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-4 -8 -4 4 8 -4 -8 Try each rule. Click the button for each choice. Select any one of them and explain how the algebra of the rule connects to the translation of the triangle. O (x,y)→(x+ 6,y + 4) O (x.,y)→(x+ 6,y – 4) O (x,y)→(x – 6,y + 4) O (x.y)→(x – 6,y – 4) |

-4 -8 -4 4 8 -4 -8 Try each rule. Click the button for each choice. Select any one of them and explain how the algebra of the rule connects to the translation of the triangle. O (x,y)→(x+ 6,y + 4) O (x.,y)→(x+ 6,y – 4) O (x,y)→(x – 6,y + 4) O (x.y)→(x – 6,y – 4) |

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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-8- -8 -4 4 8 --4- -8- Try each rule. Click the button for each choice. Select any one of them and explain how the algebra of the rule connects to the translation of the triangle. О (х, у) —(х + 6,у + 4) (х,у) ——(х + 6,у — 4) О (х,у) —(х — 6,у + 4) O (x,v)→(x – 6,y – 4) 4-
Transcribed Image Text:-8- -8 -4 4 8 --4- -8- Try each rule. Click the button for each choice. Select any one of them and explain how the algebra of the rule connects to the translation of the triangle. О (х, у) —(х + 6,у + 4) (х,у) ——(х + 6,у — 4) О (х,у) —(х — 6,у + 4) O (x,v)→(x – 6,y – 4) 4-
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