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to show how aas follows from the definition of congruence, answer the f…

Question

to show how aas follows from the definition of congruence, answer the following question. what rigid transformation maps △abc→△def? (1 point) translation rotation reflection dilation

Explanation:

Step1: Recall rigid transformation definitions

Translation: slides figure without rotation or reflection.
Rotation: turns figure around a point.
Reflection: flips figure over a line.
Dilation: resizes figure (not rigid as changes size).

Step2: Analyze the triangles

Looking at \(\triangle A''B''C''\) and \(\triangle DEF\), there is no sliding (translation) or flipping (reflection) indication. But dilation is out as it's not rigid. The transformation is a rotation around point \(F\) (common vertex) to map \(\triangle A''B''C''\) to \(\triangle DEF\).

Answer:

rotation