Rotations Key Idea A point or a shape

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Rotations

Rotations

Key Idea • A point or a shape can be rotated about a fixed

Key Idea • A point or a shape can be rotated about a fixed point.

Examples

Examples

The shape can also be located on the point

The shape can also be located on the point

Checking for Understanding • Describe the following as: translation, reflection, or rotation.

Checking for Understanding • Describe the following as: translation, reflection, or rotation.

Describing Rotations • Clockwise Counterclockwise

Describing Rotations • Clockwise Counterclockwise

Describing Rotations The blue arrow is the initial position The red arrow is the

Describing Rotations The blue arrow is the initial position The red arrow is the result of a rotation 90 degrees clockwise 270 degrees clockwise 180 degrees clockwise 360 or 0 degrees clockwise

The blue arrow is the initial position The red arrow is the result of

The blue arrow is the initial position The red arrow is the result of a rotation 90 degrees clockwise 270 degrees counterclockwise 180 degrees counterclockwise 270 degrees clockwise 90 degrees counterclockwise 360 or 0 degrees counterclockwise

Describe the rotation

Describe the rotation

Rotation of Shapes Activity • Cut out your shapes

Rotation of Shapes Activity • Cut out your shapes

Write the coordinate points of the original shape. Translate the shape (x – 6,

Write the coordinate points of the original shape. Translate the shape (x – 6, y – 3). Record the new coordinates A B C

Write the coordinate points of the original shape. Reflect the shape over the x

Write the coordinate points of the original shape. Reflect the shape over the x axis. Record the new coordinates A B C

Write the coordinate points of the original shape. Reflect the shape over the y

Write the coordinate points of the original shape. Reflect the shape over the y axis. Record the new coordinates A B C

Write the coordinate points of the original shape. Rotate the shape 90 degrees clockwise.

Write the coordinate points of the original shape. Rotate the shape 90 degrees clockwise. Record the new coordinates A B C

Write the coordinate points of the original shape. Rotate the shape 180 degrees clockwise.

Write the coordinate points of the original shape. Rotate the shape 180 degrees clockwise. Record the new coordinates C A B

Write the coordinate points of the original shape. Rotate the shape 90 degrees counter

Write the coordinate points of the original shape. Rotate the shape 90 degrees counter clockwise. Record the new coordinates A D B C

Write the coordinate points of the original shape. Rotate the shape 90 degrees counter

Write the coordinate points of the original shape. Rotate the shape 90 degrees counter clockwise. Record the new coordinates D C A B

 • What do you notice about the new coordinates of your rotated shapes?

• What do you notice about the new coordinates of your rotated shapes?

Theif!

Theif!

Rotate 90 degrees clockwise A B C D

Rotate 90 degrees clockwise A B C D

B A Rotate 90 degrees counterclockwise C

B A Rotate 90 degrees counterclockwise C

B A Rotate 180 degrees counterclockwise C

B A Rotate 180 degrees counterclockwise C

Closure • How is a rotation different from a translation?

Closure • How is a rotation different from a translation?

Closure • Clockwise or counterclockwise?

Closure • Clockwise or counterclockwise?