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M6G1b – Investigate rotational symmetry, including degree of rotation.

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Presentation on theme: "M6G1b – Investigate rotational symmetry, including degree of rotation."— Presentation transcript:

1 M6G1b – Investigate rotational symmetry, including degree of rotation.

2 Vocabulary 1) Rotate – to turn a figure around a fixed point
2) Point of rotation - the point around which a figure is rotated (a.k.a. the center of rotation) 3) Rotational Symmetry – when a figure fits exactly on top of itself after a rotation of 180° or less 4) Angle of rotation – the smallest angle a figure can be rotated to look exactly the same

3 A square has rotational symmetry.
The smallest angle a figure can be rotated and still look the same is called the angle of rotation. What is the angle of rotation of a square? 90°

4 Does a rectangle have rotational symmetry?
What is the degree of rotation? 180°

5 Does each figure have rotational symmetry?
360 ÷ 4 = 90 360 ÷ 3 = 120 360 ÷ 6 = 60 To find the degree of rotation mathematically, divide ______ by the number of times the pattern _________ 360° repeats.

6 Do these figures have rotational symmetry?
NO Yes - 90° Yes - 45° NO Yes - 180° Yes - 72°

7 Rotational Symmetry in the Alphabet
Which letters have rotational symmetry? For those with rotational symmetry, what is the degree of rotation? A B C D E F G H I J 180° K L 180° M N 180° O P 180° Q R S T U V W X Y Z 180° 180° 180°

8 Rotational Symmetry all around us
Which road signs have rotational symmetry?

9 Rotational Symmetry all around us
120° 180° 180°

10 Rotational Symmetry all around us
90° 120° 180°

11 Rotational Symmetry all around us
120° 180°


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