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A Bag Contains 11 Red Balls and 13 White Balls

Question 52

Multiple Choice

A bag contains 11 red balls and 13 white balls. Two balls are drawn without replacement. What is the probability that the second ball is white W, given that the first ball is red R? ​


A) Pr(W | R) = A bag contains 11 red balls and 13 white balls. Two balls are drawn without replacement. What is the probability that the second ball is white W, given that the first ball is red R? ​ A) Pr(W | R) = B) Pr(W | R) = C) Pr(W | R) = D) Pr(W | R) = E) Pr(W | R) =
B) Pr(W | R) = A bag contains 11 red balls and 13 white balls. Two balls are drawn without replacement. What is the probability that the second ball is white W, given that the first ball is red R? ​ A) Pr(W | R) = B) Pr(W | R) = C) Pr(W | R) = D) Pr(W | R) = E) Pr(W | R) =
C) Pr(W | R) = A bag contains 11 red balls and 13 white balls. Two balls are drawn without replacement. What is the probability that the second ball is white W, given that the first ball is red R? ​ A) Pr(W | R) = B) Pr(W | R) = C) Pr(W | R) = D) Pr(W | R) = E) Pr(W | R) =
D) Pr(W | R) = A bag contains 11 red balls and 13 white balls. Two balls are drawn without replacement. What is the probability that the second ball is white W, given that the first ball is red R? ​ A) Pr(W | R) = B) Pr(W | R) = C) Pr(W | R) = D) Pr(W | R) = E) Pr(W | R) =
E) Pr(W | R) = A bag contains 11 red balls and 13 white balls. Two balls are drawn without replacement. What is the probability that the second ball is white W, given that the first ball is red R? ​ A) Pr(W | R) = B) Pr(W | R) = C) Pr(W | R) = D) Pr(W | R) = E) Pr(W | R) =

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