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CITATION

Clark, William D. and McCune, Sandra Luna. McGraw-Hill Education Trigonometry Review and Workbook. New York: McGraw-Hill Education, 2019.

McGraw-Hill Education Trigonometry Review and Workbook

Authors: William D. Clark and Sandra Luna McCune

Published:  March 2019

eISBN: 9781260128932 | ISBN: 9781260128925
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  • Cover
  • Title Page
  • Copyright Page
  • Contents
  • Introduction
  • Chapter 1 Angles and Their Measure
  • Definitions and Terminology
  • Complementary and Supplementary Angles
  • Coterminal Angles and Reference Angles
  • Radian Measure
  • Chapter 2 Concepts from Geometry
  • The Sum of a Triangle’s Angles and the Triangle Inequality
  • The Pythagorean Theorem
  • Chapter 3 Right Triangle Trigonometry
  • Trigonometric Ratios of an Acute Angle in a Right Triangle
  • Trigonometric Ratios of Special Acute Angles
  • Chapter 4 General Right Triangles
  • Solving Right Triangles
  • Applications of Right Triangle Trigonometry
  • Chapter 5 Oblique Triangles
  • Law of Cosines (SAS or SSS)
  • Law of Sines (ASA or AAS)
  • Law of Sines Ambiguous Case (SSA)
  • Solving General Triangles
  • Area of a General Triangle Using Trigonometry
  • Chapter 6 Trigonometric Functions of Any Angle
  • Definitions of the Trigonometric Functions
  • Trigonometric Functions of Complementary Angles
  • The Unit Circle
  • Trigonometric Functions of Quadrantal Angles
  • Trigonometric Functions of Coterminal Angles
  • Trigonometric Functions of Negative Angles
  • Using Reference Angles to Find the Values of Trigonometric Functions
  • Chapter 7 Trigonometric Identities
  • Definition and Guidelines
  • The Reciprocal and Ratio Identities
  • The Pythagorean Identities
  • Sum and Difference Formulas for the Sine Function
  • Sum and Difference Formulas for the Cosine Function
  • Sum and Difference Formulas for the Tangent Function
  • Reduction Formulas
  • Double-Angle Identities
  • Half-Angle Identities
  • Sum-to-Product Identities
  • Product-to-Sum Identities
  • Chapter 8 Trigonometric Functions of Real Numbers
  • Definitions and Basic Concepts of Trigonometric Functions of Real Numbers
  • Periodic Functions
  • Chapter 9 Graphs of the Sine Function
  • The Graph of y = sin x
  • The Graph of y = A sin x
  • The Graph of y = A sin Bx
  • The Graph of y = A sin (Bx - C)
  • The Graph of y = A sin (Bx - C) + D
  • Chapter 10 Graphs of the Cosine Function
  • The Graph of y = cos x
  • The Graph of y = A cos (Bx - C) + D
  • Chapter 11 Graphs of the Tangent Function
  • The Graph of y = tan x
  • The Graph of y = A tan (Bx - C) + D
  • Chapter 12 Graphs of the Secant, Cosecant, and Cotangent Functions
  • The Graph of y = A sec (Bx - C) + D
  • The Graph of y = A csc (Bx - C) + D
  • The Graph of y = A cot (Bx - C) + D
  • Chapter 13 Inverse Trigonometric Functions
  • The Inverse Sine, Cosine, and Tangent Functions
  • The Inverse Secant, Cosecant, and Cotangent Functions
  • Chapter 14 Solving Trigonometric Equations
  • Basic Concepts of Trigonometric Equations
  • Solving for Exact Solutions to Trigonometric Equations
  • Solving for Approximate Solutions to Trigonometric Equations
  • Chapter 15 Trigonometric Form of a Complex Number
  • Definition of the Trigonometric Form of a Complex Number
  • The Product and Quotient of Trigonometric Forms of Complex Numbers
  • De Moivre’s Theorem
  • Roots of Complex Numbers
  • Chapter 16 Polar Coordinates
  • Basic Concepts of Polar Coordinates
  • Converting Between Coordinate Systems
  • Graphing Equations in Polar Form
  • Glossary
  • Appendix A Calculator Instructions for Trigonometry Using the TI-84 Plus
  • General Usage
  • Setting the Calculator to Degree or Radian Mode
  • Overriding Radian or Degree Mode
  • Evaluating Trigonometric Functions
  • Determining Inverse Trigonometric Values
  • Graphing Polar Equations
  • Appendix B Trigonometric Identities
  • Appendix C The Complex Plane
  • Answer Key