In a △ABC, let D,E and F be the points on lines BC,CA and AB which are concurrent. If CEEA=35,BDDC=57 and side AB has a length of 14 cm, then the lengths of AF and FB will be respectively :

In a △ABC, let D,E and F be the points on lines BC,CA and AB which a

1.	In a △ABC, let D,E and F be the points on lines BC,CA and AB which are concurrent. If CEEA=35,BDDC=57 and side AB has a length of 14 cm, then the lengths of AF and FB will be respectively :
Answer» In a $△ A B C,$ let $D, E$ and $F$ be the points on lines $B C, C A$ and $A B$ which are concurrent. If $\frac{C E}{E A} = \frac{3}{5}, \frac{B D}{D C} = \frac{5}{7}$ and side $A B$ has a length of $14 cm,$ then the lengths of $A F$ and $F B$ will be respectively :