How in the world am I supposed to solve this?? @SolomonZelman do you know??
is it two pair?
Yes.
Like, would I multiply the 5 and 52??
i think it is \[\frac{\binom{13}{2}\binom{4}{2}\binom{4}{2}\times 11\times 4}{\binom{52}{5}}\] let me check
Ok.
it is repeated applications of the counting principle the denominator is the number of ways to pick 5 cards out of 52, i.e. the number of elements of your sample space
the numerator \[\binom{13}{2}\] there are 13 values and you are picking two of them (like day jacks and eights)
\[\binom{4}{2}\] once a value is chosen say jacks, there are 4 jacks, you have a choice of two
\[\binom{4}{2}\] same argument for the other value (say eights)
\[4\times 11=44\] the number of possibilities for the last card note that it cannot be of the same value as the two chosen, so maybe calling this \(52-8=44\) makes more sense
you want to compute this number \[\frac{\binom{13}{2}\binom{4}{2}\binom{4}{2}\times 11\times 4}{\binom{52}{5}}\] i would use wolfram better yet i bet if you google the question you can find an answer, although unfortunately it is probably in decimal form
I used a different website and it gave me 1320/13
actually it is not that bad since four choose two is six lets try this \[\frac{\binom{13}{2}\times 36\times 44}{\binom{52}{2}}\]
lol that number you wrote is the probability of nothing
http://www.wolframalpha.com/input/?i=%28%2813+choose+2%29*44*36%29%2F%2852+choose+5%29
Lol, I know:) I just wanted to let ya knowXD. Give me a sec. Do you really recommend Wolf just about for anything? Lol!!
yes
i don't see your answer listed, but it looks like your choices were not reduced fractions
So what would I do?XD
i don't know i am not getting any of the answer choices the question is cut off we did just "two pair" and i am certain it is right is there a part i cannot see?
Oh, Sorry..Let me take the screenshot. I'm sure we'll come out to the same answer though.
ok first of all \[\binom{52}{5}=2,598,960\]
none of the above
google it it is a common problem
Well then..I guess I'll let my teacher know.
Ok:) Lets see what I getXD.
really you will find lots of results poker is very popular
here is one worked out has all the poker hands i think
Ok:) I guess I'll have to guess on it then. But I really do appreciate all your help!!!! Trying to help me out!! Thank you!!!!
@satellite73 the answer was A!!:)
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