In Fig , if `DeltaABE angleDeltaACD` , show that `DeltaADE ~ DeltaABC`

In Fig. If Delta ABE = ACD , show that Delta ADE ~ Delta ABC .

GD and GH are respectively the bisectors of angleACB and angleEGF such that D and H lie on sides AB and FE of DeltaABC and and DeltaEFG respectively. If DeltaABC~DeltaFEG , show that: DeltaDCB ~DeltaHGE

E is a point on the side AD produced of a parallelogram ABCD and BE intersects CD at F. show that DeltaABE ~DeltaCFB

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

GD and GH are respectively the bisectors of angleACB and angleEGF such that D and H lie on sides AB and FE of DeltaABC and and DeltaEFG respectively. If DeltaABC~DeltaFEG , show that: DeltaDCA~DeltHGF

In quadrilateral ABCD, AB = CD, BC=AD show that DeltaABC ~= DeltaCDA Consider DeltaABC and DeltaCDA

In quadrilateral ACBD, AC = AD and AB bisects /_A Show that DeltaABC~= DeltaABD . What can you say about BC and BD?

D,Eand F are respectively the mid - points of sides AB, BC and CA of DeltaABC . Find the ratio of the areas of DeltaDEF and DeltaABC.

In the adjacent figure DeltaABC and DeltaDBC are two triangles such that bar(AB) = bar(BD) and bar(AC) = bar(CD) . Show that DeltaABC ~= DeltaDBC.

In the adjacent figure DeltaABC, D is the midpoint of BC. DE_|_AB, DF_|_AC and DE = DF . Show that DeltaBED ~= Delta CFD .