Triangles Test ...

If $$\Delta ABC \cong  \Delta DEF$$ by SSS congruence rule then

In $$\Delta ABC$$, if $$\angle A = 50^{\circ}$$ and $$\angle B = 60^{\circ}$$, then the greatest side is :

In figure, if $$AB=AC$$ and $$AP=AQ$$, then by which congruence criterion $$\Delta PBC \cong \Delta QCB$$?

In $$\triangle ABC$$, if $$AB >BC$$ then:

In the given figure, If OA=OB,OD=OC, then $$\Delta AOD \cong \Delta BOC$$ by congruence rule:

In $$\Delta ABC$$, if $$\angle A = 35^{\circ}$$ and $$\angle B = 65^{\circ}$$, then the longest side of the triangle is :

In $$\Delta ABC$$ and $$\Delta DEF$$, $$AB=FD$$, $$\angle A= \angle D$$. The two triangles will be congruent by SAS axiom if :

In the given figure, if $$AB=DC$$, $$\angle ABD= \angle CDB$$, which congruence rule would you apply to prove $$\Delta ABD$$ $$\cong \Delta CDB$$ ?

In $$\Delta ABC, AB = 76$$ cm, $$BC=69$$ cm and $$CA=61$$ cm

By which congruency are the following pairs of triangles congruent:

In $$\Delta\,ABC$$ and $$\Delta PQR$$, $$AB=PQ$$, $$BC=QR$$ and $$AC=PR$$