Geometry Rigid Transformation Review

Presentation

•

Mathematics

•

9th - 12th Grade

•

Easy

•

CCSS

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

Standards-aligned

Teresa Behr

Used 8+ times

FREE Resource

4 Slides • 12 Questions

Review Rigid Transformations

Multiple Select

Select all of the rigid transformations

Reflection

Dilation

Rotation

Translation

When we translate an object, we are sliding it on the coordinate plane. The pre-image is our original and we are moving to the image.

Dropdown

This transformation is a

that moves

to the

and

Multiple Choice

Translate shape B to shape A...

5 Right

3 Up

5 Left

3 Down

3 Right

3 Up

3 Left

3 Down

Multiple Choice

Translate shape A to shape B...

5 Right

3 Up

5 Left

3 Down

3 Right

3 Up

3 Left

3 Down

We need to know the reflection rules! Draw your reflections out if you don't remember!

Multiple Choice

Which answer shows a reflection across the x-axis?

Multiple Choice

If the triangle is reflected across the y-axis, the coordinates of the new triangle will be (5, 0), (2, 3), and ___.

(0, 5)

(4, 3)

(3, 5)

(2, 3)

We need to memorize these rules!

Multiple Choice

Parallelogram PQRS is rotated 90° clockwise about the origin to create parallelogram P'Q'R'S'. Which rule describes this transformation?

(x,y) → (x,-y)

(x,y) → (-x,y)

(x,y) → (y,x)

(x,y) → (y,-x)

Multiple Choice

Rotation Rules (clockwise):

90^o rotation: (x, y)→(y, -x)

What are the coordinates for A' after a 90^⁰rotation clockwise?

(1, 3)

(3, 1)

(3, -1)

(1, -3)

Multiple Choice

A counterclockwise rotation of 90° is equivalent to how many degrees of rotation clockwise?

90°

180°

270°

360°

Multiple Choice

If you were to rotate ABCD 180° about the origin, what would the coordinate of A' be?

(3, 5)

(-3, -5)

(-5, 3)

(5, 3)

Multiple Choice

Which rule describes rotating 180° clockwise?

( x, y ) → ( y, -x )

( x, y ) → ( -x, -y )

( x, y) → ( x, y )

( x, y ) → ( -y, x )

Poll

How confident do you feel about this topic now?

Very confident

Somewhat confident

Not confident

Review Rigid Transformations

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