Question

which postulate would prove these two triangles are congruent? aas neither asa

Explanation:

To determine the congruence postulate, we analyze the marked parts of the triangles. Let's recall the congruence postulates:

• ASA (Angle - Side - Angle): Two angles and the included side are equal.
• AAS (Angle - Angle - Side): Two angles and a non - included side are equal.

Looking at the triangles:

• In the first triangle, we have a marked angle, a marked side (with two ticks) and a marked side (with one tick). In the second triangle, we have a marked angle, a marked side (with one tick) and a marked side (with two ticks). But the order of the angles and sides does not match the ASA or AAS criteria. The angle in the first triangle and the angle in the second triangle are not in the correct positional relationship with the sides to satisfy either ASA or AAS. So neither ASA nor AAS can be used to prove the triangles congruent.

Answer:

Neither