5. In the figure, D is the midpoint of side
BC of ∆ABC. G is the midpoint of seg
AD. seg BG when produced meets
side AC at F. Prove AF =1/3 AC using
basic proportionality theorem.
[Hint : Draw line parallel to BF passing through D]
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bf is parallel to de (given) and d is mid point of bc (given) so by converse of mid point theorem e is the mid point of ac
FE=EC. ....... ......1
similarly AF=FE... ..............2
from equations 1&2
AF=EC=FE
AF+EC+FE = AC
3AF=AC (as we proved that AF=EC=FE)
AF=1/3AC
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