书籍详情
医用高等数学
作者：范兴华，彭凌，程悦玲，陈燕
出版社：江苏大学出版社
出版时间：2022-08-01
ISBN：9787568417358
定价：¥60.00
内容简介
This textbook is aimed at undergraduate foreign students ofmedicine and pharmacy in China.The book makes an effort to guidestudents， particularly of medicine and pharmacy， through the coreconcepts of calculus and to help them understand how those conceptsapply to their lives and the world around them.It emphasizes theimportant role of calculus in the medicine and pharmacy sciences.Most of the contents have been practiced at Jiangsu University.Thematerial is well-suited for self-study， as we know from experience.The book is intended for the first semester of study.It coversthe traditional single variable calculus course as well as probabilityand statistics.Emphasis is put on calculus since it serves as the baseof probability theory.There are eight chapters in the textbook.Thevery first chapter talks about function， about which students havebeen familiar with.Topics that follow are traditional contents ofdifferential calculus and the basic concepts of integral， as well asprobability and statistics： limits， derivatives， additional derivativetopics， graphingand optimization， integration， applications ofintegration， probability and statistics.
作者简介
暂缺《医用高等数学》作者简介
目录
Chapter 1 Functions
1.1 Lines in the Plane
1.1.1 Coordinates on the Line
1.1.2 Cartesian Coordinates in the Plane
1.1.3 Linear Equations
1.1.4 Equations of Lines
Exercise 1.1
1,2 Concept of Function
1.2.1 Basic Conception
1.2.2 Function Notation
1.2.3 Even and Odd Functions
1.2.4 Increasing and Decreasing Functions
Exercise 1.2
1.3 Polynomial and Rational Functions
1.3.1 Linear Functions and Straight Lines
1.3.2 Quadratic Functions
1.3.3 Polynomial Functions and Rational Functions
Exercise 1.3
Summary and Review
Chapter 2 Limits
2.1 Concept of Limit
2.1.1 Intuitive Definition of Limits
2.1.2 Properties of Limits
Exercise 2.1
2.2 Infinite Limits
2.2.1 Infinite Limits
2.2.2 Vertical Asymptote
Exercise 2.2
2.3 Continuity
2.3.1 Concept of Continuity
2.3.2 Continuity Properties
2.3.3 The Extreme Value Theorem
2.3.4 The Intermediate Value Theorem
2.3.5 Solving Inequalities Using Continuity Properties
Exercise 2.3
2.4 Limits at Infinity
2.4.1 Horizontal Asymptotes
2.4.2 Exponential Functions
Exercise 2.4
2.5 Precise Definition of Limits
2.5.1 Limits at Finite Points that Have Finite Values
2.5.2 Infinite Limits
2.5.3 Definition of Limits at Infinity
Exercise 2.5
Summary and Review
Chapter 3 Derivatives
3.1 Definition of the Derivative
3.1.1 Instantaneous Rates of Change
3.1.2 Geometric Interpretation
3.1.3 Differentiability and Continuity
1.1 Lines in the Plane
1.1.1 Coordinates on the Line
1.1.2 Cartesian Coordinates in the Plane
1.1.3 Linear Equations
1.1.4 Equations of Lines
Exercise 1.1
1,2 Concept of Function
1.2.1 Basic Conception
1.2.2 Function Notation
1.2.3 Even and Odd Functions
1.2.4 Increasing and Decreasing Functions
Exercise 1.2
1.3 Polynomial and Rational Functions
1.3.1 Linear Functions and Straight Lines
1.3.2 Quadratic Functions
1.3.3 Polynomial Functions and Rational Functions
Exercise 1.3
Summary and Review
Chapter 2 Limits
2.1 Concept of Limit
2.1.1 Intuitive Definition of Limits
2.1.2 Properties of Limits
Exercise 2.1
2.2 Infinite Limits
2.2.1 Infinite Limits
2.2.2 Vertical Asymptote
Exercise 2.2
2.3 Continuity
2.3.1 Concept of Continuity
2.3.2 Continuity Properties
2.3.3 The Extreme Value Theorem
2.3.4 The Intermediate Value Theorem
2.3.5 Solving Inequalities Using Continuity Properties
Exercise 2.3
2.4 Limits at Infinity
2.4.1 Horizontal Asymptotes
2.4.2 Exponential Functions
Exercise 2.4
2.5 Precise Definition of Limits
2.5.1 Limits at Finite Points that Have Finite Values
2.5.2 Infinite Limits
2.5.3 Definition of Limits at Infinity
Exercise 2.5
Summary and Review
Chapter 3 Derivatives
3.1 Definition of the Derivative
3.1.1 Instantaneous Rates of Change
3.1.2 Geometric Interpretation
3.1.3 Differentiability and Continuity
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