3. D. E and F are the mid-points of the sides
AB, BC and CA of an isosceles A ABC in
which AB = BC. Prove that A DEF is also
isosceles.
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Given: △ABC, AB=BC, D, E and F are mid points of AB, BC and CA respectively.
Since, D is mid point of AB and E is mid point of BC
By Mid point theorem, DF∥AC and DF=
2
1
AC...(1)
Since, E is mid point of BC and F is mid point of AC
By Mid point theorem, EF∥AB and EF=
2
1
AB ...(2)
Hence, By (1) and (2)
DE=EF
or △DEF is an isosceles triangle.
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