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Find the number of possible 5-card hands that contain the cards specified. The cards are taken from a standard 52-card deck. "At most, 1 queen"
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at most one queen means "one queen or no queens"
no queens: there are 48 not queens, you pick five \[\binom{48}{5}\] for that one
\[\binom{4}{1}\times \binom{48}{4}\]
typo gone
why pick 5?
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because that is what you asked right?`
how many five card hands....
lol right, my bad
so the first one is 1712304
for the 2nd one, not sure how you got those numbers though
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one queen out of 4, 4 choices then the remaining 4 cards are not queens \(\binom{48}{4}\) possibilities
multiply those together then add to the other one
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