Identifying Rules
Rotations
Reflections
Translations
Dilations
100

(x, y) → (x + 3, y)

What transformation is this?

Translation (3 units to the right)

100

What is another word for rotate?

Turn

100

This word is another way of saying reflecting

Flip

100

What is another word for translation?

Slide or Shift

100

What happens to a figure when the scale factor is < 1?

Reduction/gets smaller

200

(x, y) → (x,-y)

What transformation is this?


Reflection over the x-axis

200

Does a rotation change the size or shape of a figure?

No, only the position

200

Which coordinate stays the same when a figure is reflected over the y-axis?

The y-coordinate

200

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

To the right
200

Dilate (−4, 6) by a scale factor of ½.

(-2, 3)

300

A figure is flipped over a vertical line.

What transformation is this?

Reflection over the y-axis

300

Rotate (−1, 4) 180° about the origin.

(1, −4)

300

Reflect (−4, 2) over the y-axis.

(4, 2)

300

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

(x - 3, y + 2)

300

What happens to a figure when the scale factor is > 1?


It enlarges/gets bigger

400

Describe this transformation. (x,y) → (-x,-y)

Rotation of 180 degrees around the origin.

400

Rotating 90 degrees counterclockwise is the same as rotating ________ degrees clockwise.

270 degrees

400

A point was reflected across the x-axis. Write the algebraic representation.

(x, y) → (x, -y)

400

Translate (7, −1) using the traslation rule: (x−5, y+6)

(2, 5)

400

Dilate (6, −3) by a scale factor of 5.

(30, -15)

500

A figure is moved to a new position, but it is not flipped, not turned, and not resized.

What transformation is this?

Translation

500

A point becomes (−6, 2) after a 180° rotation. What was the original point?

(6, -2)

500

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

MOM

500

What happens in the following transformation rule: (x - 4, y + 0)

Shift 4 units left

500

A point (x, y) was dilated by a scale factor of 3. Write the algebraic representation.

(x, y) → (3x, 3y)