explain inscribed angle theorem
with proof
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The inscribed angle theorem can be proved by considering three cases, namely: When the inscribed angle is between a chord and the diameter of a circle. The diameter is between the rays of the inscribed angle. The diameter is outside the rays of the inscribed angle.
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Proof of Inscribed Angle Theorem
To prove the inscribed angle theorem we need to consider three cases: Inscribed angle is between a chord and the diameter of a circle. Diameter is between the rays of the inscribed angle. Diameter is outside the rays of the inscribed angle.
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