In the given circle in Figure-1 , number of tangents parallel to tangent PQ is
(A) 0
(B) many
(C) 2
(D) 1

In the given circle if Figure-1, number of tangents parallel to tangents PQ is

How many parallel tangents can a circle have ?

The number of real tangents through (3, 5) to 3x^2 + 5y^2 = 32 , is/are (A) 4 (B) 2 (C) 1 (D) 0

Position of 2 circles | Number of common tangents | Length of common tangents

In the given figure, PQ is tangent to outer circle and PR is tangent to inner circle. If PQ = 4cm, OQ = 3 cm and OR = 2 cm then find the length of PR.

Point O is the centre of a circle . Line a and line b are parallel tangents to the circle at P and Q. Prove that segment PQ is a diameter of the circle.

What is the maximum number of parallel tangents a circle can have on a diameter?

If C_1: x^2+y^2=(3+2sqrt(2))^2 is a circle and P A and P B are a pair of tangents on C_1, where P is any point on the director circle of C_1, then the radius of the smallest circle which touches c_1 externally and also the two tangents P A and P B is 2sqrt(3)-3 (b) 2sqrt(2)-1 2sqrt(2)-1 (d) 1