List questions from divergence-theorem

Published on 16 Mar 2022 - 18:52

57

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find $\iint\limits_{s} \vec{F}.\vec{n} ds$

Published on 17 Mar 2022 - 8:26

39

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Find $\iint \limits_{S} \vec{F}\cdot \vec{N} dA$

Published on 18 Mar 2022 - 14:09

201

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Volume integral and divergence theorem

Published on 20 Mar 2022 - 12:45

65

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Extension of flux to higher dimensions

Published on 05 Apr 2022 - 4:58

191

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Divergence theorem in 1D

Published on 06 Apr 2022 - 11:31

37

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Taking a Time Derivative of a Vector Equation

Published on 06 Apr 2022 - 14:17

182

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Using Vector Identities and the Divergence Theorem to Derive Simplified Expression

Published on 17 Apr 2022 - 15:27

51

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How should I differentiate vector of $~\operatorname{rot}~$?

Published on 24 Apr 2022 - 8:05

276

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Flux of a vector field across the upper unit hemisphere

Published on 23 May 2022 - 12:30

66

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Divergence theorem on a part of a paraboloid bounded by an ellipse

Published on 31 May 2022 - 15:50

104

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Integral of a function over the 2-sphere (Gauss theorem-explanation needed)

Published on 08 Jun 2022 - 15:16

178

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Difficulty computing volume enclosed by parametrized surface $x=\frac{t^2}{1+t^3},y=\frac {t\cos\phi}{1+t^3},z=\frac {t\sin\phi}{1+t^3} $

Published on 12 Jun 2022 - 17:47

110

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Evan's statement about integral of the divergence of a vector field.

Published on 14 Jun 2022 - 4:22

260

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Using divergence theorem, show that $\int_SF.n \,dS=7\pi/6$, where $F=xi+yj+z^2k$, and S=closed surface bounded by $x^2+y^2=z^2$ and $z=1.$

Published on 19 Jun 2022 - 17:15

List Question

Confusion in understanding Gauss Divergence theorem and Stokes theorem

find $\iint\limits_{s} \vec{F}.\vec{n} ds$

Find $\iint \limits_{S} \vec{F}\cdot \vec{N} dA$

Volume integral and divergence theorem

Extension of flux to higher dimensions

Divergence theorem in 1D

Taking a Time Derivative of a Vector Equation

Using Vector Identities and the Divergence Theorem to Derive Simplified Expression

How should I differentiate vector of $~\operatorname{rot}~$?

Flux of a vector field across the upper unit hemisphere

Divergence theorem on a part of a paraboloid bounded by an ellipse

Integral of a function over the 2-sphere (Gauss theorem-explanation needed)

Difficulty computing volume enclosed by parametrized surface $x=\frac{t^2}{1+t^3},y=\frac {t\cos\phi}{1+t^3},z=\frac {t\sin\phi}{1+t^3} $

Evan's statement about integral of the divergence of a vector field.

Using divergence theorem, show that $\int_SF.n \,dS=7\pi/6$, where $F=xi+yj+z^2k$, and S=closed surface bounded by $x^2+y^2=z^2$ and $z=1.$

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