. In the figure, seg DE || side AC and
seg EF || side BA then prove that
AD AF = 1
DB FC
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Attached below, hope it helps
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In the given figure triangles ABC and DBE are similar and triangles ABC and CEF are similar.
▪From triangle ABC and triangle DBE, as AC is parallel to DE, BD/AD = BE/EC -- (1)
▪From triangle ABC and triangle CEF, as AB is parallel to EF, CF/AF = EC/BE => AF/CF = EC/BE -- (2)
▪From equations 1 and 2 we have
BE/EC = BD/AD = AF/CF
=> BD/AD = AF/CF
=> (AD/BD)×(AF/CF) =1
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