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Discrete Math
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let n be a positive integer. prove that: 1(nC1) + 2(nC2) +...+n(nCn) = n2^(n-1)
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i'll rewrite the original expression in 2 ways (and i'll call it X): X = 0(nC0) + 1(nC1) + ... + (n-1)(nCn-1) + n(nCn) X = n(nCn) + (n-1)(nCn-1) + .... + 1(nC1) + 0(nC0) now remember nCn = nC0, nC1 = nCn-1, ... so if I add up the 2 equations I wrote, what do I get?
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