| Prescribed Learning Outcomes | Illustrated Examples |
| It is expected that students will: | |||
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Cut out the shape shown.
Use it as a tracer to create three different wallpaper designs. Use only slides to create one paper, only flips to create the second paper, and turns as well as slides to create the third paper. Which do you prefer? Explain. | ||
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Look around your neighbourhood for some examples of tessellations created from tiling with regular shapes. Draw one.
What is an example of an irregular shape? Give one instance of such a shape being used in a tessellation. Tell whether you prefer tessellations produced by using regular or irregular shapes. Why? | ||
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Construct 3-D solids out of modelling clay. Use piano wire to cut each solid along a plane that you think divides your solid into two congruent halves. Report your investigation in your mathematics journal. Tell how many planes of symmetry you found in each solid. Draw and label the shape of the symmetrical plane(s) found. Tell where you have seen similar planes in the human-made structures in your community. | ||
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Mark and label the two points A (1,2) and B (3,2) on this grid. Join the points with a straight line.
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Plot the following points on the grid: A (10, 30);
B (60, 20); C (80, 90).
Join the points to outline a shape. What different ways do you know to describe the shape? | ||
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Use pattern blocks to create a tessellation that is at least 25 cm x 25 cm in area. | ||
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Use a combination of regular pattern blocks to create a triangle similar to the green triangle. Design the block to have one line of symmetry.
Create and colour a tessellation. | ||
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Use tape to fasten two different regular pattern block pieces together. Will the new shape tessellate a surface? If so, did you use slides, turns, or flips? Try different pairs of blocks, then create and colour a tessellation with your favourite block combination. | ||
Revised: October 20, 1997