the number of ways of putting 10 different ball in 2 different boxes such that there are not less than 2 balls in each of the boxes.

Question

Vikas TU · Answer

Understanding it as a term of Statistics or Sampling. We realize that there are 10 balls. Just 2 of them will go to the wicker container. At that point we have N = 10 , n = 2. Utilizing Simple irregular testing with substitution we get. N^n = (10)^2 = 100.

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the number of ways of putting 10 different ball in 2 different boxes such that there are not less than 2 balls in each of the boxes.

the number of ways of putting 10 different ball in 2 different boxes such that there are not less than 2 balls in each of the boxes.

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the number of ways of putting 10 different ball in 2 different boxes such that there are not less than 2 balls in each of the boxes.

the number of ways of putting 10 different ball in 2 different boxes such that there are not less than 2 balls in each of the boxes.

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