Translation
Rotations
Reflections
Identifying Rules
Recognize the transformation
100

TRIPLE POINTS

Another word for translation. 

Shift or Slide

100

Another word for rotation: 

Turn

100

This word is another way of saying reflecting

Flip

100

This rule describe translating up 6 units.

(x, y+6)

100

TRIPLE POINTS

The graph depicts a rigid transformation. What is the rule?

1 unit right 2 units down OR (x + 1, y - 2)

200

Adding to the x-coordinate moves a figure in this direction.

To the Right

200

If both coordinates change signs what transformation occurred? (-x,-y)

180 degree rotation

200

This coordinate stays the same when a figure is reflected over the y-axis. 

the y-coordinate.

200

Describe this transformation rule: (x, y) maps to (x,-y)


reflection over the x-axis

200

The given graph depicts a rigid transformation.

What is a reflection in the y-axis?

300

DOUBLE POINTS

Describe the rule for translating a figure 2 units up and 3 units to the left.

(x + 2, y - 3)

300

This is the coordinate M' after the figure below is rotated 180o clockwise.

(-6, -6)?

300

DOUBLE POINTS

The figure has been reflected over this line.

The X-axis

300

This rule describes rotating 270o clockwise.

(x,y) maps to (y,-x)

300

The given graph depicts a rigid transformation.

What is a 90-degree clockwise rotaition?

400

In words, what is the translation rule for the figure to image below?

Left 2 units, Up 2 units

400

This clockwise rotation is the same as rotating 90o counterclockwise.

270o clockwise

400

Reflect the triangle ABC over Y-axis with side lengths AB =3 units, BC = 4 units and AC = 5 Units. After reflection What is the length of BC? 

4 Units.

400

(x,y) maps to (-x,-y)

Rotation of 180 degrees

400

The given graph shows rigid transformations of the pre-image . Triangle *  will have a  Rotations of 90-degrees counterclockwise about the origin. Where  will the new figure be?

What is figure B? 

500

Give the verbal description for the following transformation rule: (x - 4, y + 0)

Shift 4 units left

500

What would be the transformation in the illustration?

180 degree rotation

500

A reflection in the x-axis of the word WOW would produce this word. 

MOM

500

DOUBLE POINTS

What is the rule for the given transformation:

Reflection across the y-axis (𝑥, 𝑦) → (−𝑥,𝑦)

500

These two transformations have occurred to the given figure.

What is a Reflection across the x-axis and then translated 10 units right and 2 units up.