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Circles Ad Infinitum

A circle is inscribed in an equilateral triangle. Smaller circles touch it and the sides of the triangle, the process continuing indefinitely. What is the sum of the areas of all the circles?

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Golden Thoughts

Rectangle PQRS has X and Y on the edges. Triangles PQY, YRX and XSP have equal areas. Prove X and Y divide the sides of PQRS in the golden ratio.

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Building Tetrahedra

Can you make a tetrahedron whose faces all have the same perimeter?

Perception Versus Reality

Stage: 4 and 5 Challenge Level: Challenge Level:1

See the problem Picturing the World for a variety of ideas on how statistics can be presented. Perhaps you will find some inspiration for a representation of your own.