How many possible hands are there for getting 3 cards of the same suit?

Answer 1

Assuming the 52 cards are all different, the first card can be any of the 52, the second card can be any of the remaining 51, and the third card can be any of the remaining 50, so there are 52x51x50 different three card hands possible.

Answer 2

Assuming 3 cards were drawn:

Each suit has 13 cards. There are 4 suits. For any one suit, there are 13C3 ways of drawing 3 cards. Multiply this by 4.

number of hands = 4 (13C3) = (286)(4) = 1136

Answer 3

The number of different 3-card hands that can be dealt from a deck of 52 cards is given by the combination formula, which is:

C(52, 3) = 52! / (3! * (52 - 3)!) = 22,100

Therefore, there are 22,100 different 3-card hands that can be dealt from a deck of 52 cards.

Answer 4

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Answer 5

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