In the given figure, O is center of the circle and TP is the tangent t

1.	In the given figure, O is center of the circle and TP is the tangent to the circle from an external point T. If ∠PBT=30∘, prove that BA:AT=2:1.
Answer» In the given figure, $O$ is center of the circle and $T P$ is the tangent to the circle from an external point $T .$ If $∠ P B T = 30^{\circ}$ , prove that $B A : A T = 2 : 1.$

In the given figure, O is center of the circle and TP is the tangent to the circle from an external point T. If ∠PBT=30∘, prove that BA:AT=2:1.

Answer»

In the given figure, $O$ is center of the circle and $T P$ is the tangent to the circle from an external point $T .$ If $∠ P B T = 30^{\circ}$ , prove that $B A : A T = 2 : 1.$

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In the given figure, O is center of the circle and TP is the tangent to the circle from an external point T. If ∠PBT=30∘, prove that BA:AT=2:1.

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