Document Type
Report
Source Publication Title
Technical Report 345
Abstract
Consider a regular polygon with vertices P1, P2, , Pn. Assume P is an interior point. Let [see pdf for notation] denote the Euclidean distance from P to Pi, i = 1, ...., n. Let A denote the area of the polygon. It is shown that [see pdf for notation] special cases of the above inequality are proved for some nonregular convex polygons. An example is given to show that the above inequality is not true for a general convex polygon.
Disciplines
Mathematics | Physical Sciences and Mathematics
Publication Date
5-1-2001
Language
English
License
This work is licensed under a Creative Commons Attribution-NonCommercial-Share Alike 4.0 International License.
Recommended Citation
Ghandehari, Mostafa, "A Geometric Inequality for Convex Polygons" (2001). Mathematics Technical Papers. 231.
https://mavmatrix.uta.edu/math_technicalpapers/231