analytic geometry

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(redirected from Cartesian geometry)

analytic geometry

n.
The analysis of geometric structures and properties principally by algebraic operations on variables defined in terms of position coordinates.
American Heritage® Dictionary of the English Language, Fifth Edition. Copyright © 2016 by Houghton Mifflin Harcourt Publishing Company. Published by Houghton Mifflin Harcourt Publishing Company. All rights reserved.

analyt′ic geom′etry


n.
a branch of mathematics in which algebraic procedures are applied to geometry and position is represented analytically by coordinates.
[1820–30]
Random House Kernerman Webster's College Dictionary, © 2010 K Dictionaries Ltd. Copyright 2005, 1997, 1991 by Random House, Inc. All rights reserved.

an·a·lyt·ic geometry

(ăn′ə-lĭt′ĭk)
The use of algebra to solve problems in geometry. In analytic geometry, geometric figures are represented by algebraic equations and plotted using coordinates.
The American Heritage® Student Science Dictionary, Second Edition. Copyright © 2014 by Houghton Mifflin Harcourt Publishing Company. Published by Houghton Mifflin Harcourt Publishing Company. All rights reserved.
ThesaurusAntonymsRelated WordsSynonymsLegend:
Noun1.analytic geometry - the use of algebra to study geometric propertiesanalytic geometry - the use of algebra to study geometric properties; operates on symbols defined in a coordinate system
math, mathematics, maths - a science (or group of related sciences) dealing with the logic of quantity and shape and arrangement
geometry - the pure mathematics of points and lines and curves and surfaces
Based on WordNet 3.0, Farlex clipart collection. © 2003-2012 Princeton University, Farlex Inc.
Translations
geometría cartesiana
geometria analitica
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References in periodicals archive
The beams are bound within the Cartesian geometry of x-y-z axis that reflects a mirror strip.
The most concise way to explain the distinction between the two is to explain the different geometric methodologies that the two are indebted to, namely Decartes and Fermat's Cartesian geometry and Gauss and Riemann's differential geometry.
In Figure 3, rotating the instantaneous Cartesian geometry [x.sub.1]A[y.sub.1] to an angle [epsilon], we have:
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