Three regular pentagons and two extended sides. What fraction of the total area is red?
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Three regular pentagons and two extended sides. What fraction of the total area is red?
A circle with an inscribed regular pentagon, a square and a triangle. Prove that the point lies on the circumference of the circle.
A regular pentagon, two semicircles and two chords. What’s the length proportion a : b?
Two regular pentagons share a vertex. What’s the angle α?
Two overlapping regular pentagons share two vertices. What fraction is the overlap area?
A regular pentagon with a diagonal. What is the top angle of the isosceles triangle?
A regular pentagon with a diagonal and an extended side. What is the top angle of the isosceles triangle?
A square with two attached regular pentagons. A side and a diagonal are extended. What’s the angle?
An equilateral triangle stacked on a pentagon. What’s the angle?
Five equally sized peaches are closely packed in a pentagon-shaped box. Their midpoints are the vertices of a smaller pentagon. What fraction is shaded?
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