Use Green's Theorem to evaluate the integral $\int _ { C } ( y - x ) d x + ( 2 x - y ) d y \text { where } C \text { is }$ the boundary of the region lying inside the rectangle bounded by $x = - 8 , x = 8 , y = - 4 , y = 4$, and outside the square bounded by $x = - 1 , x = 1 , y = - 1$, and $y = 1$.
A) 159
B) 187
C) 175
D) 165
E) 124

Question

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The Answer of Use Green's Theorem to evaluate the integral $\int _ { C } ( y - x ) d x + ( 2 x - y ) d y \text { where } C \text { is }$ the boundary of the region lying inside the rectangle bounded by $x = - 8 , x = 8 , y = - 4 , y = 4$, and outside the square bounded by $x = - 1 , x = 1 , y = - 1$, and $y = 1$.
A) 159
B) 187
C) 175
D) 165
E) 124

Use Green's Theorem to Evaluate the Integral ∫C(y−x)dx+(2x−y)dy where C is \int _ { C } ( y - x ) d x + ( 2 x - y ) d y \text { where } C \text { is }∫C​(y−x)dx+(2x−y)dy where C is

Use Green's Theorem to Evaluate the Integral $\int _ { C } ( y - x ) d x + ( 2 x - y ) d y \text { where } C \text { is }$