Hey people, i have another problem i'm having trouble with!
Certain sets of regular polygons fill space around a point without gaps or overlapping. e.g. imagine 3 hexagons joined together and the common vertice is the point they surround. That is classified a [6,6,6] point fill set (3 six sided shapes)
Although the polygones can be arranged in a different order, we count these as the same.
We call a set of regular polygons filling space around a point a point-fill set.
a) Find a point-fill set of 3 polygons containing a 24-gon
b) Explain why it is not possible to have a point fill set containing a triangle and a pentagon
c) Find all point-fill sets that contain at least one square.
Hope i've made it clear
Any help would be fantastic