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Given:In ∆PQR, S is any point on side QR
To show PQ+QR+RP>2PS
Proof:in ∆PQS, PQ+QS>PS....(1) [sum of two side of a triangle is greater than the third side]
Similarly,in ∆PRS, SR+RP>PS....(2)
add (1)+(2):
PQ+QS+SR+RP>2PS
PQ+(QS+SR)+RP>2PS [QR=QS=SR]
PQ+QR+RP>2PS
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