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In his latest update of this text, Sullivan takes the reader through a high school or undergraduate level course in algebra. Though the title says 'College', all of this material is also eminently do-able at the high school level, for advanced students, aspiring to major in maths or science. While at the university level, it appears to be targeting those students not majoring in maths,...
The goal of this book is to provide a solid mathematical foundation via visualization of real world data. Technology is used as a tool to solve problems, motivate concepts, explore and preview mathematical concepts and to find curves of best fit to the data. Most mathematical concepts are developed and illustrated both algebraically and graphically, with the more intuitive and appropriate method presented first. The authors use their extensive teaching and writing experiences to guide and support readers through the typical difficult areas.
New edition of a text designed to help the student master the terminology and basic concepts of college algebra. Michael Sullivan (Chicago State U.) and Michael Sullivan III (Joliet Jr. College) present 10 chapters that cover equations and inequalities, graphs, functions, polynomial and rational functions, the zeros of a polynomial function, exponential and logarithmic functions, systems of equations and inequalities, sequences, induction, the binomial theorem, counting and probability, and conics. Annotation c. Book News, Inc., Portland, OR (booknews.com)
More Reviews and RecommendationsNew edition of a text designed to help the student master the terminology and basic concepts of college algebra. Michael Sullivan (Chicago State U.) and Michael Sullivan III (Joliet Jr. College) present 10 chapters that cover equations and inequalities, graphs, functions, polynomial and rational functions, the zeros of a polynomial function, exponential and logarithmic functions, systems of equations and inequalities, sequences, induction, the binomial theorem, counting and probability, and conics. Annotation c. Book News, Inc., Portland, OR (booknews.com)
Introduces mathematical theory through the use of models developed in other disciplines, and expects students to develop their own models either from data or situations and to analyze these models mathematically. Each chapter begins with a popular issue and asks students to analyze and interpret real data from Web site locations. Content includes topics found in a traditional college algebra text as well as topics unique to a technology approach, with sections on data analysis and curves of best fit appearing in chapters dealing with linear, quadratic, power, polynomial, and logarithmic and exponential functions. Many examples and exercises are solved both graphically and algebraically. An appendix provides a prerequisite review. Annotation c. by Book News, Inc., Portland, Or.
Loading...| Preface to the Instructor | ||
| Preface to the Student | ||
| List of Applications | ||
| Photo Credits | ||
| Ch. 1 | Graphs | 1 |
| 1.1 | Data and its Representation | 3 |
| 1.2 | Rectangular Coordinates; Graphing Utilities; Data in Ordered Pairs | 14 |
| 1.3 | Graphs of Equations | 31 |
| 1.4 | Lines | 47 |
| 1.5 | Parallel and Perpendicular Lines; Circles | 62 |
| 1.6 | Linear Curve Fitting | 72 |
| 1.7 | Variation | 80 |
| Ch. 2 | Functions and their Graphs | 95 |
| 2.1 | Functions | 97 |
| 2.2 | More about Functions | 118 |
| 2.3 | Graphing Techniques | 140 |
| 2.4 | Operations on Functions; Composite Functions | 151 |
| 2.5 | Mathematical Models: Constructing Functions | 157 |
| Ch. 3 | Equations and Inequalities | 175 |
| 3.1 | Solving Equations Using a Graphing Utility | 177 |
| 3.2 | Linear and Quadratic Equations | 181 |
| 3.3 | Setting Up Equations: Applications | 197 |
| 3.4 | Other Types of Equations | 210 |
| 3.5 | Inequalities | 218 |
| 3.6 | Equations and Inequalities Involving Absolute Value | 229 |
| Ch. 4 | Polynomial and Rational Functions | 241 |
| 4.1 | Quadratic Functions; Curve Fitting | 243 |
| 4.2 | Power Functions; Curve Fitting | 260 |
| 4.3 | Polynomial Functions; Curve Fitting | 268 |
| 4.4 | Rational Functions | 280 |
| 4.5 | The Real Zeros of a Polynomial Function | 300 |
| 4.6 | Complex Numbers; Quadratic Equations with a Negative Discriminant | 317 |
| 4.7 | Complex Zeros; Fundamental Theorem of Algebra | 326 |
| 4.8 | Polynomial and Rational Inequalities | 332 |
| Ch. 5 | Exponential and Logarithmic Functions | 349 |
| 5.1 | One-to-One Functions; Inverse Functions | 351 |
| 5.2 | Exponential Functions | 363 |
| 5.3 | Logarithmic Functions | 375 |
| 5.4 | Properties of Logarithms | 386 |
| 5.5 | Logarithmic and Exponential Equations | 394 |
| 5.6 | Compound Interest | 402 |
| 5.7 | Growth and Decay | 412 |
| 5.8 | Exponential, Logarithmic, and Logistic Curve Fitting | 421 |
| 5.9 | Logarithmic Scales | 435 |
| Ch. 6 | Conics | 445 |
| 6.1 | Preliminaries | 447 |
| 6.2 | The Parabola | 448 |
| 6.3 | The Ellipse | 460 |
| 6.4 | The Hyperbola | 474 |
| Ch. 7 | Systems of Equations and Inequalities | 493 |
| 7.1 | Systems of Linear Equations: Substitution; Elimination | 495 |
| 7.2 | Systems of Linear Equations: Matrices | 508 |
| 7.3 | Systems of Linear Equations: Determinants | 526 |
| 7.4 | Matrix Algebra | 537 |
| 7.5 | Partial Fraction Decomposition | 556 |
| 7.6 | Systems of Nonlinear Equations | 564 |
| 7.7 | Systems of Inequalities | 576 |
| 7.8 | Linear Programming | 587 |
| Ch. 8 | Sequences: Induction; Counting; Probability | 601 |
| 8.1 | Sequences | 603 |
| 8.2 | Arithmetic Sequences | 614 |
| 8.3 | Geometric Sequences; Geometric Series | 620 |
| 8.4 | Mathematical Induction | 631 |
| 8.5 | The Binomial Theorem | 635 |
| 8.6 | Sets and Counting | 643 |
| 8.7 | Permutations and Combinations | 649 |
| 8.8 | Probability | 659 |
| App. 1 | Topics From Algebra and Geometry | 677 |
| App. 2 | Polynomials and Rational Expressions | 690 |
| App. 3 | Radicals; Rational Exponents | 704 |
| App. 4 | Solving Equations | 711 |
| App. 5 | Completing the Square | 714 |
| App. 6 | Synthetic Division | 717 |
As professors at an urban public university and a community college, respectively, Michael Sullivan and Michael Sullivan III are aware of the varied needs of College Algebra students, students ranging from those having little mathematical background and fear of mathematics courses to those who have had a strong mathematical education and are highly motivated. For same of your students, this will be their last course in mathematics, while others might decide to further their mathematical education. This text is written for both groups. As the author of precalculus, engineering calculus, finite math, and business calculus texts, and as a teacher, Michael understands what students must know if they are to be focused and successful in upper level math courses. However, as a father of four, including the co-author, he also understands the realities of college life. Michael Sullivan III believes passionately in the value of technology as a tool for learning that enhances understanding without sacrificing important skills. Both authors have taken great pains to insure that the text contains solid, student-friendly examples and problems, as well as a clear, seamless writing style. We encourage you to share with us your experiences teaching from this text.
The second edition builds upon a strong foundation by integrating new features and techniques that further enhance student interest and involvement. The elements of the previous edition that have proved successful remain, while many changes, some obvious, others subtle, have been made. A huge benefit of authoring a successful series isthebroad-based feedback upon which improvements and additions are ultimately based. Virtually every change to this edition is the result of thoughtful comments and suggestions made by colleagues and students who have used the previous edition. This feedback has proved invaluable and has been used to make changes that improve the flow and usability of the text. For example, some topics have been moved to better reflect the way teachers approach the course. In other places, problems have been added where more practice was needed. One significant change is the inclusion of the "Field Trip to Motorola" chapter projects. These projects take the incorporation of real life in mathematics to a higher level. The supplements package has been enhanced through upgrading traditional supplements and adding innovative media components such as MathPak, an Integrated Learning Environment. MathPak combines all of the text's key supplements into one easy-to-navigate software package.
Chapters 1 & 2
Chapter 3
Chapters 4 & 5
Chapter 6
Chapter 7
Chapter 8
Chapter 9
Chapter 10
Appendix
As you begin your study of College Algebra, you may feel overwhelmed by the number of theorems, definitions, procedures, and equations that confront you. You may even wonder whether or not you can learn all of this material in the time allotted. These concerns are normal. Keep in mind that many elements of College Algebra are all around us as we go through our daily routines. May of the concepts you will learn to express mathematically, you already know intuitively. For many of you, this may be your last math course, while for others, it is just the first in a series of many. Either way, this text was written with you in mind. One of the co-authors, Michael Sullivan, has taught College Algebra courses for over thirty years. He is also the father of four college graduates, including this text's other co-author, who called home from time to time frustrated and with questions. We both know what you're going through. So we have written a text that doesn't overwhelm, or unnecessarily complicate College Algebra, but at the same time gives you the skills and practice you need to be successful.
This text is designed to help you the student, master the terminology and basic concepts of College Algebra. These aims have helped to shape every aspect of the book. Many learning aids are built into the format of the text to make your study of the material easier and more rewarding. This book is meant to be a "machine for learning," that can help you focus your efforts and get the most from the time and energy you invest.
Please do not hesitate to contact us through Prentice Hall with any suggestions or comments that would improve this text.
Best Wishes!
Michael Sullivan
Michael Sullivan, III
As professors at an urban public university and a community college, respectively, Michael Sullivan and Michael Sullivan III are aware of the varied needs of College Algebra students, students ranging from those having little mathematical background and fear of mathematics courses to those who have had a strong mathematical education and are highly motivated. For same of your students, this will be their last course in mathematics, while others might decide to further their mathematical education. This text is written for both groups. As the author of precalculus, engineering calculus, finite math, and business calculus texts, and as a teacher, Michael understands what students must know if they are to be focused and successful in upper level math courses. However, as a father of four, including the co-author, he also understands the realities of college life. Michael Sullivan III believes passionately in the value of technology as a tool for learning that enhances understanding without sacrificing important skills. Both authors have taken great pains to insure that the text contains solid, student-friendly examples and problems, as well as a clear, seamless writing style. We encourage you to share with us your experiences teaching from this text.
The second edition builds upon a strong foundation by integrating new features and techniques that further enhance student interest and involvement. The elements of the previous edition that have proved successful remain, while many changes, some obvious, others subtle, have been made. A huge benefit of authoring a successful series is thebroad-based feedback upon which improvements and additions are ultimately based. Virtually every change to this edition is the result of thoughtful comments and suggestions made by colleagues and students who have used the previous edition. This feedback has proved invaluable and has been used to make changes that improve the flow and usability of the text. For example, some topics have been moved to better reflect the way teachers approach the course. In other places, problems have been added where more practice was needed. One significant change is the inclusion of the "Field Trip to Motorola" chapter projects. These projects take the incorporation of real life in mathematics to a higher level. The supplements package has been enhanced through upgrading traditional supplements and adding innovative media components such as MathPak, an Integrated Learning Environment. MathPak combines all of the text's key supplements into one easy-to-navigate software package.
Chapters 1 & 2
Chapter 3
Chapters 4 & 5
Chapter 6
Chapter 7
Chapter 8
Chapter 9
Chapter 10
Appendix
As you begin your study of College Algebra, you may feel overwhelmed by the number of theorems, definitions, procedures, and equations that confront you. You may even wonder whether or not you can learn all of this material in the time allotted. These concerns are normal. Keep in mind that many elements of College Algebra are all around us as we go through our daily routines. May of the concepts you will learn to express mathematically, you already know intuitively. For many of you, this may be your last math course, while for others, it is just the first in a series of many. Either way, this text was written with you in mind. One of the co-authors, Michael Sullivan, has taught College Algebra courses for over thirty years. He is also the father of four college graduates, including this text's other co-author, who called home from time to time frustrated and with questions. We both know what you're going through. So we have written a text that doesn't overwhelm, or unnecessarily complicate College Algebra, but at the same time gives you the skills and practice you need to be successful.
This text is designed to help you the student, master the terminology and basic concepts of College Algebra. These aims have helped to shape every aspect of the book. Many learning aids are built into the format of the text to make your study of the material easier and more rewarding. This book is meant to be a "machine for learning," that can help you focus your efforts and get the most from the time and energy you invest.
Please do not hesitate to contact us through Prentice Hall with any suggestions or comments that would improve this text.
Best Wishes!
Michael Sullivan
Michael Sullivan, III
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