Solve this: Q . I n t h e g i v e n f i g , T i s a p o i n t o n t h e s i d e Q R o f △ P Q R a n d S i s a p o i n t s u c h t h a t T R = T S . P r o v e t h a t P Q + P R > Q S Share with your friends Share 4 Shruti Tyagi answered this Dear student, In triangle PQR, we have, PQ+PR>QR [In a triangle, sum of any two sides is always greater than third side.] PQ+PR>QT+TR [as, QR = QT + TR] PQ+PR>QT+TS [ as, TR = TS ] ......(1) In triangle QST, we have, QT+TS>QS [In a triangle, sum of any two sides is always greater than third side.] ....(2) From (1) and (2), we can conclude that, PQ+PR>QS Regards 1 View Full Answer