- #1
audifanatic51
- 10
- 0
Hi,
I'm a bit thick-headed I guess and I cannot seem to figure out why my answer to this question is wrong.
I need to figure out the number of ways to obtain a straight in a deck of 52 cards (I do not need to ignore straight-flushes or royal flushes).
Note: a hand of 5 cards is used
My answer was to choose 1 card from a deck of 52 cards and then restrict the next 4 cards to one of 4 possible cards (one for each suit).
So, in short:
52C1 * (4C1)^4
which is wrong. Can anybody explain to me why I am wrong. I'm a-Ok with calc 1-4 and graph theory, but counting theories have never been by favorite, even as a kid. Thanks for the help
I'm a bit thick-headed I guess and I cannot seem to figure out why my answer to this question is wrong.
I need to figure out the number of ways to obtain a straight in a deck of 52 cards (I do not need to ignore straight-flushes or royal flushes).
Note: a hand of 5 cards is used
My answer was to choose 1 card from a deck of 52 cards and then restrict the next 4 cards to one of 4 possible cards (one for each suit).
So, in short:
52C1 * (4C1)^4
which is wrong. Can anybody explain to me why I am wrong. I'm a-Ok with calc 1-4 and graph theory, but counting theories have never been by favorite, even as a kid. Thanks for the help