Explanation
Angles between $$ {90}^{o} $$ and $$ {180}^{o} $$ are obtuse angles.
Since, sum of angles in a triangle $$ = {180}^{o} $$
If one angle is obtuse, it will be the greatest angle as the other two angles will be acute angles such that the sum of the interior angles is $$ {180}^{o} .$$
Given $$\triangle ABC \cong \triangle DEF$$.
Then the corresponding parts will also be equal.
That is by CPCT rule, corresponding parts of congruent triangles are equal.
Then, $$AB=DE$$, $$BC=EF$$, $$AC=DF$$, $$\angle A=\angle D$$, $$\angle B=\angle E$$ and $$\angle C=\angle F$$.
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