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Here are two triangles A В Going from triangle ABC to DEF, write a similarity statement giving a series of transformations to take us from ABC to DEF. As a reminder, your transformations could include translation, rotation, dilation, and reflection.

Here are two triangles A В Going from triangle ABC to DEF, write a similarity statement giving a series of transformations to take us from ABC to DEF. As a reminder, your transformations could include translation, rotation, dilation, and reflection.

Algebra and Trigonometry (6th Edition)
Algebra and Trigonometry (6th Edition)
6th Edition
ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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Here are two triangles **Diagram of Two Triangles:** - **Triangle ABC:** - Point A is at the bottom left. - Point B is to the right of A. - Point C is above point A, forming a right angle at A. - **Triangle DEF:** - Point D is at the bottom right. - Point E is above point D, forming a right angle at D. - Point F coincides with point B. Angles at points B and F are marked with two arcs, indicating they are congruent. **Instruction:** Going from triangle ABC to DEF, write a similarity statement giving a series of transformations to take us from ABC to DEF. *As a reminder, your transformations could include translation, rotation, dilation, and reflection.*
Transcribed Image Text:Here are two triangles **Diagram of Two Triangles:** - **Triangle ABC:** - Point A is at the bottom left. - Point B is to the right of A. - Point C is above point A, forming a right angle at A. - **Triangle DEF:** - Point D is at the bottom right. - Point E is above point D, forming a right angle at D. - Point F coincides with point B. Angles at points B and F are marked with two arcs, indicating they are congruent. **Instruction:** Going from triangle ABC to DEF, write a similarity statement giving a series of transformations to take us from ABC to DEF. *As a reminder, your transformations could include translation, rotation, dilation, and reflection.*
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