In the given figure,
ΔFEC ≅ ΔGBD and /_1=/_2.
Prove that ΔADE ~ ΔABC.
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Answer:
if ∆Fec=~ ∆GBD SO THAT
DB =EC AND angle DBG = angle ECF
so that
AB = AC (because of equal angles DBG and ECF)
therefore
1=DBG & 2=ECF
and third angle A is common so it's congurent triangles by AAA
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