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 \(AQ\).

Video solution locked
A free account saves your progress; this video needs a course plan.
680+ questions here come with free worked solutions. A free account saves your questions and progress; this one needs a course plan.
Create a free account to practise similar questions.
Need help? Join our A-Maths tuition classes.
Learn more