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Question

The number of ways in which 2n different things can be divided equally into two distinct groups is 2n!(n!)2 (If order of the group is important)


A

True

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B

False

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Solution

The correct option is A

True


If order of the group is important
The number of ways in which 2n different things can be divided equally into two distinct groups is
2n!2!×n!×n!×2!=2n!(n!)2


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