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This resource covers essential transformations in geometry, including dilation, translation, and isometry. It introduces concepts like tessellation, reflection, and rotational symmetry, explaining how figures change in position, shape, or size. Additionally, it provides practical examples, such as translating coordinates and reflecting figures across axes. The document also contains exercises like finding translation rules and determining equations of lines, making it a useful tool for students seeking to grasp these fundamental concepts in geometry.
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Transformation Unit 6
1. A (n) __________________is a change in position, shape or size of a figure. • Dilation • Transformation • Translation
2. A (n) _________________ is a repeating pattern of figures that completely covers a plane, without gaps or overlaps. • Tessellation • Reflection • Rotation
3. A (n) __________________ is a transformation whose preimage and image are congruent. • Isometry • Rotational symmetry • Dilation
4. Name the Transformation • Dilation • Reflection • Isometry • Transformation • Translation • Rotation
5. Name the Transformation • Dilation • Reflection • Isometry • Transformation • Translation • Rotation
6. Name the Transformation • Dilation • Reflection • Isometry • Transformation • Translation • Rotation
7. Name the Transformation • Dilation • Reflection • Isometry • Transformation • Translation • Rotation
8. Describe the equation of the red line. • X=-4 • X=-5 • X=6 • Y=3
9. Find the rule that describes the given translation. • (x,y)→(x-1, y-4) • (x,y)→(x-2, y-4) • (x,y)→(x-2, y-3)
10. Reflect the figure WXYZ across the X-axis. Find the point for each vertices. • W’(-2,-3) X’(2,-2) Y’(1,1) Z’(-1,1) • W’(-2,-1) X’(2,-3) Y’(1,1) Z’(-1,2) • W’(-2,-2) X’(2,-2) Y’(1,1) Z’(-1,1)