Business Mathematics
The Fundamentals and Core
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출판사 리뷰
출판사 리뷰
목차
목차
Chapter 1 Some Preliminary Topics
1.1 Fundamentals df Sets
1.2 Set Operations
1.3 Propositions
1.4 Absolute Values
1.5 Intervals
■ Exercises
Chapter 2 Functions
2.1 Definition of a Function
2.2 Injective, Surjective, and Bijective Functions
2.3 Composite Functions
2.4 Inverse Functions
2.5 Special Functions
■ Exercises
Chapter 3 Matrices
3.1 Matrices
3.2 Matrix Operations
3.3 Multiplication of Matrices
3.4 Various Kinds df Matrices
3.5 Products by Submatrices
■ Exerises
Chapter 4 Determinants
4.1 Determinants
4.2 Properties of Determinants
■ Exercises
Chapter 5 System df Linear Equations
5.1 Elementary Row Operations
5.2 Gauss Elimination Method and Gauss-Jordan Elimination Method
5.3 Another Way of Computing Inverse Matrix
5.4 Cramer's Rule
■ Exercises
Chapter 6 Limits and Contiunity
6.1 Limits
6.2 Cintinuity of Functions
■ Exercises
Chapter 7 Differentiation
7.1 The Derivatives
7.2 Derivative Formulas
7.3 Higher-Order Derivatives
7.4 L'Hopital's Rule
■ Exercises
Chapter 8 Graphs of Functions
8.1 Local Extrema
8.2 Checking Concavity
8.3 Sketchong Graphs
■ Exercises
Chapter 9 Ewponential and Logarithmic Functions
9.1 Exponential Functions
9.2 Logarithmic Functions
9.3 Derivatives of Exponential Functions
9.4 Derivatives of Exponential Functions
9.5 Applications
■ Exercises
Index
1.1 Fundamentals df Sets
1.2 Set Operations
1.3 Propositions
1.4 Absolute Values
1.5 Intervals
■ Exercises
Chapter 2 Functions
2.1 Definition of a Function
2.2 Injective, Surjective, and Bijective Functions
2.3 Composite Functions
2.4 Inverse Functions
2.5 Special Functions
■ Exercises
Chapter 3 Matrices
3.1 Matrices
3.2 Matrix Operations
3.3 Multiplication of Matrices
3.4 Various Kinds df Matrices
3.5 Products by Submatrices
■ Exerises
Chapter 4 Determinants
4.1 Determinants
4.2 Properties of Determinants
■ Exercises
Chapter 5 System df Linear Equations
5.1 Elementary Row Operations
5.2 Gauss Elimination Method and Gauss-Jordan Elimination Method
5.3 Another Way of Computing Inverse Matrix
5.4 Cramer's Rule
■ Exercises
Chapter 6 Limits and Contiunity
6.1 Limits
6.2 Cintinuity of Functions
■ Exercises
Chapter 7 Differentiation
7.1 The Derivatives
7.2 Derivative Formulas
7.3 Higher-Order Derivatives
7.4 L'Hopital's Rule
■ Exercises
Chapter 8 Graphs of Functions
8.1 Local Extrema
8.2 Checking Concavity
8.3 Sketchong Graphs
■ Exercises
Chapter 9 Ewponential and Logarithmic Functions
9.1 Exponential Functions
9.2 Logarithmic Functions
9.3 Derivatives of Exponential Functions
9.4 Derivatives of Exponential Functions
9.5 Applications
■ Exercises
Index
저자
저자
Geon Cho
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