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Step-by-step explanation:
In ∆PSR and ∆RQP,
PQ=SR (Given)
QPR=SRP (Alternate interior angles)
PR=PR (Common)
∆PSR≈∆RQP
Yes,PS=QR (c.p.c.t)
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In ΔPSR and ΔRQP,
- PQ = SR ( Given )
- PR = PR ( Common )
- PS = QR ( Parallel Sides adjacent to equal opposite sides are equal, i.e, it is forming a parallelogram)
Therefore,
ΔPSR ≈ ΔRQP (By S-S-S congruency)
Also, PS = QR (Equal opposite Sides of a parallelogram)
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