Verify Green’s theorem in the plane for ∮ c [(2x − y) dx + (x + 3y) dy], where C is the boundary of the region defined by x = 2 cos t, y = sin t.

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Harshit Singh · Answer

Dear Student Green&rsquo;s Theorem is not in syllabus upto higher secondary, plase don&rsquo;t worry about that Thanks

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Verify Green’s theorem in the plane for ∮ c [(2x − y) dx + (x + 3y) dy], where C is the boundary of the region defined by x = 2 cos t, y = sin t.

Verify Green’s theorem in the plane for ∮_c [(2x − y) dx + (x + 3y) dy], where C is the boundary of the region defined by x = 2 cos t, y = sin t.

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Verify Green’s theorem in the plane for ∮ c [(2x − y) dx + (x + 3y) dy], where C is the boundary of the region defined by x = 2 cos t, y = sin t.

Verify Green’s theorem in the plane for ∮c [(2x − y) dx + (x + 3y) dy], where C is the boundary of the region defined by x = 2 cos t, y = sin t.

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Verify Green’s theorem in the plane for ∮_c [(2x − y) dx + (x + 3y) dy], where C is the boundary of the region defined by x = 2 cos t, y = sin t.