In the figure, PS=QR and PS||QR. Prove that PQ=SR
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Hello
Given => PS = QR & PS || QR
To prove => PQ = SR
To Proof => In ∆PRS & ∆PQR
PS = QR (Given)
Angle SRP = RPQ (Alternate Interior Angles)
PR = PR ( Common)
So, By SAS Congruency Rule
∆PRS Congruent to ∆PQR
By CPCT {Corresponding Part of Congruent Triangles}
PQ = SR
Hence Proved
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