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Rotations.

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Presentation on theme: "Rotations."— Presentation transcript:

1 Rotations

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

3 Examples

4 The shape can also be located on the point

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

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12 Describing Rotations Clockwise Counterclockwise

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

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

15 Describe the rotation

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26 Rotation of Shapes Activity
Cut out your shapes

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

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

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

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

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

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

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

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

35 Theif!

36 A B C D Rotate 90 degrees clockwise

37 B A C Rotate 90 degrees counterclockwise

38 A B Rotate 180 degrees counterclockwise C

39 Closure How is a rotation different from a translation?

40 Closure Clockwise or counterclockwise?


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