Question

angle g is congruent to angle l. true false

Explanation:

Step1: Analyze triangle congruence

By the Side - Angle - Side (SAS) or Side - Side - Side (SSS) congruence criteria, we need to check if the triangles are congruent. But here, we can also use the fact that in a triangle, if the side - side - side (or other congruence rules) are not met for the angles in question.
Looking at the markings: In the first triangle, the angles are marked in a certain way. In the second triangle, the angles are marked differently. Angle \(G\) is not in the same position (in terms of side - side - side correspondence) as angle \(L\) when considering triangle congruence.

Step2: Conclude based on angle - side relationships

Since the side - side - side (or other congruence rules) do not map angle \(G\) to angle \(L\) (by observing the side markings which determine the triangle structure and angle - side relationships), angle \(G\) is not congruent to angle \(L\).

Answer:

False