Definition of Pentagons

1. Noun. (plural of pentagon) ¹

¹ Source: wiktionary.com

Definition of Pentagons

1. pentagon [n] - See also: pentagon

Lexicographical Neighbors of Pentagons

pentafluoropyridine
pentafluorostyrene
pentaformylgitoxin
pentagastrin
pentagastrin test
pentaglot
pentaglycine
pentagon
pentagonal
pentagonal prism
pentagonal prisms
pentagonally
pentagonals
pentagonite
pentagonous
pentagons (current term)
pentagram
pentagrammatic
pentagramme
pentagrammes
pentagrammic
pentagrams
pentagraph
pentagraphic
pentagraphical
pentagraphs
pentagrid
pentagrid converter
pentagrids
pentagynia

Literary usage of Pentagons

Below you will find example usage of this term as found in modern and/or classical literature:

1. The Encyclopaedia Britannica: A Dictionary of Arts, Sciences, and General by Thomas Spencer Baynes (1888)
"51), bounded by twelve symmetrical pentagons, vary in general aspect ... 54), both bounded by irregular pentagons, have not yet been observed in nature. ..."

2. Euclide's Elements: The Whole Fifteen Books Compendiously Demonstrated. With by Euclid, Archimedes, Marinus, Franc̜ois de Foix Candale, B. Sprint (1714)
"4. the reft of the pentagons ... foi that all the fides of the triangles are equal and common with the pentagons; and it is all'o ..."

3. Mathematical Questions and Solutions, from "The Educational Times", with edited by Constance I Marks (1895)
"Let AB'CDE be one of the pentagons above defined. The polar of (z,l/,Z,) with respect to S' = 0, is x(ax, + ffz, + kyl)+y(byl+f,:, + hxl)+z(czl+fyl+ffx,) ..."

4. Bryant and Stratton's Commercial Arithmetic: In Two Parts : Designed for the by Emerson Elbridge White, J. B. Meriam, Henry Beadman Bryant, Henry Dwight Stratton (1865)
"QUADRILATERALS, pentagons, &c. ART. 176- (1.) To find the area of any quadrilateral having two sides parallel. RULE.—Multiply half the sum of the two ..."

5. The Mathematical Miscellany (1836)
"( 163 ) •different pentagons formed by joining the same five points taken with different arrangements, ..."

6. Geometry, Plane, Solid, and Spherical, in Six Books: To which is Added, in by Pierce Morton (1830)
"Let the solid angle be contained by three angles of pentagons. Upon the given edge А В describe a pentagon А В С DE : find the angle, I, at which two angles ..."

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