Question

triangle congruence > the asa congruence theorem back to intro page when mapping △def onto △jkl to prove they are congruent, which of the following identifies a pair of corresponding parts that are also congruent? (1 point) o df ≅ kl o ∠d ≅ ∠l o de ≅ jk

Explanation:

Step1: Recall congruent - triangle rules

When two triangles are congruent, corresponding sides and angles are congruent. We need to match the sides and angles based on the mapping of \(\triangle DEF\) onto \(\triangle JKL\).

Step2: Analyze side - length correspondence

By observing the orientation and position of the two triangles on the coordinate - plane, we can see that side \(DE\) in \(\triangle DEF\) corresponds to side \(JK\) in \(\triangle JKL\).

Answer:

\(\overline{DE}\cong\overline{JK}\)