Given △ABC≅△DEF.
Then the corresponding parts will also be equal.
That is by CPCT rule, corresponding parts of congruent triangles are equal.
Then, AB=DE, BC=EF, AC=DF, ∠A=∠D, ∠B=∠E and ∠C=∠F.
Thus, ∠C=∠F.
In ΔABC and ΔDEF ,it is given that ∠B=∠E and ∠C=∠F. In order that ΔABC≅ ΔDEF, we must have(a) AB=DF (b) AC=DE (c) BC=EF (d) ∠A=∠D
In ΔABC and ΔDEF, it is given that AB = DE and BC = EF. In order that ΔABC≅ ΔDEF, we must have(a) ∠A=∠D (b) ∠B=∠E (c) ∠C=∠F (d) none of these