The tangent drawn at points P and Q on the circumference of a circle intersect at A. If ∠PAQ = 60°, let us find the value of ∠APQ.

PAQ = 60![]()
AQ = AP (Tangent drawn from an external source to the same circle are always equal in length)
So Δ PQA is isosceles triangle
∠ AQP = ∠ APQ = x (Let)
Since sum of interior angles of a triangle = 1800,so we can say,
2x + 600 = 1800
⇒ 2x = 1200
⇒ x = 600
∠ APQ = 600
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