Home
Class 10
MATHS
In the diagram above, A,B,P and Q are po...


In the diagram above, A,B,P and Q are points of contacts of direct common tangents of the two circles. If `angle ACB` is `120^@` , then find the angle between the two tangents and angle made by PQ at the centre of same circle.

Promotional Banner

Similar Questions

Explore conceptually related problems

In the diagram above,A,B,P and Q are points of contacts of direct common tangents of the two cir-cles.If /_ACB is 120^(@) ,then find the angle between the two tangents and angle made by PQ at thecentre of same circle

The angle between two tangents to a circle may be 0^(@) .

In the following figure, O is the centre of the circle and angle AMB=120^@ , Find the angle between the two tangents AP and BP.

The angle between the radius of a circle and the tangent drawn at the point of contact is

In the given is the centre of circle, PQ is a tangent to the circle at A. If angle BAQ=60^(@) then find angle ABC and angle APB.

If a chord PQ subtends an angle of 80^@ at the centre of a circle, then angle between the tangents at P and Q is also 80^@ State true or false

Prove that the internal bisector of the angle between two tangents drawn from an external point of a circle will pass through the centre of the circle.

If we draw a tangents to a circle at a given point on it, when the centre of the circle is known, then the angle between the tangent and radius of the circle is

CD is direct common tangent to two circles intersecting each other at A and B. The angle CAD + angle CBD is equal to