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this is it
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in triangles DEN and DFM
angleD = angle D common
DE=DF given
angle DNE = angle DMF
so triangle DEN is congruent to DFM by ASA criteria
by CPCT
DM= DN
now in triangles EMF and FNE
angle M = angle M = 90 given
EM = FN as DM = DN and DE = DF by subtracting them we get EM = FN
EF = EF common
by RHS criteria triangle EMF is congruent to FNE
by CPCT
FM = EN
EM = FM
hence proved
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xyz93939:
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