Q1. (15 marks) Permutation refers to the arrangement of all members of a set in a specific order. The number of permutat

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Q1 15 Marks Permutation Refers To The Arrangement Of All Members Of A Set In A Specific Order The Number Of Permutat 1 (34.18 KiB) Viewed 59 times

Q1. (15 marks) Permutation refers to the arrangement of all members of a set in a specific order. The number of permutations on a set of n elements is given by n!, where ! represents factorial. The Permutation Coefficient represented by P(n, k) is used to represent the number of ways to obtain an ordered subset having k elements from a set of n elements. Mathematically it's given as: (1.1) P(n, k) = n(n-1) * (n − 2) * (n − 3) ** which is 0 when k>n, and otherwise equal to 10 3 (10,3) = 720 n! (n-k)! .* (n − k + 1) Note: Value for k should be less than n. Test Case: Write a function named per(int n, int k) that returns value after performing permutation. Example Enter values for n and k