In fig. O is the centre of the circle PQ is a chord and PT is tangeny to the circle at P.If
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SamuelKuruvilla15:
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∠OPQ = (180 - 70)/2 = 55°
∠OQP = 55° ( ∵ OQP IS AN ISOSCELES TRIANGLE)
∠TPQ = 90° - 55° = 35° (∵ RADIUS TO TANGENT IS PERPENDICULAR)
∠OQP = 55° ( ∵ OQP IS AN ISOSCELES TRIANGLE)
∠TPQ = 90° - 55° = 35° (∵ RADIUS TO TANGENT IS PERPENDICULAR)
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