∆PQR and ∆SQR are right angled at P and S respectively have common hypotenuse QR. PQ=SR=4cm . Prove that angleSQR = anglePRQ
Answers
Answered by
0
Step-by-step explanation:
In Triangle PQR and SQR,
Angle P =Angle S (90 degree)
PQ=SR (Given)
QR =QR (Common)
Triangle PQR is congruent to Triangle SRQ(RHS congruency Criterion)
Angle SQR= Angle PRQ(Corresponding Parts of Congruent Triangles)
Hence Proved
Hope you'll
Similar questions