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Warm-Up Graph the image of the polygon with vertices A(0,2), B(-2,-3), C(2, -3) after a dilation centered at the origin with a scale factor of 2.

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Presentation on theme: "Warm-Up Graph the image of the polygon with vertices A(0,2), B(-2,-3), C(2, -3) after a dilation centered at the origin with a scale factor of 2."— Presentation transcript:

1 Warm-Up Graph the image of the polygon with vertices A(0,2), B(-2,-3), C(2, -3) after a dilation centered at the origin with a scale factor of 2.

2 Chapter 9 Review Column Races

3 #Practice What is 2+2? 3 4 5

4 #1 The figure has rotational symmetry. What is the order of the symmetry? 2 6 12

5 #2 The figure has rotational symmetry. What is the magnitude of the symmetry? 45° 90° 360°

6 #3 What is the scale factor of the dilation about the origin? 2 3

7 #4 What is the scale factor of the dilation about the origin? 2 3

8 #5 What is the scale factor of the dilation about the origin? 1/3

9 #6 Point E with coordinates (5, 7) is translated along a glide reflection to its image of E'(–7, 9). Which best describes the glide reflection? translation along 〈2, 2〉 and reflection in x-axis translation along 〈–13, 2〉 and reflection in x-axis translation along 〈2, 2〉 and reflection in y-axis

10 #7 Name the image of BC after its reflected across line m. BC AC AB

11 #8 An isometry maps a figure to a congruent figure. True False

12 #9 What is the image of X(3, 5) along the translation vector 〈–4, 6〉? X′(7, 11) X′(–1, –1) X′(–1, 11)

13 #10 Point K(–2, 1) is rotated 90° counterclockwise about the origin. What are the coordinates of K′? K′(2, –1) K′(–1, 2) K′(–1, –2)

14 #11 The point Y with coordinates (–8, 6) is rotated counterclockwise about the origin to Y'(8, –6). How many degrees was the point rotated? 90 180 270

15 #12 Find the coordinates of X′ with X(6, 5) for a dilation centered at the origin with a scale factor of 2. X′(–10, –12) X′(10, 12) X′(12, 10)

16 72° 36° 30° #13 Find the magnitude of the rotational symmetry in
a regular pentagon. 72° 36° 30°

17 BC CD DE #14 Use the figure below to determine which segment
represents a 90o clockwise rotation of AB about P. BC CD DE

18 C E F #15 The regular octagon below forms eight congruent triangles.
A clockwise rotation of 45 about P maps D onto: C E F P A B C D E F G H

19 ∆FPG ∆DPE ∆CPD #16 The regular octagon below forms eight
congruent triangles. A clockwise rotation of 180 about P maps BPC onto: ∆FPG ∆DPE ∆CPD P A B C D E F G H

20 B E F #17 The regular octagon below forms eight congruent triangles.
A counterclockwise rotation of 90 about P maps D onto: B E F P A B C D E F G H

21 A B C #18 The regular octagon below forms eight congruent triangles.
A counterclockwise rotation of 135 about P maps D onto: A B C P A B C D E F G H

22 Homework: Finish the review sheet Chapter 9 Test tomorrow!!


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