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Green's Theorem: Evaluate line integral
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\[\int\limits_{?}^{c+} (y^2+x^3)dx+x^4dy = \int\limits_{{?}}^{?} \int\limits_{D}^{} 4x^3-2y dA \]
I was able to get here, but I don't think I use the correct parametrization of the region. The Region is the square of the perimeter of the square with vertices [0;1]x[0;1] in the counter clockwise direction.
my parametrization is as follows: x (bottom) = t y (right side) = t x (top) = 1-t y (left) = 1-t do I need to plug these in the last double integral? please help :(
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