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How am I doing? Use Green's Theorem to evaluate the line integral along the given positively orientation. \[\int_c xy^2dx+2x^2ydy\] C is the triangle with vertices (0,0), (2,2), and (2,4) \[\int_c p dx+qdy=\int\int_R \left(\frac{dq}{dx}-\frac{dp}{dy}\right)dxdy\] \[p=xy^2\] \[\frac{dp}{dy}=2xy\] \[q=2x^2y\] \[\frac{dq}{dx}=4xy\] \[\frac{dq}{dx}-\frac{dp}{dy}=4xy-2xy=2xy\]
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