Home
Class 11
MATHS
n different toys have to be distributed ...

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

A

`(mn)^n`

B

`((mn)!)/((m!)^n)`

C

`((mn)!)/(m!)`

D

`((mn)!)/((m!n!)`

Text Solution

Verified by Experts

The correct Answer is:
B
Promotional Banner

Similar Questions

Explore conceptually related problems

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.

The total number of ways in which 2n persons can be divided into n couples is

Number of ways in which 12 different things can be distributed in 3 groups, is

The total number of ways in which 5 balls of different colours can be distributed among 3 person so that each person gets at least one ball is :

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

There are n numbered seats around a round table. Total number of ways in which n_(1)(n_(1) lt n) persons can sit around the round table, is equal to

The number of ways in which n distinct balls can be put into three boxes so that no two boxes remain empty is

In how many ways 12 different books can be distributed equally among 3 persons?

There are n books having p copies of each . The number of ways in which a selection can be made from them is :

Number of ways in which three numbers in A.P. can be selected from 1,2,3,..., n is