In how many ways can 3 men and 3 women be seated around a round table if each women is to be between 2 men?
- 24
- 12
- 36
- None of these
Explanation
For a round table we use (n-1)! to arrange people.
First arrange the 3 men around the table. This can be done in (3-1)! = 2! = 2 ways.
When 3 men are seated they create 3 places between them. Since each women must sit between 2 men, the 3 women will sit in these 3 places.
The 3 women can be arranged in these places in 3! = 6 ways.
Therefore total number of ways = 2 × 6 = 12 ways.
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