Question: Problem # 2: Suppose that two teams play a series of games that ends when one of them has won 3 games. Suppose that each

Problem # 2: Suppose that two teams play a series of games that ends when one of them has won 3 games. Suppose

that each game played is. independently. won by team A with probability

130 . Let X be the number of games that are played.

Problem # 2: Suppose that two teams play a series of games that ends when one of them has won 3 games. Suppose that each game played is. independently. won by team A with probability 130 . Let X be the number of games that are played. (3) Find P{X = 4) (b) Find the expected number of games played. Problem #2{a): |:| Round your answer to 4 decimals. Problem #2(bj: |:| Round your answer to 2 decimals Just Save Submit Problem #2 for Grading Problem # 1: A box consists of 13 components, 6 of which are defective. {3) Components are selected and tested one at a time, Twithout replacement. until a non defective component is found. Let X be the number of tests required. Find P(X= 6). ('3) Components are selected and tested, one at a time without replacement, until two consecutive non defective components are obtained. Let X be the number of tests required. Find P{X= 5}. Problem #1(aj: |:| Round your answer to 4 decimals. Problem #1(b): |:| Round your answer to 4 decimals. l Just Save I l Submit Problem #1 for Grading

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