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- 1. Multiple ChoiceWhen you translate, (x-4,y) will move _____.4 units right4 units left4 units up4 units down
- 2. Multiple ChoiceWhen you translate, (x,y+6) will move _____.6 units right6 units left6 units up6 units down
- 3. Multiple ChoiceWhen you reflect a shape, you ______ over an axis or line.FlipRotateSlideExpand
- 4. Multiple Choice
Write a rule for the translation.(x -1, y + 2)(x -2, y + 1)(x +2, y - 1)(x +1, y - 2) - 5. Multiple ChoiceIdentify the transformation from ABC to A'B'C'.90o clockwise rotation90o counter clockwise rotationReflection across the y-axisReflection across the x-axis
- 6. Multiple ChoiceIdentify the transformation from ABCD to A'B'C'D'.TranslationReflection across the y-axisReflection across the x-axis90o counter clockwise Rotation
- 7. Multiple ChoiceIdentify the transformation.Reflection across y-axis90 Rotation counter clockwiseTranslation 5 units left, 1 unit up.Translation 5 units right, 1 unit down
- 8. Multiple ChoicePoint (-5,2) is reflected over the y axis. Where is the new point located?(5,2)(-5,-2)(-5,2)(5,-2)
- 9. Multiple ChoicePoint (7,2) is translated vertically 2 units and horizontally -5 units. Where is the new point located?(9,-3)(2,4)(2,0)12,4)
- 10. Multiple ChoiceApply the following rule to the point (-5,6):
(x,y)-->(y,-x)(-5,-6)(5,-6)(6,5)(-6,5) - 11. Multiple ChoiceWhich rule would result in a translation of 2 units left and 3 units up?(x, y) → (2x, 3y)(x, y) → (x - 2, y + 3)(x, y) → (-x, -y)(x, y) → (x + 2, y - 3)
- 12. Multiple ChoiceReflect Point C over the y-axis:(-3, 2)(3,2)(-2,3)(3,0)
- 13. Multiple Choice
Which figure when rotated 90 degrees will carry onto itself
square
hexagon
rectangle
traiangle
- 14. Multiple Choice
What is the lowest degree of rotation greater than 0° that will carry the hexagon onto itself?
90 degrees
180 degrees
270 degrees
360 degrees
- 15. Multiple Choice
Square ABCD is reflected about side BC. Which of the following statements are true?
BC is parallel to AA'
Vertex B is the midpoint of AA'.
The length of CD' is twice the length of DD'
Vertex C and C' are located at 2 different points.
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