ABC is a triangle and Dand E are interior points ofthe sides `AB and BC` respectively such that `(AD)/(DB) 1/3 and (CE)/(EB)=3`. If `AE and CD` intersect at F find `(CF)/(FD)`.

In /_ABC,D and E are points an the sides AB and AC repectivaly such that DEllBC. If (AD)/(DB)=(3)/(4) and AC=15cm. Find AE.

In ABC,D and E are points on sides AB and AC respectively such that AD xx EC=AE xx DB. Prove that DEBC .

In Delta ABC , D and E are points in the sides AB and AC respectively such that DE || BC If AD = 6 cm , DB = 9 cm , and AE = 8 cm find AC.

In Delta ABC, D and E are points on side AB and AC respectively such that DE || BC and AD : DB = 3 , If EA = 3.3 cm , them find AC.

If DE||BC in triangleABC where D and E are points on AB and AC respectively. If (AD)/(DB) = 8/15 and EC = 3.5 cm , find AE.

In the Delta ABC, D and E are points on side AB and AC respectively such that DE II BC. If AE=2cm, AD=3cm and BD=4.5cm, then find CE.

In a triangle ABC, D, E and F are the mid-points of the sides BC, CA and AB, respectively. BE and DF intersect at X. DE and CF intersect at Y. Find XY = ? A) (1)/(2) BC B) (1)/(4) BC C) (1)/(3) BC D) (2)/(3) BC