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How to prove that [math]\sum_{k=0}^{n} \binom{m+k}{k}2^{n-k}+\sum_{k=0}^{m} \binom{n+k}{k}2^{m-k}=2^{n+m+1}[/math] - Quora
Solved Prove the following identities: sigma^m_k = 0 (-1)^k | Chegg.com
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Let $n$ be a positive integer, Prove that $\sum_{k=1}^n\frac{ (-1)^{k-1}}{k}{n \choose k} = H_n$ - Mathematics Stack Exchange
Tobacco-specific Nitrosamine 4-(Methylnitrosamino)-1-(3-pyridyl)-1-butanone Induces Phosphorylation of μ- and m-Calpain in Association with Increased Secretion, Cell Migration, and Invasion* - Journal of Biological Chemistry
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