Question

What additional info do you need.

Answer 1

Segment RQ is congruent to segment KL. The reason is because with ASA you need to have a side in between two angles, and in this case those are the only two sides that would both be in between the two angles

Answer 2

Answer:

  $\overline{RQ}\cong\overline{KL}$

Step-by-step explanation:

ASA is short for Angle-Side-Angle. To use this congruence postulate, you need to have two angles and the side between them shown to be congruent. In the left triangle, the two angles are R and Q, so the side between them is RQ. In the right triangle, the corresponding angles are K and L, so the side between them is KL. That is, you must have ...

  RQ ≅ KL

in order to use ASA to show the triangles congruent.

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It is all about matching patterns. We have explained this pattern-matching process several times now.