To prove that triangles \( \Delta RTJ \) and \( \Delta NDF \) are congruent by the Angle-Side-Angle (ASA) postulate, you need two angles and the included side.
Given:
- \( RT \cong ND \) (the sides are congruent)
- \( \angle R \cong \angle N \) (one pair of angles is congruent)
You need one more angle congruence. The most fitting choice would be:
∠J ≅ ∠F
This would provide the second pair of angles needed for congruence using the ASA postulate, along with the congruent sides \( RT \) and \( ND \).