List questions from line-integrals

Published on 29 Mar 2026 - 13:39

39

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What symmertry of $x$ the solution is referring to?

Published on 22 Nov 2022 - 21:04

103

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Let $C$ be a path from $(0,0)$ to $(2,1)$ find $\int_C ydx + xy dy$ over $x=2y^2$ and the straight line

Published on 25 Nov 2022 - 1:43

97

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Find given line integral (without Stokes) $\int_L (y-z)dx+(z-x)dy + (x-y)dz$ where is circle given by $x^2+y^2+z^2=a^2, y\cos\alpha= x\sin\alpha.$

Published on 27 Nov 2022 - 21:42

40

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Is there an intuitive, physical way to see the line integral?

Published on 28 Nov 2022 - 1:12

61

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Line integral of $r=1+cos(\theta)$

Published on 28 Nov 2022 - 15:14

231

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Why do these results not contradict Green's Theorem?

Published on 27 Mar 2026 - 10:16

31

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Squeeze theorem for line integrals

Published on 30 Nov 2022 - 11:07

74

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Does a line integral going to 0 mean the function is continuous?

Published on 26 Mar 2026 - 20:26

79

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Question on Green's Theorem

Published on 30 Mar 2026 - 11:15

52

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Area with Gauss-Green' theorem

Published on 19 Dec 2022 - 17:28

48

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Computing the line integral using Green's formula

Published on 30 Mar 2026 - 11:14

95

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What did James Stewart mean by "the line integral reduces to an ordinary single integral in this case"?

Published on 03 Jan 2023 - 0:53

104

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Evaluating line integrals in the form $\oint F\cdot n ds$

Published on 08 Jan 2023 - 10:36

55

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How to solve this line integral problem?

Published on 15 Jan 2023 - 10:05

List Question

How to prove a circle parameterization is injective?

What symmertry of $x$ the solution is referring to?

Let $C$ be a path from $(0,0)$ to $(2,1)$ find $\int_C ydx + xy dy$ over $x=2y^2$ and the straight line

Find given line integral (without Stokes) $\int_L (y-z)dx+(z-x)dy + (x-y)dz$ where is circle given by $x^2+y^2+z^2=a^2, y\cos\alpha= x\sin\alpha.$

Is there an intuitive, physical way to see the line integral?

Line integral of $r=1+cos(\theta)$

Why do these results not contradict Green's Theorem?

Squeeze theorem for line integrals

Does a line integral going to 0 mean the function is continuous?

Question on Green's Theorem

Area with Gauss-Green' theorem

Computing the line integral using Green's formula

What did James Stewart mean by "the line integral reduces to an ordinary single integral in this case"?

Evaluating line integrals in the form $\oint F\cdot n ds$

How to solve this line integral problem?

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