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Lesson 5-1 Bisectors of Triangles

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Understanding Students` Explanations in Geometry Tutoring

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... sacral base and the posterior aspect of L5 vertebrais measured along a plane paralleling the disc in millimeters • The measured displacement is then divided by the length of the sacral promontory and multiplied by 100 • The main advantage is the removal of any geometrical magnification ...
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Chapter 3.angles

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Geometry Individual Test – January 2012 FAMAT

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Standards Learning Targets - Jefferson City Public Schools

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Geometry Notes Ch 13

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ExamView - Geometry test review unit 3..tst

... ____ 23. Complete this statement: A polygon with all sides the same length is said to be ____. a. regular b. equilateral c. equiangular d. convex ____ 24. What is the measure of one angle in a regular 25-gon? a. 194.4 b. 4140 c. 165.6 d. 82.8 ____ 25. A road sign is in the shape of a regular heptago ...
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Plainfield Public Schools Mathematics Rigorous Curriculum Design

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List of axioms and theorems of Euclidean geometry

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Acute Triangulation of Rectangles

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Algebra_Math-a-thon_Study_Guide

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MTH-4102 - WordPress.com

< 1 ... 116 117 118 119 120 121 122 123 124 ... 612 >

Rational trigonometry

Rational trigonometry is a proposed reformulation of metrical planar and solid geometries (which includes trigonometry) by Canadian mathematician Norman J. Wildberger, currently an associate professor of mathematics at the University of New South Wales. His ideas are set out in his 2005 book Divine Proportions: Rational Trigonometry to Universal Geometry. According to New Scientist, part of his motivation for an alternative to traditional trigonometry was to avoid some problems that occur when infinite series are used in mathematics. Rational trigonometry avoids direct use of transcendental functions like sine and cosine by substituting their squared equivalents. Wildberger draws inspiration from mathematicians predating Georg Cantor's infinite set-theory, like Gauss and Euclid, who he claims were far more wary of using infinite sets than modern mathematicians. To date, rational trigonometry is largely unmentioned in mainstream mathematical literature.
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