List questions from divergence-theorem

Published on 13 May 2020 - 7:31

296

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Divergence (Gauss-Ostrogradsky) theorem

Published on 14 May 2020 - 17:57

277

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Find a closed surface for which $\iint_S \textbf{F} \cdot d\vec{S}$ is negative.

Published on 17 May 2020 - 16:46

28

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Divergence Theorem Clarification

Published on 20 May 2020 - 3:27

30

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Computing the flux with the divergence theorem

Published on 21 May 2020 - 5:15

57

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Find area enclosed by curves $x^3 + y^3 = x^2 + y^2$, $x$-axis and $y$-axis using Divergence Theorem

Published on 26 May 2020 - 22:13

114

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Flux through cone

Published on 30 May 2020 - 11:26

28

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Flux across the semisphere of $F=(xy, -xy, z\sin^2ze^{x^2+y^2})$

Published on 01 Jun 2020 - 10:52

39

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Flux through cone revisited

Published on 03 Jun 2020 - 21:17

73

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Multiple variable exercise related to Divergence theorem

Published on 09 Jun 2020 - 16:41

140

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Simplification of a volume integral

Published on 22 Feb 2026 - 23:06

75

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Expression for potential vector of a central field

Published on 17 Jun 2020 - 17:02

90

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Show that $|\int_{S_r} {\langle\nu,\varphi\rangle f} \, d\sigma| \rightarrow 0$ when $r\to0$.

Published on 19 Jun 2020 - 0:57

352

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Voss Weyl formula and divergence theorem in curvilinear coordinates

Published on 20 Jun 2020 - 21:52

93

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Sign Convention in Using Divergence Theorem to calculate Flux with Example

Published on 23 Jun 2020 - 13:37

List Question

Flux of a vector field across an ellipsoid.

Divergence (Gauss-Ostrogradsky) theorem

Find a closed surface for which $\iint_S \textbf{F} \cdot d\vec{S}$ is negative.

Divergence Theorem Clarification

Computing the flux with the divergence theorem

Find area enclosed by curves $x^3 + y^3 = x^2 + y^2$, $x$-axis and $y$-axis using Divergence Theorem

Flux through cone

Flux across the semisphere of $F=(xy, -xy, z\sin^2ze^{x^2+y^2})$

Flux through cone revisited

Multiple variable exercise related to Divergence theorem

Simplification of a volume integral

Expression for potential vector of a central field

Show that $|\int_{S_r} {\langle\nu,\varphi\rangle f} \, d\sigma| \rightarrow 0$ when $r\to0$.

Voss Weyl formula and divergence theorem in curvilinear coordinates

Sign Convention in Using Divergence Theorem to calculate Flux with Example

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