Calculus Single Variable / Edition 10

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Overview

The 10th edition of Calculus Single Variable continuesto bring together the best of both new and traditional curricula inan effort to meet the needs of even more instructors teachingcalculus. The author team's extensive experience teaching from bothtraditional and innovative books and their expertise in developinginnovative problems put them in an unique position to make this newcurriculum meaningful for those going into mathematics and thosegoing into the sciences and engineering.    This new textexhibits the same strengths from earlier editions including anemphasis on modeling and a flexible approach to technology.

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Product Details

  • ISBN-13: 9780470647707
  • Publisher: Wiley
  • Publication date: 3/6/2012
  • Edition description: New Edition
  • Edition number: 10
  • Pages: 880
  • Sales rank: 769,720
  • Product dimensions: 8.80 (w) x 10.40 (h) x 1.40 (d)

Table of Contents

0 BEFORE CALCULUS 1

0.1 Functions 1

0.2 New Functions from Old 15

0.3 Families of Functions 27

0.4 Inverse Functions 38

1 LIMITS AND CONTINUITY 49

1.1 Limits (An Intuitive Approach) 49

1.2 Computing Limits 62

1.3 Limits at Infinity; End Behavior of a Function71

1.4 Limits (Discussed More Rigorously) 81

1.5 Continuity 90

1.6 Continuity of Trigonometric Functions 101

2 THE DERIVATIVE 110

2.1 Tangent Lines and Rates of Change 110

2.2 The Derivative Function 122

2.3 Introduction to Techniques of Differentiation134

2.4 The Product and Quotient Rules 142

2.5 Derivatives of Trigonometric Functions 148

2.6 The Chain Rule 153

2.7 Implicit Differentiation 161

2.8 Related Rates 168

2.9 Local Linear Approximation; Differentials175

3 THE DERIVATIVE IN GRAPHING AND APPLICATIONS 187

3.1 Analysis of Functions I: Increase, Decrease, andConcavity 187

3.2 Analysis of Functions II: Relative Extrema; GraphingPolynomials 197

3.3 Analysis of Functions III: Rational Functions, Cusps,and Vertical Tangents 207

3.4 Absolute Maxima and Minima 216

3.5 Applied Maximum and Minimum Problems 224

3.6 Rectilinear Motion 238

3.7 Newton’s Method 246

3.8 Rolle’s Theorem; Mean-Value Theorem252

4 INTEGRATION 265

4.1 An Overview of the Area Problem 265

4.2 The Indefinite Integral 271

4.3 Integration by Substitution 281

4.4 The Definition of Area as a Limit; Sigma Notation287

4.5 The Definite Integral 300

4.6 The Fundamental Theorem of Calculus 309

4.7 Rectilinear Motion Revisited Using Integration322

4.8 Average Value of a Function and its Applications332

4.9 Evaluating Definite Integrals by Substitution337

5 APPLICATIONS OF THE DEFINITE INTEGRAL IN GEOMETRY, SCIENCE,AND ENGINEERING 347

5.1 Area Between Two Curves 347

5.2 Volumes by Slicing; Disks and Washers 355

5.3 Volumes by Cylindrical Shells 365

5.4 Length of a Plane Curve 371

5.5 Area of a Surface of Revolution 377

5.6 Work 382

5.7 Moments, Centers of Gravity, and Centroids391

5.8 Fluid Pressure and Force 400

6 EXPONENTIAL, LOGARITHMIC, AND INVERSE TRIGONOMETRICFUNCTIONS 409

6.1 Exponential and Logarithmic Functions 409

6.2 Derivatives and Integrals Involving LogarithmicFunctions 420

6.3 Derivatives of Inverse Functions; Derivatives andIntegrals Involving Exponential Functions 427

6.4 Graphs and Applications Involving Logarithmic andExponential Functions 434

6.5 L’Hôpital’s Rule; IndeterminateForms 441

6.6 Logarithmic and Other Functions Defined by Integrals450

6.7 Derivatives and Integrals Involving InverseTrigonometric Functions 462

6.8 Hyperbolic Functions and Hanging Cables472

7 PRINCIPLES OF INTEGRAL EVALUATION 488

7.1 An Overview of Integration Methods 488

7.2 Integration by Parts 491

7.3 Integrating Trigonometric Functions 500

7.4 Trigonometric Substitutions 508

7.5 Integrating Rational Functions by Partial Fractions514

7.6 Using Computer Algebra Systems and Tables ofIntegrals 523

7.7 Numerical Integration; Simpson’s Rule533

7.8 Improper Integrals 547

8 MATHEMATICAL MODELING WITH DIFFERENTIAL EQUATIONS561

8.1 Modeling with Differential Equations 561

8.2 Separation of Variables 568

8.3 Slope Fields; Euler’s Method 579

8.4 First-Order Differential Equations and Applications586

9 INFINITE SERIES 596

9.1 Sequences 596

9.2 Monotone Sequences 607

9.3 Infinite Series 614

9.4 Convergence Tests 623

9.5 The Comparison, Ratio, and Root Tests 631

9.6 Alternating Series; Absolute and ConditionalConvergence 638

9.7 Maclaurin and Taylor Polynomials 648

9.8 Maclaurin and Taylor Series; Power Series659

9.9 Convergence of Taylor Series 668

9.10 Differentiating and Integrating Power Series;Modeling with Taylor Series 678

10 PARAMETRIC AND POLAR CURVES; CONIC SECTIONS 692

10.1 Parametric Equations; Tangent Lines and Arc Lengthfor Parametric Curves 692

10.2 Polar Coordinates 705

10.3 Tangent Lines, Arc Length, and Area for Polar Curves719

10.4 Conic Sections 730

10.5 Rotation of Axes; Second-Degree Equations748

10.6 Conic Sections in Polar Coordinates 754

A APPENDICES

A GRAPHING FUNCTIONS USING CALCULATORS AND COMPUTER ALGEBRASYSTEMS A1

B TRIGONOMETRY REVIEW A13

C SOLVING POLYNOMIAL EQUATIONS A27

D SELECTED PROOFS A34

ANSWERS TO ODD-NUMBERED EXERCISES A45

INDEX I-1

WEB APPENDICES (online only)

Available for downloadatwww.wiley.com/college/anton oratwww.howardanton.com and in WileyPLUS.

E REAL NUMBERS, INTERVALS, AND INEQUALITIES

F ABSOLUTE VALUE

G COORDINATE PLANES, LINES, AND LINEAR FUNCTIONS

H DISTANCE, CIRCLES, AND QUADRATIC EQUATIONS

I EARLY PARAMETRIC EQUATIONS OPTION

J MATHEMATICAL MODELS

K THE DISCRIMINANT

L SECOND-ORDER LINEAR HOMOGENEOUS DIFFERENTIALEQUATIONS

WEB PROJECTS: Expanding the Calculus Horizon (onlineonly)

Available for downloadatwww.wiley.com/college/anton oratwww.howardanton.com and in WileyPLUS.

BLAMMO THE HUMAN CANNONBALL

COMET COLLISION

HURRICANE MODELING

ITERATION AND DYNAMICAL SYSTEMS

RAILROAD DESIGN

ROBOTICS

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