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y2=4x and y2=−8(x−a) intersect at point A and C. Points O(0,0), A, B(a,0), C are concyclic.Tangents to parabola y2=4x at A and C intersect at point D and tangents to parabola y2=−8(x−a) intersect at point E, then the area of quadrilateral DAEC is

Answer» y2=4x and y2=8(xa) intersect at point A and C. Points O(0,0), A, B(a,0), C are concyclic.

Tangents to parabola y2=4x at A and C intersect at point D and tangents to parabola y2=8(xa) intersect at point E, then the area of quadrilateral DAEC is


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