in the figure of the given construction, if triangle QST is similar to triangle QRP, then the ratio QT:QP is
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from image we can see that, in AQST and AQRP we have,
→ ZQST=ZQRP (given)
→ ZSQT=<RQP (common)
SO,
→ AQST ~ AQRP (By AA similarity.)
since we know that, when two A's are similar, ratio of their corresponding sides are in same ratio.
then,
→QS/QR = ST/RP = QT/QP.
therefore,
→ QT: QP = ST: RP: QS: QR.
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