Use the image to answer the question.

To determine which triangle congruence criterion applies, we need to consider the information presented about the two congruent triangles.

If the triangles share two angles and the included side (Angle-Side-Angle), then the correct criterion would be **ASA** (Angle-Side-Angle).

If they have two sides and the angle between them (Side-Angle-Side), then the criterion would be **SAS** (Side-Angle-Side).

If the two triangles show two angles and a non-included side, the correct criterion would be **AAS** (Angle-Angle-Side).

Considering common congruence criteria:
- **ASA** indicates angles around the shared side.
- **SAS** indicates angles adjacent to the side.
- **AAS** is used when two angles and a non-included side are known.

If the image shows two angles and the included side, the best response for congruence would be **ASA**. If two sides and the angle between them, the criterion would be **SAS**. If the two angles and a non-included side, then **AAS**.

Given your response options, if one fits the angles and sides described in your image correctly, choose that one. Since you've stated that AAS is incorrect and didn't specify the positions of the angles or sides, I can only surmise that either ASA or SAS could be valid based on their descriptions. Please refer to the triangle properties you see to finalize your answer.

So, if options include ASA, SAS, AAS, and SSA, based on typical conditions:
- **ASA** is likely if you have two angles and the included side.
- **SAS** is likely if two sides are congruent and the included angle is also shown.

Without the actual image, I would go with **ASA** or **SAS** based on angles and sides you were given. However, if you already ruled AAS out and are left to pick between ASA and SAS, choose the one that aligns more closely with your triangle configuration.