In the figure, PQ is a tangent to the circle with centre O at the point of contact A.
If ∠BAQ = 60°, find ∠ACB
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angle OAQ = 90 ( Radius subtends an angle of 90 at tangent)
angle OAB + angle BAQ = 90
Angle OAB = 30
angle OAB = angle OBA ( Angles opposite equal sides are equal )
Join OC
angle OCB = angle OBA = 30
( Angles on same segment OB)
Similarly
angle OCA = angle OBA = 30
angle ACB = Angle OCA + Angle OCB
= 30+30
= 60
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Answer:
Step-by-step explanation:
no it should be 120 degrees
bcoz angle of chord with the tangent is 60 angle substended at major segment should be 60 degrees
angle substended at major + angle substended at minor = 180
60+a=180
a=120
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