Pronunciation: [ˈɪsəɡən] (IPA) 
The word "Isagon" is spelt as "aɪsəɡɒn," according to the International Phonetic Alphabet (IPA). The first sound "aɪ" represents the diphthong sound of the two vowels, "ai," as pronounced in the word "aim." The second sound is "s," followed by the vowel sound "ə," pronounced as "uh." The next sound is a voiced velar stop, "ɡ," followed by the vowel sound "ɒ," pronounced as "ah." The final sound is "n," pronounced as it is written.
Isagon is a term that refers to a polygon with ten sides. Derived from the combination of the Greek words "iso" meaning equal and "gonia" meaning angle, an isagon is a geometric shape characterized by its ten straight sides and ten equal angles.
Precisely, an isagon consists of ten line segments or edges, each connected to its adjacent sides, resulting in a closed, two-dimensional shape. Additionally, all ten angles within an isagon are equal, measuring 144 degrees each. These uniform sides and angles give the isagon a regular and symmetrical appearance.
Isagons can be classified as convex polygons, meaning no internal angles extend beyond 180 degrees. The consistent length and angle measurements of an isagon make it a distinctive shape with unique properties in geometric calculations and spatial configurations.
Mathematicians and geometry enthusiasts often study isagons along with other polygons to explore their properties, relationships, and applications. While isagons are less common and less regularly encountered in real-world scenarios compared to triangles, squares, or hexagons, they serve as a valuable tool for understanding the principles and properties of polygonal shapes.
Exploring isagons enables mathematical exploration and logical reasoning, helping to improve geometric comprehension and problem-solving skills. Overall, the term isagon denotes a polygon with ten edges and ten equal angles, holding its significance in the realm of geometry.
A figure whose angles are equal.
Etymological and pronouncing dictionary of the English language. By Stormonth, James, Phelp, P. H. Published 1874.
