In `Delta ABC DEF` , AB=FD and `angleA=angleD`. The two triangle will be congruent by SAS axiom,if

In Delta ABC and DeltaDEF , AB=FD and angleA=angleD . The two triangle will be congruent by SAS axiom, if

In triangles ABC and DEF, AB=FD, angleA=angleD . The two triangles will become congurent by SAS axiom if

In triangles ABC and DEF, angleA=angleD,angleB=angleE and AB=EF. Will the two triangles be congruent ? Give reasons for your answer.

In an isosceles triangle ABC, AB=AC and angleA=3angleB. Find angleC .

If in ∆ABC and ∆DEF, AB = DE, ∠A = ∠D and BC = EF then the two triangle ABC and DEF are congruent by SAS criterion.

Let ABC and DEF be two triangles in which AB = DE, BC = FD and CA = EF. The two triangles are congruent under the correspondence ABC leftrightarrow ______

In Delta ABC, if BC=AB and angleB=80^(@) ,then angleA is equal to

In Delta ABC, if BC=AB and angleB=80^(@) ,then angleA is equal to

In triangle ABC and triangle DFE , AB = FD , angle A = angle D . The which of the following is correct ?