List questions from integration-by-parts

Published on 30 Nov 2016 - 18:21

23

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Integrating $\int_a^b dx e^{-c\sinh ^2 x}$ by parts

Published on 03 Dec 2016 - 13:24

169

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Fastest method to calculate the integral: $\int^\pi_0 t^2 \cos(nt) dt$

Published on 03 Dec 2016 - 15:49

343

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compute $\int_0^1 {{x^{k - 1}}{e^{ - x}}} dx$

Published on 09 Dec 2016 - 18:57

797

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Inverse Fourier Transform of $e^{-ck}/k$

Published on 14 Dec 2016 - 22:33

68

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could this integral be solved using substitution?

Published on 15 Dec 2016 - 1:00

307

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For continuous 1-periodic f. $\int_1^{\infty}\frac{f(x)}{x}dx $ converges.

Published on 30 Dec 2016 - 19:56

82

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Integrating by parts $f(x)-f(0)=\int_0^xf'(t)dt$

Published on 04 Jan 2017 - 3:47

183

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How to integrate $\frac{x}{e^x - 1}$ w.r.t. x?

Published on 04 Jan 2017 - 5:48

101

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Definite integral of $4x(1+x)^3$

Published on 05 Jan 2017 - 4:54

1.8k

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Why does taking the derivative with respect to time of an integral (with respect to tau) result in a function of time?

Published on 05 Jan 2017 - 14:18

278

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Integration by parts of : $\ln(x^{2} e^{x})$

Published on 08 Jan 2017 - 15:52

62

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How do I integrate $\int _0 ^1 uu_xu_{xx} dx$ where $u = u(x,t)$

Published on 19 Jan 2017 - 20:52

240

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Simplify $\int udv-\int vdu$

Published on 22 Jan 2017 - 9:44

45

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Integration by parts of non-parametric partial derivative

Published on 24 Jan 2017 - 14:39

List Question

Deriving Yang-Mills equations

Integrating $\int_a^b dx e^{-c\sinh ^2 x}$ by parts

Fastest method to calculate the integral: $\int^\pi_0 t^2 \cos(nt) dt$

compute $\int_0^1 {{x^{k - 1}}{e^{ - x}}} dx$

Inverse Fourier Transform of $e^{-ck}/k$

could this integral be solved using substitution?

For continuous 1-periodic f. $\int_1^{\infty}\frac{f(x)}{x}dx $ converges.

Integrating by parts $f(x)-f(0)=\int_0^xf'(t)dt$

How to integrate $\frac{x}{e^x - 1}$ w.r.t. x?

Definite integral of $4x(1+x)^3$

Why does taking the derivative with respect to time of an integral (with respect to tau) result in a function of time?

Integration by parts of : $\ln(x^{2} e^{x})$

How do I integrate $\int _0 ^1 uu_xu_{xx} dx$ where $u = u(x,t)$

Simplify $\int udv-\int vdu$

Integration by parts of non-parametric partial derivative

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