S and T are points on sides PR and QR of ∆PQR such that angle P =angle RTS show that∆RPQ~ ∆RTS
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In △RPQ and △RTS
∠RTS=∠P (Given)
∠PRQ=∠TRS=∠R (Common)
Hence, By AA criterion of similarity, △RPQ∼△RTS [hence proved]
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