Question

Wanting to know if my set up for these integrals using spherical and cylindrical coords is correct.

score 149 · Answer 1 · 2026-03-26 12:35:53

149

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Wanting to know if my set up for these integrals using spherical and cylindrical coords is correct.

Published on 26 Mar 2026 - 12:35

score 3.6k · Answer 2 · 2016-11-15 16:31:58

3.6k

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Vector transform: Spherical coordinates in one frame to another, staying in spherical

Published on 15 Nov 2016 - 16:31

score 69 · Answer 3 · 2016-11-16 18:45:54

69

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How do I make this equation more round?

Published on 16 Nov 2016 - 18:45

score 112 · Answer 4 · 2026-03-26 12:32:19

112

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Arc lenght: cylindrical coordinates

Published on 26 Mar 2026 - 12:32

score 445 · Answer 5 · 2026-03-26 12:36:56

445

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triple integral over spherical region and of a shifted sphere integrand

Published on 26 Mar 2026 - 12:36

score 777 · Answer 6 · 2026-03-25 18:59:52

777

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Converting a function to spherical hermonic

Published on 25 Mar 2026 - 18:59

score 550 · Answer 7 · 2016-11-29 01:19:28

550

Views

setting up triple integral in spherical coordinates of a non-centered sphere

Published on 29 Nov 2016 - 1:19

score 556 · Answer 8 · 2016-11-29 03:13:21

556

Views

spherical coordinate integral at (0,0,1)

Published on 29 Nov 2016 - 3:13

score 4.3k · Answer 9 · 2016-11-29 18:22:06

4.3k

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Hessian matrix in spherical coordinates

Published on 29 Nov 2016 - 18:22

score 1.2k · Answer 10 · 2016-12-01 20:52:45

1.2k

Views

Convert from Cartesian to Spherical Coordinates with different reference vectors

Published on 01 Dec 2016 - 20:52

score 48 · Answer 11 · 2016-12-05 20:45:55

48

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Using spherical coords to evaluate triple integral for the volume of the solid that lies under the paraboloid $z=4-x^2-y^2$ and above the xy-plane.

Published on 05 Dec 2016 - 20:45

score 95 · Answer 12 · 2016-12-08 22:51:30

95

Views

Triple Integral in spherical coordinates

Published on 08 Dec 2016 - 22:51

score 30 · Answer 13 · 2016-12-11 14:12:43

To prove the center of sphere is at i)($\frac{a}{2}$,$\frac{b}{2}$,$\frac{c}{2}$). ii) radius of sphere is ($\sqrt{a^2+b^2+c^2}$)/2units.

score 1.3k · Answer 14 · 2016-12-29 18:58:11

1.3k

Views

Points on surface of spherical cap

Published on 29 Dec 2016 - 18:58

score 1k · Answer 15 · 2026-03-25 06:04:34

1k

Views

Spherically symmetric solutions and the fundamental solution of biharmonic equation in $\mathbb R^n$

Published on 25 Mar 2026 - 6:04

List Question

Wanting to know if my set up for these integrals using spherical and cylindrical coords is correct.

Vector transform: Spherical coordinates in one frame to another, staying in spherical

How do I make this equation more round?

Arc lenght: cylindrical coordinates

triple integral over spherical region and of a shifted sphere integrand

Converting a function to spherical hermonic

setting up triple integral in spherical coordinates of a non-centered sphere

spherical coordinate integral at (0,0,1)

Hessian matrix in spherical coordinates

Convert from Cartesian to Spherical Coordinates with different reference vectors

Using spherical coords to evaluate triple integral for the volume of the solid that lies under the paraboloid $z=4-x^2-y^2$ and above the xy-plane.

Triple Integral in spherical coordinates

To prove the center of sphere is at i)($\frac{a}{2}$,$\frac{b}{2}$,$\frac{c}{2}$). ii) radius of sphere is ($\sqrt{a^2+b^2+c^2}$)/2units.

Points on surface of spherical cap

Spherically symmetric solutions and the fundamental solution of biharmonic equation in $\mathbb R^n$

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