Week 5 Day 2 Lesson Summary

[img]data:image/png;base64,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[/img]
Which triangle is the original and which is the image?
What would be a sequence of transformations that would take triangle [i]ABC[/i] onto triangle [i]A'B'C'[/i]? [br]Explain how you know the image of [i]A[/i] coincides with [i]A'.[/i]
Would that sequence of transformations from above work just for this one pair of congruent triangles, or would it work for other pairs of congruent triangles, too?
What is different about the sequence of transformations for the set of triangles below than from the previous case?
[img]data:image/png;base64,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[/img]
What happens when we try the same sequence of transformations from last time?
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Information: Week 5 Day 2 Lesson Summary