Page 2: Thales Theorem and Parallel Lines
This page explores the Thales theorem and its application in determining parallel lines. The content provides detailed examples of how to verify parallel lines using proportional relationships.
Definition: Thales theorem states that if points A, M, B and A, N, C are aligned in the same order and certain proportional relationships exist, then lines (MN) and (BC) are parallel.
Example: Using measurements 4.5, 7.5, and 6 units to verify parallel lines through proportional relationships.
Highlight: The theorem requires careful attention to point alignment and ratio comparisons.
Vocabulary: "Triangle emboîté" - nested triangles, where one triangle is contained within another with parallel corresponding sides.



































