Problem #1: Green's Theorem in the plane states that if C is a piecewise-smooth simple closed...

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Problem #1: Green's Theorem in the plane states that if C is a piecewise-smooth simple closed curve bounding a simply connected region R, and if P, Q, aPlay, and aQ/ax are continuous on R then Problem #1: Pdx + Qdy dx R - dy d) dA. Compute the double integral on the right hand side of Green's Theorem with P(x, y) = -, Q(x, y) = and the region R enclosed by the half ellipse (x-5)+(-7)=1, y 7, and the lines 2 y=2x+13, and y = 2x-7. Just Save Submit Problem #1 for Grading Problem #1 Your Answer: Your Mark: Attempt #1 Attempt #2 Attempt #3 Attempt #4 Attempt #5 Problem #1: Green's Theorem in the plane states that if C is a piecewise-smooth simple closed curve bounding a simply connected region R, and if P, Q, aPlay, and aQ/ax are continuous on R then Problem #1: Pdx + Qdy dx R - dy d) dA. Compute the double integral on the right hand side of Green's Theorem with P(x, y) = -, Q(x, y) = and the region R enclosed by the half ellipse (x-5)+(-7)=1, y 7, and the lines 2 y=2x+13, and y = 2x-7. Just Save Submit Problem #1 for Grading Problem #1 Your Answer: Your Mark: Attempt #1 Attempt #2 Attempt #3 Attempt #4 Attempt #5