in ∆PQR, if PQ =QR and L ,M and N are the mid-point of the sides PQ ,QR and RP respectively. Prove that LN=MN
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Step-by-step explanation:
To prove : LM = MN
Proof : In ∆LPN and ∆MRH
PN = RN (∵ M is mid point of PR)
LP = MR (Half of equal sides)
∠P = ∠R (Angles opposite to equal sides)
∴ ALPN ≅ AMRH (SAS axiom)
∴ LN = MN (c.p.c.t.)
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