Question

Integration of exponential functions: $\int_0^\infty e^{-({x^2}/{y^2})-y^2}\; dx$

score 93 · Answer 1 · 2014-06-18 17:58:12

93

Views

Integration of exponential functions: $\int_0^\infty e^{-({x^2}/{y^2})-y^2}\; dx$

Published on 18 Jun 2014 - 17:58

score 867 · Answer 2 · 2014-06-19 02:17:44

867

Views

Convergence of an Improper Integral $\int_{-\infty}^{\infty}\cos(x\log\left|x\right|)dx$

Published on 19 Jun 2014 - 2:17

score 440 · Answer 3 · 2014-06-19 09:27:16

440

Views

How do I evaluate the integral $\int_0^{\infty}\frac{x^5\sin(x)}{(1+x^2)^3}dx$?

Published on 19 Jun 2014 - 9:27

score 97 · Answer 4 · 2014-06-19 21:05:49

97

Views

Convergence of improper integral with logarithm

Published on 19 Jun 2014 - 21:05

score 66 · Answer 5 · 2014-06-19 22:31:40

66

Views

Existence of measurable fuction on non-atomic measure space whose integral is infinity

Published on 19 Jun 2014 - 22:31

score 36 · Answer 6 · 2014-06-20 13:33:07

36

Views

How to calculate the value of $\int_{-\infty}^{\infty} y(t)dt$?

Published on 20 Jun 2014 - 13:33

score 59 · Answer 7 · 2014-06-20 20:35:18

59

Views

Improper integral when the integrand goes to infinity.

Published on 20 Jun 2014 - 20:35

score 1.4k · Answer 8 · 2014-06-21 09:09:51

1.4k

Views

How do you integrate the reciprocal of square root of cosine?

Published on 21 Jun 2014 - 9:09

score 66 · Answer 9 · 2014-06-21 10:18:23

66

Views

Using Taylor's series in imporper integrals

Published on 21 Jun 2014 - 10:18

score 896 · Answer 10 · 2014-06-22 22:33:47

896

Views

Proving that $\gamma = \int_{0}^{1} \!\!\int_{0}^{1} \!\frac{x - 1}{(1 - x y) \log(x y)} \, \mathrm{d}{x} \, \mathrm{d}{y} $.

Published on 22 Jun 2014 - 22:33

score 97 · Answer 11 · 2014-06-23 15:54:06

97

Views

if $\int _a^{\infty }\left|f\left(x\right)\right|\:dx$ converges then $\int _a^{\infty }f\left(x\right)\:dx$ also converge.?

Published on 23 Jun 2014 - 15:54

score 213 · Answer 12 · 2026-03-25 00:01:13

213

Views

Numerically integrate an improper integral involving product of two bessel functions and a singularity

Published on 25 Mar 2026 - 0:01

score 93 · Answer 13 · 2014-06-24 10:58:21

93

Views

Explain what the teacher did, convergence of improper integral

Published on 24 Jun 2014 - 10:58

score 653 · Answer 14 · 2014-06-24 13:37:01

653

Views

Prove the equation

Published on 24 Jun 2014 - 13:37

score 110 · Answer 15 · 2014-06-24 17:48:45

110

Views

proving improper integral converge

Published on 24 Jun 2014 - 17:48

List Question

Integration of exponential functions: $\int_0^\infty e^{-({x^2}/{y^2})-y^2}\; dx$

Convergence of an Improper Integral $\int_{-\infty}^{\infty}\cos(x\log\left|x\right|)dx$

How do I evaluate the integral $\int_0^{\infty}\frac{x^5\sin(x)}{(1+x^2)^3}dx$?

Convergence of improper integral with logarithm

Existence of measurable fuction on non-atomic measure space whose integral is infinity

How to calculate the value of $\int_{-\infty}^{\infty} y(t)dt$?

Improper integral when the integrand goes to infinity.

How do you integrate the reciprocal of square root of cosine?

Using Taylor's series in imporper integrals

Proving that $\gamma = \int_{0}^{1} \!\!\int_{0}^{1} \!\frac{x - 1}{(1 - x y) \log(x y)} \, \mathrm{d}{x} \, \mathrm{d}{y} $.

if $\int _a^{\infty }\left|f\left(x\right)\right|\:dx$ converges then $\int _a^{\infty }f\left(x\right)\:dx$ also converge.?

Numerically integrate an improper integral involving product of two bessel functions and a singularity

Explain what the teacher did, convergence of improper integral

Prove the equation

proving improper integral converge

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