#CHSL | In △ABC, AD median. E,F & G midpoints of AD, AE & DE. Then area △BFG?

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AD is a median of triangle ABC and E is the midpoint of AD. BE produced meets AC in F show AF 1/3 AC AD is a median of triangle ABC and E is the midpoint of AD. BE produced meets AC in F show AF 1/3 AC
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Sides AB and AC and median AD of a triangle ABC | Exercise 6.3 Q14 (Important) Sides AB and AC and median AD of a triangle ABC | Exercise 6.3 Q14 (Important)
AD is the median of ΔABC, E is mid point of AD, BE produced meet AC at F, show that AF = 1/3 AC. AD is the median of ΔABC, E is mid point of AD, BE produced meet AC at F, show that AF = 1/3 AC.
In \(\triangle A B C, A D\) is the median through \(A\) and \(E\) is the mid-point of \(A D\). \.... In \(\triangle A B C, A D\) is the median through \(A\) and \(E\) is the mid-point of \(A D\). \....
In triangle ABC, AD is median through A and E is mid point of AD, BE produced meet AC in F, In triangle ABC, AD is median through A and E is mid point of AD, BE produced meet AC in F,
In ∆ABC, AD is the median and G is the centroid point on AD such that AG : GD = 2 : 1. Then ar In ∆ABC, AD is the median and G is the centroid point on AD such that AG : GD = 2 : 1. Then ar