How do the measures of the side lengths of AABCcompare with those of AA'B'C' when AA'B'C' coincides with the other three triangles?
What can you say about the preservation of the side lengths of a shape during a rotation?

How do the measures of the side lengths of AABCcompare with those of AABC when AABC coincides with the other three triangles What can you say about the preserv class=

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Answer:

The angle measures of  ABC and the other triangles are the same measures, and the side lengths in ABC and the other triangles are the same lengths when ABC coincides with them. It appears that angle measures and side lengths are both preserved when  ABC is rotated.

Step-by-step explanation: