Two triangles QPR and QSR, right angled at P and S respectively are drawn on the same base QR and on the same side of QR. If PR and SQ intersect at T, prove that PT × TR = ST × TQ
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Step-by-step explanation:
In triangles PTQ, and STR
<QPT = <RST (A)
<PTQ = <STR (Vertically opposite angles) (A)
So, the triangles PTQ and STR are similar.
PQ/SR = PT/TS = QT/RT
PT/TS = QT/RT
PT x RT = QT x TS
Hence proved.
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