To prove that ABC is congruent to GHE, we can follow the sequence of transformations below:
1. Translation: Move triangle GHE so that point G coincides with point A, preserving the shape and size of the triangle.
2. Rotation: Rotate triangle GHE around point G until G and H align with A and B, respectively. This rotates the triangle in a counterclockwise direction.
3. Reflection: Reflect triangle GHE across the line formed by points G and H. This flips the triangle over, but maintains its size and shape.
By performing these three transformations, we have transformed triangle ABC into triangle GHE while preserving their congruence.
ABC is congruent to GHE. Describe a sequence of transformation from ABC to GHE that proves their congruence
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