In this figure, m∠BDA = _____° and m∠BCA = _____°.
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Find ∠BOA:
∠BOA + ∠BOA(reflect) = 360º (Angles at a point)
∠BOA + 250º = 360º
∠BOA = 360 - 250
∠BOA = 110º
Find ∠BDA:
2 ∠BDA = ∠BOA (Angle at the centre is twice the angle at the circumference)
2 ∠BDA = 110º
∠BDA = 110 ÷ 2
∠BDA = 55º
∠OBC = ∠OAC = 90º (tangent and the radius will always form a right angle)
Find ∠BCA:
∠BCA + CAO + AOB + OBC = 360º (Sum of angles in a quadrilateral is 360º)
∠BCA + 90º + 110º + 90º = 360º
∠BCA + 290º = 360º
∠BCA = 70º
Answer: In this figure, m∠BDA = 55° and m∠BCA = 70°.
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Answer:Answer: In this figure, m∠BDA = 55° and m∠BCA = 70°.
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