Your committee will have 0 men, 1 man or 2 men
The number of ways to select those committees is:
7C5 + 6*7C4 + 15*7C3
This is the hypergeometric distribution and the terms with C are the binomial coefficients.
Genesis P.
asked 11/13/19We want to select a committee of five members from a group of seven women and six men. The order of selection is irrelevant.
How many committees can we make with fewer men than women? Suggestion: There could be three women and two men, four women and one man, or five women.
committees
Your committee will have 0 men, 1 man or 2 men
The number of ways to select those committees is:
7C5 + 6*7C4 + 15*7C3
This is the hypergeometric distribution and the terms with C are the binomial coefficients.
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