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Test Questions with Symmetry and Transformations - Page 3

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Grade 8 Similar and Congruent Figures CCSS: 8.G.A.4
Grade 4 Symmetry and Transformations CCSS: 4.G.A.3
Grade 8 Similar and Congruent Figures CCSS: 8.G.A.4
Grade 4 Symmetry and Transformations CCSS: 4.G.A.3
Grade 8 Similar and Congruent Figures CCSS: 8.G.A.4
Grade 4 Symmetry and Transformations CCSS: 4.G.A.3
Grade 4 Symmetry and Transformations CCSS: 4.G.A.3
Grade 4 Symmetry and Transformations CCSS: 4.G.A.3
Grade 9 Symmetry and Transformations
Which methods could be used to map this shape onto itself?
T Q1 Horizontal Inverted
  1. rotation
  2. reflection
  3. rotation and reflection
  4. none
Grade 12 Matrices CCSS: HSN-VM.C.12
Which one of the following matrix equations correctly shows the transformation of the first rectangle, whose vertex matrix is V1=[11441221], to the second rectangle, whose vertex matrix is V2=[-4-4221331]?
1x3 Q1 Horizontal
2x6 Q2 Horizontal
  1. V2=[2002](V1-[11111111])-[4444-1-1-1-1]
  2. V2=[2002]V1-[55550000]
  3. V2=[-412321]V1
  4. V2=[2222](V1-[11111111])
Grade 11 Symmetry and Transformations CCSS: HSG-CO.B.6
Choose all the correct ways that the first image can be transformed to show that it is congruent to the second image.

T Q2 Vertical    T Q4 Horizontal Inverted
  1. 90° counter-clockwise rotation about the origin, reflection over the y-axis.
  2. 90° clockwise rotation about the origin, reflection over the x-axis.
  3. Reflection about the line y = x.
  4. 180° rotation about the origin, 90° rotation counter-clockwise about the point (2.5, -2.5).
Grade 9 Symmetry and Transformations CCSS: HSG-CO.A.5
Which method(s) could be used to map the first shape onto the second?
T Q1 Horizontal T Q3 Vertical
  1. Rotation
  2. Reflection
  3. Rotation or reflection
  4. A combination
Grade 4 Symmetry and Transformations CCSS: 4.G.A.3
Grade 4 Symmetry and Transformations CCSS: 4.G.A.3
Grade 4 Symmetry and Transformations CCSS: 4.G.A.3
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