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∠BQR=∠QAB =70 degree
(Angles in alternate segments are equal)
Since radius divides tangent perpendicularly
∠CQR=90 degree
so ∠CQB =90-70 =20 degree---(1)
let the radius intersecting at chord AB be C.
since radius divides chord perpendicularly
∠OCA= 90 degree
By Angle sum property
∠AQC= 180- ∠OCA-∠QAB =180-90-70= 20 degree---(2)
From (1) and (2)
∠CQB +∠AQC=∠AQB
20+20= ∠AQB
.: ∠AQB=40 degree
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