" The number of ways of selecting "15" teams from "15" men and "15" women,such that each team consists of a man and a woman,is "

Find the number of ways of selecting 12 teams from 16 men and 16 women such that each team consists of a man and a woman is?

The number of ways of dividing 15 men and 15 women into 15 couples each consisting a man and a woman is

The number of ways of selecting two distinct numbers from the first 15 natural numbers such that their sum is a multiple of 5, is equal to

In how many ways we can select a six members team from 8 men and 5 women. In which women are dominating?

In how many ways a committee of 5member can be selected from 6 men and 5 women, consisting of 3 men 2 women?

A committee of 12 to be formed from 9 women and 8 men. Then the number of ways of selecting committees so that (a) women and (b) men are in majority are given by _______ .

STATEMENT -1: The number of ways of choosing 15 couples out of 15 women and 15 men is 1240. STATEMENT-2 : The number of ordered pair of integers (x,y) which satisfies the equations y^(2) + 6y +x^(2) = 4 is 8

A team of 11 players has to be choosen from the groups consisting of respectively.The number of ways of selecting them so that each selection contains atleast 4 players from the first group is

A committee of 3 members is to be formed out of 5 men and 2 women. Find the number of ways of selecting the committee if it is to consist of at least one women.