Question

In how many ways can a committee consisting of 2 men and at least 2 women be chosen from 4 men and 3 women?

Answer 1

two men and at least 2 women means
a) two men and two women
b) two men and three women
we can compute each

Answer 2

2 men, 2 women
\[\binom{4}{2}\times \binom{3}{2}\]i.e "four choose two times three choose two

Answer 3

2 men, 3 women \[\binom{4}{2}\times \binom{3}{3}\] which is just \(\binom{4}{2}\) since three choose 3 is 1

Answer 4

you know how to compute these?

Answer 5

no

Answer 6

have you seen "n choose k" sometimes written as \[_nC_k\] or
\[\binom{n}{k}\]?

Answer 7

yes

Answer 8

Could you pls help me to get answers for those questions