The following problem seems obvious:
If $\triangle ABC$ and $\triangle DEF$ are such that $|AB|=|DE|$ and $|BC|=|EF|$ but $\angle ABC > \angle DEF$ then $|AC|>|DF|$.
But I can't to write a formal proof!! Any suggestion, thanks in advance!!
The following problem seems obvious:
If $\triangle ABC$ and $\triangle DEF$ are such that $|AB|=|DE|$ and $|BC|=|EF|$ but $\angle ABC > \angle DEF$ then $|AC|>|DF|$.
But I can't to write a formal proof!! Any suggestion, thanks in advance!!