In the figure AB and AC are the two tangents drawn from the point A to the
circle with centre O. If | BOC = 130° then find
BAC.
B
00130°
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Answer:
Tangent is perpendicular to radius at point of contact.
So, ∠ABO=∠ACO=90∘
In a quadrilateral, the sum of the angles is 360∘.
∠BAC+∠BOC+∠ABO+∠ACO=360∘
∴∠BAC+∠BOC=180∘
∠BOC=180∘−40∘
∠BOC=140∘
So, option C is the answer
Step-by-step explanation:
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