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Answers
12) :-
1) We know that OB = OC which is the radius
The base angles of an isosceles triangle are equal
So we get
∠OBC = ∠OCB = 55°
In △ BOC
Using the angle sum property
∠BOC + ∠OCB + ∠OBC = 180°
By substituting the values
∠BOC + 55° + 55° = 180°
On further calculation
∠BOC = 180° – 55° – 55°
By subtraction
∠BOC = 180° – 110°
So we get ∠BOC = 70°
(ii) We know that OA = OB which is the radius
The base angles of an isosceles triangle are equal
So we get
∠OBA= ∠OAB = 20°
In △ AOB
Using the angle sum property
∠AOB + ∠OAB + ∠OBA = 180°
By substituting the values ∠AOB + 20° + 20° = 180° On further calculation ∠AOB = 180°– 20°– 20°By subtraction ∠AOB = 180°– 40° So we get ∠AOB = 140°We know that ∠AOC = ∠AOB – ∠BOC
By substituting the values
∠AOC = 140°– 70°
So we get ∠AOC = 70°
Answer:
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