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(1 point) Let h = f . g where f : R2 - R and g : R2 - R2 is defined by g(x, y)

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(1 point) Let h = f . g where f : R2 - R and g : R2 - R2 is defined by g(x, y) = (-2x2y, - (x + 2y)). Find the derivative h'(-2, 2) if fx(-16, -2) = -3 and fy(-16, -2) = -4. h' ( - 2, 2 ) = Find the following: hx (-2, 2) = hy (-2, 2) =

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