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Use Green's theorem to find an integral over area equivalent to g (e: + 332) do + (By + 31:2) dy, c where C is

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Use Green's theorem to find an integral over area equivalent to g (e: + 332) do + (By + 31:2) dy, c where C is the boundaryr of the region enclosed by y : .132 and y : m oriented counterclockwise. Find limits of integration for the integral and simplify the integrand. You do not need to evaluate the integral

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