In the given figure PA and PB are tangents to a circle with center O.
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Since OA is perpendicular to PA and also, OB is perpendicular to PB
∠APB + ∠AOB = 180°
50°+ ∠AOB = 180°
∠AOB = 180° – 50° = 130°
In △AOB,
OA = OB = radii of same circle
∠OAB = ∠OBA = x ( say )
Again, ∠OAB + ∠OBA + ∠AOB = 180°
x +x + 130° = 180°
2x = 180° – 130° = 50°
X = 25°
Hence, ∠OAB =25°
∠APB + ∠AOB = 180°
50°+ ∠AOB = 180°
∠AOB = 180° – 50° = 130°
In △AOB,
OA = OB = radii of same circle
∠OAB = ∠OBA = x ( say )
Again, ∠OAB + ∠OBA + ∠AOB = 180°
x +x + 130° = 180°
2x = 180° – 130° = 50°
X = 25°
Hence, ∠OAB =25°
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