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Thomas' Calculus Early Transcendentals, 11/E
George B. Thomas, Jr., Massachusetts Institute of Technology
Maurice D. Weir, Naval Postgraduate School
Joel Hass, University of California, Davis
Frank R. Giordano, Naval Postgraduate School

ISBN-10: 032119800X
ISBN-13: 9780321198006

Publisher: Pearson
Copyright: 2006
Format: Cloth; 1380 pp
Published: 02/16/2005
We're sorry, this product is no longer available and has been replaced with Thomas' Calculus, Early Transcendentals, Media Upgrade, 11/E.

Please contact your Pearson rep if you are using this product and need instructor resources.

This is the most comprehensive revision of Thomas' Calculus in 25 years. The new edition of Thomas is a return to what Thomas has always been: the book with the best exercises. For the 11th edition, the authors have added exercises cut in the 10th edition, as well as exercises and examples from the classic 5th and 6th editions.

The book's theme is that Calculus is about thinking; one cannot memorize it all. The exercises develop this theme as a pivot point between the lecture in class, and the understanding that comes with applying the ideas of Calculus.

In addition, the table of contents has been refined, introducing transcendentals in the first seven chapters. Many of the examples have been trimmed of distractions and rewritten with a clear focus on the main ideas. The authors have also excised extraneous information in general and have made the technology much more transparent.

The ambition of Thomas 11e is to teach the ideas of Calculus so that students will be able to apply them in new and novel ways, first in the exercises but ultimately in their careers. Every effort has been made to insure that all content in the new edition reinforces thinking and encourages deep understanding of the material.

Carefully developed exercises – the benchmark by which all other books are measured.

Applications to the physical world – a Thomas trademark.

Transparent integration of technology.

Complete and careful multivariable calculus section.

Online resources including exercises and projects.

Streamlined coverage of the techniques of integration.

The 11th edition is based on the strengths of the 5th, 6th, and 9th Editions of Thomas' Calculus.

New chapter on integration. Integration introduced through finite sums; indefinite integrals follow the Fundamental Theorem.

Proofs have been pulled out of the appendix and placed back in the body of the book. Emphasis on mathematical precision and rigor throughout, including proofs of most major results. Care is taken to point out where proofs are given and where omitted.

Combined treatment of 2- and 3-dimensional vectors; a single chapter on vector-valued functions.

Brief new appendix on the theory of real numbers emphasizing its role in calculus.

Limits are covered both intuitively and precisely.

(Practice Exercises, Additional Exercises, and Questions to Guide Your Review appear at the end of each chapter.)

1. Functions

Functions and Their Graphs

Identifying Functions; Mathematical Models

Combining Functions; Shifting and Scaling Graphs

Graphing with Calculators and Computers

Exponential Functions

Inverse Functions and Logarithms

2. Limits and Continuity

Rates of Change and Limits

Calculating Limits Using the Limit Laws

Precise Definition of a Limit

One-Sided Limits and Limits at Infinity

Infinite Limits and Vertical Asymptotes

Continuity

Tangents and Derivatives

3. Differentiation

The Derivative as a Function

Differentiation Rules for Polynomials, Exponentials, Products and Quotients

The Derivative as a Rate of Change

Derivatives of Trigonometric Functions

The Chain Rule and Parametric Equations

Implicit Differentiation

Derivatives of Inverse Functions and Logarithms

Inverse Trigonometric Functions

Related Rates

Linearization and Differentials

4. Applications of Derivatives

Extreme Values of Functions

The Mean Value Theorem

Monotonic Functions and the First Derivative Test

Concavity and Curve Sketching

Applied Optimization Problems

Indeterminate Forms and L’Hopital’s Rule

Newton’s Method

Antiderivatives

5. Integration

Estimating with Finite Sums

Sigma Notation and Limits of Finite Sums

The Definite Integral

The Fundamental Theorem of Calculus

Indefinite Integrals and the Substitution Rule

Substitution and Area Between Curves

6. Applications of Definite Integrals

Volumes by Slicing and Rotation About an Axis

Volumes by Cylindrical Shells

Lengths of Plane Curves

Moments and Centers of Mass

Areas of Surfaces of Revolution and The Theorems of Pappus

Work

Fluid Pressures and Forces

7. Transcendental Functions

The Logarithm Defined as an Integral

Exponential Growth and Decay

Relative Rates of Growth

Hyperbolic Functions

8. Techniques of Integration

Basic Integration Formulas

Integration by Parts

Integration of Rational Functions by Partial Fractions

Trigonometric Integrals

Trigonometric Substitutions

Integral Tables and Computer Algebra Systems

Numerical Integration

Improper Integrals

9. Further Applications of Integration

Slope Fields and Separable Differential Equations

First-Order Linear Differential Equations

Euler’s Method

Graphical Solutions of Autonomous Equations

Applications of First-Order Differential Equations

10. Conic Sections and Polar Coordinates

Conic Sections and Quadratic Equations

Classifying Conic Sections by Eccentricity

Quadratic Equations and Rotations

Conics and Parametric Equations; The Cycloid

Polar Coordinates

Graphing in Polar Coordinates

Area and Lengths in Polar Coordinates

Conic Sections in Polar Coordinates

11. Infinite Sequences and Series

Sequences

Infinite Series

The Integral Test

Comparison Tests

The Ratio and Root Tests

Alternating Series, Absolute and Conditional Convergence

Power Series

Taylor and Maclaurin Series

Convergence of Taylor Series; Error Estimates

Applications of Power Series

Fourier Series

12. Vectors and the Geometry of Space

Three-Dimensional Coordinate Systems

Vectors

The Dot Product

The Cross Product

Lines and Planes in Space

Cylinders and Quadric Surfaces

13. Vector-Valued Functions and Motion in Space

Vector Functions

Modeling Projectile Motion

Arc Length and the Unit Tangent Vector T

Curvature and the Unit Normal Vector N

Torsion and the Unit Binormal Vector B

Planetary Motion and Satellites

14. Partial Derivatives

Functions of Several Variables

Limits and Continuity in Higher Dimensions

Partial Derivatives

The Chain Rule

Directional Derivatives and Gradient Vectors

Tangent Planes and Differentials

Extreme Values and Saddle Points

Lagrange Multipliers

*Partial Derivatives with Constrained Variables

Taylor’s Formula for Two Variables

15. Multiple Integrals

Double Integrals

Areas, Moments and Centers of Mass*

Double Integrals in Polar Form

Triple Integrals in Rectangular Coordinates

Masses and Moments in Three Dimensions

Triple Integrals in Cylindrical and Spherical Coordinates

Substitutions in Multiple Integrals

16. Integration in Vector Fields

Line Integrals

Vector Fields, Work, Circulation, and Flux

Path Independence, Potential Functions, and Conservative Fields

Green’s Theorem in the Plane

Surface Area and Surface Integrals

Parametrized Surfaces

Stokes’ Theorem

The Divergence Theorem and a Unified Theory

Appendices.

Mathematical Induction

Proofs of Limit Theorems

Commonly Occurring Limits

Theory of the Real Numbers

Complex Numbers

The Distributive Law for Vector Cross Products

Determinants and Cramer’s Rule

The Mixed Derivative Theorem and the Increment Theorem

The Area of a Parallelogram’s Projection on a Plane

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