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Calculus
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13 Nov 2019

From Taalman_Kohn Calculus section section 14.2, exercise 24.

Evaluate the multivarate line integral f(x,y)=x^2+y^2 over the the unit circle traversed clockwise.

∫Cf(x,y)ds = ?

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Bunny Greenfelder
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31 Jan 2019

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Related questions

Exercise 7,8, and 10, please!

Thanks!

Use Green's Theorem to: Evaluate integral F. dr where F = (x^3 + y^2)i + (ye^y^2)j where C is the boundary of the region D bounded by x = -sqrt (1-y^2) and y axis, traversed in the clockwise direction.

Evaluate ∫C F*dr , where F = (x^3 + y^2)i + ye^(y^2)j and C is the boundary of the region D bounded by x = -sqrt(1-y^2) and the y -axis, traversed in the clockwise direction. (Use Green's Theorem)

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