Convex polygons

Convex polygons are polygons for which a line segment joining any two points in the interior lies completely within the figure.
Convex polygon

The word interior is important. You cannot choose one point inside and one point outside the figure.

The figure above with six sides meets this criteria and therefore is a convex polygon.

No matter how I choose two points inside this polygon, the line segment joining these two points will always be inside the figure.

More examples of convex polygons

Notice that a triangle such as an isosceles triangle, a scalene triangle, a right triangle, or an obtuse triangle is always a convex polygon.

Convex triangles

Rectangles, squares, and trapezoids too are always convex as well
convex quadrilaterals

Finally, all regular polygons, such as a pentagon, hexagon, septagon, octagon, and so forth are always convex

Buy a comprehensive geometric formulas ebook. All geometric formulas are explained with well selected word  problems.

Geometry ebook

Recent Articles

  1. Find the Multiplicity of a Zero

    Oct 20, 21 04:45 AM

    Learn how to find the multiplicity of a zero with this easy to follow lesson

    Read More

Enjoy this page? Please pay it forward. Here's how...

Would you prefer to share this page with others by linking to it?

  1. Click on the HTML link code below.
  2. Copy and paste it, adding a note of your own, into your blog, a Web page, forums, a blog comment, your Facebook account, or anywhere that someone would find this page valuable.