In Fig. 12, O is the centre of the circle and BA = AC, If ZABC = 50., find ZBOC and CBDC
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Answer:
BA=AC
∠ABC=50
∘
Since BA = AC
∠ABC=∠ACB=50
∘
so ∠A=180
∘
−(50
∘
+50
∘
)
=80
∘
We know ∠BOC=2(∠BAC)
∠BOC=2×80=160
∘
ABCD is a cyclic Quadrilateral
So ∠A+∠D=180
∘
80
∘
+∠D=180
∘
⇒∠BDC=100
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