There are a total of $225$225 edges and all of them are of equal length.
There are a total of $85$85 regular polygons, where $75$75 of them are identical and the remaining $10$10 have exactly one identical match.
The bottom figure has $48$48 edges, the one above it has $54$54 edges.
The answer is a hidden word.
There are a total of $225$ edges and all of them are of equal length.
There are a total of $85$ regular polygons, where $75$ of them are identical and the remaining $10$ have exactly one identical match.
The bottom figure has $48$ edges, the one above it has $54$ edges.
The answer is a hidden word.
There are a total of 225 edges and all of them are of equal length.
There are a total of 85 regular polygons, where 75 of them are identical and the remaining 10 have exactly one identical match.
The bottom figure has 48 edges, the one above it has 54 edges.
The answer is a hidden word.
There are a total of $225$ edges and all of them are of equal length.
There are a total of $85$ regular polygons, where $75$ of them are identical and the remaining $10$ have exactly one identical match.
The bottom figure has $48$ edges, the one above it has $54$ edges.
The answer is a hidden word.
