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There is a set of tiles which are all different and coloured just on the edges. Each edge on a tile is a different colour. For example: |
Altogether $10$ different colours are used for the edges, and there is an equal number of edges of each colour used throughout the set. |
The whole set of tiles is used to make a square. This has a green and blue border. There are no green or blue tiles anywhere in the square except on this border. |
How many tiles are there in the set? |
Can you work out the area of the inner square and give an explanation of how you did it?
With one cut a piece of card 16 cm by 9 cm can be made into two pieces which can be rearranged to form a square 12 cm by 12 cm. Explain how this can be done.