In triangles $DEF$ and $PQR$, if $DE=PQ$, $EF=QR$, and $FD=RP$, which congruence criterion shows that triangle $DEF$ is congruent to triangle $PQR$?

Question

Accepted Answer

SSS. When all three corresponding sides of two triangles are equal, the triangles are congruent by the SSS criterion. Here $DE=PQ$, $EF=QR$, and $FD=RP$.

In triangles \(DEF\) and \(PQR\), if \(DE=PQ\), \(EF=QR\), and \(FD=RP\), which congruence criterion shows that triangle \(DEF\) is congruent to triangle \(PQR\)?

Solution

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