Prove that ED bisects BC
given, BE = AB
& ABCD is a parallelogram
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Consider triangle BOE and COD
AB=CD(Opposite sides of parallelogram)
BUT AB=BE
SO CD=BE........ (1)
COD=BOE(Vertically opp. Angles)..... (2)
DCO=EBO(Alternate interior angles)
.... (3)
From (1),(2),(3),
By AAS, Triangle BOE is congruent to triangle COD
So,
BO=CO (CPCT)
ie, ED bisects BC
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