In a ΔPQR , X and Y are the points on PQ and QR, respectively . If PQ =
QR and QX = RY, show that PX = RY.
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Step-by-step explanation:
Given,PQ=QR
QX=RY
QY=RY (as it is point on QR line)
To Prove,PX=RY
Proof,
PQ=QR (Given)
QX=RY ( Given)
Subtracting 1st from 2nd, we get
PQ-QX=QR-RY
PX =QY
Therefore,PX=RY ( Since QY=RY)
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