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🇬🇧English to English[analytic geometry]

analytic geometry

/ˌæn.əlˈɪt.ɪk dʒiˈɒm.ə.tri/advanced Level

English Meaning & Definitions

1.noun

A branch of mathematics in which geometric shapes are described and analyzed using algebraic equations and coordinate systems.

Example Sentences:
  • Analytic geometry allows us to find the intersection of two lines by solving a system of linear equations.
  • By applying the principles of analytic geometry, the engineer was able to calculate the precise curvature of the bridge arch.
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English Antonyms & Opposites

Comprehensive Thesaurus Breakdown

Compare formal, informal, literary synonyms and register nuances for “analytic geometry”.

Thesaurus Entry
Cultural Origin & Etymology

The term combines 'analytic' (from Greek 'analytikos', meaning 'loosening' or 'resolving into parts') and 'geometry' (from Greek 'geometria', 'earth-measuring'). It was pioneered in the 17th century by René Descartes and Pierre de Fermat, who bridged the gap between algebra and geometry by representing geometric shapes as algebraic equations on a coordinate plane, a system now known as the Cartesian coordinate system.

Memory Aid & Mnemonic

Think of it as 'Algebra-Geometry': A-G. It is the 'analysis' of shapes using algebraic 'geometry'.

Frequently Asked Questions About “analytic geometry

1. What is the meaning of “analytic geometry” in English?

In English, analytic geometry (noun) is defined as: “A branch of mathematics in which geometric shapes are described and analyzed using algebraic equations and coordinate systems.”.

2. How do you use “analytic geometry” in a sentence?

Analytic geometry allows us to find the intersection of two lines by solving a system of linear equations.

3. What are English synonyms of “analytic geometry”?

4. What is the etymology and word origin of “analytic geometry”?

The term combines 'analytic' (from Greek 'analytikos', meaning 'loosening' or 'resolving into parts') and 'geometry' (from Greek 'geometria', 'earth-measuring'). It was pioneered in the 17th century by René Descartes and Pierre de Fermat, who bridged the gap between algebra and geometry by representing geometric shapes as algebraic equations on a coordinate plane, a system now known as the Cartesian coordinate system.