List questions from euler-maclaurin

Published on 05 Mar 2026 - 5:14

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Use the Euler–Maclaurin formula to find $P_{k+1}$ where $P_{k+1}(n)=\sum_{j=1}^n j^k$ for $2\le k \le 10$

Published on 02 Mar 2016 - 1:00

447

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Reindexing Exponential Generating Function

Published on 25 Mar 2026 - 4:21

1k

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Stirling's approximation from Euler-Maclaurin formula

Published on 24 May 2016 - 8:01

95

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developing to maclaurin Series $f(x)=\frac{2x+3}{x^2 -4x+5}$ on $x=2$

Published on 12 Mar 2026 - 1:21

2.7k

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Maclaurin polynomial of order 3? Order vs. Degree

Published on 25 Jun 2016 - 3:53

867

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Problems using Euler-Maclaurin for $\sum e^{-2 \pi z a^2}$

Published on 06 Jun 2013 - 20:49

589

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Which form of Euler-Maclaurin formula to use?

Published on 17 Oct 2013 - 8:23

28.7k

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How can $i^i = e^{-\pi/2}$ !!

Published on 19 Apr 2017 - 7:11

204

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Chain rule: derivative vs integral

Published on 16 May 2017 - 1:36

2.9k

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Finding Maclaurin series of a function

Published on 19 Jun 2017 - 18:16

657

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Use Maclaurin series of a function to determine another

Published on 23 Jun 2017 - 8:22

182

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Maclurin series for $e^{\sqrt{x^2+1}}$

Published on 19 Aug 2017 - 20:25

173

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Proof that $e^x = 1 + x +\frac{x^2}{2!}+\frac{x^3}{3!}+\ldots$

Published on 02 Sep 2017 - 7:06

433

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Maclaurin series for $x e^{x^2-1}$

Published on 07 Sep 2017 - 21:47

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How to find the sum: $ \sum_{i = 0}^n i^{1/5} $

Use the Euler–Maclaurin formula to find $P_{k+1}$ where $P_{k+1}(n)=\sum_{j=1}^n j^k$ for $2\le k \le 10$

Reindexing Exponential Generating Function

Stirling's approximation from Euler-Maclaurin formula

developing to maclaurin Series $f(x)=\frac{2x+3}{x^2 -4x+5}$ on $x=2$

Maclaurin polynomial of order 3? Order vs. Degree

Problems using Euler-Maclaurin for $\sum e^{-2 \pi z a^2}$

Which form of Euler-Maclaurin formula to use?

How can $i^i = e^{-\pi/2}$ !!

Chain rule: derivative vs integral

Finding Maclaurin series of a function

Use Maclaurin series of a function to determine another

Maclurin series for $e^{\sqrt{x^2+1}}$

Proof that $e^x = 1 + x +\frac{x^2}{2!}+\frac{x^3}{3!}+\ldots$

Maclaurin series for $x e^{x^2-1}$

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