Last edition Elsevier Mike Sullivan’s time-tested approach focuses students on the fundamental skills they need for the course: preparing for class, practicing with homework, and reviewing the concepts. The Tenth Edition has evolved to meet today’s course needs.
Last Edition
ISBN 13: 9781292121772
Imprint: Pearson Education Limited
Language: English
Authors: Michael Sullivan
Pub Date: 09/2017
Pages: 1176
Illus: Illustrated
Weight: 2,270.00 grams
Size: h 218 x 273 mm
Product Type: Softcover
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- • NEW! Getting Ready: skill review quizzes are assignable throughout the course, testing students on prerequisite knowledge. From these quizzes, each student receives a personalized homework assignment to refresh forgotten concepts.
- • NEW! Adaptive Study Plan: Pearson now offers adaptive learning functionality that continuously analyzes student work and points them toward resources that will maximize their potential for understanding and success.
- • Guided Lecture Notes help students take thorough, organized, and understandable notes as they watch the Author in Action videos. They ask students to complete definitions, procedures, and examples based on the content of the videos and text.
- • Retain Your Knowledge exercises help students recall previously learned skills. These problems are considered “final exam material” that students can use to maintain their skills.
- • Internet-based Chapter Projects, with assignable exercises in MyMathLab, allow students the opportunity to experience mathematics firsthand in an active learning environment. By exploring and considering a variety of carefully guided “what-if” scenarios, they will develop a better understanding of the concepts presented in the section. Students will learn by doing and have fun in the process.
- Michael Sullivan was a Canadian-born British art historian and collector, and one of the major Western pioneers in the field of modern Chinese art history and criticism. Sullivan was born in Toronto, Canada, and moved to England at the age of three. He was the youngest of five children of Alan Sullivan (pen name Sinclair Murray), a Canadian mining engineer turned novelist and his wife Elisabeth (née Hees).[2] Sullivan was a graduate of Rugby School and graduated from the University of Cambridge in architecture in 1939. He was in China from 1940–1946 with the International and Chinese Red Cross followed by teaching and doing museum work in Chengdu, where he met and married Wu Huan (Khoan), a biologist who gave up her career to work with him. He received a PhD from Harvard University (1952) and a post-doctoral Bollingen Fellowship. He subsequently taught in the University of Singapore, and returned to London in the 1960s to teach at the School of Oriental and African Studies. Then he became Christensen Professor of Chinese art in the Department of Art at Stanford University from 1966 to 1984, before moving to the University of Oxford as a Fellow by Special Election at St Catherine's College, Oxford. He lived in Oxford, England. He was Slade Professor of Fine Art at the University of Oxford for 1973–74. Sullivan was a major art collector who owned more than 400 works of art, including paintings by Chinese masters Qi Baishi, Zhang Daqian, and Wu Guanzhong. His was one of the world's most significant collections of modern Chinese art. He bequeathed his collection to the Ashmolean Museum in Oxford, which has a gallery dedicated to Sullivan and his wife Khoan
- 1. Graphs
- 1.1 The Distance and Midpoint Formulas 1.2 Graphs of Equations in Two Variables; Intercepts; Symmetry 1.3 Lines 1.4 Circles
- 2. Functions and Their Graphs
- 2.1 Functions 2.2 The Graph of a Function 2.3 Properties of Functions 2.4 Library of Functions; Piecewise-defined Functions 2.5 Graphing Techniques: Transformations 2.6 Mathematical Models: Building Functions
- 3. Linear and Quadratic Functions
- 3.1 Properties of Linear Functions and Linear Models 3.2 Building Linear Models from Data 3.3 Quadratic Functions and Their Properties 3.4 Build Quadratic Models from Verbal Descriptions and from Data 3.5 Inequalities Involving Quadratic Functions
- 4. Polynomial and Rational Functions
- 4.1 Polynomial Functions and Models 4.2 Properties of Rational Functions 4.3 The Graph of a Rational Function 4.4 Polynomial and Rational Inequalities 4.5 The Real Zeros of a Polynomial Function 4.6 Complex Zeros; Fundamental Theorem of Algebra
- 5. Exponential and Logarithmic Functions
- 5.1 Composite Functions 5.2 One-to-One Functions; Inverse Functions 5.3 Exponential Functions 5.4 Logarithmic Functions 5.5 Properties of Logarithms 5.6 Logarithmic and Exponential Equations 5.7 Financial Models 5.8 Exponential Growth and Decay Models; Newton's Law; Logistic Growth and Decay Models 5.9 Building Exponential, Logarithmic, and Logistic Models from Data
- 6. Trigonometric Functions
- 6.1 Angles and Their Measure 6.2 Trigonometric Functions: Unit Circle Approach 6.3 Properties of the Trigonometric Functions 6.4 Graphs of the Sine and Cosine Functions 6.5 Graphs of the Tangent, Cotangent, Cosecant, and Secant Functions 6.6 Phase Shift; Sinusoidal Curve Fitting
- 7. Analytic Trigonometry
- 7.1 The Inverse Sine, Cosine, and Tangent Functions 7.2 The Inverse Trigonometric Functions (Continued) 7.3 Trigonometric Equations 7.4 Trigonometric Identities 7.5 Sum and Difference Formulas 7.6 Double-angle and Half-angle Formulas 7.7 Product-to-Sum and Sum-to-Product Formulas
- 8. Applications of Trigonometric Functions
- 8.1 Right Triangle Trigonometry; Applications 8.2 The Law of Sines 8.3 The Law of Cosines 8.4 Area of a Triangle 8.5 Simple Harmonic Motion; Damped Motion; Combining Waves
- 9. Polar Coordinates; Vectors
- 9.1 Polar Coordinates 9.2 Polar Equations and Graphs 9.3 The Complex Plane; DeMoivre's Theorem 9.4 Vectors 9.5 The Dot Product 9.6 Vectors in Space 9.7 The Cross Product
- 10. Analytic Geometry
- 10.1 Conics 10.2 The Parabola 10.3 The Ellipse 10.4 The Hyperbola 10.5 Rotation of Axes; General Form of a Conic 10.6 Polar Equations of Conics 10.7 Plane Curves and Parametric Equations
- 11. Systems of Equations and Inequalities
- 11.1 Systems of Linear Equations: Substitution and Elimination 11.2 Systems of Linear Equations: Matrices 11.3 Systems of Linear Equations: Determinants 11.4 Matrix Algebra 11.5 Partial Fraction Decomposition 11.6 Systems of Nonlinear Equations 11.7 Systems of Inequalities 11.8 Linear Programming
- 12. Sequences; Induction; the Binomial Theorem
- 12.1 Sequences 12.2 Arithmetic Sequences 12.3 Geometric Sequences; Geometric Series 12.4 Mathematical Induction 12.5 The Binomial Theorem
- 13. Counting and Probability
- 13.1 Counting 13.2 Permutations and Combinations 13.3 Probability
- 14. A Preview of Calculus: The Limit, Derivative, and Integral of a Function
- 14.1 Finding Limits Using Tables and Graphs 14.2 Algebra Techniques for Finding Limits 14.3 One-sided Limits; Continuous Functions 14.4 The Tangent Problem; The Derivative 14.5 The Area Problem; The Integral
- Appendix A: Review
- A.1 Algebra Essentials A.2 Geometry Essentials A.3 Polynomials A.4 Synthetic Division A.5 Rational Expressions A.6 Solving Equations A.7 Complex Numbers; Quadratic Equations in the Complex Number System A.8 Problem Solving: Interest, Mixture, Uniform Motion, Constant Rate Job Applications A.9 Interval Notation; Solving Inequalities A.10 nth Roots; Rational Exponents
- Appendix B: Graphing Utilities
- B.1 The Viewing Rectangle B.2 Using a Graphing Utility to Graph Equations B.3 Using a Graphing Utility to Locate Intercepts and Check for Symmetry B.4 Using a Graphing Utility to Solve Equations B.5 Square Screens B.6 Using a Graphing Utility to Graph Inequalities B.7 Using a Graphing Utility to Solve Systems of Linear Equations B.8 Using a Graphing Utility to Graph a Polar Equation B.9 Using a Graphing Utility to Graph Parametric Equations
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