For versions of the game for different age groups see the Inclusion Guide.
This is a game for two players, a group of 3 or 4 players, or for the whole class. You will need to download and cut out or otherwise make 2 sets of these 24 cards.
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Find a cuboid (with edges of integer values) that has a surface area of exactly 100 square units.
Is there more than one?
It is quite easy to find a few solutions. The big challenge is to find all possible solutions.
Can you provide a convincing argument that you have found […]
See the article in the Plus Mathematical magazine by the Japanese mathematician Yutaka Nishiyama.
To play the game you need a 4 by 4 board, 2 L pieces and 2 counters. Place the pieces on the board as shown.
How to win: The winner is the player who blocks in their opponent’s L shape so the opponent cannot move.
Rules: From this starting position, the first […]
The game is played with a set of cards numbered 1 to 9 and a 3-by-3 gameboard. Take turns either to put one of the 9 cards into an empty square, or to move to an adjacent empty square one of the cards that has already been placed. The winner is the […]
Click here to register for the 2023 GLOBAL MATHS AND SCIENCE LESSON ON TUESDAY 10 OCTOBER. See below for links to lesson resources.
1. Working with a square drawn on the ground in the classroom, or in a bigger space, indoors or outdoors, find the perimeter of […]
What can you discover by accurately constructing some right angled triangles with integer edge lengths and their inscribed circles (incircles)?
If you make some conjectures, can you prove them?
Share ideas below about what you have discovered.
More ideas about incircles will be posted here. Watch this space.
What can you see in this diagram?
Could you draw it? Could you draw a similar diagram with just 5 or 6 points around the outside? Try it?
How many lines are there in your diagrams? How many lines are there in the original diagram? Can you find a way of working out […]
SQUARES – GAME FOR TWO
Use a dotty grid and take it in turns to claim a point and mark it with your colour. The first person or team to get 4 of their markers at the vertices of a square wins the game.
PEOPLE MATHS – GAME FOR TWO TEAMS
A fence is built around a square field.
Suppose another fence is built exactly one metre longer so the path between the two fences is the same width along the edges of the field. How wide would this path be?
Would a mouse be able to run along it?
Could a farmer drive […]
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