Euclidean plane geometry

Results: 1031



#Item
851Circles / Euclidean plane geometry / Trigonometry / Right triangle / Area / Triangle / Trigonometric functions / Circumscribed circle / Golden ratio / Geometry / Triangles / Triangle geometry

First Round : February 18, 2006 Second Round: April 22, 2006 at The University of Alabama GEOMETRY EXAMINATION Construction of this test directed by

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Source URL: mcis.jsu.edu

Language: English - Date: 2006-03-14 14:11:10
852Coordinate systems / Integral calculus / Multivariable calculus / Differential geometry / Polar coordinate system / Cylindrical coordinate system / Arc length / Curvature / Pythagorean theorem / Geometry / Mathematical analysis / Mathematics

The Math Circle, Spring[removed]Talks by Gordon Ritter) What is Non-Euclidean Geometry? Most geometries on the plane R2 are non-Euclidean. Let s denote arc length. Then Euclidean geometry arises from the formula for curve

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Source URL: www.themathcircle.org

Language: English - Date: 2007-02-16 09:21:01
853Quadrilaterals / Circles / Euclidean plane geometry / Triangle / Area / Trapezoid / Circumscribed circle / Right triangle / Polygon / Geometry / Triangles / Triangle geometry

First Round : February 23, 2013 Second Round: April 6, 2013 at The University of Alabama GEOMETRY EXAMINATION Construction of this test directed by

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Source URL: mcis.jsu.edu

Language: English - Date: 2013-02-28 09:58:38
854Triangles / Euclidean plane geometry / Area / Mathematical fallacy / Circle / Ellipse / Logarithm / Trigonometric functions / Golden ratio / Geometry / Conic sections / Curves

First Round : March 31, 2012 Second Round: April 28, 2012 at The University of Alabama DIVISION I COMPREHENSIVE EXAM Construction of this test directed by

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Source URL: mcis.jsu.edu

Language: English - Date: 2012-04-06 15:07:50
855Triangle geometry / Triangles / Logarithms / Euclidean plane geometry / Conic sections / Area / Circle / Right triangle / Natural logarithm / Geometry / Elementary mathematics / Mathematics

First Round : March 29, 2008 Second Round: April 26, 2008 at The University of Alabama DIVISION II COMPREHENSIVE EXAM Construction of this test directed by

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Source URL: mcis.jsu.edu

Language: English - Date: 2008-03-31 14:42:18
856Integer sequences / Integer factorization algorithms / Euclidean plane geometry / Fermat number / Number theory / Pierre de Fermat / Lenstra elliptic curve factorization / Integer factorization / Richard P. Brent / Mathematics / Abstract algebra / Group theory

THREE NEW FACTORS OF FERMAT NUMBERS R. P. BRENT, R. E. CRANDALL, K. DILCHER, AND C. VAN HALEWYN Abstract We report the discovery of a new factor for each of the Fermat numbers F13 , F15 , F16 . These new factors have 27,

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Source URL: gan.anu.edu.au

Language: English - Date: 2003-11-05 11:07:22
857Quadrilaterals / Euclidean plane geometry / Trigonometry / Triangle / Right triangle / Area / Circle / Trigonometric functions / Parallelogram / Geometry / Triangle geometry / Triangles

First Round : March 31, 2012 Second Round: April 28, 2012 at The University of Alabama GEOMETRY EXAMINATION Construction of this test directed by

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Source URL: mcis.jsu.edu

Language: English - Date: 2012-04-06 15:07:51
858Triangles / Trigonometry / Triangle geometry / Analytic functions / Euclidean plane geometry / Trigonometric functions / Area / Triangle / Circle / Geometry / Mathematics / Elementary mathematics

First Round : March 29, 2008 Second Round: April 26, 2008 at The University of Alabama DIVISION I COMPREHENSIVE EXAM Construction of this test directed by

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Source URL: mcis.jsu.edu

Language: English - Date: 2008-03-31 14:42:18
859Trigonometry / Circles / Euclidean plane geometry / Right triangle / Triangle / Area / Circumscribed circle / Trigonometric functions / Sine / Geometry / Triangles / Triangle geometry

First Round : March 26, 2011 Second Round: April 23, 2011 at The University of Alabama GEOMETRY EXAMINATION Construction of this test directed by

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Source URL: mcis.jsu.edu

Language: English - Date: 2011-04-12 11:34:04
860Euclidean geometry / Triangle geometry / Euclidean plane geometry / Irrational numbers / Mathematical constants / Square root of 2 / Pythagorean theorem / Triangle / Mathematical proof / Geometry / Mathematics / Triangles

Irrationality of The Square Root of Two -- A Geometric Proof Author(s): Tom M. Apostol Source: The American Mathematical Monthly, Vol. 107, No. 9 (Nov., 2000), pp[removed]Published by: Mathematical Association of Americ

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Source URL: www-fourier.ujf-grenoble.fr

Language: English - Date: 2010-10-07 04:23:25
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