Perhaps this one will tickle your fancy more?
Also a simple riddle, this time more math orientated:
An ordinary deck of playing cards contains 52 cards divided into 4 suits, diamonds, hearts, clubs, spades.
Each suit contains 13 cards of the following denominations from smallest value to greatest:
2, 3, 4, 5, 6, 7, 8, 9, 10, J (jack), Q (queen), K (king), and A (ace).
The game of poker is played with an ordinary deck of playing cards in which a player will have a five-card hand.
There is a certain five-card holding called two pairs.
It contains 2 cards of one denomination, 2 cards of a second denomination, and a fifth card of a third denomination.
How many five-card poker hands contain two pairs?
If a five-card hand is dealt at random from an ordinary deck of playing cards, what is the probability that the hand contains two pairs?