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#reading-9-probability-concepts

The number of ways that *n* objects can be labeled with *k* different labels, with *n*_{1} of the first type, *n*_{2} of the second type, and so on, with *n*_{1} + *n*_{2} + … + *n*_{k} = *n*, is given by *n*!/(*n*_{1}!*n*_{2}! … *n*_{k}!). This expression is the multinomial formula.

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**Summary **

ne in 7 ways, then the steps can be carried out in (10)(5)(7) = 350 ways. The number of ways to assign every member of a group of size n to n slots is n! = n (n − 1) (n − 2)(n − 3) … 1. (By convention, 0! = 1.) <span>The number of ways that n objects can be labeled with k different labels, with n 1 of the first type, n 2 of the second type, and so on, with n 1 + n 2 + … + n k = n, is given by n!/(n 1 !n 2 ! … n k !). This expression is the multinomial formula. A special case of the multinomial formula is the combination formula. The number of ways to choose r objects from a total of n objects, when the order in which the robje

ne in 7 ways, then the steps can be carried out in (10)(5)(7) = 350 ways. The number of ways to assign every member of a group of size n to n slots is n! = n (n − 1) (n − 2)(n − 3) … 1. (By convention, 0! = 1.) <span>The number of ways that n objects can be labeled with k different labels, with n 1 of the first type, n 2 of the second type, and so on, with n 1 + n 2 + … + n k = n, is given by n!/(n 1 !n 2 ! … n k !). This expression is the multinomial formula. A special case of the multinomial formula is the combination formula. The number of ways to choose r objects from a total of n objects, when the order in which the robje

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