S and T are points on sides PR and QR of
Δ PQR such that ∠P = ∠RTS. Show that
Δ RPQ ~ Δ RTS
In ΔRPQ and ΔRST,
∠ RTS = ∠ QPS (Given)
∠ R = ∠ R (Common)
∴ ΔRPQ
ΔRTS (By AA similarity)
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