In the given figure, AL || DC, E is mid point of BC. Show that `DeltaEBL ~= DeltaECD`.

In the given figure, AL|\|DC E is mid point of BC. Show that triangleEBL~=triangleECD

In the given figure, AL "|| "DC , E is mid point of BC. Show that triangle EBL ~= triangle ECD

In the given figure, BC=…………units.

In the given figure, AB||DC and AD||BC show that DeltaABC ~= Delta CDA .

In the given figure, the point P bisects AB and DC. Prove that DeltaAPC ~= DeltaBPD

In the given figure, AB "||"Dc and AD "||"BC Show that triangle ABC ~= triangle CDA

Line-segment AB is parallel to another line-segment CD. O is the mid-point of AD. Show that (i) DeltaAOB ~= DeltaDOC (ii) O is also the mid-point of BC.

In the figure, D,E are mid-points of AB and AC then DeltaADE:squareBCED =

In the figure, D,E are mid-points of AB and AC then triangle ADE : square BCED =

In the figure D, E are points on the sides AB and AC respectively of DeltaABC such that ar(DeltaDBC) = ar(DeltaEBC) . Prove that DE || BC.