List questions from change-of-variable

Published on 21 Nov 2018 - 21:46

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Finding the PDF of X^2 Given the PDF of X: Two Methods

Published on 24 Nov 2018 - 0:26

292

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Finding derivative of $f(x)$ where $f(xy) = f(x) + f(y)$ - without change of variable

Published on 26 Nov 2018 - 18:22

225

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Numerical Change of Variables

Published on 25 Mar 2026 - 6:08

62

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What is the conditional probability density $f_{X|Y_1}(x|y_1)$ if $y=G(x)$?

Published on 02 Dec 2018 - 7:11

676

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Does parametrizing a function of three independent variables reduce the function to one independent variable?

Published on 02 Dec 2018 - 23:37

36

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Specific heat of vibrating bosons

Published on 04 Dec 2018 - 9:46

52

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From $\cos(x-y)$ to $f(x+y)$?

Published on 05 Dec 2018 - 16:10

1.3k

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Proof of relation between Normal and Chi-square

Published on 07 Dec 2018 - 17:24

902

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When change of variable makes an empty interval

Published on 09 Dec 2018 - 17:12

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Use the spherical coordinates to compute the integral $\int\limits_{B} z^2 dx dy dz$ where B is defined by $1\leq x^2 + y^2 + z^2 \leq 4$

Published on 24 Mar 2026 - 5:23

86

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Change of variable in 2D integral

Published on 23 Dec 2018 - 4:29

89

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How can this multiple integral be evaluated?

Published on 26 Dec 2018 - 8:22

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$\int_{x^2+y^2+z^2 \leq 1}\frac{dx\,dy\,dz}{x^2+y^2+(z-2)^2}$

Published on 02 Jan 2019 - 20:27

81

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Using change of variables to transform density functions

Published on 25 Mar 2026 - 4:37

List Question

Joint Gaussian PDF Change of Coordinates

Finding the PDF of X^2 Given the PDF of X: Two Methods

Finding derivative of $f(x)$ where $f(xy) = f(x) + f(y)$ - without change of variable

Numerical Change of Variables

What is the conditional probability density $f_{X|Y_1}(x|y_1)$ if $y=G(x)$?

Does parametrizing a function of three independent variables reduce the function to one independent variable?

Specific heat of vibrating bosons

From $\cos(x-y)$ to $f(x+y)$?

Proof of relation between Normal and Chi-square

When change of variable makes an empty interval

Use the spherical coordinates to compute the integral $\int\limits_{B} z^2 dx dy dz$ where B is defined by $1\leq x^2 + y^2 + z^2 \leq 4$

Change of variable in 2D integral

How can this multiple integral be evaluated?

$\int_{x^2+y^2+z^2 \leq 1}\frac{dx\,dy\,dz}{x^2+y^2+(z-2)^2}$

Using change of variables to transform density functions

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