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∆PQR is an isosceles triangle. [∵ PQ = PR]
⇒ 1/2 PQ = 1/2 PR
⇒ NQ = MR and PN = PM
(i) In ∆NQR and ∆MRQ
NQ = MR (Half of equal sides)
∠NQR = ∠MRQ (Angles opposite to equal sides)
QR = RQ (Common)
∆NQR = ∆MRQ (By SAS condition)
(ii) QM = RN (Congruent parts of congruent triangles)
(iii) In ∆PMQ and ∆PNR
PN = PM (Half of equal sides)
PR = PQ (Given)
∠P = ∠P (Common)
∆PMQ = ∆PNR (By SAS condition)
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