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There are 6 girls and 7 boys in a class. A team of 10 players is to be selected from the class. If the selection is random, what is the probability of selecting a team of 5 girls and 5 boys?
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@eliassaab can u help please
Hold on
how did you come up with 286
286 is the number of all possibilities from your problem 1
so what is the equation to fiqure this out?
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To choose k elements form n elements, you compute \[ \frac{n!}{k!(n-k)!} \]
there are 286 ways to choose 10 out of 13.
13/10
Then you have to choose 5 girls from 7 and 5 boys from 6
What is is 13/10?
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10 out of 13
If you want to choose 2 elements from {a,b,c}, you have {a,b} <{a,c} and {b,c} three ways. \[ \frac {3!}{2! (3-2)!}=3 \]
11/25 0.44
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