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Use Green's Theorem to evaulate the line integral C F dr, where F(x, y) = 1 + tan2 x, x2 + ey , and

Use Green's Theorem to evaulate the line integral ∫C F ⋅ dr, where

F(x, y) = ⟨1 + tan2 x, x2 + ey ⟩, and C is the counterclockwise boundary of the region D enclosed by y = √x, x = 1, and y = 0.

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