Chord AB and DC where produced intersect at E. Show that triangle AED and triangle CEB are equiangular.
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m∠ADC = m∠CBE ---------> Exterior angle = Remote opposite interior angle of cyclic quadrilateral
m∠DAB = m∠BCE ---------> Exterior angle = Remote opposite interior angle of cyclic quadrilateral
m∠BEC = m∠CEB ----------> Self congruence
∴ ΔBCE is similar to ΔADE
Hence the 2 triangles are equiangular.
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