In the figure, if `AB||CD || FE` then complete the following activity to find `x`.
Line `AB||` line `CD||` line `EF`
`:.` by property of three parallel lines and their transveral,
`(BD)/(square)=(AC)/(CE)` `:.(8)/(4)=(square)/(x)`
`:.8xx x=4xxsquare`
`:.x=square`

In the figure if AB||CD||FE then find x and AE.

In the given figure AB || CD || EF then find the value of x

In the figure, line AB||line CD|| line EF, line l and line m are its transversals. If AC = 6, CE = 9, BD = 8 then complete the following activity to find DF. Activity : line AB|| line CD|| line EF and line l and m are the transversals. (AC)/(square) = (square)/(DF) ..[Property of three parallel lines and their transversals] :. (6)/(9) = (square)/(DF) DF = square

In the given figure, AB||CD||EF . Find the value of x.

In the given figure, AB||CD||EF . Find x, y and z

In the adjoining figure, if AB abs() CD abs() FE, then find x and AE.

In the adjoining figure, if AB abs() CD abs() FE, then find x and AE.

In the adjoining figure, if AB abs() CD abs() FE, then find x and AE.

In the figure, AB parallel to CD, find x.

In the adjoining figure AB||CD||EF. Find x and AE.