Calculus: Single and Multivariable 6/e(전2권)
International Student Version
책 소개
목차
Chapter 1: A Library of Functions
Chapter 2: Key Concept: The Derivative
Chapter 3: Short-Cuts to Differentiation
Chapter 4: Using the Derivative
Chapter 5: Key Concept: The Definite Integral
Chapter 6: Constructing Antiderivatives
Chapter 7: Integration
Chapter 8: Using the Definite Integral
Chapter 9: Sequences and Series
Chapter 10: Approximating Functions Using Series
Chapter 11: Differential Equations
Chapter 12: Functions of Several Variables
Chapter 13: A Fundamental Tool: Vectors
Chapter 14: Differentiating Functions of Several Variables
Chapter 15: Optimization: Local and Global Extrema
Chapter 16: Integrating Functions of Several Variables
Chapter 17: Parameterization and Vector Fields
Chapter 18: Line Integrals
Chapter 19: Flux Integrals and Divergence
Chapter 20: The Curl and Stokes’ Theorem
Chapter 21: Parameters, Coordinates, and Integrals
Chapter 2: Key Concept: The Derivative
Chapter 3: Short-Cuts to Differentiation
Chapter 4: Using the Derivative
Chapter 5: Key Concept: The Definite Integral
Chapter 6: Constructing Antiderivatives
Chapter 7: Integration
Chapter 8: Using the Definite Integral
Chapter 9: Sequences and Series
Chapter 10: Approximating Functions Using Series
Chapter 11: Differential Equations
Chapter 12: Functions of Several Variables
Chapter 13: A Fundamental Tool: Vectors
Chapter 14: Differentiating Functions of Several Variables
Chapter 15: Optimization: Local and Global Extrema
Chapter 16: Integrating Functions of Several Variables
Chapter 17: Parameterization and Vector Fields
Chapter 18: Line Integrals
Chapter 19: Flux Integrals and Divergence
Chapter 20: The Curl and Stokes’ Theorem
Chapter 21: Parameters, Coordinates, and Integrals