Skip to main content
Commonmark migration
Source Link

Can a square be cut into an infinite number of triangles so that

 

a) all of them are non-similar

 

and

 

b) only a finite number of them can have a common vertex?

Can a square be cut into an infinite number of triangles so that

 

a) all of them are non-similar

 

and

 

b) only a finite number of them can have a common vertex?

Can a square be cut into an infinite number of triangles so that

a) all of them are non-similar

and

b) only a finite number of them can have a common vertex?

Source Link
Shalom
  • 513
  • 2
  • 12

Cutting a square into an infinite number of triangles constrained by two rules

Can a square be cut into an infinite number of triangles so that

a) all of them are non-similar

and

b) only a finite number of them can have a common vertex?