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Two people are selected from a group of 3 men and 2 women. Find the probability that both are men given that both are of the same sex.
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the answer is .75 i just need to know how to solve
since you know that both are of same sex, your sample space contains all the outcomes of choosing two same sex people from 3 men and 2 women
you can pick 2 men from 3 men in \(\large \binom{3}{2} = 3\) ways you can pick 2 women from 2 women in \(\large \binom{2}{2} = 1\) ways
so total number of outcomes = 4 number of favorable out comes = 3 take the ratio for the probabbility
you could also use conditional probability formula
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does (3 2)=3/2
thanks
\[3\choose 2\] means 3-choose-2
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