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- 1. Multiple Choice
Identify the transformation from ABCD to A'B'C'D'.TranslationReflection across the x-axisReflection across the y-axis90o counter clockwise rotation - 2. Multiple ChoiceA transformation that “turns” a figure about a fixed point at a given angle and a given direction.rotationtranslationreflectiondilation
- 3. Multiple ChoiceIdentify the transformation from B to D.90o Clockwise Rotation180o Rotation270o clockwise Rotation360o Rotation
- 4. Multiple ChoiceA type of transformation where a figure is “flipped” over a line of symmetry. A reflection produces a mirror image of a figure.rotationtranslationdilationreflection
- 5. Multiple ChoiceIdentify the transformation from ABC to A'B'C'.(x+8, y+4)(x-8, y-4)(x+4, y+8)(x-4, y-8)
- 6. Multiple ChoiceIdentify the transformation from ABCD to A'B'C'D'.90o rotationTranslationReflection across the x-axisReflection across the y-axis
- 7. Multiple ChoiceIdentify the transformation from ABC to A'B'C'.Translation90o clockwise rotation90o counterclockwise rotationReflection across the x-axis
- 8. Multiple ChoiceG(-4,1),.....After a translation of 3 units down and 5 units rightG’(-1,6)G’(1, -2)
- 9. Multiple ChoiceIdentify the transformation from C to C.90o Clockwise Rotation180o Rotation270o Clockwise Rotation360o Rotation
- 10. Multiple ChoiceTriangle ABC has vertices A(5,2). Find the coordinates of ABC after a reflection over the x-axis.A’(5, -2)A’(-5, -2)A’(-5, -2)
- 11. Multiple ChoiceIdentify the transformation from A to D.90o Clockwise Rotation180o Rotation270o clockwise Rotation360o Rotation
- 12. Multiple ChoiceWhich answer shows a reflection across the x-axis?abcd
- 13. Multiple ChoiceTriangle C is rotated 180° counterclockwise with the origin as the center of rotation to create a new figure. Which rule describes this transformation?(x,y)→(y, -x)(x,y)→(-x,-y)(x,y)→(x,y)(x,y)→(-y,x)
- 14. Multiple ChoiceTriangle ABC has vertices A(5,2). Find the coordinates of ABC after a reflection over the x-axis.A’(5, -2)A’(-5, -2)A’(-5, -2)
- 15. Multiple ChoiceReflect the point (2, -4) over the line y=x.(-4, 2)(-2, 4)(-2, -4)(2, 4)
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