In the figure, in ΔABC, point D on side BC is such that, ∠BAC = ∠ADC.
Prove that, CA2 = CB × CD

In Δ BAC & Δ ADC
⇒ ∠ BAC ≅ ∠ ADC ……(Given)
And, ∠ACB ≅ ∠DCA ……(common)
⇒ Δ BAC ~ Δ ADC (By AA Test)
⇒
(corresponding sides are proportional)
⇒ CA2 = CB×CD
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