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15. Two right triangles are graphed on the coordinate plane. Triangle ABC has vertices A(0,0), B(3,0), and C(0,4). Triangle DEF has vertices D(3,7), E (3, –2), and F(-9,-2). Which of the following transformations cannot be used as part of a proof that ABC is similar to DEF? O A. Dilate ABC with a center at (0, 0) and a scale factor of 3. O B. Reflect ABC over the line y = 0. O c. Rotate ABC 90° counterclockwise around the origin. O D. Translate ABC using the transformation (x, y) → (x + 3, y – 2)

15. Two right triangles are graphed on the coordinate plane. Triangle ABC has vertices A(0,0), B(3,0), and C(0,4). Triangle DEF has vertices D(3,7), E (3, –2), and F(-9,-2). Which of the following transformations cannot be used as part of a proof that ABC is similar to DEF? O A. Dilate ABC with a center at (0, 0) and a scale factor of 3. O B. Reflect ABC over the line y = 0. O c. Rotate ABC 90° counterclockwise around the origin. O D. Translate ABC using the transformation (x, y) → (x + 3, y – 2)

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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15. Two right triangles are graphed on the coordinate plane. Triangle ABC has vertices A(0,0), B(3,0), and C (0,4). Triangle DEF has vertices D(3,7), E (3, –2), and F(-9,-2). Which of the following transformations cannot be used as part of a proof that ABC is similar to DEF? O A. Dilate ABC with a center at (0, 0) and a scale factor of 3. O B. Reflect ABC over the line y = 0. C. Rotate ABC 90° counterclockwise around the origin. O D. Translate ABC using the transformation (x, y) → (x + 3,y – 2)
Transcribed Image Text:15. Two right triangles are graphed on the coordinate plane. Triangle ABC has vertices A(0,0), B(3,0), and C (0,4). Triangle DEF has vertices D(3,7), E (3, –2), and F(-9,-2). Which of the following transformations cannot be used as part of a proof that ABC is similar to DEF? O A. Dilate ABC with a center at (0, 0) and a scale factor of 3. O B. Reflect ABC over the line y = 0. C. Rotate ABC 90° counterclockwise around the origin. O D. Translate ABC using the transformation (x, y) → (x + 3,y – 2)
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