O is the circumcentre of triangle ABC AD is perpendicular to BC prove that angle BAO =angle CAD
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Answer:
in triangle BOC and triangle COD
BO = CO (both are radius)
∠BDO=∠CDO =90°
BD is common in both triangle
so both triangle are similar
so ∠BOD=∠COD
as we know angle at the center is double of the angle of corcumferece
∠BOC=2∠BAC
⇒2∠BOD=2∠BAC (as we proved above)
⇒∠BOD=∠A
Step-by-step explanation:
hope it helps
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