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# From a pack of 52 cards which includes 4 kings, 4 queens, and 4 jacks. A king, a jack, a queen, and another queen are pulled without replacement. What is the probability of *not* selecting a queen on the next pull?

Question:

A
0.9583

Explaination

Calculate the probability of selecting a queen from a deck that is missing a king, a jack, and two queens. Because 4 cards have been removed from the deck, and now there are only 2 queens remaining, the probability of selecting a queen is the ratio of the number of queens remaining, 2, to the total number of cards remaining, 48, or $3801_w18_h38.png$. However, the question wants the probability of NOT selecting a queen on the next draw. Recall that the probability of selecting a queen and the probability of not selecting a queen must sum to 1: $9710_w232_h18.png$. Rearrange to solve for $6916_w104_h18.png$: $6071_w255_h38.png$

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