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kulbhushan3:
this question is wrong.
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Given quadrilateral is a cyclic quadrilateral.
So opposite angles are supplementary. ∠ A + ∠C = 180°
=> ∠C = 180- 60 = 120°
Chord BD makes an angle ∠A = 60° at the circle at A. So chord BD makes an angle of 2*60° =120° at the center O.
=> ∠DOB = 120°
In ΔOBD: ∠ ODB + ∠OBD = 180 - ∠DOB = 60°
In ΔCDB: ∠CDB + ∠CBD = 180° - ∠C = 60°
Hence LHS = RHS. Proved.
So opposite angles are supplementary. ∠ A + ∠C = 180°
=> ∠C = 180- 60 = 120°
Chord BD makes an angle ∠A = 60° at the circle at A. So chord BD makes an angle of 2*60° =120° at the center O.
=> ∠DOB = 120°
In ΔOBD: ∠ ODB + ∠OBD = 180 - ∠DOB = 60°
In ΔCDB: ∠CDB + ∠CBD = 180° - ∠C = 60°
Hence LHS = RHS. Proved.
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