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Lesson 05: More Dilations | Unit 2: Dilations, Similarity, and Introducing Slope

Lesson 05: More Dilations | Unit 2: Dilations, Similarity, and Introducing Slope

Assessment

Presentation

Mathematics

8th Grade

Medium

CCSS
6.NS.B.3, 8.G.A.3, HSG.CO.A.2

Standards-aligned

Created by

Wayground Content

Used 2+ times

FREE Resource

20 Slides • 9 Questions

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21

Draw

Triangles B and C have been built by dilating Triangle A. Find the center of dilation.

22

Multiple Choice

Question image

Triangles B and C have been built by dilating Triangle A. Triangle B is a dilation of A with approximately what scale factor?

1
Approximately 2.
2
Approximately 0.5
3
Approximately 3
4
Approximately 1.5

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Multiple Choice

Question image

Triangles B and C have been built by dilating Triangle A. Triangle A is a dilation of B with approximately what scale factor?

1
Approximately 3:1
2
Approximately 1:1
3
Approximately 1:2
4
Approximately 2:1

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Multiple Choice

Question image

Triangles B and C have been built by dilating Triangle A. Triangle B is a dilation of C with approximately what scale factor?

1
0.5
2
0.25
3
2.0
4
1.0

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Draw

Draw the dilation of triangle ABCABC , with center (0,0)(0,0) , and scale factor 2. Label this triangle ABCA’B’C’ .

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Draw

Draw the dilation of triangle ABCABC , with center (0,0)(0,0) , and scale factor 12\frac{1}{2} . Label this triangle A’’B’’C’’A’’B’’C’’ .

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Multiple Choice

Question image

Is A’’B’’C’’A’’B’’C’’ a dilation of triangle ABCA’B’C’ ? If yes, what are the center of dilation and the scale factor?

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No, the center of dilation is O (1, 1) and the scale factor is 3.
2
Yes, the center of dilation is O (0, 0) and the scale factor is 1.
3
Yes, the center of dilation is O (2, 2) and the scale factor is 0.5.
4
Yes, the center of dilation is O (0, 0) and the scale factor is 2.

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Draw

Quadrilateral ABCDABCD is dilated with center (0,0)(0,0) , taking BB to BB' . Draw ABCDA'B'C'D' .

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Multiple Choice

Question image

The diagram shows 2 nested triangles that share a vertex. What is the center and scale factor for a dilation that would move the larger triangle to the smaller triangle?

1
Center: Midpoint of the base; Scale factor: L/S
2
Center: Origin; Scale factor: 1:2
3
Center: Any vertex of the larger triangle; Scale factor: S+L
4
Center: Shared vertex; Scale factor: S/L (where S is the side length of the smaller triangle and L is the side length of the larger triangle).
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