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Accessible to students and flexible for instructors,College Trigonometry,Sixth Edition, uses the dynamic link between concepts and applications to bring mathematics to life. By incorporating interactive learning techniques, the Aufmann team helps students to better understand concepts, work independently, and obtain greater mathematical fluency. The text also includes technology features to accommodate courses that allow the option of using graphing calculators. Additional program components that support student success include Eduspace tutorial practice, online homework, SMARTHINKING Live Online Tutoring, and Instructional DVDs. The authors' provenAufmann Interactive Methodallows students to try a skill as it is presented in example form. This interaction between the examples andTry Exercisesserves as a checkpoint to students as they read the textbook, do their homework, or study a section. In the Sixth Edition,Review Notesare featured more prominently throughout the text to help students recognize the key prerequisite skills needed to understand new concepts. Updated!End-of-chapter exercises--Assessing Concepts--have been revised to include more question types including fill-in-the-blank, multiple choice, and matching. Revised!Prepare for This Sectionexercises, formerlyPrepare for the Next Section,have been moved from the end of each chapter to the beginning of each chapter and afford students the opportunity to test their understanding of prerequisite skills about to be covered. New!Calculus Connectionicons have been added to indicate topics that will be revisited in subsequent courses, laying the groundwork for further study. New!A Quantitative Reasoning feature demonstrates math solutions to real-world problems and is compliant with MAA Guidelines and AMATYC 2006 Crossroads Revisited. Applicationsrequire students to use problem-solving strategies and new skills to solve practical problems. Covering topics from many disciplines, including agriculture, business, chemistry, education, and sociology, these problems demonstrate to students the practicality and value of algebra. Noted by a pie chart icon,Real Dataexamples and exercises require students to analyze and construct mathematical models from actual situations. Appearing throughout the text,Integrating Technologynotes offer relevant information about using graphing calculators as an alternative way to solve a problem. Step-by-step instructions allow students to use technology with confidence. Exploring Concepts with Technology,an optional end-of-chapter feature, uses technology (graphing calculators, CAS, etc.) to explore ideas covered in the chapter. These investigations can be used in a variety of ways, such as group projects or extra-credit assignments. Together withIntegrating Technologytips, this feature makes the text appropriate for courses that allow the use of graphing calculators.
Table of Contents
|Functions and Graphs|
|Equations and Inequalities|
|A Two-Dimensional Coordinate System and Graphs|
|Introduction to Functions|
|Properties of Graphs|
|The Algebra of Functions|
|Modeling Data Using Regression|
|Angles and Arcs|
|Right Angle Trigonometry|
|Trigonometric Functions of Any Angle|
|Trigonometric Functions of Real Numbers|
|Graphs of the Sine and Cosine Functions|
|Graphs of the Other Trigonometric Functions|
|Harmonic Motion--An Application of the Sine and Cosine Functions|
|Trigonometric Identities and Equations|
|Verification of Trigonometric Identities|
|Sum, Difference, and Cofunction Identities|
|Double- and Half-Angle Identities|
|Identities Involving the Sum of Trigonometric Functions|
|Inverse Trigonometric Functions|
|Applications of Trigonometry|
|The Law of Sines|
|The Law of Cosines and Area|
|Trigonometric Form of Complex Numbers|
|De Moivre's Theorem|
|Topics in Analytic Geometry|
|Rotation of Axes|
|Introduction to Polar Coordinates|
|Polar Equations of the Conics|
|Exponential and Logarithmic Functions|
|Exponential Functions and Their Applications|
|Logarithmic Functions and Their Applications|
|Properties of Logarithms and Logarithmic Scales|
|Exponential and Logarithmic Functions|
|Exponential Growth and Decay|
|Modeling Data with Exponential and Logarithmic Functions|
|Table of Contents provided by Publisher. All Rights Reserved.|