prove that tangent segments drawn from external point to circle are congruent.
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Given : Tangent segments drawn from an external point to a circle are congruent
To Find : Prove it
Solution:
Let say A circle with center O
and Tangent from external point P
PA & PB are tangent
=> ∠PAO = 90° , ∠PBO = 90°
in ΔOPA & ΔOPB
OA = OB Radius of circle
OP = OP common
∠PAO = ∠PBO = 90°
=> ΔOPA ≅ ΔOPB (RHS)
=> PA = PB ( CPCT )
Hence tangent segments drawn from an external point to a circle are congruent
QED
Proved
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