N men and n women sit along a line alternatively in x ways and along a circle in y ways such that x =10y,then the number of ways in which n men can sit at a round table so that all shall not have the same neighbours is, a)6 b)12 c)36 d)none

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Anshumaan Paliwal · Answer

x/y = 2*n!*n! / [(n-1)!*n!] =2n We have x=10y, so we get n=5. Therefore, the required number is = 1/2 * 4! =12- b)

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N men and n women sit along a line alternatively in x ways and along a circle in y ways such that x =10y,then the number of ways in which n men can sit at a round table so that all shall not have the same neighbours is, a)6 b)12 c)36 d)none

N men and n women sit along a line alternatively in x ways and along a circle in y ways such that x =10y,then the number of ways in which n men can sit at a round table so that all shall not have the same neighbours is,
a)6
b)12
c)36
d)none

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N men and n women sit along a line alternatively in x ways and along a circle in y ways such that x =10y,then the number of ways in which n men can sit at a round table so that all shall not have the same neighbours is, a)6 b)12 c)36 d)none

N men and n women sit along a line alternatively in x ways and along a circle in y ways such that x =10y,then the number of ways in which n men can sit at a round table so that all shall not have the same neighbours is,a)6b)12c)36d)none

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N men and n women sit along a line alternatively in x ways and along a circle in y ways such that x =10y,then the number of ways in which n men can sit at a round table so that all shall not have the same neighbours is,
a)6
b)12
c)36
d)none