Five different marbles are placed in 5 different boxes randomly. Then the probability that exactly two boxes remain empty is (each box can hold any number of marbles) `2//5` b. `12//25` c. `3//5` d. none of these

5 different balls are placed in 5 different boxes randomly. Find the probability that exactly two boxes remain empty. Given each box can hold any number of balls.

15 identical balls are placed in 3 different boxes, find the probability that each box contain at least 3 balls is p than 34p =

If 10 different balls are to be placed in 4 distinct boxes at random, then the parobability that two of these boxes contain exactly 2 and 3 balls is :

Five different games are to be distributed among 4 children randomly. The probability that each child get at least one game is a. 1//4 b. 15//64 c. 5//9 d. 7//12

Five different games are to be distributed among 4 children randomly. The probability that each child get at least one game is a. 1//4 b. 15//64 c. 5//9 d. 7//12

Five different games are to be distributed among 4 children randomly. The probability that each child get at least one game is 1//4 b. 15//64 c. 5//9 d. 7//12

In how many ways 5 different balls can be distributed into 3 boxes so that no box remains empty?

In how many ways 5 different balls can be arranged into 3 different boxes so that no box remains empty?

If number of ways in which 7 different balls can be distributed into 4 different boxes, so that no box remains empty is 100lamda , the value of lamda is

Statement -1 : Six different balls are put in three different boxes, no box being empty, the probability of putting balls in boxes in equal numbers is 1/6 Statement-2 : Six letters are posted in 3 letter boxes. The probability that no letter box remains empty is 20/27