10 men and 6 women are to be seated in a row so that all women sit together. The number of ways they can be seated, is 

10 men and 6 women are to seated in a row so that no two wowen sit together the number of ways they can ne seated is

If x is the number of ways in which six women and six men can be arranged to sit in a row such that no two women are together and if y is the number of ways they are seated around a table in the same manner, then x:y=

A family of 4 brothers and 3 sisters is to arranged in a row for a photograph . The number of ways in which they can be sceated if all the sisters are to sit together is

A : the number of ways in which 5 boys and 5 girls can be sit in a row so that all the girls sit together is 86400. R : The number of ways in which m ( first type of different ) things and n ( second type of different things cna be arranged in a row so that all the second type of things come together is n ! ( m+ l) ! .

There are 12 boys to be seated on 2 benches , 6 on each lench . Two of them desire to sit on the bench and two others on the other . The number of ways in which the boys can be seated on the benches is

A tea party is arranged for 16 people along two sides of a long table with 8 chairs on each side . Four men wish to sit on one particular side and two on the other side the number of ways that they can be seated is

Let x denote the number of ways of arranging m boys and m girls in a row so that no two boys sit together. If y and z give the number of ways of arranging m boys and m girls in a row and around a circular table respectively so that boys and girls sit alternately, then x : y : z=

A round table conference is to be held between 20 delegates of 20 countries . The number of ways that they can be seated if two particular delogates are always to sit together is

Assertion (A): The number of ways in which 5 boys and 5 girls can sit in a row so that all the girls sit together is 86400. Reason (R) : The number of ways in which m (first type of different) things and n (second type of different) things can be arranged in a row so that all the second type of things come together is n!""^((n+1))P_(m) The correct answer is