From a pack of 52 cards, two are drawn one without replacement. Find the probability that both of them are kings.
Total number of all favorable cases is n(S) = 52
Let A be the event that first card drawn is a king. There are four kings in the pack. Hence, the probability of the first card is a king is
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Let B be the event that second card is also king without replacement. Then there are 3 kings left in the pack as the cards are not replaced. Therefore, the probability of the second card is also king is
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Then the probability of getting two kings without replacement is
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The probability that both of them are kings is ![]()
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