Question

Use your rules for translations and reflections to create a picture. You may do this on paper or using a computer program, such as Geogebra. Follow each step, in o 1. Graph a hexagon with vertices at (-4, 0), (-2, 0)·(-1,-1), (-2,-2), (-4,-2), and (-5,-1). 2. In the center of the hexagon, label it A. 3. Reflect hexagon A across the y-axis 4. Label the reflected hexagon A 5. Go bak to hexagon A, and translate it using the rule (x, y)(x3, y 1). 6. in the center of the hexagon, label it B 7. Reflect hexagon B over the x-axis 8. Label the reflected hexagon B 9. Go back to hexagon A' and reflect it across the x-axis 10. In the center of the hexagon, label it C 11. Translate hexagon C using the rule (x, y)-(x-6, y). 12. Label the translated hexagon C 13. Graph a parallelogram with vertices at (0, -3), (1, -5), (0,-7), and (1, -5). 14. In the center of the parallelogram, label it D 15. Translate parallelogram D using the rule (x, y)(x, y - 4) 16. Label the translated parallelogram D 17. Translate parallelogram D, again, using the rule (x, y)-(x, y 8) 18. Label the translated parallelogram D. (Notice there are two apostrophes this time.) 19. Graph a triangle with vertices at (0, -7), (2, -7), and (2, -6). 20. In the center of the triangle, label it E. 21. Perform a glide reflection on triangle E. Reflect it across the y-axis, then translate it using the rule (x, y)- (x - 2, y) 22. Label the new triangle E 23. Graph a triangle with vertices at (0,-7), (2,-7), and (-2, -6) 24. In the center of the triangle, label it F 25. Perform a glide reflection on triangle F. Reflect it across the y-axis, then translate it using the rule (x, y) (x + 2, y) 26. Label the new triangle F a screens crea ere

Answer 1

1

ANSWER

. Graph a hexagon with vertices at (-4, 0), (-2, 0)·(-1,-1), (-2,-2), (-4,-2), and (-5,-1)

FOLLOWING IS THE DIAGRAM FOR THE ABOVE VERTICES

2 B A"