Geometry

Question Analysis:
This statement examines another incorrect assumption related to SSA.
It tests whether students can recognize that SSA remains invalid even when one of the equal sides is the longest side.

Key Concept Explanation:
SSA is not a valid way to prove triangle congruence, regardless of which side is the longest among the equal sides.
The SSA condition still allows for non - congruent triangles to be formed.

Step - by - Step Solution:
Given two triangles with two equal sides and a non - included angle equal, even if one of the equal sides is the longest side in its triangle, we cannot use SSA to prove congruence.
There can still be different triangle configurations.

Common Mistakes:
Students might think that the longest - side condition in an SSA situation somehow validates the SSA congruence.
They ...