The red ring is inside the blue ring in this picture. Can you rearrange the rings in different ways? Perhaps you can overlap them or put one outside another?
Can you reproduce the design comprising a series of concentric circles? Test your understanding of the realtionship betwwn the circumference and diameter of a circle.
Thinking of circles as polygons with an infinite number of sides - but how does this help us with our understanding of the circumference of circle as pi x d? This challenge investigates this relationship.
These rectangles have been torn. How many squares did each one have inside it before it was ripped?
The diagonals of a trapezium divide it into four parts. Can you create a trapezium where three of those parts are equal in area?
