1. If APQR = AMLN, then the length of side MN is equal to the length of the side
(A) PQ
(B) QR
(C) PR
(D)lm
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Using mid-point theorem,
we have
MN∥PQ and MN=
2
1
PQ⇒MN=PL
Similarly, we have
LM=PN
In triangles NML and LPN, we have
MN=PL
LM=PN
and, LN=NL
So, by SSS congruence criterion, we obtain
ΔNML≅ΔLPN
⇒∠MNL=∠PLN and ∠MLN=∠LNP
⇒∠MNL=∠LNP=∠PLM=∠MLN
⇒∠PNM=∠PLM
∴LN=MN
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