1. Let C be the path that starts at the origin, travels up the parabola y = $2 to the point (1,1), then back to the origin along a straight line, and let D be the planar region inside of C. Also, let F(m, y) = (y2, m2). Verifx Green's Theorem by computing both sides of the equality and showing that they are the same: (a) (1 Point) Evaluate i y2 (in: +32 dy (b) (1 Point) Evaluate [L (Qx Pg) (114