The number of ways in which 6 men and 5 women can dine at a round table if no two women are to sit together is given by(a) 6! × 5!(b) 6 × 5(c) 30(d) 5 × 4
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a) 6!*5!...... follow me
Answered by
4
Answer:
6! * 5!
Step-by-step explanation:
The number of ways in which 6 men and 5 women can dine at a round table if no two women are to sit together is given by(a) 6! × 5!(b) 6 × 5(c) 30(d) 5 × 4
As no two women can sit together
and there are 5 women & 6 Men
=> 1 women has to be there between two men
6 Men can sit in 6! ways
5 women can sit in 5! ways
Total number of ways they can sit = 6! * 5!
The number of ways in which 6 men and 5 women can dine at a round table if no two women are to sit together is 6! * 5!
option a is correct
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