Calculus: Late Transcendentals Single Variable
Fourth Edition ©2019 Jon Rogawski; Colin Adams; Robert Franzosa Formats: E-book, Print
As low as C$66.99
As low as C$66.99
Authors
-
Jon Rogawski
Jon Rogawski received his undergraduate and master’s degrees in mathematics simultaneously from Yale University, and he earned his PhD in mathematics from Princeton University, where he studied under Robert Langlands. Before joining the Department of Mathematics at UCLA in 1986, where he was a full professor, he held teaching and visiting positions at the Institute for Advanced Study, the University of Bonn, and the University of Paris at Jussieu and Orsay. Jon’s areas of interest were number theory, automorphic forms, and harmonic analysis on semisimple groups. He published numerous research articles in leading mathematics journals, including the research monograph Automorphic Representations of Unitary Groups in Three Variables (Princeton University Press). He was the recipient of a Sloan Fellowship and an editor of the Pacific Journal of Mathematics and the Transactions of the AMS. As a successful teacher for more than 30 years, Jon Rogawski listened and learned much from his own students. These valuable lessons made an impact on his thinking, his writing, and his shaping of a calculus text. Sadly, Jon Rogawski passed away in September 2011. Jon’s commitment to presenting the beauty of calculus and the important role it plays in students’ understanding of the wider world is the legacy that lives on in each new edition of Calculus.
-
Colin Adams
Colin Adams is the Thomas T. Read professor of Mathematics at Williams College, where he has taught since 1985. Colin received his undergraduate degree from MIT and his PhD from the University of Wisconsin. His research is in the area of knot theory and low-dimensional topology. He has held various grants to support his research, and written numerous research articles. Colin is the author or co-author of The Knot Book, How to Ace Calculus: The Streetwise Guide, How to Ace the Rest of Calculus: The Streetwise Guide, Riot at the Calc Exam and Other Mathematically Bent Stories, Why Knot?, Introduction to Topology: Pure and Applied, and Zombies & Calculus. He co-wrote and appears in the videos “The Great Pi vs. E Debate” and “Derivative vs. Integral: the Final Smackdown.” He is a recipient of the Haimo National Distinguished Teaching Award from the Mathematical Association of America (MAA) in 1998, an MAA Polya Lecturer for 1998-2000, a Sigma Xi Distinguished Lecturer for 2000-2002, and the recipient of the Robert Foster Cherry Teaching Award in 2003. Colin has two children and one slightly crazy dog, who is great at providing the entertainment.
-
Robert Franzosa
Robert (Bob) Franzosa is a professor of mathematics at the University of Maine where he has been on the faculty since 1983. Bob received a BS in mathematics from MIT in 1977 and a Ph.D. in mathematics from the University of Wisconsin in 1984. His research has been in dynamical systems and in applications of topology in geographic information systems. He has been involved in mathematics education outreach in the state of Maine for most of his career. Bob is a co-author of Introduction to Topology: Pure and Applied and Algebraic Models in Our World. He was awarded the University of Maine’s Presidential Outstanding Teaching award in 2003. Bob is married, has two children, three step-children, and one recently-arrived grandson.
Table of Contents
Chapter 1: Precalculus Review
1.1 Real Numbers, Functions, and Graphs
1.2 Linear and Quadratic Functions
1.3 The Basic Classes of Functions
1.4 Trigonometric Functions
1.5 Technology: Calculators and Computers
Chapter Review Exercises
Chapter 2: Limits
2.1 The Limit Idea: Instantaneous Velocity and Tangent Lines
2.2 Investigating Limits
2.3 Basic Limit Laws
2.4 Limits and Continuity
2.5 Indeterminate Forms
2.6 The Squeeze Theorem and Trigonometric Limits
2.7 Limits at Infinity
2.8 The Intermediate Value Theorem
2.9 The Formal Definition of a Limit
Chapter Review Exercises
Chapter 3: Differentiation
3.1 Definition of the Derivative
3.2 The Derivative as a Function
3.3 Product and Quotient Rules
3.4 Rates of Change
3.5 Higher Derivatives
3.6 Trigonometric Functions
3.7 The Chain Rule
3.8 Implicit Differentiation
3.9 Related Rates
Chapter Review Exercises
Chapter 4: Applications of the Derivative
4.1 Linear Approximation and Applications
4.2 Extreme Values
4.3 The Mean Value Theorem and Monotonicity
4.4 The Second Derivative and Concavity
4.5 Analyzing and Sketching Graphs of Functions
4.6 Applied Optimization
4.7 Newton’s Method
Chapter Review Exercises
Chapter 5: Integration
5.1 Approximating and Computing Area
5.2 The Definite Integral
5.3 The Indefinite Integral
5.4 The Fundamental Theorem of Calculus, Part I
5.5 The Fundamental Theorem of Calculus, Part II
5.6 Net Change as the Integral of a Rate of Change
5.7 The Substitution Method
Chapter Review Exercises
Chapter 6: Applications of the Integral
6.1 Area Between Two Curves
6.2 Setting Up Integrals: Volume, Density, Average Value
6.3 Volumes of Revolution: Disks and Washers
6.4 Volumes of Revolution: Cylindrical Shells
6.5 Work and Energy
Chapter Review Exercises
Chapter 7: Exponential and Logarithmic Functions
7.1 The Derivative of f (x) = bx and the Number e
7.2 Inverse Functions
7.3 Logarithmic Functions and Their Derivatives
7.4 Applications of Exponential and Logarithmic Functions
7.5 L’Hopital’s Rule
7.6 Inverse Trigonometric Functions
7.7 Hyperbolic Functions
Chapter Review Exercises
Chapter 8: Techniques of Integration
8.1 Integration by Parts
8.2 Trigonometric Integrals
8.3 Trigonometric Substitution
8.4 Integrals Involving Hyperbolic and Inverse Hyperbolic Functions
8.5 The Method of Partial Fractions
8.6 Strategies for Integration
8.7 Improper Integrals
8.8 Numerical Integration
Chapter Review Exercises
Chapter 9: Further Applications of the Integral
9.1 Probability and Integration
9.2 Arc Length and Surface Area
9.3 Fluid Pressure and Force
9.4 Center of Mass
Chapter Review Exercises
Chapter 10: Introduction to Differential Equations
10.1 Solving Differential Equations
10.2 Models Involving y=k(y-b)
10.3 Graphical and Numerical Methods
10.4 The Logistic Equation
10.5 First-Order Linear Equations
Chapter Review Exercises
Chapter 11: Infinite Series
11.1 Sequences
11.2 Summing an Infinite Series
11.3 Convergence of Series with Positive Terms
11.4 Absolute and Conditional Convergence
11.5 The Ratio and Root Tests and Strategies for Choosing Tests
11.6 Power Series
11.7 Taylor Polynomials
11.8 Taylor Series
Chapter Review Exercises
Chapter 12: Parametric Equations, Polar Coordinates, and Conic Sections
12.1 Parametric Equations
12.2 Arc Length and Speed
12.3 Polar Coordinates
12.4 Area and Arc Length in Polar Coordinates
12.5 Conic Sections
Chapter Review Exercises
Appendices
A. The Language of Mathematics
B. Properties of Real Numbers
C. Induction and the Binomial Theorem
D. Additional Proofs
ANSWERS TO ODD-NUMBERED EXERCISES
REFERENCES
INDEX
Additional content can be accessed online at www.macmillanlearning.com/calculuset4e:
Additional Proofs:
L’Hôpital’s Rule
Error Bounds for Numerical
Integration
Comparison Test for Improper
Integrals
Additional Content:
Second-Order Differential
Equations
Complex Numbers
Product Updates
ACHIEVE FOR CALCULUS
Achieve focuses on engaging students through pre-class and post-class assessment, interactive activities, and a full e-book. Achieve is a complete learning environment with easy course setup, gradebook, and LMS integration.
- Homework: Achieves proprietary grading algorithm combines our homegrown parser and the computer algebra system, SymPy, to accept every valid equivalent answer and to trigger warnings for answers entered in an incorrect format. Detailed, error-specific feedback, and fully worked solutions provide in-question guidance for students as they solve. Homework is easy to format for students by using our intuitive Math Palette, and it is easy to edit for instructors using Macmillans built-in question editor.
- Guided Learn and Practice assignments include interactive content, videos, and instructional feedback to prepare students before they come to class.
- CalcClips tutorial videos are integrated throughout the e-book and available in pre-built Guided Learn & Practice assignments meant for formative exercise exploration.
- Dynamic Figures, powered by Desmos, take students experience further with conceptual and computational questions about the interactive Dynamic Figures. These book-specific figures are embedded directly in the e-book and included with assessment in pre-built Guided Learn & Practice assignments.
- LearningCurve adaptive quizzing offers individualized question sets and feedback for each student based on his or her correct and incorrect responses.
New in Achieve for 2023:
Over 100 Desmos-powered Graded Graph exercises, which allow students to manipulate points and functions on an autograded graph, are available in the question bank.
Video feedback, embedded within the feedback tab of homework exercises, is available for 250 of the most frequently assigned questions, providing brief step-by-step tutorial videos to guide students toward the correct answer.
A new video index is available in the Resources tab, linking to correlated videos from the popular Patrick JMT YouTube channel.
New question types inspired by generative AI tools encourage students to identify the error and think conceptually to recognize the mistaken step. These 100+ new exercises, marked with "(ITC)" in the question bank, provide an opportunity to show mastery of the entire problem, instead of simply finding the final correct answer.
Chapter-level adaptive quizzes are now available as an end of chapter study tool, in addition to existing section-level adaptive quizzes.
For more information on Achieve platform updates, visit the Achieve Whats New page here:
https://www.macmillanlearning.com/college/us/digital/achieve/whats-new
*General themes of the revision include the following (a detailed list of changes available):*
- Rewrite portions to increase readability without reducing the level of mathematical rigor. This includes increasing clarity, improving organization, and building consistency.
- Add applications, particularly in life science and earth science to broaden the scientific fields represented in the book. In particular, there are a number of new examples and exercises in climate science, an area that is currently drawing a lot of interest in the scientific community.
- Add conceptual and graphical insights to assist student understanding in places where pitfalls and confusion often occurs.
- Add diversity to the Historical Perspectives and historical marginal pieces.
- Maintain threads throughout the book by previewing topics that come up later and revisiting topics that have been presented before.
- Expand the perspective on curve sketching--beyond just sketching a curve using calculus tools--to include analyzing given curves using calculus tools. (This is an addition of some elements of the “reform” perspective on calculus instruction.)
- “Tighten” the presentation of the mathematics in the text, improving rigor (without increasing the overall level of formality). This includes correcting previous errors and omissions.
Authors
-
Jon Rogawski
Jon Rogawski received his undergraduate and master’s degrees in mathematics simultaneously from Yale University, and he earned his PhD in mathematics from Princeton University, where he studied under Robert Langlands. Before joining the Department of Mathematics at UCLA in 1986, where he was a full professor, he held teaching and visiting positions at the Institute for Advanced Study, the University of Bonn, and the University of Paris at Jussieu and Orsay. Jon’s areas of interest were number theory, automorphic forms, and harmonic analysis on semisimple groups. He published numerous research articles in leading mathematics journals, including the research monograph Automorphic Representations of Unitary Groups in Three Variables (Princeton University Press). He was the recipient of a Sloan Fellowship and an editor of the Pacific Journal of Mathematics and the Transactions of the AMS. As a successful teacher for more than 30 years, Jon Rogawski listened and learned much from his own students. These valuable lessons made an impact on his thinking, his writing, and his shaping of a calculus text. Sadly, Jon Rogawski passed away in September 2011. Jon’s commitment to presenting the beauty of calculus and the important role it plays in students’ understanding of the wider world is the legacy that lives on in each new edition of Calculus.
-
Colin Adams
Colin Adams is the Thomas T. Read professor of Mathematics at Williams College, where he has taught since 1985. Colin received his undergraduate degree from MIT and his PhD from the University of Wisconsin. His research is in the area of knot theory and low-dimensional topology. He has held various grants to support his research, and written numerous research articles. Colin is the author or co-author of The Knot Book, How to Ace Calculus: The Streetwise Guide, How to Ace the Rest of Calculus: The Streetwise Guide, Riot at the Calc Exam and Other Mathematically Bent Stories, Why Knot?, Introduction to Topology: Pure and Applied, and Zombies & Calculus. He co-wrote and appears in the videos “The Great Pi vs. E Debate” and “Derivative vs. Integral: the Final Smackdown.” He is a recipient of the Haimo National Distinguished Teaching Award from the Mathematical Association of America (MAA) in 1998, an MAA Polya Lecturer for 1998-2000, a Sigma Xi Distinguished Lecturer for 2000-2002, and the recipient of the Robert Foster Cherry Teaching Award in 2003. Colin has two children and one slightly crazy dog, who is great at providing the entertainment.
-
Robert Franzosa
Robert (Bob) Franzosa is a professor of mathematics at the University of Maine where he has been on the faculty since 1983. Bob received a BS in mathematics from MIT in 1977 and a Ph.D. in mathematics from the University of Wisconsin in 1984. His research has been in dynamical systems and in applications of topology in geographic information systems. He has been involved in mathematics education outreach in the state of Maine for most of his career. Bob is a co-author of Introduction to Topology: Pure and Applied and Algebraic Models in Our World. He was awarded the University of Maine’s Presidential Outstanding Teaching award in 2003. Bob is married, has two children, three step-children, and one recently-arrived grandson.
Table of Contents
Chapter 1: Precalculus Review
1.1 Real Numbers, Functions, and Graphs
1.2 Linear and Quadratic Functions
1.3 The Basic Classes of Functions
1.4 Trigonometric Functions
1.5 Technology: Calculators and Computers
Chapter Review Exercises
Chapter 2: Limits
2.1 The Limit Idea: Instantaneous Velocity and Tangent Lines
2.2 Investigating Limits
2.3 Basic Limit Laws
2.4 Limits and Continuity
2.5 Indeterminate Forms
2.6 The Squeeze Theorem and Trigonometric Limits
2.7 Limits at Infinity
2.8 The Intermediate Value Theorem
2.9 The Formal Definition of a Limit
Chapter Review Exercises
Chapter 3: Differentiation
3.1 Definition of the Derivative
3.2 The Derivative as a Function
3.3 Product and Quotient Rules
3.4 Rates of Change
3.5 Higher Derivatives
3.6 Trigonometric Functions
3.7 The Chain Rule
3.8 Implicit Differentiation
3.9 Related Rates
Chapter Review Exercises
Chapter 4: Applications of the Derivative
4.1 Linear Approximation and Applications
4.2 Extreme Values
4.3 The Mean Value Theorem and Monotonicity
4.4 The Second Derivative and Concavity
4.5 Analyzing and Sketching Graphs of Functions
4.6 Applied Optimization
4.7 Newton’s Method
Chapter Review Exercises
Chapter 5: Integration
5.1 Approximating and Computing Area
5.2 The Definite Integral
5.3 The Indefinite Integral
5.4 The Fundamental Theorem of Calculus, Part I
5.5 The Fundamental Theorem of Calculus, Part II
5.6 Net Change as the Integral of a Rate of Change
5.7 The Substitution Method
Chapter Review Exercises
Chapter 6: Applications of the Integral
6.1 Area Between Two Curves
6.2 Setting Up Integrals: Volume, Density, Average Value
6.3 Volumes of Revolution: Disks and Washers
6.4 Volumes of Revolution: Cylindrical Shells
6.5 Work and Energy
Chapter Review Exercises
Chapter 7: Exponential and Logarithmic Functions
7.1 The Derivative of f (x) = bx and the Number e
7.2 Inverse Functions
7.3 Logarithmic Functions and Their Derivatives
7.4 Applications of Exponential and Logarithmic Functions
7.5 L’Hopital’s Rule
7.6 Inverse Trigonometric Functions
7.7 Hyperbolic Functions
Chapter Review Exercises
Chapter 8: Techniques of Integration
8.1 Integration by Parts
8.2 Trigonometric Integrals
8.3 Trigonometric Substitution
8.4 Integrals Involving Hyperbolic and Inverse Hyperbolic Functions
8.5 The Method of Partial Fractions
8.6 Strategies for Integration
8.7 Improper Integrals
8.8 Numerical Integration
Chapter Review Exercises
Chapter 9: Further Applications of the Integral
9.1 Probability and Integration
9.2 Arc Length and Surface Area
9.3 Fluid Pressure and Force
9.4 Center of Mass
Chapter Review Exercises
Chapter 10: Introduction to Differential Equations
10.1 Solving Differential Equations
10.2 Models Involving y=k(y-b)
10.3 Graphical and Numerical Methods
10.4 The Logistic Equation
10.5 First-Order Linear Equations
Chapter Review Exercises
Chapter 11: Infinite Series
11.1 Sequences
11.2 Summing an Infinite Series
11.3 Convergence of Series with Positive Terms
11.4 Absolute and Conditional Convergence
11.5 The Ratio and Root Tests and Strategies for Choosing Tests
11.6 Power Series
11.7 Taylor Polynomials
11.8 Taylor Series
Chapter Review Exercises
Chapter 12: Parametric Equations, Polar Coordinates, and Conic Sections
12.1 Parametric Equations
12.2 Arc Length and Speed
12.3 Polar Coordinates
12.4 Area and Arc Length in Polar Coordinates
12.5 Conic Sections
Chapter Review Exercises
Appendices
A. The Language of Mathematics
B. Properties of Real Numbers
C. Induction and the Binomial Theorem
D. Additional Proofs
ANSWERS TO ODD-NUMBERED EXERCISES
REFERENCES
INDEX
Additional content can be accessed online at www.macmillanlearning.com/calculuset4e:
Additional Proofs:
L’Hôpital’s Rule
Error Bounds for Numerical
Integration
Comparison Test for Improper
Integrals
Additional Content:
Second-Order Differential
Equations
Complex Numbers
Product Updates
ACHIEVE FOR CALCULUS
Achieve focuses on engaging students through pre-class and post-class assessment, interactive activities, and a full e-book. Achieve is a complete learning environment with easy course setup, gradebook, and LMS integration.
- Homework: Achieves proprietary grading algorithm combines our homegrown parser and the computer algebra system, SymPy, to accept every valid equivalent answer and to trigger warnings for answers entered in an incorrect format. Detailed, error-specific feedback, and fully worked solutions provide in-question guidance for students as they solve. Homework is easy to format for students by using our intuitive Math Palette, and it is easy to edit for instructors using Macmillans built-in question editor.
- Guided Learn and Practice assignments include interactive content, videos, and instructional feedback to prepare students before they come to class.
- CalcClips tutorial videos are integrated throughout the e-book and available in pre-built Guided Learn & Practice assignments meant for formative exercise exploration.
- Dynamic Figures, powered by Desmos, take students experience further with conceptual and computational questions about the interactive Dynamic Figures. These book-specific figures are embedded directly in the e-book and included with assessment in pre-built Guided Learn & Practice assignments.
- LearningCurve adaptive quizzing offers individualized question sets and feedback for each student based on his or her correct and incorrect responses.
New in Achieve for 2023:
Over 100 Desmos-powered Graded Graph exercises, which allow students to manipulate points and functions on an autograded graph, are available in the question bank.
Video feedback, embedded within the feedback tab of homework exercises, is available for 250 of the most frequently assigned questions, providing brief step-by-step tutorial videos to guide students toward the correct answer.
A new video index is available in the Resources tab, linking to correlated videos from the popular Patrick JMT YouTube channel.
New question types inspired by generative AI tools encourage students to identify the error and think conceptually to recognize the mistaken step. These 100+ new exercises, marked with "(ITC)" in the question bank, provide an opportunity to show mastery of the entire problem, instead of simply finding the final correct answer.
Chapter-level adaptive quizzes are now available as an end of chapter study tool, in addition to existing section-level adaptive quizzes.
For more information on Achieve platform updates, visit the Achieve Whats New page here:
https://www.macmillanlearning.com/college/us/digital/achieve/whats-new
*General themes of the revision include the following (a detailed list of changes available):*
- Rewrite portions to increase readability without reducing the level of mathematical rigor. This includes increasing clarity, improving organization, and building consistency.
- Add applications, particularly in life science and earth science to broaden the scientific fields represented in the book. In particular, there are a number of new examples and exercises in climate science, an area that is currently drawing a lot of interest in the scientific community.
- Add conceptual and graphical insights to assist student understanding in places where pitfalls and confusion often occurs.
- Add diversity to the Historical Perspectives and historical marginal pieces.
- Maintain threads throughout the book by previewing topics that come up later and revisiting topics that have been presented before.
- Expand the perspective on curve sketching--beyond just sketching a curve using calculus tools--to include analyzing given curves using calculus tools. (This is an addition of some elements of the “reform” perspective on calculus instruction.)
- “Tighten” the presentation of the mathematics in the text, improving rigor (without increasing the overall level of formality). This includes correcting previous errors and omissions.
The Third Edition is also a fully integrated text/media package, with its own dedicated version of WebAssign Premium that boasts a robust collection of interactive learning aids.
Achieve for Calculus redefines homework by offering guidance for every student and support for every instructor. Homework is designed to teach by correcting students' misconceptions through targeted feedback, meaningful hints, and full solutions, helping teach students conceptual understanding and critical thinking in real-world contexts.
Looking for instructor resources like Test Banks, Lecture Slides, and Clicker Questions? Request access to Achieve to explore the full suite of instructor resources.
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If you’re a verified instructor, you can request a free sample of our courseware, e-book, or print textbook to consider for use in your courses. Only registered and verified instructors can receive free print and digital samples, and they should not be sold to bookstores or book resellers. If you don't yet have an existing account with Macmillan Learning, it can take up to two business days to verify your status as an instructor. You can request a free sample from the right side of this product page by clicking on the "Request Instructor Sample" button or by contacting your rep. Learn more.
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Sometimes also referred to as a spiral-bound or binder-ready textbook, loose-leaf textbooks are available to purchase. This three-hole punched, unbound version of the book costs less than a hardcover or paperback book.
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We can help! Contact your representative to discuss your specific needs for your course. If our off-the-shelf course materials don’t quite hit the mark, we also offer custom solutions made to fit your needs.
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FAQs
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Are you a campus bookstore looking for ordering information?
MPS Order Search Tool (MOST) is a web-based purchase order tracking program that allows customers to view and track their purchases. No registration or special codes needed! Just enter your BILL-TO ACCT # and your ZIP CODE to track orders.
Canadian Stores: Please use only the first five digits/letters in your zip code on MOST.
Visit MOST, our online ordering system for booksellers: https://tracking.mpsvirginia.com/Login.aspx
Learn more about our Bookstore programs here: https://www.macmillanlearning.com/college/us/contact-us/booksellers
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Our courses currently integrate with Canvas, Blackboard (Learn and Ultra), Brightspace, D2L, and Moodle. Click on the support documentation below to find out more details about the integration with each LMS.
Integrate Macmillan courses with Blackboard
Integrate Macmillan courses with Canvas
-
-
-
If you’re a verified instructor, you can request a free sample of our courseware, e-book, or print textbook to consider for use in your courses. Only registered and verified instructors can receive free print and digital samples, and they should not be sold to bookstores or book resellers. If you don't yet have an existing account with Macmillan Learning, it can take up to two business days to verify your status as an instructor. You can request a free sample from the right side of this product page by clicking on the "Request Instructor Sample" button or by contacting your rep. Learn more.
-
-
-
Sometimes also referred to as a spiral-bound or binder-ready textbook, loose-leaf textbooks are available to purchase. This three-hole punched, unbound version of the book costs less than a hardcover or paperback book.
-
-
-
We can help! Contact your representative to discuss your specific needs for your course. If our off-the-shelf course materials don’t quite hit the mark, we also offer custom solutions made to fit your needs.
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Calculus: Late Transcendentals Single Variable
This alternative version of Rogawski and Adams’ Calculus includes chapters 1-12 of the Third Edition, and is ideal for instructors who just want coverage of topics in single variable calculus.
The most successful calculus book of its generation, Jon Rogawski’s Calculus offers an ideal balance of formal precision and dedicated conceptual focus, helping students build strong computational skills while continually reinforcing the relevance of calculus to their future studies and their lives. Guided by new author Colin Adams, the new edition stays true to the late Jon Rogawski’s refreshing and highly effective approach, while drawing on extensive instructor and student feedback, and Adams’ three decades as a calculus teacher and author of math books for general audiences.The Third Edition is also a fully integrated text/media package, with its own dedicated version of WebAssign Premium that boasts a robust collection of interactive learning aids.
Achieve for Calculus redefines homework by offering guidance for every student and support for every instructor. Homework is designed to teach by correcting students' misconceptions through targeted feedback, meaningful hints, and full solutions, helping teach students conceptual understanding and critical thinking in real-world contexts.
Sample Achieve