How many different groups of 2 teams can be selected for playing tennis out of 4 women and 3 men, there being one woman and one man on each side?
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Let us see:
We should first select first playing side for the tennis game. So, we select one lady and one gentleman for this game and thus the number of this side is
(41)∗(31)
For the other side of the team
(31)∗(21)
Let us assume that we have ladies named A,B,C and D and Gents E,F and G.
In my above argument I am assuming that A and E playing as team 1 against B and f playing as team 2 is a different case when A and E are playing as team 2 against B and F playing as team 1.
That is, I have created a distinction between team 1 and 2. and Since, only the teams matter not their team no. I simply divide the result by 2.
Thus the answer is 72/2=36
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