In the given figure, O is the centre of the circle. Tangents at A and B meet at C. If ∠ACO = 30°, find:

Question 1

(i) ∠BCO

(ii) ∠AOB

(iii) ∠APB

Question 2

In the given fig, O is the centre of the circle and CA and CB are the tangents to the circle from C. Also, ∠ACO = 30°

P is any point on the circle. P and PB are joined.

(iii) Arc AB subtends ∠AOB at the centre and ∠APB is in the remaining part of the circle.

kratos · Answer 1 · 2020-08-10T23:47:46+0000

In the given fig, O is the centre of the circle and CA and CB are the tangents to the circle from C. Also, ∠ACO = 30°

P is any point on the circle. P and PB are joined.

(iii) Arc AB subtends ∠AOB at the centre and ∠APB is in the remaining part of the circle.

Please log in or register to add a comment.