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The problem asks to identify the congruent sides between two triangles, given that \( \triangle JKL \cong \triangle QRS \).

In congruent triangles, corresponding sides are equal. Based on the order of the vertices, we can pair the sides as follows:
- \( JK \) corresponds to \( QR \)
- \( KL \) corresponds to \( RS \)
- \( JL \) corresponds to \( QS \)

Thus, the congruent sides between the triangles \( \triangle JKL \) and \( \triangle QRS \) are:
- \( JK = QR \)
- \( KL = RS \)
- \( JL = QS \)

Would you like more details on how to find corresponding sides in congruent triangles?

Here are five related questions to deepen your understanding:
1. What are congruent triangles, and how are they identified?
2. How do we use triangle congruence postulates (e.g., SSS, SAS) to prove triangles are congruent?
3. What are corresponding angles in congruent triangles, and how can they be determined?
4. How do transformations (translations, rotations) affect congruence?
5. What role do congruent triangles play in geometric proofs?

**Tip:** When analyzing congruent triangles, always match the vertices in the same order to ensure correct corresponding sides and angles!

If ΔJKL ≅ ΔQRS, select the choice containing all of the congruent sides from the two triangles.

Learn how to identify the congruent sides between two triangles JKL and QRS. This geometry problem teaches how corresponding sides of congruent triangles are equal based on the triangle congruence theorem. Suitable for students in Grades 7-9.

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