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Two tangent TP and TQ are drawn to a circle with center O from an external point T. Prove that ∠PTQ
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Two tangents TP and TQ are drawn to a circle from an external point T. Prove that PTQ = 2 OPQ
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TP and TR are tangents to the circle PQRS. Angle PTR = Angle RPQ = 38°. Calculate the given angles.
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In figure, if TP and TQ are the two tangents to a circle with centre O so that ∠POQ = 110°, then
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