(Solution Library) Evaluate \oint_C(x+y) d x-d y, where C is the closed curve formed by moving along the parabola y=x^2-1 from (-1,0) to (1,0), and then
Question: Evaluate \(\oint_{C}(x+y) d x-d y\), where \(C\) is the closed curve formed by moving along the parabola \(y=x^{2}-1\) from \((-1,0)\) to \((1,0)\), and then back along the line segment from \((1,0)\) to \((-1,0)\), using: (a) Line Integrals,
(b) Green's Theorem.
Deliverable: Word Document 
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[Solution Library] Consider the surface given by r(u, v)=< u cos v, u
Solution: Consider the cylinder x^2+y^2=9,-3 ≤q z ≤q 3.
![[See Solution] Use Stokes' Theorem to evaluate](/images/solutions/MC-solution-library-65917.jpg "[See Solution] Use Stokes' Theorem to evaluate \oint_C F • d")
[See Solution] Use Stokes' Theorem to evaluate \oint_C F • d
(Solution Library) Evaluate \oint_C F • d r, where F(x, y, z)=y
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[Solved] Determine whether the equation defines y as a linear
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