(See) Use Green’s Theorem to evaluate F(x,y)=(arctan y,-(xy^2)/(1+y^2)) around the curve
Question: Use Green’s Theorem to evaluate
\[\vec{F}\left( x,y \right)=\left( \arctan y,-\frac{x{{y}^{2}}}{1+{{y}^{2}}} \right)\]around the curve \(4{{x}^{2}}+9{{y}^{2}}=36\).
Deliverable: Word Document 
(Step-by-Step) Compute the divergence and the curl of the vector
(Solution Library) Given x(t)=(e^t,ln t,t^2) , y(t)=(sin t,t,4)
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[See Solution] A vector field is defined by F(x)=(y+z,x+y,x+z)
(See Steps) (a) Parametrize the upper surface of the portion of
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[Solution Library] If x(t)=(t, sin 4t, cos 4t), 0≤ t≤ π
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