Let AB'C be a triangle with ∠B'AC=70∘, ∠ACB'=80∘, F is a point inside the triangle such that ∠FB'A=∠FCB‘=20∘. Find ∠AFB'.
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In ΔABE and ΔACF,
∠BAE=∠CAF (Common angle)
∠AEB=∠AFC ....(∵BE⊥AC and CF⊥AB)
BE=CF (Given that altitudes are equal)
By AAS criterion of congruence,
ΔABE≅ΔACF
Hence,
AB=AC
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