In the figure given below , PQ = PS and QR=SR . show that (a) PQR= PSR (b) PR bisects P and R
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Answer:
given PQ=PS QR=QS also PR=PR(common) triangle PQR congruent triangle PSR
also angle QPR = angle RPS(cpct) also angle QRP=angle PRS(cpct) hence pr bisect angle P and angle R
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Step-by-step explanation:
PQ=PS given
QR=SR given
PR=PR commont side
Triangle PQR is congruent to Triangle PSR
i) Angle PQR = Angle PSR Corresponding angles of congruent Triangles
Angle PRQ= Angle PRS Corresponding angles of congruent Triangles
Angle QRP = Angle SRP
ii) Hence PR bisects P and R
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