5. AB is a diameter of a circle, centre 0. C is a point on the circumference of
circle, such that angle CAB = 2 x angle CBA. Find angle CBA.
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Step-by-step explanation:
∠ACB=90° (Angle subtended on semi-circle)
In, △ACB,
∠CAB=180°-(∠ACB+∠CBA)
=180°-(90°+70°)
=20°
Now,
∠DCA+∠ACB+∠BAC+∠DAC=180° [Sum of opp. anglesof cyclic quadrilateralis supplementary.]
∠DCA+90°+20°+30°=180°
∠ACD=180°-40°
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Answer:
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