TEST Transformations

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22 questions

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4.55

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4.55

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4.55

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4.55

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4.55

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4.55

Required

4.55

Required

4.55

Required

4.55

Required

4.55

Required

4.55

Required

4.55

Required

4.55

Required

4.55

Required

4.55

Required

4.55

Required

4.55

Required

4.55

Required

4.55

Required

4.55

Required

TEST Transformations

TEST Transformations

What type of transformation does this appear to be?

The logo for Chrysler automobiles shown below has rotational symmetry of:

Start at the point (2,4). Translate using a vector of <-8,-12>. Then reflect across the y-axis. What is the resulting point?

What transformation maps a small letter "d" to a capital letter "P"?

How many degrees must the 4 of Hearts by rotated in order to map onto itself?

The best description of a dilation of a figure is:

A triangle with vertices A (2,3), B(8,5), and C(4,9) is rotated 90° counterclockwise about the origin to form triangle A'B'C'. What is the coordinated of A'?

What is scale factor that scales the Red Figure (A) to the Blue Figure (B)?

Which of the following transformations produces a figure that is similar but not congruent to the original figure?

A. Rotation
B. Translation
C. Dilation

How many degrees of rotation does this rotation appear to be?

To make a wallpaper pattern, a figure is rotated 90°, flipped across a vertical line, and translated 8 units to the right.

How does the resulting figure relate to the original figure?

If you reflected this quadrilateral across the x-axis where would point A end up?

Start at the point (-3,-8). Translate using the vector <8,14>. Then rotate 90°. What is the resulting point?

The triangle below is translated 8 units right and 4 units up. Then it is reflected across the x-axis. What are the coordinated of B''?

Start with the point (-7,9).
Translate using the vector <9,-6>
Dilate using the scale factor of 3.

If you reflect the point (-5,3) across the x-axis what would the new point be?

If you reflect the point (-12,15) across the line y=x the new points would be

If you rotate the point (7,5) 180° about the origin the new point would be

If you translate the point (7,9) using the vector <3,-8> would move the point to

If you dilated using a scale factor of 2/3 does the figure

What vector would move the Red Figure (Left) to the Blue Figure (Right)?

What transformation appears to have happened here? From the red figure (right) to the blue figure (left)?

TEST Transformations

TEST Transformations

What type of transformation does this appear to be?

The logo for Chrysler automobiles shown below has rotational symmetry of:

Start at the point (2,4). Translate using a vector of <-8,-12>. Then reflect across the y-axis. What is the resulting point?

What transformation maps a small letter "d" to a capital letter "P"?

How many degrees must the 4 of Hearts by rotated in order to map onto itself?

The best description of a dilation of a figure is:

A triangle with vertices A (2,3), B(8,5), and C(4,9) is rotated 90° counterclockwise about the origin to form triangle A'B'C'. What is the coordinated of A'?

What is scale factor that scales the Red Figure (A) to the Blue Figure (B)?

Which of the following transformations produces a figure that is similar but not congruent to the original figure?A. RotationB. TranslationC. Dilation

How many degrees of rotation does this rotation appear to be?

To make a wallpaper pattern, a figure is rotated 90°, flipped across a vertical line, and translated 8 units to the right. How does the resulting figure relate to the original figure?

If you reflected this quadrilateral across the x-axis where would point A end up?

Start at the point (-3,-8). Translate using the vector <8,14>. Then rotate 90°. What is the resulting point?

The triangle below is translated 8 units right and 4 units up. Then it is reflected across the x-axis. What are the coordinated of B''?

Start with the point (-7,9).Translate using the vector <9,-6>Dilate using the scale factor of 3.

If you reflect the point (-5,3) across the x-axis what would the new point be?

If you reflect the point (-12,15) across the line y=x the new points would be

If you rotate the point (7,5) 180° about the origin the new point would be

If you translate the point (7,9) using the vector <3,-8> would move the point to

If you dilated using a scale factor of 2/3 does the figure

What vector would move the Red Figure (Left) to the Blue Figure (Right)?

What transformation appears to have happened here? From the red figure (right) to the blue figure (left)?

Which of the following transformations produces a figure that is similar but not congruent to the original figure?

A. Rotation
B. Translation
C. Dilation

To make a wallpaper pattern, a figure is rotated 90°, flipped across a vertical line, and translated 8 units to the right.

How does the resulting figure relate to the original figure?

Start with the point (-7,9).
Translate using the vector <9,-6>
Dilate using the scale factor of 3.