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Question

Tangents drawn at the end points of the diameter of a circle are

A
Parallel
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B
Perpendicular
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C
Intersecting
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D
None
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Solution

The correct option is A Parallel

Here AB is a diameter of the circle with centre O, two tangents PQ and RS drawn at points A and B respectively.

Radius will be perpendicular to these tangents.

Thus, OA ⊥ RS and OB ⊥ PQ

OAR=OBP=OBQ=900

Therefore,

OAR=OBQ (Alternate interior angles)

OAS=OBP (Alternate interior angles)

Since alternate interior angles are equal, lines PQ and RS will be parallel.


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