Solution Manual for Multivariable Calculus Plus, 2/E 2nd Edition Bill Briggs, Lyle Cochran, Bernard Gillett digital download immediately after payment is complete.
Product details:
- ISBN-10 : 0321954343
- ISBN-13 : 978-0321954343
- Author: William Briggs; Lyle Cochran; Bernard Gillett
This much anticipated second edition of the most successful new calculus text published in the last two decades retains the best of the first edition while introducing important advances and refinements. Authors Briggs, Cochran, and Gillett build from a foundation of meticulously crafted exercise sets, then draw students into the narrative through writing that reflects the voice of the instructor, examples that are stepped out and thoughtfully annotated, and figures that are designed to teach rather than simply supplement the narrative. The authors appeal to students’ geometric intuition to introduce fundamental concepts, laying a foundation for the development that follows.
Table Of Contents:
- Functions
- 1.1 Review of Functions
- 1.2 Representing Functions
- 1.3 Inverse, Exponential, and Logarithmic Functions
- 1.4 Trigonometric Functions and Their Inverses
- Review Exercises
- Limits
- 2.1 The Idea of Limits
- 2.2 Definitions of Limits
- 2.3 Techniques for Computing Limits
- 2.4 Infinite Limits
- 2.5 Limits at Infinity
- 2.6 Continuity
- 2.7 Precise Definitions of Limits
- Review Exercises
- Derivatives
- 3.1 Introducing the Derivative
- 3.2 The Derivative as a Function
- 3.3 Rules of Differentiation
- 3.4 The Product and Quotient Rules
- 3.5 Derivatives of Trigonometric Functions
- 3.6 Derivatives as Rates of Change
- 3.7 The Chain Rule
- 3.8 Implicit Differentiation
- 3.9 Derivatives of Logarithmic and Exponential Functions
- 3.10 Derivatives of Inverse Trigonometric Functions
- 3.11 Related Rates
- Review Exercises
- Applications of the Derivative
- 4.1 Maxima and Minima
- 4.2 Mean Value Theorem
- 4.3 What Derivatives Tell Us
- 4.4 Graphing Functions
- 4.5 Optimization Problems
- 4.6 Linear Approximation and Differentials
- 4.7 L’Hôpital’s Rule
- 4.8 Newton’s Method
- 4.9 Antiderivatives
- Review Exercises
- Integration
- 5.1 Approximating Areas under Curves
- 5.2 Definite Integrals
- 5.3 Fundamental Theorem of Calculus
- 5.4 Working with Integrals
- 5.5 Substitution Rule
- Review Exercises
- Applications of Integration
- 6.1 Velocity and Net Change
- 6.2 Regions Between Curves
- 6.3 Volume by Slicing
- 6.4 Volume by Shells
- 6.5 Length of Curves
- 6.6 Surface Area
- 6.7 Physical Applications
- Review Exercises
- Logarithmic, Exponential, and Hyperbolic Functions
- 7.1 Logarithmic and Exponential Functions Revisited
- 7.2 Exponential Models
- 7.3 Hyperbolic Functions
- Review Exercises
- Integration Techniques
- 8.1 Basic Approaches
- 8.2 Integration by Parts
- 8.3 Trigonometric Integrals
- 8.4 Trigonometric Substitutions
- 8.5 Partial Fractions
- 8.6 Integration Strategies
- 8.7 Other Methods of Integration
- 8.8 Numerical Integration
- 8.9 Improper Integrals
- Review Exercises
- Differential Equations
- 9.1 Basic Ideas
- 9.2 Direction Fields and Euler’s Method
- 9.3 Separable Differential Equations
- 9.4 Special First-Order Linear Differential Equations
- 9.5 Modeling with Differential Equations
- Review Exercises
- Sequences and Infinite Series
- 10.1 An Overview
- 10.2 Sequences
- 10.3 Infinite Series
- 10.4 The Divergence and Integral Tests
- 10.5 Comparison Tests
- 10.6 Alternating Series
- 10.7 The Ratio and Root Tests
- 10.8 Choosing a Convergence Test
- Review Exercises
- Power Series
- 11.1 Approximating Functions with Polynomials
- 11.2 Properties of Power Series
- 11.3 Taylor Series
- 11.4 Working with Taylor Series
- Review Exercises
- Parametric and Polar Curves
- 12.1 Parametric Equations
- 12.2 Polar Coordinates
- 12.3 Calculus in Polar Coordinates
- 12.4 Conic Sections
- Review Exercises
- Vectors and the Geometry of Space
- 13.1 Vectors in the Plane
- 13.2 Vectors in Three Dimensions
- 13.3 Dot Products
- 13.4 Cross Products
- 13.5 Lines and Planes in Space
- 13.6 Cylinders and Quadric Surfaces
- Review Exercises
- Vector-Valued Functions
- 14.1 Vector-Valued Functions
- 14.2 Calculus of Vector-Valued Functions
- 14.3 Motion in Space
- 14.4 Length of Curves
- 14.5 Curvature and Normal Vectors
- Review Exercises
- Functions of Several Variables
- 15.1 Graphs and Level Curves
- 15.2 Limits and Continuity
- 15.3 Partial Derivatives
- 15.4 The Chain Rule
- 15.5 Directional Derivatives and the Gradient
- 15.6 Tangent Planes and Linear Approximation
- 15.7 Maximum/Minimum Problems
- 15.8 Lagrange Multipliers
- Review Exercises
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