has a number divisible by 5, and let B be the event that a single ticket drawn at random has a number divisible by 11. Compute the following probabilities: a) (3 points) P(A) = b) (3 points) P(B) = c) (3 points) P(A and B) = d) (3 points) P(A or B) = e) (3 points) P(A| B) = 1. (15 points) You have raffle tickets numbered 1 through 100 (inclusive) in a hat. Let A be the event that a single ticket drawn at random has a number divisible by 5, and let B be the event that a single ticket drawn at random has a number divisible by 11. Compute the following probabilities: a) (3 points) P(A) = b) (3 points) P(B) = c) (3 points) P(A and B) = d) (3 points) P(A or B) = e) (3 points) P(A| B) =