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G.CO.3 Hamilton Name:___________________________________ Period:______ 1What does it mean “to carry a shape onto itself”? What types of symmetry are there?
Aim: How do we define symmetry in terms of transformations?
LINE SYMMETRY (or “REFLECTIONAL” SYMMETRY)
What is the definition of Line Symmetry?
A set of points (or a shape) has line symmetry if and only if there is a line such that the reflection through the line of each point of the shape is also a point of the shape.
1. 2. 3. 4.
How many lines of symmetry? ______
How many lines of symmetry? ______
How many lines of symmetry? ______
How many lines of symmetry? ______
5. 6. 7. 8.
How many lines of symmetry? ______
How many lines of symmetry? ______
How many lines of symmetry? ______
How many lines of symmetry? ______
9. 10. 11. 12.
How many lines of symmetry? ______
How many lines of symmetry? ______
How many lines of symmetry? ______
How many lines of symmetry? ______
G.CO.3 Hamilton Name:___________________________________ Period:______ 213. Draw in the lines of Symmetry for each shape below. Feel free to cut out the shape from a piece of paddy paper.
a) b) c) d)
e) f) g) h)
(Parallelogram) (Regular Hexagon)14. Shade it so it has: 15. Shade it so it has: 16. Shade it so it has: 17. Shade it so it has:
Exactly 1 Line of Symmetry
Exactly 2 lines of symmetry
Exactly 4 lines of symmetry
Exactly 4 lines of symmetry
18. Exactly One line of symmetry
19. Exactly One line of symmetry
20. Exactly Two lines of symmetry
21. Exactly Two lines of symmetry
22. Which letters of the English Alphabet have…
One line of symmetry?
Two lines of symmetry?
No lines of symmetry?