Above, we have created a visual representation of a pentagon using the GeoGebra platform. We chose GeoGebra to visualize our pentagon because it allows us to visualize it accurately, ensuring that all five sides are of equal length and the angles and measurements are precise. Furthermore, let us analyze our pentagon. In our visual, we can see that the pentagon has five equal interior angles, each measuring 108 degrees. This pentagon is equiangular because all its angles are equal in size, with each angle being precisely 108 degrees. It is also equilateral because all five sides of the pentagon have the same length. Since this pentagon is both equiangular and equilateral, then it is classified as a regular pentagon. Regular Pentagon Vanessa

Above, we have created a visual representation of a pentagon using the GeoGebra platform. We chose GeoGebra to visualize our pentagon because it allows us to visualize it accurately, ensuring that all five sides are of equal length and the angles and measurements are precise. Furthermore, let us analyze our pentagon. In our visual, we can see that the pentagon has five equal interior angles, each measuring 108 degrees. This pentagon is equiangular because all its angles are equal in size, with each angle being precisely 108 degrees. It is also equilateral because all five sides of the pentagon have the same length. Since this pentagon is both equiangular and equilateral, then it is classified as a regular pentagon. Regular Pentagon Vanessa

Elementary Geometry for College Students

6th Edition

ISBN:9781285195698

Author:Daniel C. Alexander, Geralyn M. Koeberlein

Publisher:Daniel C. Alexander, Geralyn M. Koeberlein

Chapter2: Parallel Lines

Section2.6: Symmetry And Transformations

Problem 26E

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