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Irrational numbers
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#	Item
81 $Elementary algebra / Fractions / Division / Numbers / Cube root / Square root / Irreducible fraction / Pi / Quadratic irrational / Mathematics / Elementary mathematics / Elementary arithmetic$	The Lazy Man Gets to the Root of Things E. L. Lady “How’s the homework coming along?” the Lazy Man asked. “I’m understanding it now,” Mr. Tinker said, “but I’m not enjoying it. I’ve been doing square ro Add to Reading List Source URL: www.math.hawaii.edu Language: English - Date: 2001-04-07 05:51:04 Elementary algebra Fractions Division Numbers Cube root Square root Irreducible fraction Pi Quadratic irrational Mathematics Elementary mathematics Elementary arithmetic
82	Arizona’s College and Career Ready Standards Mathematics Standards - Mathematical Practices - Explanations and Examples High School Grades 9–12 ARIZONA DEPARTMENT OF EDUCATION Add to Reading List Source URL: www.azed.gov Language: English - Date: 2014-04-03 15:04:40 Elementary arithmetic Binary operations Field theory Numbers Irrational number Ratio Real number Addition Fraction Mathematics Abstract algebra Elementary mathematics
83	Idaho Common Core State Standards Mathematics Explanations and Examples Idaho State Department of Education High School (9-12) Add to Reading List Source URL: www.sde.idaho.gov Language: English - Date: 2011-12-21 13:00:30 Elementary mathematics Binary operations Field theory Numbers Common Core State Standards Initiative Number system Irrational number Ratio Fraction Mathematics Abstract algebra Elementary arithmetic
84	Instructions for use Hor:ratio is a pocket reference and proportional protractor for artists, designers, art historians, or anyone interested in systems of proportion. It enables the creation, scaling and measurement of Add to Reading List Source URL: matthewmattingly.com Language: English - Date: 2013-09-01 21:53:58 Mathematics Golden ratio Irrational numbers Mathematical constants Elementary geometry Wolfgang von Wersin Dynamic rectangle Square root of 5 Golden rectangle Geometry Quadrilaterals Numbers
85	Asia Pacific Mathematics Newsletter Irrationals in Ancient India V Kannan We discuss the question: In which century were irrational numbers known to Indians? This study becomes Add to Reading List Source URL: www.asiapacific-mathnews.com Language: English - Date: 2014-05-21 02:21:47 Irrational numbers Āryabhaṭīya Number Square root of 2 Pi Square root Shulba Sutras Brahmagupta 0 Mathematics Indian mathematics Aryabhata
86	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 Add to Reading List Source URL: www-fourier.ujf-grenoble.fr Language: English - Date: 2010-10-07 04:23:25 Euclidean geometry Triangle geometry Euclidean plane geometry Irrational numbers Mathematical constants Square root of 2 Pythagorean theorem Triangle Mathematical proof Geometry Mathematics Triangles
87	IRRATIONAL NUMBERS ARISING FROM CERTAIN DIFFERENTIAL EQUATIONS M. RAM MURTY AND V. KUMAR MURTY Niven [3] gave a simple proof that π is irrational. Koksma [2] modified Niven’s proof to show that er is irrational for ev Add to Reading List Source URL: rinconmatematico.com Language: English - Date: 2005-04-23 05:41:16 Irrational number Integer sequences Mathematical analysis Transcendental number Euclidean algorithm Mathematics Pi Proof that π is irrational
88	A Metropolitan Atlanta Masonic Newsletter [removed] December, 2008 Sacred Geometry Add to Reading List Source URL: news.morelight.org Language: English - Date: 2008-12-01 06:45:52 Mathematics Polygons Irrational numbers Mathematical constants Euclidean plane geometry Pentagram Golden rectangle Sacred geometry Proportion Geometry Golden ratio Euclidean geometry
89	Proceedings of the Edinburgh Mathematical Society[removed], 271–289 DOI:[removed]S0013091510001355 ON NUMBERS n DIVIDING THE nTH TERM OF A LINEAR RECURRENCE 1 Add to Reading List Source URL: www.math.dartmouth.edu Language: English - Date: 2012-05-10 10:36:06 Modular arithmetic Arithmetic function Prime-counting function Exponentiation Fibonacci number Binomial coefficient Proof that π is irrational Mathematics Number theory Prime numbers
90	previous index next Early Greek Science: Thales to Plato Michael Fowler, UVa Physics, [removed]The Milesians Add to Reading List Source URL: galileoandeinstein.physics.virginia.edu Language: English - Date: 2008-08-24 13:57:13 Ancient Greek mathematicians Humanities Irrational numbers Elementary mathematics Natural philosophers Pythagoreanism Thales Pythagoras Greek mathematics Ancient Greek philosophers Mathematics 1st millennium BC

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