Question

Which parallelogram is divided into two triangles that can be proven congruent by AAS?

(1 point)
Responses

WXYZ
WXYZ

PQRS
PQRS

ABCD
ABCD

JKLM

Answers

GPT-5 mini
I don’t have the diagram—could you upload the picture or describe which segment divides each parallelogram (a diagonal, a line through a vertex, a segment joining midpoints, etc.)?

Quick note that may help while you attach it:
- AAS requires two angles and a non‑included side to be congruent between the triangles.
- If a parallelogram is cut by a diagonal, the two triangles are usually proved congruent by SAS (equal adjacent sides and an included angle), not by AAS.
- If the divider creates two pairs of equal angles (for example by parallel lines giving corresponding/alternate interior angles) and a corresponding non‑included side equal, then AAS will apply.

Send the diagram or describe which segment divides each parallelogram and I’ll pick the correct option.

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