Mathematics for Information Technology 1st Edition Basta Test Bank

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  • ISBN-10 ‏ : ‎ 1111127832
  • ISBN-13 ‏ : ‎ 978-1111127831
  • Author:  Alfred Basta, Stephan DeLong, Nadine Basta

MATHEMATICS FOR INFORMATION TECHNOLOGY 1E delivers easy-to-understand and balanced mathematical instruction. Each chapter begins with an application, goes on to present the material with examples, and closes with a summary of the relevant concepts and practice exercises. With numerous illustrations included as well, readers can understand the content from a number of different angles. Whether used in a classroom or an online distance-learning format, readers will find Mathematics for Information Technology an invaluable resource.

 

Table of Content:

  1. Ch 1: Sets
  2. Introduction
  3. Objectives
  4. 1.1 Set Concepts
  5. 1.2 Subsets
  6. 1.3 Venn Diagrams
  7. 1.4 Applications of Sets
  8. 1.5 Infinite Sets
  9. Summary
  10. Glossary
  11. End-of-Chapter Problems
  12. Ch 2: Logic
  13. Introduction
  14. Objectives
  15. 2.1 Statements and Logical Connectives
  16. 2.2 Truth Tables for Negation, Conjunction, and Disjunction
  17. 2.3 Truth Tables for the Conditional and the Biconditional
  18. 2.4 Equivalent Statements
  19. 2.5 Symbolic Arguments
  20. 2.6 Euler Diagrams and Syllogistic Arguments
  21. Summary
  22. Glossary
  23. End-of-Chapter Problems
  24. Ch 3: Binary and Other Number Systems
  25. Introduction
  26. Objectives
  27. 3.1 The Decimal Number System
  28. 3.2 The Binary Number System
  29. 3.3 The Hexadecimal Number System
  30. 3.4 The Octal Number System
  31. 3.5 Binary and 8421 Codes
  32. Summary
  33. Glossary
  34. End-of-Chapter Problems
  35. Ch 4: Straight-Line Equations and Graphs
  36. Introduction
  37. Objectives
  38. 4.1 The Basics of the Cartesian Plane
  39. 4.2 Lines in the Plane
  40. 4.3 The Equation of a Straight Line
  41. 4.4 Solving a System of Linear Equations
  42. Summary
  43. Glossary
  44. List of Equations
  45. End-of-Chapter Problems
  46. Ch 5: Solving Systems of Linear Equations Algebraically and with Matrices
  47. Introduction
  48. Objectives
  49. 5.1 Solving Systems of Linear Equations by the Substitution Method
  50. 5.2 Solving Systems of Equations Using the Method of Elimination
  51. 5.3 Substitutions That Lead to Systems of Linear Equations
  52. 5.4 Introduction to Matrices
  53. 5.5 Using Matrices to Solve Systems of Linear Equations
  54. Summary
  55. Glossary
  56. End-of-Chapter Problems
  57. Ch 6: Sequences and Series
  58. Introduction
  59. Objectives
  60. 6.1 Sequences and Summation Notation
  61. 6.2 Arithmetic Sequences
  62. 6.3 Geometric Sequences
  63. 6.4 The Principles of Mathematical Induction
  64. 6.5 The Binomial Theorem
  65. Summary
  66. Glossary
  67. End-of-Chapter Problems
  68. Ch 7: Right-Triangle Geometry and Trigonometry
  69. Introduction
  70. Objectives
  71. 7.1 Measuring an Angle
  72. 7.2 Trigonometric Functions
  73. 7.3 Right Triangles
  74. Summary
  75. Glossary
  76. End-of-Chapter Problems
  77. Ch 8: Trigonometric Identities
  78. Introduction
  79. Objectives
  80. 8.1 Introduction to Trigonometric Identities and Trigonometric Functions
  81. 8.2 More Trigonometric Identities: Sums and Differences of Angles, Double Angles, Half Angles, and t
  82. 8.3 Verification of Further Identities
  83. Summary
  84. Glossary
  85. List of Equations
  86. End-of-Chapter Problems
  87. Ch 9: The Complex Numbers
  88. Introduction
  89. Objectives
  90. 9.1 Defining the Complex Numbers
  91. 9.2 Algebraic Operations with Complex Numbers
  92. 9.3 Graphical Representation of a Complex Number
  93. 9.4 Other Forms of Complex Numbers: Polar, Trigonometric, and Exponential
  94. 9.5 Applications of Complex Numbers
  95. Summary
  96. Glossary
  97. End-of-Chapter Problems
  98. Ch 10: Vectors
  99. Introduction
  100. Objectives
  101. 10.1 Vectors and Their Representation
  102. 10.2 Resolution of Vectors
  103. 10.3 The Resultant of Two Vectors
  104. 10.4 Applications of Vectors
  105. Summary
  106. Glossary
  107. End-of-Chapter Problems
  108. Ch 11: Exponential and Logarithmic Equations
  109. Introduction
  110. Objectives
  111. 11.1 Exponential Functions
  112. 11.2 Logarithms
  113. 11.3 The Properties of Logarithms
  114. 11.4 Exponential and Logarithmic Equations
  115. Summary
  116. Glossary
  117. List of Equations
  118. End-of-Chapter Problems
  119. Ch 12: Probability
  120. Introduction
  121. Objectives
  122. 12.1 Basics of Probability
  123. 12.2 Odds
  124. 12.3 Expected Value
  125. 12.4 “And” and “Or” Problems and Conditional Probability
  126. Summary
  127. Glossary
  128. End-of-Chapter Problems
  129. Ch 13: Statistics
  130. Introduction
  131. Objectives
  132. 13.1 The Different Techniques of Sampling
  133. 13.2 Statistical Graphs
  134. 13.3 The Measures of Central Tendency
  135. 13.4 The Measures of Dispersion
  136. 13.5 The Normal Distribution
  137. 13.6 The Binomial Distribution
  138. 13.7 Linear Correlation and Regression
  139. Summary
  140. Glossary
  141. List of Equations
  142. End-of-Chapter Problems
  143. Ch 14: Graph Theory
  144. Introduction
  145. Objectives
  146. 14.1 Graphs, Paths, and Circuits
  147. 14.2 Euler Paths and Euler Circuits
  148. 14.3 Hamiltonian Paths and Circuits
  149. 14.4 Trees
  150. Summary
  151. Glossary
  152. End-of-Chapter Problems
  153. Glossary
  154. Index
  155. Appendix: Answers to Odd-Numbered Chapter Exercises

 

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