Test Bank for Single Variable CalculusEarly Transcendentals 8th Edition by James Stewart – Ebook PDF Instant Download/Delivery: 1305693205, 9781305693203
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ISBN 10: 1305693205
ISBN 13: 9781305693203
Author: James Stewart
James Stewart’s CALCULUS: EARLY TRANSCENDENTALS texts are widely renowned for their mathematical precision and accuracy, clarity of exposition, and outstanding examples and problem sets. Millions of students worldwide have explored calculus through Stewart’s trademark style, while instructors have turned to his approach time and time again. In the Eighth Edition of SINGLE VARIABLE CALCULUS: EARLY TRANSCENDENTALS, Stewart continues to set the standard for the course while adding carefully revised content. The patient explanations, superb exercises, focus on problem solving, and carefully graded problem sets that have made Stewart’s texts best-sellers continue to provide a strong foundation for the Eighth Edition. From the most unprepared student to the most mathematically gifted, Stewart’s writing and presentation serve to enhance understanding and build confidence.
Single Variable CalculusEarly Transcendentals 8th Table of contents:
Ch 1: Functions and Models
Ch 1: Introduction
1.1: Four Ways to Represent a Function
1.1: Exercises
1.2: Mathematical Models: A Catalog of Essential Functions
1.2: Exercises
1.3: New Functions from Old Functions
1.3: Exercises
1.4: Exponential Functions
1.4: Exercises
1.5: Inverse Functions and Logarithms
1.5: Exercises
Ch 1: Review
Principles of Problem Solving
Ch 2: Limits and Derivatives
Ch 2: Introduction
2.1: The Tangent and Velocity Problems
2.1: Exercises
2.2: The Limit of a Function
2.2: Exercises
2.3: Calculating Limits Using the Limit Laws
2.3: Exercises
2.4: The Precise Definition of a Limit
2.4: Exercises
2.5: Continuity
2.5: Exercises
2.6: Limits at Infinity; Horizontal Asymptotes
2.6: Exercises
2.7: Derivatives and Rates of Change
2.7: Exercises
2.8: The Derivative as a Function
2.8: Exercises
Ch 2: Review
Ch 2: Problems Plus
Ch 3: Differentiation Rules
Ch 3: Introduction
3.1: Derivatives of Polynomials and Exponential Functions
3.1: Exercises
3.2: The Product and Quotient Rules
3.2: Exercises
3.3: Derivatives of Trigonometric Functions
3.3: Exercises
3.4: The Chain Rule
3.4: Exercises
3.5: Implicit Differentiation
3.5: Exercises
3.6: Derivatives of Logarithmic Functions
3.6: Exercises
3.7: Rates of Change in the Natural and Social Sciences
3.7: Exercises
3.8: Exponential Growth and Decay
3.8: Exercises
3.9: Related Rates
3.9: Exercises
3.10: Linear Approximations and Differentials
3.10: Exercises
3.11: Hyperbolic Functions
3.11: Exercises
Ch 3: Review
Ch 3: Problems Plus
Ch 4: Applications of Differentiation
Ch 4: Introduction
4.1: Maximum and Minimum Values
4.1: Exercises
4.2: The Mean Value Theorem
4.2: Exercises
4.3: How Derivatives Affect the Shape of a Graph
4.3: Exercises
4.4: Indeterminate Forms and l’Hospital’s Rule
4.4: Exercises
4.5: Summary of Curve Sketching
4.5: Exercises
4.6: Graphing with Calculus and Calculators
4.6: Exercises
4.7: Optimization Problems
4.7: Exercises
4.8: Newton’s Method
4.8: Exercises
4.9: Antiderivatives
4.9: Exercises
Ch 4: Review
Ch 4: Problems Plus
Ch 5: Integrals
Ch 5: Introduction
5.1: Areas and Distances
5.1: Exercises
5.2: The Definite Integral
5.2: Exercises
5.3: The Fundamental Theorem of Calculus
5.3: Exercises
5.4: Indefinite Integrals and the Net Change Theorem
5.4: Exercises
5.5: The Substitution Rule
5.5: Exercises
Ch 5: Review
Ch 5: Problems Plus
Ch 6: Applications of Integration
Ch 6: Introduction
6.1: Areas Between Curves
6.1: Exercises
6.2: Volumes
6.2: Exercises
6.3: Volumes by Cylindrical Shells
6.3: Exercises
6.4 Work
6.4: Exercises
6.5: Average Value of a Function
6.5: Exercises
Ch 6: Review
Ch 6: Problems Plus
Ch 7: Techniques of Integration
Ch 7: Introduction
7.1: Integration by Parts
7.1: Exercises
7.2: Trigonometric Integrals
7.2: Exercises
7.3: Trigonometric Substitution
7.3: Exercises
7.4: Integration of Rational Functions by Partial Fractions
7.4: Exercises
7.5: Strategy for Integration
7.5: Exercises
7.6: Integration Using Tables and Computer Algebra Systems
7.6: Exercises
7.7: Approximate Integration
7.7: Exercises
7.8: Improper Integrals
7.8: Exercises
Ch 7: Review
Ch 7: Problems Plus
Ch 8: Further Applications of Integration
Ch 8: Introduction
8.1: Arc Length
8.1: Exercises
8.2: Area of a Surface of Revolution
8.2: Exercises
8.3: Applications to Physics and Engineering
8.3: Exercises
8.4: Applications to Economics and Biology
8.4: Exercises
8.5: Probability
8.5: Exercises
Ch 8: Review
Ch 8: Problems Plus
Ch 9: Differential Equations
Ch 9: Introduction
9.1: Modeling with Differential Equations
9.1: Exercises
9.2: Direction Fields and Euler’s Method
9.2: Exercises
9.3: Separable Equations
9.3: Exercises
9.4: Models for Population Growth
9.4: Exercises
9.5: Linear Equations
9.5: Exercises
9.6: Predator-Prey Systems
9.6: Exercises
Ch 9: Review
Ch 9: Problems Plus
Ch 10: Parametric Equations and Polar Coordinates
Ch 10: Introduction
10.1: Curves Defined by Parametric Equations
10.1: Exercises
10.2: Calculus with Parametric Curves
10.2: Exercises
10.3: Polar Coordinates
10.3: Exercises
10.4: Areas and Lengths in Polar Coordinates
10.4: Exercises
10.5: Conic Sections
10.5: Exercises
10.6: Conic Sections in Polar Coordinates
10.6: Exercises
Ch 10: Review
Ch 10: Problems Plus
Ch 11: Infinite Sequences and Series
Ch 11: Introduction
11.1: Sequences
11.1: Exercises
11.2: Series
11.2: Exercises
11.3: The Integral Test and Estimates of Sums
11.3: Exercises
11.4: The Comparison Tests
11.4: Exercises
11.5: Alternating Series
11.5: Exercises
11.6: Absolute Convergence and the Ratio and Root Tests
11.6: Exercises
11.7: Strategy for Testing Series
11.7: Exercises
11.8: Power Series
11.8: Exercises
11.9: Representations of Functions as Power Series
11.9: Exercises
11.10: Taylor and Maclaurin Series
11.10: Exercises
11.11: Applications of Taylor Polynomials
11.11: Exercises
Ch 11: Review
Ch 11: Problems Plus
Appendixes
Appendix A: Numbers, Inequalities, and Absolute Values
Appendix B: Coordinate Geometry and Lines
Appendix C: Graphs of Second-Degree Equations
Appendix D: Trigonometry
Appendix E: Sigma Notation
Appendix F: Proofs of Theorems
Appendix G: The Logarithm Defined as an Integral
Appendix H: Complex Numbers
Appendix I: Answers to Odd-Numbered Exercises
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