If total number of runs scored in n matches is (n+1)(2^{n+1}-n-2) where n 1, and the runs scored in the kth match are given by k.2^{n+1–k}, where 1 ≤ k ≤ n. Find n.

Question

If total number of runs scored in n matches is (n+1)(2^{n+1}-n-2) where n > 1, and the runs scored in the kth match are given by k.2^{n+1–k}, where 1 ≤ k ≤ n. Find n.

Arun Kumar · Answer

Hello Student, Thanks & Regards Arun Kumar Btech, IIT Delhi Askiitians Faculty

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If total number of runs scored in n matches is (n+1)(2^{n+1}-n-2) where n > 1, and the runs scored in the kth match are given by k.2^{n+1–k}, where 1 ≤ k ≤ n. Find n.

If total number of runs scored in n matches is (n+1)(2^{n+1}-n-2) where n > 1, and the runs scored in the kth match are given by k.2^{n+1–k}, where 1 ≤ k ≤ n. Find n.

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If total number of runs scored in n matches is (n+1)(2^{n+1}-n-2) where n > 1, and the runs scored in the kth match are given by k.2^{n+1–k}, where 1 ≤ k ≤ n. Find n.

If total number of runs scored in n matches is (n+1)(2^{n+1}-n-2) where n > 1, and the runs scored in the kth match are given by k.2^{n+1–k}, where 1 ≤ k ≤ n. Find n.

1 Answers

Think You Can Provide A Better Answer ?

Other Related Questions on Magical Mathematics[Interesting Approach]

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