`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.

Find the number of ways in which 8 distinct toys can be distributed among 5 children.

Find the number of ways in which 8 distinct toys can be distributed among 5 children.

Find the number of ways in which 8 distinct toys can be distributed among 5 children.

The number of ways in which 5 distinct toys can be distributed among 8 children is

The number of ways in which 5 distinct toys can be distributed among 8 children is

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:

12 different toys are to be distributed to three children equally. In how many ways this can be done?

5 different toys are distributed among 6 children at random. Find the probability that atleast one child receives more than one toy.