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JakerGamer
02.02.2020 •
Mathematics
In how many ways committee of 8 people can be chosen out of 10 men and 6 women if there needs to be at least 5 women?
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Ответ:
The selection of members of the committee is an illustration of combination.
The number of ways of selection is 765
The given parameters are:
At least 5 women means that:
There are 5 women and 1 man in the committee orThere are 6 women and no man in the committeeSo, the possible selection is:
Apply combination formula
Hence, the number of ways of selection is 765
Read more about selections and combinations at:
link
Ответ:
765
Step-by-step explanation:
Given in the question,
number of people to be choose with at least 5 women in it = 8
There are 2 ways to choose 8 members
1)
5 women
(6C5)(10C3)
6x120
720
2)
6 women
(6C6)(10C2)
1x45
45
Our final answer is 720 + 45 = 765 ways
Formula to calculate
nCr = n! / r!(n-r)!
Ответ: