A rotation is what occurs when we turn an object or shape around a central point. The object is exactly the same shape and size, just spun around (like going in a circle). Every point on the original shape has a matching point on the new shape.
Commonly we describe rotations using a degree measure (like an angle), and as being either clockwise or counterclockwise.
Particularly at the moment you need to be able to identify rotations of:
$90^\circ$90° (a quarter turn), $180^\circ$180° (a half turn), $270^\circ$270° (a three-quarter turn) and $360^\circ$360° (a full turn) in both clockwise and counterclockwise directions.
Have a play with this interactive. Here you can change the shape that of the object and the position of the central rotation point. Notice how a rotation of $360^\circ$360° takes you right back to where you started.
Think: Which one looks like it has been spun around?
Do:
C has been translated (slid) into a different position.
B looks like a mirror image of the original. So this is a reflection (flip).
A has been spun around $180^\circ$180°. This is the rotation!
Question 2
Select all the rotations.
A
B
C
D
QUESTION 3
Which of the following figures represents the given flag after rotating it counterclockwise around the red point by 90° ?
A
B
C
D
QUESTION 4
Which is the correct image after the original is rotated by $45^\circ$45° clockwise?
$B$B
A
$M$M
B
$H$H
C
$A$A
D
Outcomes
6.GS3.02
Identify, perform, and describe, through investigation using a variety of tools (e.g., grid paper, tissue paper, protractor, computer technology), rotations of 180º and clockwise and counterclockwise rotations of 90°, with the centre of rotation inside or outside the shape