2010 Census Demographic Profile Summary File 2010 Census of Population and Housing Technical Documentation Issued August 2011 DPSF/10-4 (RV) U.S. Department of Commerce Economics and Statistics Administration U.S. CENSUS BUREAU For additional information concerning the files, contact the Customer Liaison and Marketing Services Office, Customer Services Center, U.S. Census Bureau, Washington, DC 20233, or phone 301-763-INFO (4636). For additional information concerning the
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,Y ; I ‘,, ‘..,* Introduccióna~la Termodinámica en m Ingeniería Química QUINTA EDICIÓN Smith l Van Nes Introducción a la Termodinámica en Ingeniería Química Introducción a la Termodinámica en Ingeniería Química Quinta edición J.M. Smith Profesor Emérito de Ingeniería Química University of California, Davis Profesor Emérito de Ingeniería Química Rensselaer Polytechnic Iris titu te Profesor de Ingeniería Química Rensselaer Polytechnic Institute TRADUCCIÓN: Edmundo G. Urbina Medal
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'"EH[,,1il1?1"^ i ENTERI KEUANGAN W PERATURAN MENTERI KEUANGAN REPUBLIK INDONESIA N O M O R 3 7/ P M K . 2| 2 A L 2 0 a TENTANG STANDAR BIAYA TAHUN ANGGARAN 2013 DENGAN RAHMAT TUHAN YANG MAHA ESA MENTERI KEUANGAN REPUBLIK INDONESIA, Menimbang bahwa dalam rangka melaksanakan ketentuan Pasal 5 ayat (S) Peraturan Pemerintah Nomor 90 Tahun 2010 tentang Pen5rusunan Rencana Kerja dan Anggaran Kementerian Negara/Lembaga, perlu menetapkan Peraturan Menteri Keuangan tentang Standar Biaya
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TENNIS RECOVERY A Comprehensive Review of the Research Editors: Mark S. Kovacs, PhD Todd S. Ellenbecker, DPT W. Ben Kibler, MD A United States Tennis Association Sport Science Committee Project Tennis Recovery: A Comprehensive Review of the Research Copyright © 2010 United States Tennis Association Inc. ISBN 978-0-692-00528-6 Editors: Mark S. Kovacs, Todd S. Ellenbecker, W. Ben Kibler TENNIS RECOVERY A Comprehensive Review of the Research A United States Tennis Association Sport
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Republic of the Philippines SUPREME COURT Manila EN BANC G.R. No. L-9637 April 30, 1957 AMERICAN BIBLE SOCIETY, plaintiff-appellant, vs. CITY OF MANILA, defendant-appellee. City Fiscal Eugenio Angeles and Juan Nabong for appellant. Assistant City Fiscal Arsenio Nañawa for appellee. FELIX, J.: Plaintiff-appellant is a foreign, non-stock, non-profit, religious, missionary corporation duly registered and doing business in the Philippines through its Philippine agency established
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Europe’s journal on infectious disease epidemiolog y, prevention and control Special edition: Chikungunya and Zika virus October 2014 Featuring • Spread of chikungunya from the Caribbean to mainland Central and South America: a greater risk of spillover in Europe? • Aspects of Zika virus transmission • Cases of chikungunya virus infection in travellers returning to Spain from Haiti or Dominican Republic, April-June 2014 www.eurosurveillance.org Editorial team Editorial advisors
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HIV/AIDS & HOMELESSNESS Recommendations for Clinical Practice and Public Policy Developed for The Bureau of Primary Health Care and The HIV/AIDS Bureau Health Resources and Services Administration by John Song, M.D., M.P.H., M.A.T. November 1999 Financial and other support for the development and distribution of this paper were provided by the Bureau of Primary Health Care and the HIV/AIDS Bureau, Health Resources Services Administration, United States Department of Health and Human Services
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Titles in the series Stories about Maxima and Minima: v.M. Tikhomirov Fixed Points: Yll. A. Shashkin Mathematics and Sports: L.E. Sadovskii & AL Sadovskii Intuitive Topology: V. V. Prasolov Groups and Symmetry: A Guide to Discovering Mathematics: David W. Farmer Knots and Surfaces: A Guide to Discovering Mathematics: David W. Farmer & Theodore B. Stanford Mathematical Circles (Russian Experience): Dmitri Fomin, Sergey Genkin & Ilia Itellberg A Primer of Mathematical Writing: Steven G. Krantz Techniques
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≤ b ⎪ s.t. ⎨ Aeq ⋅ x = beq ⎪lb ≤ x ≤ ub ⎩ 其中 c 和 x 为 n 维列向量， A 、 Aeq 为适当维数的矩阵， b 、 beq 为适当维数的列向 量。 -1- 例如线性规划 Ax ≥ b max cT x s.t. x 的 Matlab 标准型为 min − cT x s.t. x − Ax ≤ −b 1.3 线性规划问题的解的概念 一般线性规划问题的（数学）标准型为 n z = ∑cj xj max (3) j =1 s.t. 可行解 ⎧n ⎪∑ aij x j = bi i = 1,2, L, m ⎨ j =1 ⎪ x ≥ 0 j = 1,2,L, n ⎩ j (4) 满足约束条件 （4） 的解 x = ( x1 , x2 , L , xn ) ， 称为线性规划问题的可行解， 而使目标函数（3）达到最大值的可行解叫最优解。 可行域 所有可行解构成的集合称为问题的可行域，记为 R 。 1.4 线性规划的图解法
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Don't forget to check out the Online Learning Center, www.mhhe.com/forouzan for additional resources! Instructors and students using Data Communications and Networking, Fourth Edition by Behrouz A. Forouzan will find a wide variety of resources available at the Online Learning Center, www.mhhe.comlforouzan Instructor Resources Instructors can access the following resources by contacting their McGraw-Hill Representative for a secure password. PowerPoint Slides. Contain figures, tables, highlighted
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