IM Geo.2.1 Practice: Congruent Parts, Part 1

When rectangle ABCD is reflected across line EF, the image is DCBA.
[img]data:image/png;base64,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[/img][br]How do you know that segment [math]AB[/math] is congruent to segment [math]DC[/math]?
Triangle FGH is the image of isosceles triangle FEH after a reflection across line HF.
[img]data:image/png;base64,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[/img][br]Select [b]all[/b] the statements that are a result of corresponding parts of congruent triangles being congruent.
Reflect right triangle ABC across line BC.
[img]data:image/png;base64,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[/img][br]Classify triangle [math]ACA'[/math] according to its side lengths. Explain how you know.[br]
Triangles FAD and DCE are translations of triangle ABC
[img]data:image/png;base64,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[/img][br]Select [b]all[/b] the statements that [i]must[/i] be true.
Triangle ABC is congruent to triangles BAD and CEA.
Explain why points [math]D,A,[/math] and [math]E[/math] are collinear.
Explain why line [math]DE[/math] is parallel to line [math]BC[/math].[br]
[img]data:image/png;base64,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[/img][br]Identify a figure that is the result of a rigid transformation of quadrilateral [math]ABCD[/math].
Describe a rigid transformation that would take [math]ABCD[/math] to that figure.[br]
Fermer

Information: IM Geo.2.1 Practice: Congruent Parts, Part 1