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To prove that tangents PQ and PR are equal in length without any extra constructions, we can utilize the properties of tangents to a circle.

Tangents PQ and PR to a circle with center O. To prove: PQ = PR. Proof: OQ is common to both triangles:* OQ is the radius of the circle, and it is common to both triangles. OR is the radius of the circle, and it is common to both triangles. The common side OQ and

To prove that tangents PQ and PR are equal in length without any extra constructions, we can utilize the properties of tangents to a circle. Read More »

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In the figure, quadrilateral ABCD is circumscribing a circle with centre O and AD 1 AB. If radius of incircle is 10 cm, then find the value of x.

To prove that tangents PQ and PR are equal in length without any extra constructions, we can utilize the properties of tangents to a circle.