Pearson Precalculus Graphical Numerical Algebraic, 2006
Chapter P
Prerequisites
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- Real Numbers arrow_forward
- Cartesian Coordinate System arrow_forward
- Linear Equations and Inequalities arrow_forward
- Lines in the Plane arrow_forward
- Solving Equations Graphically, Numerically, and Algebraically arrow_forward
- Complex Numbers arrow_forward
- Solving Inequalities Algebraically and Graphically arrow_forward
- Review Exercises arrow_forward
Chapter 1
Functions and Graphs
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- Modeling and Equation Solving arrow_forward
- Function and Their Properties arrow_forward
- Twelve Basic Functions arrow_forward
- Building Functions from Functions arrow_forward
- Parametric Relations and Inverses arrow_forward
- Graphical Transformations arrow_forward
- Modeling with Functions arrow_forward
- Review Exercises arrow_forward
- Project arrow_forward
Chapter 2
Polynomial, Power, and Rational Functions
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- Linear and Quadratic Functions and Modeling arrow_forward
- Power Functions with Modeling arrow_forward
- Polynomial Functions of Higher Degree with Modeling arrow_forward
- Real Zeros of Polynomial Functions arrow_forward
- Complex Zeros and the Fundamental Theorem of Algebra arrow_forward
- Graphs of Rational Functions arrow_forward
- Solving Equations in One Variable arrow_forward
- Solving Inequalities in One Variable arrow_forward
- Review Exercises arrow_forward
- Project arrow_forward
Chapter 3
Exponential, Logistic, and Logarithmic Functions
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- Exponential and Logistic Functions arrow_forward
- Exponential and Logistic Modeling arrow_forward
- Logarithmic Functions and Their Graphs arrow_forward
- Properties of Logarithmic Functions arrow_forward
- Equation Solving and Modeling arrow_forward
- Mathematics of Finance arrow_forward
- Review Exercises arrow_forward
- Project arrow_forward
Chapter 4
Trigonometric Functions
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- Angles and Their Measures arrow_forward
- Trigonometric Functions of Acute Angles arrow_forward
- Trigonometry Extended: The Circular Functions arrow_forward
- Graphs of Sine and Cosine: Sinusoids arrow_forward
- Graphs of Tangent, Cotangent, Secant, and Cosecant arrow_forward
- Graphs of Composite Trigonometric Functions arrow_forward
- Inverse Trigonometric Functions arrow_forward
- Solving Problems with Trigonometry arrow_forward
- Review Exercises arrow_forward
- Project arrow_forward
Chapter 5
Analytic Trigonometry
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- Fundamental Identities arrow_forward
- Proving Trigonometric Identities arrow_forward
- Sum and Difference Identities arrow_forward
- Multiple-Angle Identities arrow_forward
- The Law of Sines arrow_forward
- The Law of Cosines arrow_forward
- Review Exercises arrow_forward
- Project arrow_forward
Chapter 6
Applications of Trigonometry
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- Vectors in the Plane arrow_forward
- Dot Product of Vectors arrow_forward
- Parametric Equations and Motion arrow_forward
- Polar Coordinates arrow_forward
- Graphs of Polar Equations arrow_forward
- De Moivre's Theorem and nth Roots arrow_forward
- Review Exercises arrow_forward
- Project arrow_forward
Chapter 7
Systems and Matrices
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- Solving Systems of Two Equations arrow_forward
- Matrix Algebra arrow_forward
- Multivariate Linear Systems and Row Operations arrow_forward
- Partial Fractions arrow_forward
- Systems of Inequalities in Two Variables arrow_forward
- Review Exercises arrow_forward
- Project arrow_forward
Chapter 8
Analytic Geometry in Two and Three Dimensions
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- Conic Sections and Parabolas arrow_forward
- Ellipses arrow_forward
- Hyperbolas arrow_forward
- Translation and Rotation of Axes arrow_forward
- Polar Equations of Conics arrow_forward
- Three-Dimensional Cartesian Coordinate System arrow_forward
- Review Exercises arrow_forward
- Project arrow_forward
Chapter 9
Discrete Mathematics
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- Basic Combinatorics arrow_forward
- The Binomial Theorem arrow_forward
- Probability arrow_forward
- Sequences arrow_forward
- Series arrow_forward
- Mathematical Induction arrow_forward
- Statistics and Data(Graphical) arrow_forward
- Statistics and Data(Algebraic) arrow_forward
- Review Exercises arrow_forward
- Project arrow_forward
Chapter 10
An Introduction to Calculus: Limits, Derivatives, and Integrals
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- Limits and Motion: The Tangent Problem arrow_forward
- Limits and Motion: The Area Problem arrow_forward
- More on Limits arrow_forward
- Numerical Derivatives and Integrals arrow_forward
- Review Exercises arrow_forward
- Project arrow_forward
Chapter A
Appendix A
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- Radicals and Rational Exponents arrow_forward
- Polynomials and Factoring arrow_forward
- Fractional Expressions arrow_forward
Chapter C
Appendix C
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- Logic: An Introduction arrow_forward
- Conditionals and Biconditionals arrow_forward