List questions from definite-integrals

Published on 25 Mar 2026 - 15:46

162

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Is there a quicker way to evaluate the following definite integral?

Published on 01 Feb 2018 - 21:51

107

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How can I integrate $\sqrt{ \frac{x}{ax^3 + b}}$ analytically?

Published on 10 Apr 2026 - 2:51

200

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Why does the range of this definite integral change?

Published on 02 Feb 2018 - 0:32

51

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Find the following improper integral

Published on 02 Feb 2018 - 3:56

296

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limit without expansion

Published on 08 Apr 2026 - 13:29

72

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Integral or Closed form expression for $\int^\infty_r \left( 1-\frac{1}{1 + Av^{-\alpha}} \right)v \, dv$

Published on 24 Mar 2026 - 22:01

29

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Integrability of function in $\mathbb{R}^d$

Published on 23 Mar 2026 - 8:58

50

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Find the Area $A$

Published on 02 Feb 2018 - 17:39

77

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Calculating area between two curves

Published on 02 Feb 2018 - 21:15

62

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Area between lines and parabolas (in description)

Published on 09 Apr 2026 - 23:37

118

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Find $f$ such that $ \int_0^1{(f(t))^ndt} = \int_0^1{(f(t))^{n+1}dt} = \int_0^1{(f(t))^{n+2}dt} = c$

Published on 03 Feb 2018 - 10:44

676

Views

How to prove this definite integral does not depend on the parameter?

Published on 10 Apr 2026 - 14:51

255

Views

Area of the region enclosed by $y=x^2-1$, $y=2x-1$, and $y=x+1$

Published on 03 Feb 2018 - 22:05

112

Views

Does converting an integral to multiple integrals always make the integral easier to solve?

Published on 10 Apr 2026 - 14:08

List Question

What substitution would I make to integrate this?

Is there a quicker way to evaluate the following definite integral?

How can I integrate $\sqrt{ \frac{x}{ax^3 + b}}$ analytically?

Why does the range of this definite integral change?

Find the following improper integral

limit without expansion

Integral or Closed form expression for $\int^\infty_r \left( 1-\frac{1}{1 + Av^{-\alpha}} \right)v \, dv$

Integrability of function in $\mathbb{R}^d$

Find the Area $A$

Calculating area between two curves

Area between lines and parabolas (in description)

Find $f$ such that $ \int_0^1{(f(t))^ndt} = \int_0^1{(f(t))^{n+1}dt} = \int_0^1{(f(t))^{n+2}dt} = c$

How to prove this definite integral does not depend on the parameter?

Area of the region enclosed by $y=x^2-1$, $y=2x-1$, and $y=x+1$

Does converting an integral to multiple integrals always make the integral easier to solve?

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