Suppose T is a triangle in the xy-plane. If the counterclockwise circulation of F = (3x y, 2x + y) around T is 2 then th
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Suppose T is a triangle in the xy-plane. If the counterclockwise circulation of F = (3x y, 2x + y) around T is 2 then th
Suppose T is a triangle in the xy-plane. If the counterclockwise circulation of F = (3x y, 2x + y) around T is 2 then the area of T is... (Round to the nearest hundredth). Hint: Use Green's Theorem! Find the circulation of F = (-y³, x³) on the boundary of the region R = {(x, y)|0 ≤ y ≤ √√1-x²} oriented counterclockwise. Round to the nearest hundredth. Hint: Use Green's Theorem!
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