Eand F are respectively the mid point of the side AB and AC of∆ABC show that BF=CE
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(if ABC is an isosceles∆ )
in ∆BEC & ∆CFB
BC=BC. ( base is common)
EB=FC. (isosceles∆)
angle E= angle F ( angles between the same parallels)
So, both the ∆s are congruent by SAS congruency rule,
BF=CE. ( cpct)
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