Given that AB = AC and ∠BOC = 140∘ where O is the center of the circle. ∠ABC =?
∠BAC = 70∘
Angle subtended by an arc at the centre is twice the angle subtended by it at any point.
Since, Δ ABC is isosceles, ∠ABC = ∠ACB = 180∘−70∘2
∴∠ABC = 55∘
In the given figure, BOC is a diameter of a circle and AB=AC. Then, ∠ABC=?
(a) 30∘
(b) 45∘
(c) 60∘
(d) 90∘
In the given figure, AB and AC are tangents to the circle with centre O such that BAC = 40o. Then, BOC is equal to
The length of arc AB is twice the length of arc BC of a circle with centre O. If ∠AOB is 100o then ∠BOC is