Math, asked by plkj9483, 11 months ago

four men and three women are to be seated for a dinner such that no two women sit together and no two men sit together. find the number of ways in which this can be arranged.

Answers

Answered by ignitedlearner
14
answer is 4! 3! = 24*6 = 144

4! for arranging 4 man in a row first
like

M1 M2 M3 M4

NOW WE can see three gaps b/w men

so we will place 3 women in those 3 gaps by 3!

thus answer 4!*3! = 144 ways
Answered by RESTOWNER
2
The arrangement will be as follows:-
M , W , M , W , M , W , M

And if the first man and last man are to be seemed together, then place one more chair between them.

Please mark this as the brainliest answer.
GOOD LUCK....
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