List questions from greens-theorem

Published on 28 Mar 2026 - 1:46

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Double integral of off centre circle.

Published on 21 Apr 2016 - 21:51

679

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Prove the integral is always imaginary

Published on 28 Mar 2026 - 7:57

361

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Integral path between 2 points

Published on 05 May 2016 - 10:50

81

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amusing applications of greens theorem

Published on 05 May 2016 - 17:48

87

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Prove $\oint_C\vec F \cdot \hat n\;ds=4\pi\,(q_1+...+q_n)$

Published on 11 May 2016 - 0:35

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Using Green's Theorem to compute counterclockwise circulation

Published on 11 May 2016 - 20:26

84

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Green's Theorem for $ \int <2y^2 + \sqrt{1+x^5} , (5x-e^y)> dr $ where $ C: x^2+y^2=4 $.

Published on 18 May 2016 - 10:31

1.1k

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Calculating Line Integral: $\int_{dA} (x^2 dx + y^2 dy)$

Published on 19 May 2016 - 10:49

1k

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Find $\int_{C}{\bf{F}}\cdot d{\bf{s}}$ through the line segment

Published on 27 May 2016 - 8:37

779

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Using Green's Theorem to Express the Integral $I=\int_C (Pdx+Qdy)$ as an expression of $I_i=\int _{C_i} (Pdx+Qdy)$

Published on 30 May 2016 - 18:51

1.4k

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(Closed) Line integral of Conservative Field.

Published on 04 Jun 2016 - 13:09

1.3k

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Green's Theorem with change of variables

Published on 10 Jun 2016 - 14:24

357

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Evaluate the contour integral (Most likely without Green's Theorem)

Published on 14 Jun 2016 - 14:32

43

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Given $f: \mathbb{R^3} \rightarrow \mathbb{R}\in C^2$ s.t. $∆f > 0$ prove that $\frac{d\int_{\partial B(0,r)}f}{dr} > 0$

Published on 17 Jun 2016 - 15:46

List Question

Understanding the line integral $\oint_c \vec{F} \cdot \,d\vec{r}$

Double integral of off centre circle.

Prove the integral is always imaginary

Integral path between 2 points

amusing applications of greens theorem

Prove $\oint_C\vec F \cdot \hat n\;ds=4\pi\,(q_1+...+q_n)$

Using Green's Theorem to compute counterclockwise circulation

Green's Theorem for $ \int <2y^2 + \sqrt{1+x^5} , (5x-e^y)> dr $ where $ C: x^2+y^2=4 $.

Calculating Line Integral: $\int_{dA} (x^2 dx + y^2 dy)$

Find $\int_{C}{\bf{F}}\cdot d{\bf{s}}$ through the line segment

Using Green's Theorem to Express the Integral $I=\int_C (Pdx+Qdy)$ as an expression of $I_i=\int _{C_i} (Pdx+Qdy)$

(Closed) Line integral of Conservative Field.

Green's Theorem with change of variables

Evaluate the contour integral (Most likely without Green's Theorem)

Given $f: \mathbb{R^3} \rightarrow \mathbb{R}\in C^2$ s.t. $∆f > 0$ prove that $\frac{d\int_{\partial B(0,r)}f}{dr} > 0$

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