a b c and d are four points on a circle AC and BD intersect at a point p such that angle b is equal to 130 degree and angle ACD equal to 20 degree then find angle BAC
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Answer:
BEC+∠DEC=180
∘
(complimentary angles)
130
∘
+∠DEC=180
∘
∠DEC=50
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In ΔDEC -
∠DEC+∠ECD+∠CDE=180
∘
∠CDE=110
∘
by theorem of circles -
∠BAC=∠CDE
∴∠BAC=110
∘
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