List questions from greens-theorem

Published on 02 Aug 2018 - 22:46

75

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Evaluate $\int_{\Gamma}xy^2dx+xydy$ on $\Gamma={y=x^2}$

Published on 06 Aug 2018 - 14:53

399

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use Green theorem to evaluate line integral:

Published on 13 Aug 2018 - 23:53

274

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Limacon curve and its osculating circle

Published on 14 Aug 2018 - 0:42

182

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Green's Theorem Corollary

Published on 23 Mar 2026 - 16:52

20

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Show that $F$ has a maximum in $\mathcal{C}$. $\mathcal{C}$ set of curves.

Published on 17 Aug 2018 - 17:53

130

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Application of Green's theorem in a plane

Published on 05 Sep 2018 - 15:19

9.8k

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Verify Stokes' Theorem for $v=zi+xj+yk$ over the hemispherical surface $x^2+y^2+z^2=1$ and $z \gt 0$.

Published on 08 Sep 2018 - 22:44

305

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Anti-holomorphic derivative on 1/z

Published on 12 Sep 2018 - 11:53

790

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Green's Theorem on a region with holes

Published on 14 Sep 2018 - 16:06

53

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Which theorem says that $\displaystyle \int_{f_1(x)}^{f_2(x)}\frac{\partial M}{\partial y}\,dy=M(x,f(x_2))-M(x,f(x_1))$?

Published on 06 Oct 2018 - 19:42

663

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Evaluate using Green's Theorem over ellipse

Published on 06 Oct 2018 - 22:53

121

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Green's Formula in the case where $M = x^2 - y^2$ and $N=2xy$

Published on 07 Oct 2018 - 15:46

30

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Variational Formulation - inhomogeneous

Published on 23 Feb 2026 - 2:52

205

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Line Integral in second quadrant of Unit Circle

Published on 03 Nov 2018 - 18:54

List Question

Evaluating area of $\frac{3}{4}$ of a disc

Evaluate $\int_{\Gamma}xy^2dx+xydy$ on $\Gamma={y=x^2}$

use Green theorem to evaluate line integral:

Limacon curve and its osculating circle

Green's Theorem Corollary

Show that $F$ has a maximum in $\mathcal{C}$. $\mathcal{C}$ set of curves.

Application of Green's theorem in a plane

Verify Stokes' Theorem for $v=zi+xj+yk$ over the hemispherical surface $x^2+y^2+z^2=1$ and $z \gt 0$.

Anti-holomorphic derivative on 1/z

Green's Theorem on a region with holes

Which theorem says that $\displaystyle \int_{f_1(x)}^{f_2(x)}\frac{\partial M}{\partial y}\,dy=M(x,f(x_2))-M(x,f(x_1))$?

Evaluate using Green's Theorem over ellipse

Green's Formula in the case where $M = x^2 - y^2$ and $N=2xy$

Variational Formulation - inhomogeneous

Line Integral in second quadrant of Unit Circle

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