CK-12 Geometry

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CK-12 Geometry Page 46

by CK-12 Foundation


  Describe a dilation-translation that will move polygon to polygon

  Review Answers

  The image is the same—there is no change.

  Answers will vary. For example, the product could represent the delivery charges in the four zones after the prices for all the zones were raised .

  Same except one is the reflection in the origin of the other.

  is the enlargement of with scale factor .

  The triangle is enlarged (dilated) with a scale factor of . The enlarged triangle is then reflected in the axis.

  Translate right and up. Then dilate with a scale factor of but making the center of the dilation.

  A dilation with scale factor followed by a translation right and down.

  TABLE OF CONTENTS

  CK-12 License

  Chapter 1: Basics of Geometry

  Chapter 2: Reasoning and Proof

  Chapter 3: Parallel and Perpendicular Lines

  Chapter 4: Congruent Triangles

  Chapter 5: Relationships Within Triangles

  Chapter 6: Quadrilaterals

  Chapter 7: Similarity

  Chapter 8: Right Triangle Trigonometry

  Chapter 9: Circles

  Chapter 10: Perimeter and Area

  Chapter 11: Surface Area and Volume

  Chapter 12: Transformations

  CK-12 Geometry

 

 

 


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