Can we draw two tangents perpendicular to each other on a circle ?

Can we draw two tangents parallel to each other on a circle ?

If the tangents at (5,12) and (12,-5) to a circle are perpendicular to each other then the radius of the circle is

To draw two tangents to a circle which are perpendicular to each other, the perpendiculars are to be drawn at the ends of two radii which are inclined at an angle of……..

Draw a circle of radius 3 cm. Draw two tangents to the circle which ar perpendicular to each ouher.

In Fig . pair of tangents AP and AQ drawn from an external point A to a circle with centre O are perpendicular to each other and length of each tangent is 5 cm. Find the radius of the circle.

Two radii OA and OB of a circle with centre O are perpendicular to each other. If two tangents are drawn at the point A and B intersect each other at the point T, prove that AB= OT and they bisect each other at a ridght angle.

Draw a linear pair of angles. Bisect each of the two angles. Verify that the two bisecting rays are perpendicular to each other.

Draw a liner pair of angles. Bisect each of the two angles. Verify that the two bisecting rays are perpendicular to each other.

To draw a pair of tangents to a circle inclined to each other at an angle of 60^@ , it is required to draw the two radii of the circle intersecting at an angle of