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Mathematical identities
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21	Basic Stuff 1.1 Trigonometry The common trigonometric functions are familiar to you, but do you know some of the tricks to remember (or to derive quickly) the common identities among them? Given the sine of an angle, wha Add to Reading List Source URL: www.physics.miami.edu Language: English - Date: 2012-12-07 14:30:06 Analytic functions Integral calculus Trigonometry Exponentials Hyperbolic function Trigonometric functions Multiple integral Integration by parts Inverse hyperbolic function Mathematical analysis Mathematics Special functions
22	Detecting singularities of Stewart platforms Add to Reading List Source URL: www.fields.utoronto.ca Language: English - Date: 2015-03-23 09:45:46 Trigonometry Mathematical identities Analytic geometry Matrices Rotation matrix Transformation Tangent half-angle formula Entailment Euler angles Geometry Mathematics Logic
23 $Combinatorics / Modular forms / Srinivasa Ramanujan / Mathematical identities / Hypergeometric functions / Basic hypergeometric series / Rogers–Ramanujan identities / Rogers–Ramanujan continued fraction / Continued fraction / Mathematics / Mathematical analysis / Q-analogs$	GENERAL ⎜ ARTICLE How to Discover the Rogers–Ramanujan Identities Gaurav Bhatnagar We examine a method to conjecture two very Add to Reading List Source URL: www.ias.ac.in Language: English - Date: 2015-05-26 06:49:00 Combinatorics Modular forms Srinivasa Ramanujan Mathematical identities Hypergeometric functions Basic hypergeometric series Rogers–Ramanujan identities Rogers–Ramanujan continued fraction Continued fraction Mathematics Mathematical analysis Q-analogs
24	Some remarks about the solutions of x2 − Dy 2 = ±N . Keith Matthews Proposition (a) Let U + V √ Add to Reading List Source URL: www.numbertheory.org Language: English - Date: 2012-10-23 02:59:34 Mathematical analysis Differentiation rules Logic Mathematical identities Mathematics Mathematical fallacy Proof theory
25 $Combinatorics / Srinivasa Ramanujan / Modular forms / Hypergeometric functions / Mathematical identities / Ramanujan theta function / Rogers–Ramanujan continued fraction / Basic hypergeometric series / Rogers–Ramanujan identities / Q-analogs / Mathematical analysis / Mathematics$	A Multisection of q-Series Michael Somos 06 Sepdraft version Add to Reading List Source URL: grail.cba.csuohio.edu Language: English - Date: 2010-09-06 16:53:30 Combinatorics Srinivasa Ramanujan Modular forms Hypergeometric functions Mathematical identities Ramanujan theta function Rogers–Ramanujan continued fraction Basic hypergeometric series Rogers–Ramanujan identities Q-analogs Mathematical analysis Mathematics
26	Combinatorial Identities Tanya Khovanova October 3, 2011 Two math teachers had a fight. It seems they couldn’t divide something. Class Discussion Add to Reading List Source URL: www.tanyakhovanova.com Language: English - Date: 2012-11-06 18:04:09 Discrete mathematics Combination Pi Enumerative combinatorics Integer sequences Mathematics Mathematical analysis Combinatorics
27	Microsoft WordExtension 2 Maths Solution Add to Reading List Source URL: www.hsccoaching.com Language: English - Date: 2009-03-04 08:00:00 Mathematical analysis Trigonometric functions Sine Proofs of trigonometric identities Pythagorean trigonometric identity Trigonometry Mathematics Geometry
28	HSC ExtSolutions [Terry Lee] Multiple Choice 1) (D) 80, angle at centre is twice angle at circumference Add to Reading List Source URL: www.hsccoaching.com Language: English - Date: 2014-10-28 06:36:40 Trigonometry Analytic functions Logarithms Integral calculus Trigonometric functions Natural logarithm Mathematical identities Cissoid of Diocles Integration by parts Mathematics Mathematical analysis Calculus
29	Microsoft WordExtension 1 Maths Solution Add to Reading List Source URL: www.hsccoaching.com Language: English - Date: 2009-03-04 08:00:00 Elementary mathematics Sine Natural logarithm Mathematical fallacy Proofs of trigonometric identities Pythagorean trigonometric identity Mathematics Trigonometry Mathematical analysis
30	AIPS Memo 27 Non-linear Coordinate Systems in AIPS Reissue of November 1983 version Eric W. Greisen September 9, 1994 Abstract Add to Reading List Source URL: tdc-www.harvard.edu Language: English - Date: 2015-04-22 20:09:26 Ballistics Mathematical analysis Trigonometric functions Sine Range of a projectile Spherical coordinate system Celestial mechanics Proofs of trigonometric identities Orbital perturbation analysis Trigonometry Mathematics Geometry

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