`PQ` is a tangent to a circle with centre `O` at the point `P`. If `DeltaOPQ` is an isoceless triangle, then `/_OQP` is equal to

PQ is a tangent to a circle with centre O at the point P. If DeltaOPQ is an isosceles triangle, then angleOQP=………. .

PQ is a tangent to a circle with centre O at the point P. If OPQ is an isosceles triangle, then /_OQP is equal to 30o (b) 45o(c)600 (d) 90o

P Q is a tangent to a circle with centre O at the point P . If /_\ O P Q is an isosceles triangle, then /_O Q P is equal to :

If two tangents are inclined at 60^(@) are drawn to a circle of radius 3cm then find length of each tangent. OR PQ is a tangent to a circle with centre O at point P. If Delta OPQ is an isosceles triangle, then find angle OQP.

At point 'P' on a circle, PQ is a tangent and 'O' is the centre of the circle. If triangleOPQ is an isosceles triangle, then /_OQP is equal to

In figure-3, PQ is tangent to the circle with centre at O, at the point B. if angleAOB=100^(@) , then angleABP is equal to

In figure PQ is tangent to the circle with centre at O at the point B , if angle AOB = 100^(@) , then angle ABP is equal to

In figure-3, PQ is tangent to the circle with centre at O, at the point B. if angleAOB=100^(@) , then angleABP is equal to

In figure PQ is tangent to the circle with centre at O at the point B , if angle AOB = 100^(@) , then angle ABP is equal to