There are `n` identical toys and `n` children. The number of ways of distributing the toys to the children so that exactly two of them do not get any toy is

The number of ways of distributing 15 identical toys among 6 children so that each one gets atleast one toy, is

The number of ways of distributing 8 distinct toys among 5 children will be

10 different toys are to be distributed among 10 children. Total number of ways of distributing these toys so that exactly 2 children do not get any toy, is equal to:

10 different toys are to be distributed among 10 children. Total number of ways of distributing these toys so that exactly 2 children do not get any toy, is equal to:

The number of ways of distributing 12 identical oranges among 4 children so that every child gets at least one and no child more than 4 is

n different toys have to be distributed among n children. Find the number of ways in which these toys can be distributed so that exactly one child gets no toy.

n different toys have to be distributed among n children. Find the number of ways in which these toys can be distributed so that exactly one child gets no toy.

n different toys have to be distributed among n children. Find the number of ways in which these toys can be distributed so that exactly one child gets no toy.

n different toys have to be distributed among n children.Find the number of ways in which these toys can be distributed so that exactly one child gets no toy.

n different toys have to be distributed among n children.Find the number of ways in which these toys can be distributed so that exactly one child gets no toy.