Efnisyfirlit

• To the Student
• Prepare for Class “Read the Book”
• Practice “Work the Problems”
• Review “Study for Quizzes and Tests”
• Dedication
• Title Page
• Copyright
• Contents
• Three Distinct Series
• The Flagship Series
• Preface to the Instructor
• Get the Most Out of MyLab Math
• Resources for Success
• Applications Index
• Chapter 1. Graphs
  • 1.1 The Distance and Midpoint Formulas
    • Use the Distance Formula
    • Use the Midpoint Formula
  • 1.2 Graphs of Equations in Two Variables; Intercepts; Symmetry
    • Graph Equations by Plotting Points
    • Find Intercepts from a Graph
    • Find Intercepts from an Equation
    • Test an Equation for Symmetry with Respect to the x-Axis, the y-Axis, and the Origin
    • Know How to Graph Key Equations
  • 1.3 Lines
    • Calculate and Interpret the Slope of a Line
    • Graph Lines Given a Point and the Slope
    • Find the Equation of a Vertical Line
    • Use the Point-Slope Form of a Line; Identify Horizontal Lines
    • Use the Slope-Intercept Form of a Line
    • Find the Equation of a Line Given Two Points
    • Graph Lines Written in General Form Using Intercepts
    • Find Equations of Parallel Lines
    • Find Equations of Perpendicular Lines
  • 1.4 Circles
    • Write the Standard Form of the Equation of a Circle
    • Graph a Circle
    • Work with the General Form of the Equation of a Circle
  • Chapter Review
  • Chapter Test
  • Chapter Project
• Chapter 2. Functions and Their Graphs
  • 2.1 Functions
    • Describe a Relation
    • Determine Whether a Relation Represents a Function
    • Use Function Notation; Find the Value of a Function
    • Find the Difference Quotient of a Function
    • Find the Domain of a Function Defined by an Equation
    • Form the Sum, Difference, Product, and Quotient of Two Functions
  • 2.2 The Graph of a Function
    • Identify the Graph of a Function
    • Obtain Information from or about the Graph of a Function
  • 2.3 Properties of Functions
    • Identify Even and Odd Functions from a Graph
    • Identify Even and Odd Functions from an Equation
    • Use a Graph to Determine Where a Function is Increasing, Decreasing, or Constant
    • Use a Graph to Locate Local Maxima and Local Minima
    • Use a Graph to Locate the Absolute Maximum and the Absolute Minimum
    • Use a Graphing Utility to Approximate Local Maxima and Local Minima and to Determine Where a Functio
    • Find the Average Rate of Change of a Function
  • 2.4 Library of Functions; Piecewise-defined Functions
    • Graph the Functions Listed in the Library of Functions
    • Analyze a Piecewise-defined Function
  • 2.5 Graphing Techniques: Transformations
    • Graph Functions Using Vertical and Horizontal Shifts
    • Graph Functions Using Compressions and Stretches
    • Graph Functions Using Reflections about the x-Axis and the y-Axis
  • 2.6 Mathematical Models: Building Functions
    • Build and Analyze Functions
  • Chapter Review
  • Chapter Test
  • Cumulative Review
  • Chapter Projects
• Chapter 3. Linear and Quadratic Functions
  • 3.1 Properties of Linear Functions and Linear Models
    • Graph Linear Functions
    • Use Average Rate of Change to Identify Linear Functions
    • Determine Whether a Linear Function Is Increasing, Decreasing, or Constant
    • Build Linear Models from Verbal Descriptions
  • 3.2 Building Linear Models from Data
    • Draw and Interpret Scatter Plots
    • Distinguish between Linear and Nonlinear Relations
    • Use a Graphing Utility to Find the Line of Best Fit
  • 3.3 Quadratic Functions and Their Properties
    • Graph a Quadratic Function Using Transformations
    • Identify the Vertex and Axis of Symmetry of a Parabola
    • Graph a Quadratic Function Using Its Vertex, Axis, and Intercepts
    • Find a Quadratic Function Given Its Vertex and One Other Point
    • Find the Maximum or Minimum Value of a Quadratic Function
  • 3.4 Building Quadratic Models from Verbal Descriptions and from Data
    • Build Quadratic Models from Verbal Descriptions
    • Build Quadratic Models from Data
  • 3.5 Inequalities Involving Quadratic Functions
    • Solve Inequalities Involving a Quadratic Function
  • Chapter Review
  • Chapter Test
  • Cumulative Review
  • Chapter Projects
• Chapter 4. Polynomial and Rational Functions
  • 4.1 Polynomial Functions
    • Identify Polynomial Functions and Their Degree
    • Graph Polynomial Functions Using Transformations
    • Identify the Real Zeros of a Polynomial Function and Their Multiplicity
  • 4.2 Graphing Polynomial Functions; Models
    • Graph a Polynomial Function
    • Graph a Polynomial Function Using a Graphing Utility
    • Build Cubic Models from Data
  • 4.3 Properties of Rational Functions
    • Find the Domain of a Rational Function
    • Find the Vertical Asymptotes of a Rational Function
    • Find a Horizontal or an Oblique Asymptote of a Rational Function
  • 4.4 The Graph of a Rational Function
    • Graph a Rational Function
    • Solve Applied Problems Involving Rational Functions
  • 4.5 Polynomial and Rational Inequalities
    • Solve Polynomial Inequalities
    • Solve Rational Inequalities
  • 4.6 The Real Zeros of a Polynomial Function
    • Use the Remainder and Factor Theorems
    • Use Descartes’ Rule of Signs to Determine the Number of Positive and the Number of Negative Real Z
    • Use the Rational Zeros Theorem to List the Potential Rational Zeros of a Polynomial Function
    • Find the Real Zeros of a Polynomial Function
    • Solve Polynomial Equations
    • Use the Theorem for Bounds on Zeros
    • Use the Intermediate Value Theorem
  • 4.7 Complex Zeros; Fundamental Theorem of Algebra
    • Use the Conjugate Pairs Theorem
    • Find a Polynomial Function with Specified Zeros
    • Find the Complex Zeros of a Polynomial Function
  • Chapter Review
  • Chapter Test
  • Cumulative Review
  • Chapter Projects
• Chapter 5. Exponential and Logarithmic Functions
  • 5.1 Composite Functions
    • Form a Composite Function
    • Find the Domain of a Composite Function
  • 5.2 One-to-One Functions; Inverse Functions
    • Determine Whether a Function Is One-to-One
    • Obtain the Graph of the Inverse Function from the Graph of a One-to-One Function
    • Verify an Inverse Function
    • Find the Inverse of a Function Defined by an Equation
  • 5.3 Exponential Functions
    • Evaluate Exponential Functions
    • Graph Exponential Functions
    • Define the Number e
    • Solve Exponential Equations
  • 5.4 Logarithmic Functions
    • Change Exponential Statements to Logarithmic Statements and Logarithmic Statements to Exponential St
    • Evaluate Logarithmic Expressions
    • Determine the Domain of a Logarithmic Function
    • Graph Logarithmic Functions
    • Solve Logarithmic Equations
  • 5.5 Properties of Logarithms
    • Work with the Properties of Logarithms
    • Write a Logarithmic Expression as a Sum or Difference of Logarithms
    • Write a Logarithmic Expression as a Single Logarithm
    • Evaluate Logarithms Whose Base Is Neither 10 Nor e
  • 5.6 Logarithmic and Exponential Equations
    • Solve Logarithmic Equations
    • Solve Exponential Equations
    • Solve Logarithmic and Exponential Equations Using a Graphing Utility
  • 5.7 Financial Models
    • Determine the Future Value of a Lump Sum of Money
    • Calculate Effective Rates of Return
    • Determine the Present Value of a Lump Sum of Money
    • Determine the Rate of Interest or the Time Required to Double a Lump Sum of Money
  • 5.8 Exponential Growth and Decay Models; Newton’s Law; Logistic Growth and Decay Models
    • Model Populations That Obey the Law of Uninhibited Growth
    • Model Populations That Obey the Law of Uninhibited Decay
    • Use Newton’s Law of Cooling
    • Use Logistic Models
  • 5.9 Building Exponential, Logarithmic, and Logistic Models from Data
    • Build an Exponential Model from Data
    • Build a Logarithmic Model from Data
    • Build a Logistic Model from Data
  • Chapter Review
  • Chapter Test
  • Cumulative Review
  • Chapter Projects
• Chapter 6. Trigonometric Functions
  • 6.1 Angles, Arc Length, and Circular Motion
    • Angles and Degree Measure
    • Convert between Decimal and Degree, Minute, Second Measures for Angles
    • Find the Length of an Arc of a Circle
    • Convert from Degrees to Radians and from Radians to Degrees
    • Find the Area of a Sector of a Circle
    • Find the Linear Speed of an Object Traveling in Circular Motion
  • 6.2 Trigonometric Functions: Unit Circle Approach
    • Find the Exact Values of the Trigonometric Functions Using a Point on the Unit Circle
    • Find the Exact Values of the Trigonometric Functions of Quadrantal Angles
    • Find the Exact Values of the Trigonometric Functions of π/4 = 45°
    • Find the Exact Values of the Trigonometric Functions of π/6 = 30° and π/3 = 60°
    • Find the Exact Values of the Trigonometric Functions for Integer Multiples of π/6 = 30°, π/4 = 45
    • Use a Calculator to Approximate the Value of a Trigonometric Function
    • Use a Circle of Radius r to Evaluate the Trigonometric Functions
  • 6.3 Properties of the Trigonometric Functions
    • Determine the Domain and the Range of the Trigonometric Functions
    • Determine the Period of the Trigonometric Functions
    • Determine the Signs of the Trigonometric Functions in a Given Quadrant
    • Find the Values of the Trigonometric Functions Using Fundamental Identities
    • Find the Exact Values of the Trigonometric Functions of an Angle Given One of the Functions and the
    • Use Even-Odd Properties to Find the Exact Values of the Trigonometric Functions
  • 6.4 Graphs of the Sine and Cosine Functions
    • Graph the Sine Function y = sin x and Functions of the Form y = A sin (ωx)
    • Graph the Cosine Function y = cos x and Functions of the Form y = A cos (ωx)
    • Determine the Amplitude and Period of Sinusoidal Functions
    • Graph Sinusoidal Functions Using Key Points
    • Find an Equation for a Sinusoidal Graph
  • 6.5 Graphs of the Tangent, Cotangent, Cosecant, and Secant Functions
    • Graph the Tangent Function y = tan x and the Cotangent Function y = cot x
    • Graph Functions of the Form y = A tan (ωx) + B and y = A cot (ωx) + B
    • Graph the Cosecant Function y = csc x and the Secant Function y = sec x
    • Graph Functions of the Form y = A csc (ωx) + B and y = A sec (ωx) + B
  • 6.6 Phase Shift; Sinusoidal Curve Fitting
    • Graph Sinusoidal Functions of the Form y = A sin (ωx - ϕ) + B
    • Build Sinusoidal Models from Data
  • Chapter Review
  • Chapter Test
  • Cumulative Review
  • Chapter Projects
• Chapter 7. Analytic Trigonometry
  • 7.1 The Inverse Sine, Cosine, and Tangent Functions
    • Define the Inverse Sine Function
    • Find the Value of an Inverse Sine Function
    • Define the Inverse Cosine Function
    • Find the Value of an Inverse Cosine Function
    • Define the Inverse Tangent Function
    • Find the Value of an Inverse Tangent Function
    • Use Properties of Inverse Functions to Find Exact Values of Certain Composite Functions
    • Find the Inverse Function of a Trigonometric Function
    • Solve Equations Involving Inverse Trigonometric Functions
  • 7.2 The Inverse Trigonometric Functions (Continued)
    • Define the Inverse Secant, Cosecant, and Cotangent Functions
    • Find the Value of Inverse Secant, Cosecant, and Cotangent Functions
    • Find the Exact Value of Composite Functions Involving the Inverse Trigonometric Functions
    • Write a Trigonometric Expression as an Algebraic Expression
  • 7.3 Trigonometric Equations
    • Solve Equations Involving a Single Trigonometric Function
    • Solve Trigonometric Equations Using a Calculator
    • Solve Trigonometric Equations Quadratic in Form
    • Solve Trigonometric Equations Using Fundamental Identities
    • Solve Trigonometric Equations Using a Graphing Utility
  • 7.4 Trigonometric Identities
    • Use Algebra to Simplify Trigonometric Expressions
    • Establish Identities
  • 7.5 Sum and Difference Formulas
    • Use Sum and Difference Formulas to Find Exact Values
    • Use Sum and Difference Formulas to Establish Identities
    • Use Sum and Difference Formulas Involving Inverse Trigonometric Functions
    • Solve Trigonometric Equations Linear in Sine and Cosine
  • 7.6 Double-angle and Half-angle Formulas
    • Use Double-angle Formulas to Find Exact Values
    • Use Double-angle Formulas to Establish Identities
    • Use Half-angle Formulas to Find Exact Values
  • 7.7 Product-to-Sum and Sum-to-Product Formulas
    • Express Products as Sums
    • Express Sums as Products
  • Chapter Review
  • Chapter Test
  • Cumulative Review
  • Chapter Projects
• Chapter 8. Applications of Trigonometric Functions
  • 8.1 Right Triangle Trigonometry; Applications
    • Find the Value of Trigonometric Functions of Acute Angles Using Right Triangles
    • Use the Complementary Angle Theorem
    • Solve Right Triangles
    • Solve Applied Problems
  • 8.2 The Law of Sines
    • Solve SAA or ASA Triangles
    • Solve SSA Triangles
    • Solve Applied Problems
  • 8.3 The Law of Cosines
    • Solve SAS Triangles
    • Solve SSS Triangles
    • Solve Applied Problems
  • 8.4 Area of a Triangle
    • Find the Area of SAS Triangles
    • Find the Area of SSS Triangles
  • 8.5 Simple Harmonic Motion; Damped Motion; Combining Waves
    • Build a Model for an Object in Simple Harmonic Motion
    • Analyze Simple Harmonic Motion
    • Analyze an Object in Damped Motion
    • Graph the Sum of Two Functions
  • Chapter Review
  • Chapter Test
  • Cumulative Review
  • Chapter Projects
• Chapter 9. Polar Coordinates; Vectors
  • 9.1 Polar Coordinates
    • Plot Points Using Polar Coordinates
    • Convert from Polar Coordinates to Rectangular Coordinates
    • Convert from Rectangular Coordinates to Polar Coordinates
    • Transform Equations between Polar and Rectangular Forms
  • 9.2 Polar Equations and Graphs
    • Identify and Graph Polar Equations by Converting to Rectangular Equations
    • Test Polar Equations for Symmetry
    • Graph Polar Equations by Plotting Points
  • 9.3 The Complex Plane; De Moivre’s Theorem
    • Plot Points in the Complex Plane
    • Convert a Complex Number between Rectangular Form and Polar Form or Exponential Form
    • Find Products and Quotients of Complex Numbers
    • Use De Moivre’s Theorem
    • Find Complex Roots
  • 9.4 Vectors
    • Graph Vectors
    • Find a Position Vector
    • Add and Subtract Vectors Algebraically
    • Find a Scalar Multiple and the Magnitude of a Vector
    • Find a Unit Vector
    • Find a Vector from Its Direction and Magnitude
    • Model with Vectors
  • 9.5 The Dot Product
    • Find the Dot Product of Two Vectors
    • Find the Angle between Two Vectors
    • Determine Whether Two Vectors Are Parallel
    • Determine Whether Two Vectors Are Orthogonal
    • Decompose a Vector into Two Orthogonal Vectors
    • Compute Work
  • 9.6 Vectors in Space
    • Find the Distance between Two Points in Space
    • Find Position Vectors in Space
    • Perform Operations on Vectors
    • Find the Dot Product
    • Find the Angle between Two Vectors
    • Find the Direction Angles of a Vector
  • 9.7 The Cross Product
    • Find the Cross Product of Two Vectors
    • Know Algebraic Properties of the Cross Product
    • Know Geometric Properties of the Cross Product
    • Find a Vector Orthogonal to Two Given Vectors
    • Find the Area of a Parallelogram
  • Chapter Review
  • Chapter Test
  • Cumulative Review
  • Chapter Projects
• Chapter 10. Analytic Geometry
  • 10.1 Conics
    • Know the Names of the Conics
  • 10.2 The Parabola
    • Analyze Parabolas with Vertex at the Origin
    • Analyze Parabolas with Vertex at (h, k)
    • Solve Applied Problems Involving Parabolas
  • 10.3 The Ellipse
    • Analyze Ellipses with Center at the Origin
    • Analyze Ellipses with Center at (h, k)
    • Solve Applied Problems Involving Ellipses
  • 10.4 The Hyperbola
    • Analyze Hyperbolas with Center at the Origin
    • Find the Asymptotes of a Hyperbola
    • Analyze Hyperbolas with Center at (h, k)
    • Solve Applied Problems Involving Hyperbolas
  • 10.5 Rotation of Axes; General Form of a Conic
    • Identify a Conic
    • Use a Rotation of Axes to Transform Equations
    • Analyze an Equation Using a Rotation of Axes
    • Identify Conics without Rotating the Axes
  • 10.6 Polar Equations of Conics
    • Analyze and Graph Polar Equations of Conics
    • Convert the Polar Equation of a Conic to a Rectangular Equation
  • 10.7 Plane Curves and Parametric Equations
    • Graph Parametric Equations
    • Find a Rectangular Equation for a Plane Curve Defined Parametrically
    • Use Time as a Parameter in Parametric Equations
    • Find Parametric Equations for Plane Curves Defined by Rectangular Equations
  • Chapter Review
  • Chapter Test
  • Cumulative Review
  • Chapter Projects
• Chapter 11. Systems of Equations and Inequalities
  • 11.1 Systems of Linear Equations: Substitution and Elimination
    • Solve Systems of Equations by Substitution
    • Solve Systems of Equations by Elimination
    • Identify Inconsistent Systems of Equations Containing Two Variables
    • Express the Solution of a System of Dependent Equations Containing Two Variables
    • Solve Systems of Three Equations Containing Three Variables
    • Identify Inconsistent Systems of Equations Containing Three Variables
    • Express the Solution of a System of Dependent Equations Containing Three Variables
  • 11.2 Systems of Linear Equations: Matrices
    • Write the Augmented Matrix of a System of Linear Equations
    • Write the System of Equations from the Augmented Matrix
    • Perform Row Operations on a Matrix
    • Solve a System of Linear Equations Using Matrices
  • 11.3 Systems of Linear Equations: Determinants
    • Evaluate 2 by 2 Determinants
    • Use Cramer’s Rule to Solve a System of Two Equations Containing Two Variables
    • Evaluate 3 by 3 Determinants
    • Use Cramer’s Rule to Solve a System of Three Equations Containing Three Variables
    • Know Properties of Determinants
  • 11.4 Matrix Algebra
    • Find the Sum and Difference of Two Matrices
    • Find Scalar Multiples of a Matrix
    • Find the Product of Two Matrices
    • Find the Inverse of a Matrix
    • Solve a System of Linear Equations Using an Inverse Matrix
  • 11.5 Partial Fraction Decomposition
    • Decompose P/Q Where Q Has Only Nonrepeated Linear Factors
    • Decompose P/Q Where Q Has Repeated Linear Factors
    • Decompose P/Q Where Q Has a Nonrepeated Irreducible Quadratic Factor
    • Decompose P/Q Where Q Has a Repeated Irreducible Quadratic Factor
  • 11.6 Systems of Nonlinear Equations
    • Solve a System of Nonlinear Equations Using Substitution
    • Solve a System of Nonlinear Equations Using Elimination
  • 11.7 Systems of Inequalities
    • Graph an Inequality
    • Graph a System of Inequalities
  • 11.8 Linear Programming
    • Set Up a Linear Programming Problem
    • Solve a Linear Programming Problem
  • Chapter Review
  • Chapter Test
  • Cumulative Review
  • Chapter Projects
• Chapter 12. Sequences; Induction; the Binomial Theorem
  • 12.1 Sequences
    • List the First Several Terms of a Sequence
    • List the Terms of a Sequence Defined by a Recursive Formula
    • Use Summation Notation
    • Find the Sum of a Sequence
  • 12.2 Arithmetic Sequences
    • Determine Whether a Sequence Is Arithmetic
    • Find a Formula for an Arithmetic Sequence
    • Find the Sum of an Arithmetic Sequence
  • 12.3 Geometric Sequences; Geometric Series
    • Determine Whether a Sequence Is Geometric
    • Find a Formula for a Geometric Sequence
    • Find the Sum of a Geometric Sequence
    • Determine Whether a Geometric Series Converges or Diverges
    • Solve Annuity Problems
  • 12.4 Mathematical Induction
    • Prove Statements Using Mathematical Induction
  • 12.5 The Binomial Theorem
    • Evaluate (n/j)
    • Use the Binomial Theorem
  • Chapter Review
  • Chapter Test
  • Cumulative Review
  • Chapter Projects
• Chapter 13. Counting and Probability
  • 13.1 Counting
    • Find All the Subsets of a Set
    • Count the Number of Elements in a Set
    • Solve Counting Problems Using the Multiplication Principle
  • 13.2 Permutations and Combinations
    • Solve Counting Problems Using Permutations Involving n Distinct Objects
    • Solve Counting Problems Using Combinations
    • Solve Counting Problems Using Permutations Involving n Nondistinct Objects
  • 13.3 Probability
    • Construct Probability Models
    • Compute Probabilities of Equally Likely Outcomes
    • Find Probabilities of the Union of Two Events
    • Use the Complement Rule to Find Probabilities
  • Chapter Review
  • Chapter Test
  • Cumulative Review
  • Chapter Projects
• Chapter 14. A Preview of Calculus: The Limit, Derivative, and Integral of a Function
  • 14.1 Investigating Limits Using Tables and Graphs
    • Investigate a Limit Using a Table
    • Investigate a Limit Using a Graph
  • 14.2 Algebraic Techniques for Finding Limits
    • Find the Limit of a Sum, a Difference, and a Product
    • Find the Limit of a Polynomial
    • Find the Limit of a Power or a Root
    • Find the Limit of a Quotient
    • Find the Limit of an Average Rate of Change
  • 14.3 One-sided Limits; Continuity
    • Find the One-sided Limits of a Function
    • Determine Whether a Function Is Continuous at a Number
  • 14.4 The Tangent Problem; The Derivative
    • Find an Equation of the Tangent Line to the Graph of a Function
    • Find the Derivative of a Function
    • Find Instantaneous Rates of Change
    • Find the Instantaneous Velocity of an Object
  • 14.5 The Area Problem; The Integral
    • Approximate the Area under the Graph of a Function
    • Approximate Integrals Using a Graphing Utility
  • Chapter Review
  • Chapter Test
  • Chapter Projects
• Appendix A. Review
  • A.1 Algebra Essentials
    • Work with Sets
    • Graph Inequalities
    • Find Distance on the Real Number Line
    • Evaluate Algebraic Expressions
    • Determine the Domain of a Variable
    • Use the Laws of Exponents
    • Evaluate Square Roots
    • Use a Calculator to Evaluate Exponents
  • A.2 Geometry Essentials
    • Use the Pythagorean Theorem and Its Converse
    • Know Geometry Formulas
    • Understand Congruent Triangles and Similar Triangles
  • A.3 Polynomials
    • Recognize Monomials
    • Recognize Polynomials
    • Know Formulas for Special Products
    • Divide Polynomials Using Long Division
    • Factor Polynomials
    • Complete the Square
  • A.4 Synthetic Division
    • Divide Polynomials Using Synthetic Division
  • A.5 Rational Expressions
    • Reduce a Rational Expression to Lowest Terms
    • Multiply and Divide Rational Expressions
    • Add and Subtract Rational Expressions
    • Use the Least Common Multiple Method
    • Simplify Complex Rational Expressions
  • A.6 Solving Equations
    • Solve Equations by Factoring
    • Solve Equations Involving Absolute Value
    • Solve a Quadratic Equation by Factoring
    • Solve a Quadratic Equation by Completing the Square
    • Solve a Quadratic Equation Using the Quadratic Formula
  • A.7 Complex Numbers; Quadratic Equations in the Complex Number System
    • Add, Subtract, Multiply, and Divide Complex Numbers
    • Solve Quadratic Equations in the Complex Number System
  • A.8 Problem Solving: Interest, Mixture, Uniform Motion, Constant Rate Job Applications
    • Translate Verbal Descriptions into Mathematical Expressions
    • Solve Interest Problems
    • Solve Mixture Problems
    • Solve Uniform Motion Problems
    • Solve Constant Rate Job Problems
  • A.9 Interval Notation; Solving Inequalities
    • Use Interval Notation
    • Use Properties of Inequalities
    • Solve Inequalities
    • Solve Combined Inequalities
    • Solve Inequalities Involving Absolute Value
  • A.10 nth Roots; Rational Exponents
    • Work with nth Roots
    • Simplify Radicals
    • Rationalize Denominators and Numerators
    • Solve Radical Equations
    • Simplify Expressions with 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
• Answers
• Photo Credits
• Subject Index

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