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an experiemtn consists of dealing 6 cards from a standard 52 card deck. what is the probability of being dealt exactly 1 ace
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oh hell no
there at \(_{52}C_6\) ways to select 6 out of 52 cards that is your denominator
for your numerator, there are 4 aces and 48 not aces you want 1 ace and 5 not aces the number of ways to get one out of the 4 aces is \(_4C_1=4\) and the number of ways to get 5 out of the 48 not aces is \(_{45}C_5\)
final answer is \[\frac{4\times _{48}C_5}{_{52}C_6}\]
do not add probabilities
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btw this is often written as \[\frac{\binom{4}{1}\times \binom{48}{5}}{\binom{52}{6}}\]
i do not understand how to do that do i mult 4x5 and 48x1
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