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Polygons. Definitions, notes, examples, and practice test (w/solutions) Including concave/convex, exterior/interior angle sums, diagonals, n-gon names, and more...
We tend to encounter polygons mostly while we learn about geometry. In this lesson, let us learn about polygons definition, regular polygons, polygon sides, and the properties of polygons, along with polygon examples and their identification.
Introduction. This document aims to guide the reader into the world of polytopes, focusing on the familiar setting of polygons, the two-dimensional polytopes. We will assume the reader is comfortable with the Cartesian plane and ordered pairs of numbers. Let's get right into it! Intuitively, polygons are certain 2-dimensional shapes.
Notes 6-1: Properties and Attributes of Polygons Objectives: 1. Classify polygons based on their sides and angles. 2. Find and use the measures of interior and exterior angles of polygons. The parts of a polygon are named on the quadrilateral below. You can name a polygon by the number of its sides. A _____ polygon has all sides congruent
Much of the approach in Part IIof these notes is inspired by the text Ipreviously used for Math 107 (Farmer,David,“Groups and Symmetry,”AMS, 1996).Ihope that these notes will fit the needs of this course,and will help you learn this material. If there are any errors in the text,or anything that is not clearly written,please accept my apolo-
Use the function you found in Exploration 1 to write a new function that gives the measure of one interior angle in a regular polygon with sides. Use the function in part (a) to fi nd the measure of one interior angle of a regular pentagon.
This document provides information about plane figures, specifically polygons. It defines different types of polygons and how they are named based on the number of sides. It also discusses properties of regular polygons such as perimeter, central angle, apothem, interior angle, sum of interior angles, area, and diagonals.
