In the given figure, O is the center of the circle. Tangents at A & B meet at C. If ∠ACO = 30^o, find ∠APB.

60^o

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30^o

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75^o

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45^o

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35^o

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Solution

The correct option is A
60^o

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Similar questions

Q. In the given figure, O is the centre of a circle. BOA is its diameter and the tangent at the point P meets BA extended at T. If ∠PBO = 30°, then ∠PTA = ?

(a) 60°
(b) 30°
(c) 15°
(d) 45°

Q. In the given figure, PQ and PR are tangents drawn from P to a circle with centre O. If ∠OPQ = 35°, then

(a) a= 30°, b= 60°

(b) a= 35°, b = 55°

(c) a= 40°, b = 50°

(d) a= 45°, b = 45°

In the figure, O is the center of the circle. If ∠ACB = 30^othen ∠ABC equal to:

$I n t h e g i v e n f i g u r e, △ A B C i s i n s c r i b e d i n a c i r c l e . T h e b i s e c t o r o f ∠ B A C m e e t s B C a t D a n d t h e c i r c l e a t E, i f E C i s j o i n e d t h e n ∠ E C D = 30^{0} . F i n d ∠ B A C .$

If AB is the tangent to the circle with center O what is $∠ O C P$ ? Given that OP= PC

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In the given figure, O is the center of the circle. Tangents at A & B meet at C. If ∠ACO = 30o, find ∠APB.

The correct option is A 60o

In the given figure, O is the center of the circle. Tangents at A & B meet at C. If ∠ACO = 30^o, find ∠APB.

The correct option is A
60^o