I am stuck. I am working on a geometry problem that has me stumped.
You are given an integer greater than one and LN is a line segment.
Why can a regular polygon with 2(n) sides centered at S with the segment LN as a radius be constructed, if and only if, a regular polygon with n sides centered at S with the segment LN as a radius be constructed?
You are given an integer greater than one and LN is a line segment.
Why can a regular polygon with 2(n) sides centered at S with the segment LN as a radius be constructed, if and only if, a regular polygon with n sides centered at S with the segment LN as a radius be constructed?