Got asked the chance of a player being dealt one of each pip (A,K .....2)
I thought ....
Not so rare if I got it right, about 1 in 9,462
Shuffle the cards and deal out 13 to a player.
First can be anything, so 52/52
Second can be 48/51. 51 cards left, cant be one of the 3 other (aces, say)
52/52 x 48/51 x 44/50
. 4/40. (Come the last card, there are 40 left, need to be dealt one of the four (2s, say)
= 0.000010568. 1/x = 9462.
Nick
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one of each somebody please check the arithmetic
#2
Posted 2018-March-21, 17:29
Looks good to me. An alternative calculation is 4^13 / (52C13) which gives the same result.
Edit - incidentally, I just discovered you posted this exact same thing 4 years ago.
Edit - incidentally, I just discovered you posted this exact same thing 4 years ago.
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