Published by North Jiaotong University Press, 2000
ISBN 10: 7810827669 ISBN 13: 9787810827669
Language: Chinese
Seller: liu xing, Nanjing, JS, China
£ 43.84
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Add to basketpaperback. Condition: New. Ship out in 2 business day, And Fast shipping, Free Tracking number will be provided after the shipment.Paperback. Pub Date :2006-06 Publisher: Beijing Jiaotong purchase Notes: If the number of books purchased by you is greater than the bookstore inventory you can promptly inform the treasurer. place in bookstores internal transfer cargo 1-2 days. The Shop Books absolute to ensure that new Genuine provided when you sign must seriously view parcels satisfaction after receipt books are not satisfied with direct refusal Returns This saves time. problems caused due to the reason of the bookstore is always unconditional return. Thank you for your visit. Rest assured that the next single. Looking forward to your good basic information about the title: hierarchical mathematical Original Price: 30 yuan Author: Reid before Luo Ru nine. Wenjun Press.: Beijing Jiaotong publishing date :2006-6ISBN: 9787810827669 Number of words: Page: Revision: Binding: Folio : Weight: Editor's Choice book is divided into 10 chapters. the main contents include: functions. limits and continuous. derivative and differential. Applications of Derivatives. indefinite integral. definite integral and its applications. ordinary differential equations. vector algebra and analytic geometry The multi-function differential calculus. double integrals and no study series. Followed by experimental guidance of the standings and advanced mathematics. This book is the National Vocational Education boutique planning materials one as a vocational college textbooks and math reference books. textbooks or reference books as Ben and education diploma exam. Summary Table of Contents Chapter 1 function limit consecutive 1.1 function 1.1.1 constants and variables the 1.1.2 function 1.1.3 of elementary functions exercises 1-11.2 limit concept 1.2.1 series continuity of the function of the large number of exercises the limit limit 1.2.2 function 1.2.3 infinitesimal and infinite the 1-21.3 limit algorithms Exercises the 1-31.4 two important limits Exercises 1-41.5 .5.1 continuous concepts 1.5.2 closed nature of continuous functions on the interval exercises 1-5 This chapter points Review Questions Chapter 2 the concept of the derivative of the derivative and differential 2.1 2.1.1 the concept of derivative. 1.2 geometric meaning of derivative 2.1.3 can guide and continuous relationship 2.1.4 Examples of derivation exercises 2-12.2 derivation rule 2.2.1 function and difference. product. vendor derivation derivative rule 2.2.2 Compound the function derivative rule Exercises 2-22.3 higher derivative exercises 2-32.4 implicit function derivative 2.4.1 implicit function derivative 2.4.2 the law exercises 2-42.5 function differential 2.5.1 differential geometric meaning of the concept of differential 2.5.2 2.5.3 the differential formula with differential algorithms Exercises 2-5 Chapter checklist review questions 2 first Chapter 3 Applications of Derivatives 3.1 mean value theorem Rolle theorem 3.1.1 3.1.2 Lagrange mean value theorem 'Hospital in exercises 3-13.2 the law exercises 3-23.3 function pole value monotonic function of most value 3.3.1 3.3.2 function the extremal 3.3.3 functions of most value exercises 3-33.4 curve bump and inflection and function graphics depicting 3. the 4.1 curve convexity and concavity and inflection 3.4.2 function graph depicting Exercise 3-43.5 derivative 3.5.2 Application 3.5.1 marginal function in the economy function flexibility exercises 3-5 in this chapter 4.1 Indefinite Integral 4.1.1 the concept of the original function of the indefinite integral 4.1.2 indefinite integral geometry significance and physical meaning 4.1.3 Basic integral formula 4.1 points 3 Chapter 4 Review Questions indefinite integral the .4 indefinite integral nature Exercises 4-14.2 of Integrator 4.2.1 of Integrator 4.2.2 The second category of Integrator exercises 4-24.3 integration by parts 4.4.2 Rational Functions 4.4.1 a few simple examples Credits 4.4.3 simple a trigonometric r.