Listen to a podcast, please open Podcast Republic app. Available on Google Play Store and Apple App Store.
| Episode | Date |
|---|---|
|
Q4. If from an external point P of a circle with centre 0, two tangents PQ and PR are drawn such that angle QPR = 120, Prove that 2PQ = PO.
|
Oct 21, 2020 |
|
Q3. In the given figure, the sides AB, BC and CA of a triangle ABC touch a circle with centre 0 and radius at P, Q and R respectively. Prove that AB + CQ = AC + BQ
|
Oct 19, 2020 |
|
Q2. In the given figure, tangents PQ and PR are drawn from an external point P to a circle with centre 0, such that angle RPQ = 30. A chord RS is drawn parallel to the tangent PQ. Find angle RQS.
|
Oct 19, 2020 |
|
Q1. PA and PB are tangents to the circle with centre 0 from an external point P, touching the circle at A and B respectively. Show that the quadrilateral AOBP is cyclic.
|
Oct 19, 2020 |