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FCC DS 21 Finite Mathematics - Spring 2023

Nguồn ngoài

FCC DS 21 Finite Mathematics - Spring 2023

Written by Rupinder Sekhoh and Roberta Bloom, remixed and edited by JoEllen Green

Tác giả
JoEllen Green
Nhà xuất bản
Fresno City College
Nguồn
LibreTexts
Giấy phép
CC BY-NC-SA
Ngôn ngữ
EN
Danh mục
Khoa học cơ bản
Mục lục· 134 mục
  1. 01: Linear Equations
  2. 1.01: Graphing a Linear Equation
  3. 1.1.01: Graphing a Linear Equation (Exercises)
  4. 1.02: Slope of a Line
  5. 1.2.01: Slope of a Line (Exercises)
  6. 1.03: Determining the Equation of a Line
  7. 1.3.01: Determining the Equation of a Line (Exercises)
  8. 1.04: Applications
  9. 1.4.01: Applications (Exercises)
  10. 1.05: More Applications
  11. 1.5.01: More Applications (Exercises)
  12. 1.06: Chapter Review
  13. 02: Inequalities
  14. 2.01: Properties of Inequalities
  15. 2.02: Solving and Graphing Inequalities and Writing Answers in Interval Notation
  16. 2.03: 2.3 Set Builder Notation
  17. 2.04: Rational Inequalities
  18. 03: Functions
  19. 3.01: Functions and Function Notation
  20. 3.02: Domain and Range
  21. 3.03: Piecewise-Defined Functions
  22. 3.04: Absolute Value
  23. 3.05: Absolute Value Equations
  24. 3.06: Break-Even Analysis (Sink or Swim)
  25. 3.07: Applications
  26. 3.7.01: Applications (Exercises)
  27. 3.08: More Applications
  28. 3.8.01: More Applications (Exercises)
  29. 3.09: Quadratic Functions
  30. 3.9E: Quadratic Functions (Exercises)
  31. 3.10: Power Functions and Polynomial Functions
  32. 3.11: Graphs of Polynomial Functions
  33. 3.12: Graphing Rational Functions
  34. 04: Exponential and Logarithmic Functions
  35. 4.01: Prelude to Exponential and Logarithmic Functions
  36. 4.02: Exponential Growth and Decay Models
  37. 4.2.01: Exponential Growth and Decay Models (Exercises)
  38. 4.03: Graphs and Properties of Exponential Growth and Decay Functions
  39. 4.3.01: Graphs and Properties of Exponential Growth and Decay Functions (Exercises)
  40. 4.04: Logarithms and Logarithmic Functions
  41. 4.4.01: Logarithms and Logarithmic Functions (Exercises)
  42. 4.05: Graphs and Properties of Logarithmic Functions
  43. 4.5.01: Graphs and Properties of Logarithmic Functions (Exercises)
  44. 4.06: Exponential and Logarithmic Equations
  45. 4.07: Chapter Review
  46. 4.E: Exponential and Logarithmic Functions (Exercises)
  47. 05: Introduction to Calculus
  48. 5.01: Prelude to Calculus
  49. 5.02: Finding Limits - Numerical and Graphical Approaches
  50. 5.03: Finding Limits - Properties of Limits
  51. 5.04: Continuity
  52. 5.05: Derivatives
  53. 5.E: Introduction to Calculus (Exercises)
  54. 1.01: 5.6 Derivatives of Polynomials
  55. 5.R: Introduction to Calculus (Review)
  56. 06: Mathematics of Finance
  57. 6.01: Simple and Compound Interest
  58. 6.1.01: Simple and Compound Interest (Exercises)
  59. 6.02: Annuities and Sinking Funds
  60. 6.2.01: Annuities and Sinking Funds (Exercises)
  61. 6.03: Present Value of an Annuity and Installment Payment
  62. 6.3.01: Present Value of an Annuity and Installment Payment (Exercises)
  63. 6.04: Miscellaneous Application Problems
  64. 6.4.01: Miscellaneous Application Problems (Exercises)
  65. 6.05: Classification of Finance Problems
  66. 6.5.01: Classification of Finance Problems (Exercises)
  67. 6.06: Chapter Review
  68. 07: Matrices
  69. 7.01: Introduction to Matrices
  70. 7.1.01: Introduction to Matrices (Exercises)
  71. 7.02: Systems of Linear Equations and the Gauss-Jordan Method
  72. 7.2.01: Systems of Linear Equations and the Gauss-Jordan Method (Exercises)
  73. 7.03: Systems of Linear Equations Special Cases
  74. 7.3.01: Systems of Linear Equations Special Cases (Exercises)
  75. 7.04: Inverse Matrices
  76. 7.4.01: Inverse Matrices (Exercises)
  77. 7.05: Application of Matrices in Cryptography
  78. 7.5.01: Application of Matrices in Cryptography (Exercises)
  79. 7.06: Applications Leontief Models
  80. 7.6.01: Applications Leontief Models (Exercises)
  81. 7.07: Chapter Review
  82. 08: Linear Programming - A Geometric Approach
  83. 8.01: Graph Linear Inequalities in Two Variables
  84. 8.1E: Exercises
  85. 8.02: Maximization Applications
  86. 8.2.01: Maximization Applications (Exercises)
  87. 8.03: Minimization Applications
  88. 8.3.01: Minimization Applications (Exercises)
  89. 8.04: Chapter Review
  90. 09: Linear Programming - The Simplex Method
  91. 9.01: Introduction to Linear Programming Applications in Business Finance Medicine and Social Science
  92. 9.02: Maximization By The Simplex Method
  93. 9.2.01: Maximization By The Simplex Method (Exercises)
  94. 9.03: Minimization By The Simplex Method
  95. 9.3.01: Minimization By The Simplex Method (Exercises)
  96. 9.04: Chapter Review
  97. 10: Sets and Counting
  98. 10.01: Sets and Venn Diagrams
  99. 10.1.01: Sets and Venn Diagrams (Exercises)
  100. 10.02: Tree Diagrams and the Multiplication Axiom
  101. 10.2.01: Tree Diagrams and the Multiplication Axiom (Exercises)
  102. 10.03: Permutations
  103. 10.3.01: Permutations (Exercises)
  104. 10.04: Circular Permutations and Permutations with Similar Elements
  105. 10.4.01: Circular Permutations and Permutations with Similar Elements (Exercises)
  106. 10.05: Combinations
  107. 10.5.01: Combinations (Exercises)
  108. 10.06: Combinations- Involving Several Sets
  109. 10.6.01: Combinations- Involving Several Sets (Exercises)
  110. 10.07: Binomial Theorem
  111. 10.7.01: Binomial Theorem (Exercises)
  112. 10.08: Chapter Review
  113. 11: Probability
  114. 11.01: Sample Spaces and Probability
  115. 11.1.01: Sample Spaces and Probability (Exercises)
  116. 11.02: Mutually Exclusive Events and the Addition Rule
  117. 11.2.01: Mutually Exclusive Events and the Addition Rule (Exercises)
  118. 11.03: Probability Using Tree Diagrams and Combinations
  119. 11.3.01: Probability Using Tree Diagrams and Combinations (Exercises)
  120. 11.04: Conditional Probability
  121. 11.4.01: Conditional Probability (Exercises)
  122. 11.05: Independent Events
  123. 11.5.01: Independent Events (Exercises)
  124. 11.06: Chapter Review
  125. 12: More Probability
  126. 12.01: Binomial Probability
  127. 12.1.01: Binomial Probability (Exercises)
  128. 12.02: Bayes' Formula
  129. 12.2.01: Bayes' Formula (Exercises)
  130. 12.03: Expected Value
  131. 12.3.01: Expected Value (Exercises)
  132. 12.04: Probability Using Tree Diagrams
  133. 12.4.01: Probability Using Tree Diagrams (Exercises)
  134. 12.05: Chapter Review