if diagonals of cyclic quadrilateral are diameters of the circle through the vertices of the quadrilateral prove that it is rectangle
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let the quadrilateral be ABCD
in quadrilateral ,
angleA = angle C
in cyclic quadrilateral
angleA+angleC= 180
angleA+angleA=180
2angleA=180
angleA=180/2
angleA=90°
so this a rectangle
because in rectangle one of its angle is right angle
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