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9787509516232 Advanced Mathematics(Chinese Edition)
ISBN 10: 7509516234
ISBN 13: 9787509516232
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Da: liu xing, Nanjing, JS, Cina
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paperback. Condizione: New. Ship out in 2 business day, And Fast shipping, Free Tracking number will be provided after the shipment.Paperback. Pub Date :2012-08-01 Pages: 656 Publisher: China Financial and Economic Publishing basic information about the title: the higher mathematics List Price: 58.00 yuan Author: Xiao-Hui Luo. Wang Xiaoyan editor of Press: China Financial and Economic Publishing House was published: 2012-8-1ISBN: 9787509516232 Words: 717.000 yards: 656 Edition: 1 Binding: Paperback: 16 Weight: Editor's Summary Higher Mathematics is written according to the colleges of science and engineering mathematics syllabus. the book is divided into on two per postganglionic with basic exercises with review questions after each chapter. exercises answer the end of the book. This book can be used as colleges and universities of science and engineering the higher mathematics textbooks or other relevant school and professional teaching reference books. Higher Mathematics focuses on the introduction of basic theory and basic knowledge of the introduction of the concept seeks to dovetail with the knowledge of students in secondary schools. and appropriate compression repeated with the secondary knowledge. The basic exercises for each section helps students to understand and digest what they learn. and one end of each chapter are comprehensive example links. most of the examples of this section has a detailed annotations to enable students to enhance the comprehensive application of knowledge in this chapter ability to improve problem-solving skills to adapt to the needs of high-grade the Kaoyan or work after application. the selection of the calendar year. the Graduate Record Examination questions after each chapter review questions. comprehensive testing of the knowledge of the students. Section VI of the basic properties of the continuous limit Section V Section 1 function Section II of elementary functions the fourth quarter of Section III series limit function CONTENTS CHAPTER function limit the function limits infinitesimal and infinitely large number of Section VII limits of computing The second chapter of the rule in section VIII of the continuity of the function of the comparison criteria and two important limits in section IX infinitesimal section X limit exists Section XI of the continuity of the elementary functions continuous function of the nature of the section 12 closed interval Section II of the concept of the derivative and differential first derivative derivative rule Section III implicit functions and parametric functions derivative Section IV the higher derivative Section V function differential Chapter differential mean value theorem and derivative applications in section IV of the first section differential mean value theorem Section II undetermined limit the third quarter. Taylor formula monotonicity with extremal Section V function of convex and concave curve with the inflection point in section VI plotted as a function of the curve in section VII indefinite integral of curvature change the concept of the definite integral element integral method in section III Integration by the fourth quarter rational formula of integral Chapter definite integral and applications Section 1 Section 1 original function and indefinite integral Section II and the nature of Section II of the Generalized Integral integral calculation of the third quarter to the fourth quarter given integral element method space analytic geometry and vector algebra the first section vector and its linear operation of the second scalar product vector plot hybrid integrated first Section II of the three space curve and its equation of the surface and its equation of the fourth quarter of Section 5 plane and its equation VI space straight line and its equation of Chapter VII of the multi-function differential calculus limits and continuity of the first section of multi-function partial Section III multiple composite function with the implicit function derivative total dif. Codice articolo FT058201
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