Matematické Fórum

Marian · 10. 10. 2016 06:42 — Editoval Marian (12. 10. 2016 05:59)

Evaluate the following sum

$\boldsymbol{\sum_{k=1}^{n}(-1)^k\cdot k^{2016}\cdot{n\choose k},\qquad n\in\mathbb N,\; n\ge 2017}.$

Pavel · 11. 10. 2016 23:55 — Editoval Pavel (11. 10. 2016 23:56)

↑ Marian:

Is $n$ really an arbitrary positive integer? If you want to show what I have in my mind you should require that $n\geq 2017$ , isn't it?

Marian · 12. 10. 2016 06:00

↑ Pavel:

You are right. Corrected...

Matematické Fórum

#1 10. 10. 2016 06:42 — Editoval Marian (12. 10. 2016 05:59)

Summation with '2016'

#2 11. 10. 2016 23:55 — Editoval Pavel (11. 10. 2016 23:56)

Re: Summation with '2016'

#3 12. 10. 2016 06:00

Re: Summation with '2016'

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