Given that , we can determine the corresponding parts of the triangles based on the order of the vertices:
corresponds to
corresponds to
corresponds to
Since is a side in , the corresponding side in is .
Therefore, .
Answer:
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Bonus Knowledge
In triangle congruence, if , it means all corresponding sides and angles are equal. Therefore, since corresponds to , we can conclude that .
Additionally, this congruence indicates that not just the sides, but also the angles of the triangles share equal measures. This means , , and as well. So, both the sides and angles align perfectly between these two triangles!