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Integration by reduction formulae
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21	PART 1 Fiscal Year 2014 Reporting SUPPLEMENT Add to Reading List Source URL: www.fms.treas.gov Language: English - Date: 2014-11-25 09:13:52 Integration by reduction formulae Bernoulli polynomials Number theory Polynomials
22	Part 1 Fiscal Year 2014 Reporting DRAFT Add to Reading List Source URL: www.fiscal.treasury.gov Language: English - Date: 2014-10-15 16:02:38 Integration by reduction formulae Bernoulli polynomials Number theory Polynomials
23	PART 1 Fiscal Year 2014 Reporting SUPPLEMENT Add to Reading List Source URL: www.fiscal.treasury.gov Language: English - Date: 2014-12-11 15:12:51 Integration by reduction formulae Bernoulli polynomials Number theory Polynomials
24	Part 1 Fiscal Year 2014 Reporting SUPPLEMENT Add to Reading List Source URL: www.fiscal.treasury.gov Language: English - Date: 2014-08-07 10:57:25 Integration by reduction formulae Polynomials Bernoulli polynomials Number theory
25	PART 1 Fiscal Year 2014 Reporting SUPPLEMENT Add to Reading List Source URL: fms.treas.gov Language: English - Date: 2014-11-25 09:13:52 Integration by reduction formulae Bernoulli polynomials Number theory Polynomials
26	Part 1 Fiscal Year 2014 Reporting DRAFT Add to Reading List Source URL: www.fms.treas.gov Language: English - Date: 2014-10-15 16:02:38 Integration by reduction formulae Bernoulli polynomials Number theory Polynomials
27	Part 1 Fiscal Year 2014 Reporting DRAFT Add to Reading List Source URL: fms.treas.gov Language: English - Date: 2014-10-15 16:02:38 Integration by reduction formulae Bernoulli polynomials Number theory Polynomials
28	A LAPLACE TYPE PROBLEM FOR REGULAR LATTICES WITH CIRCULAR SECTION OBSTACLES D. BARILLA A. FEMINÓ A. PUGLISI Add to Reading List Source URL: www.revistadestatistica.ro Language: English - Date: 2014-01-31 04:29:19 N-sphere Spheres Integral calculus Triangle geometry Integration by reduction formulae Geometry Euclidean geometry Trigonometry
29	Solutions, 2004 NCS/MAA TEAM COMPETITION Each problem number is followed by an 11-tuple (a10 , a9 , a8 , a7 , a6 , a5 , a4 , a3 , a2 , a1 , a0 ), where ak is the number of teams that scored k points on the problem. 1. Qu Add to Reading List Source URL: server.math.umanitoba.ca Language: English - Date: 2011-11-04 23:44:20 Mathematical analysis Sine Trigonometric functions Proof that π is irrational Integration by reduction formulae Trigonometry Mathematics Special functions
30	SAMPLE QUESTION PAPER Subject : Mathematics Class : Senior Secondary Time : 3 Hours Add to Reading List Source URL: www.nios.ac.in Language: English - Date: 2006-11-08 05:58:00 Trigonometry Integral calculus Functions and mappings Sine Derivative Trigonometric functions Integration by reduction formulae Mathematics Mathematical analysis Calculus

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