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College Algebra

Nguồn ngoài

College Algebra

College Algebra provides a comprehensive exploration of algebraic principles and meets scope and sequence requirements for a typical introductory algebra course. The modular approach and richness of content ensure that the book meets the needs of a variety of courses. College Algebraoffers a wealth of examples with detailed, conceptual explanations, building a strong foundation in the material before asking students to apply what they’ve learned.

Tác giả
Jay Abramson
Nhà xuất bản
Arizona State University
Nguồn
LibreTexts
Giấy phép
CC BY
Ngôn ngữ
EN
Danh mục
Khoa học cơ bản
Mục lục· 77 mục
  1. 01: Prerequisites
  2. 1.01: Prelude to Prerequisites
  3. 1.02: Real Numbers - Algebra Essentials
  4. 1.03: Exponents and Scientific Notation
  5. 1.04: Radicals and Rational Expressions
  6. 1.05: Polynomials
  7. 1.06: Factoring Polynomials
  8. 1.07: Rational Expressions
  9. 02: Equations and Inequalities
  10. 2.01: Prelude to Equations and Inequalities
  11. 2.02: The Rectangular Coordinate Systems and Graphs
  12. 2.03: Linear Equations in One Variable
  13. 2.04: Models and Applications
  14. 2.05: Complex Numbers
  15. 2.06: Quadratic Equations
  16. 2.07: Other Types of Equations
  17. 2.08: Linear Inequalities and Absolute Value Inequalities
  18. 03: Functions
  19. 3.01: Prelude to Functions
  20. 3.02: Functions and Function Notation
  21. 3.03: Domain and Range
  22. 3.04: Rates of Change and Behavior of Graphs
  23. 3.05: Composition of Functions
  24. 3.06: Transformation of Functions
  25. 3.07: Absolute Value Functions
  26. 3.08: Inverse Functions
  27. 04: Linear Functions
  28. 4.01: Introduction to Linear Functions
  29. 4.02: Linear Functions
  30. 4.03: Modeling with Linear Functions
  31. 4.04: Fitting Linear Models to Data
  32. 05: Polynomial and Rational Functions
  33. 501: Prelude to Polynomial and Rational Functions
  34. 502: Quadratic Functions
  35. 503: Power Functions and Polynomial Functions
  36. 504: Graphs of Polynomial Functions
  37. 505: Dividing Polynomials
  38. 506: Zeros of Polynomial Functions
  39. 507: Rational Functions
  40. 508: Inverses and Radical Functions
  41. 509: Modeling Using Variation
  42. 06: Exponential and Logarithmic Functions
  43. 6.01: Prelude to Exponential and Logarithmic Functions
  44. 6.02: Exponential Functions
  45. 6.03: Graphs of Exponential Functions
  46. 6.04: Logarithmic Functions
  47. 6.05: Graphs of Logarithmic Functions
  48. 6.06: Logarithmic Properties
  49. 6.07: Exponential and Logarithmic Equations
  50. 6.08: Exponential and Logarithmic Models
  51. 6.09: Fitting Exponential Models to Data
  52. 07: Systems of Equations and Inequalities
  53. 701: Prelude to Systems of Equations and Inequalities
  54. 702: Systems of Linear Equations Two Variables
  55. 703: Systems of Linear Equations with Three Variables
  56. 704: Systems of Nonlinear Equations and Inequalities Two Variables
  57. 705: Partial Fractions
  58. 706: Matrices and Matrix Operations
  59. 707: Solving Systems with Gaussian Elimination
  60. 708: Solving Systems with Inverses
  61. 709: Solving Systems with Cramers Rule
  62. 08: Analytic Geometry
  63. 8.01: Prelude to Analytic Geometry
  64. 8.02: The Ellipse
  65. 8.03: The Hyperbola
  66. 8.04: The Parabola
  67. 8.05: Rotation of Axes
  68. 8.06: 12.6 Conic Sections in Polar Coordinates
  69. 09: Sequences Probability and Counting Theory
  70. 9.01: Prelude to Sequences Probability and Counting Theory
  71. 9.02: Sequences and Their Notations
  72. 9.03: Arithmetic Sequences
  73. 9.04: Geometric Sequences
  74. 9.05: Series and Their Notations
  75. 9.06: Counting Principles
  76. 9.07: Binomial Theorem
  77. 9.08: Probability