Finite Mathematics: An Applied Approach, 11th Edition
September 2011, ©2011
Are you looking for a textbook to help you motivate and engage your students? Sullivan’s Finite Mathematics: An Applied Approach 11e continues its rich tradition of demonstrating how mathematics applies to various fields of study through its engaging writing style and relevant applications.
The purpose of the text is to provide a survey of mathematical analysis techniques used in the working world while also giving students practice in analytical thinking and the application of knowledge to their chosen fields of study. Sullivan’s Finite Mathematics: An Applied Approach 11e is packed with real data and real-life applications to business, economics, and social and life sciences—thereby giving your students the confidence they need succeed in the classroom and beyond.
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1.2. Pairs of Lines.
1.3. Applications to Business and Economics.
1.4. Scatter Diagrams; Linear Curve Fitting.
Chapter 2: Systems of Linear Equations.
2.1 Systems of Linear Equations: Substitution; Elimination.
2.2 Systems of Linear Equations: Gauss-Jordan Method.
2.3 Systems of m Linear Equations Containing n Variables.
Chapter 3: Matrices.
3.1 Matrix Algebra.
3.2 Multiplication of Matrices.
3.3 The Inverse of a Matrix.
3.4 Applications in Economics (the Leontief Model), Accounting, and Statistics (the Method of Least Squares).
Chapter 4: Linear Programming with Two Variables.
4.1 Systems of Linear Inequalities.
4.2 A Geometric Approach to Linear Programming Problems.
Chapter 5: Linear Programming: Simplex Method.
5.1 The Simplex Tableau; Pivoting.
5.2 The Simplex Method; Solving Maximum Problems in Standard Form.
5.3 Solving Minimum Problems Using the Daily Principle.
5.4 The Simplex Method for Problems Not in Standard Form.
Chapter 6: Finance.
6.2 Compound Interest.
6.3 Annuities; Sinking Funds.
6.4 Present Value of an Annuity; Amortization.
6.5 Annuities and Amortization Using Recursive Sequences.
Chapter 7: Probability.
7.2 The Number of Elements in a Set.
7.3 The Multiplication Principle.
7.4 Sample Spaces and the Assignment of Probabilities.
7.5 Properties of the Probability of an Event.
7.6 Expected Value.
Chapter 8: Bayes' Theorem; The Binomial Probability Model.
8.1 Conditional Probability.
8.2 Independent Events.
8.3 Bayes' Theorem.
8.6 The Binomial Probability Model.
Chapter 9: Statistics.
9.1 Introduction to Statistics: Data and Sampling.
9.2 Representing Qualitative Data Graphically: Bar Graphs; Pie Charts.
9.3 Organizing and Displaying Quantitative Data.
9.4 Measures of Central Tendency.
9.5 Measures of Dispersion.
9.6 The Normal Distribution.
Chapter 10: Markov Chains; Games.
10.1 Markov Chains and Transition Matrices.
10.2 Regular Markov Chains.
10.3 Absorbing Markov Chains.
10.4 Two-Person Games.
10.5 Mixed Strategies.
10.6 Optimal Strategy in Two-Person Zero-Sum Games with 2 X 2 Matrices.
Chapter 11: Logic.
11.2 Truth Tables.
11.3 Implications; The Biconditional Connective; Tautologies.
11.5 Logic Circuits.
Appendix A: Review.
A.1 Real Numbers.
A.2 Algebra Essentials.
A.3 Exponents and Logarithms.
A.4 Recursive Defined Sequences: Geometric Sequences.
Appendix B: Using LINDO to Solve Linear Programming Problems.
Appendix C: Graphing Utilities.
C.1 The Viewing Rectangle.
C.2 Using a Graphing Utility to Graph Equations.
C.3 Square Screens.
C.4 Using a Graphing Utility to Graph Inequalities.
Answers to Odd-Numbered Problems.
- Chapter Openers and Projects: A number of these have been updated and in some cases, replaced.
- Applied Examples and Exercises: These have been updated throughout the text. In addition, new applications have been added where appropriate throughout the book.
- Earlier Presentation on Probability: For the new edition, the author has also extensively revised Chapters 7 and 8 on probability. These changes represent a reordering and consolidation of Chapters 6, 7, and 8 of the previous edition. The author’s goal in making these changes is to present probability sooner, while covering counting techniques (permutations and combinations) later in the text. This way, students can master probability before proceeding gradually to more challenging subject matter.
- New section: The Binomial Probability Model: The author has also added a new section (8.6) to Chapter 8 called The Binomial Probability Model.
- Chapter Opening and Chapter Project: Each chapter begins with a situation and ends with a related project.
- A Look Back… A Look Forward: Each chapter begins with a discussion of the relationship between what has been learned earlier and what is coming next.
- Objectives: Each section begins with a list of learning objectives. The objectives also appear in the text where the objective is covered and are repeated in the Chapter Review along with Review Exercises that relate to the objective.
- Preparing For This Section: Most sections begin with a list of key concepts to review in preparation for the section. Page references are provided for easy access. Related “Are You Prepared?” problems are given at the beginning of the exercise set to help students assess their understanding of these concepts.
- Now Work Problems: Following most examples, the student is directed to a related problem in the exercise sets that assesses understanding before going further in the text.
- Step-by-Step Examples: Examples contain detailed, step-by-step solutions, most with explanatory annotations.
- Using Technology: These worked examples show students how to use a graphing calculator and/or Microsoft Excel to solve complex, computation-heavy problems (often these examples are first solved in the text using paper-and-pencil methods). Where appropriate, Using Technology examples show TI-84 Plus or Excel screen shots. Exercises that require use of a calculator or spreadsheet are indicated by icons and purple problem numbers.
- Exercise Sets: The exercise sets are divided into the
- “Are You Prepared?”—These exercises related to the review topics listed in Preparing for This section. For convenience, page references to the review material are included.
- Concepts and Vocabulary—Easy True/False, Fill-in-the-Blank problems test vocabulary and important ideas found in the section.
- Skill Building—These problems provide straight-forward practice.
- Applications and Extensions—These applied problems relate to real-world situations.
- Discussion and Writing—These problems, which are highlighted in green, support class discussion, collaborative learning, verbalisation and writing of mathematical ideas, and research projects.
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