In triangle ABC, AB=AC and AD perpendicular to BC. Prove that D is the midpoint of BC
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Answer:
In triangle Δ ADB and Δ ADC
AD =DA (COMMON)
∠ADB =∠ADC (90° EACH)
AB = AC (GIVEN)
THEREFORE ΔADB≅ΔADC
BD =DC(CPCT)
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