Proofs in Plane Geometry - Alternate Segment Theorem

Proofs in Plane Geometry - Alternate Segment Theorem

In the given diagram, \(AP\) is tangent at \(A\) to the smaller circle \(AQB\), and \(AQ\) is tangent at \(A\) to the larger circle \(APRB\) and \(QBR\) is a straight line. Prove that \(RP\) is parallel to \(AQ\).

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Answer:Proved: \(RP\parallel AQ\)

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