In the figure, PC is the tangent to the circle. A and B are 2 points on the circle. If ∠BPC =600 and ∠APB =550, then find ∠ABP .
55°
60°
65°
70°
Using Tangent-Chord theorem, ∠APD =∠ABP
Therefore, ∠ABP =180∘–55∘–60∘
=65∘
If tangents PA and PB from a point P to a circle with centre O are inclined each other an angle of 70o, then find ∠POA
In figure 2, PA and PB are tangents to the circle with centre O. If ∠APB = 60∘, then ∠OAB is
In the given figure, O is the centre of the circle and AB is a tangent to it at point B. If ∠BDC=65∘, then find ∠BAO