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3 men and 3 women are to sit at a round table. In how many different ways can they sit so that no 2 women sit together?

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3 men and 3 women are to sit at a round table. In how many different ways can they sit so that no 2 women sit together?
posted May 10, 2018 by anonymous

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1 Answer

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The only seating representation possible = MWMWMW.
Men and women can be arranged in 3! Ways in those positions.
Therefore the total possible arrangements = 3! × 3! = 36.

answer May 11, 2018 by Tejas Naik



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