3. ABC is an isosceles triangle in which altitudes
BE and CF are drawn to equal sides AC and AB
respectively (see Fig. 7.31). Show that these
altitudes are equal
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Answer: consider in bce and cbf
Ab=Ac [given]
<Abe=<Acf [each 90°]
to prove be =cf
we can take triangle Abe=Triangle Acf
<A=<A [common]
Ab=Ae[given]
in triangle Abe ≅triangle acf [aas congruence rule]
be =cf [cpct]
hence proved that these altitudes are equal
hope it helps you.
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