prove that a rectangle is a cyclic quadrilateral
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proof: the all angles of rectangle is right angle
therefore the sum of opposite angles of rectangle is 180°
if the sum of measure of opposite angles of quadrilateral is supplementary i. e 180° then it is cyclic
hence the every rectangle is cyclic as its sum of measure of opposite pair of angles is 180°
therefore the sum of opposite angles of rectangle is 180°
if the sum of measure of opposite angles of quadrilateral is supplementary i. e 180° then it is cyclic
hence the every rectangle is cyclic as its sum of measure of opposite pair of angles is 180°
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