Schaum’s Outline - Precalculus

Description

Cover......Page 1 Title Page......Page 2 Copyright Page......Page 3 Contents......Page 6 Chapter 1 Preliminaries......Page 8 Chapter 2 Polynomials......Page 14 Chapter 3 Exponents......Page 22 Chapter 4 Rational and Radical Expressions......Page 27 Chapter 5 Linear and Nonlinear Equations......Page 36 Chapter 6 Linear and Nonlinear Inequalities......Page 48 Chapter 7 Absolute Value in Equations and Inequalities......Page 56 Chapter 8 Analytic Geometry......Page 61 Chapter 9 Functions......Page 75 Chapter 10 Linear Functions......Page 86 Chapter 11 Transformations and Graphs......Page 94 Chapter 12 Quadratic Functions......Page 102 Chapter 13 Algebra of Functions; Inverse Functions......Page 111 Chapter 14 Polynomial Functions......Page 121 Chapter 15 Rational Functions......Page 139 Chapter 16 Algebraic Functions; Variation......Page 153 Chapter 17 Exponential Functions......Page 161 Chapter 18 Logarithmic Functions......Page 169 Chapter 19 Exponential and Logarithmic Equations......Page 175 Chapter 20 Trigonometric Functions......Page 183 Chapter 21 Graphs of Trigonometric Functions......Page 194 Chapter 22 Angles......Page 204 Chapter 23 Trigonometric Identities and Equations......Page 218 Chapter 24 Sum, Difference, Multiple, and Half-Angle Formulas......Page 227 Chapter 25 Inverse Trigonometric Functions......Page 237 Chapter 26 Triangles......Page 247 Chapter 27 Vectors......Page 259 Chapter 28 Polar Coordinates; Parametric Equations......Page 268 Chapter 29 Trigonometric Form of Complex Numbers......Page 277 Chapter 30 Systems of Linear Equations......Page 286 Chapter 31 Gaussian and Gauss-Jordan Elimination......Page 294 Chapter 32 Partial Fraction Decomposition......Page 301 Chapter 33 Nonlinear Systems of Equations......Page 309 Chapter 34 Introduction to Matrix Algebra......Page 316 Chapter 35 Matrix Multiplication and Inverses......Page 320 Chapter 36 Determinants and Cramer’s Rule......Page 329 Chapter 37 Loci; Parabolas......Page 337 Chapter 38 Ellipses and Hyperbolas......Page 344 Chapter 39 Rotation of Axes......Page 356 Chapter 40 Conic Sections......Page 363 Chapter 41 Sequences and Series......Page 369 Chapter 42 The Principle of Mathematical Induction......Page 375 Chapter 43 Special Sequences and Series......Page 381 Chapter 44 Binomial Theorem......Page 388 Chapter 45 Limits, Continuity, Derivatives......Page 394 E......Page 406 M......Page 407 S......Page 408 Z......Page 409