\(\dfrac{k.C_n^k}{C_n^{k-1}}=\dfrac{k.n!}{k!\left(n-k\right)!}.\dfrac{\left(k-1\right)!.\left(n-k+1\right)!}{n!}=n-k+1\)
Do đó:
\(S=2016-0+2016-1+...+2016-2015\)
\(=2016+2015+...+1=\dfrac{2016.2017}{2}=...\)
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