MATH1535: Intermediate Mathematics for Business and Social Sciences
Differential and integral calculus, numerical methods, linear systems, sequences and models.
1. Marginal Analysis, Optimization, and Numerical Roots
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Chapter 1
1. Marginal Analysis, Optimization, and Numerical Roots
1. Marginal Analysis, Optimization, and Numerical Roots
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1. Marginal Analysis, Optimization, and Numerical Roots
1. Marginal Analysis, Optimization, and Numerical Roots
Chapter 2
2. Integration and Accumulation Models
2. Integration and Accumulation Models
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2. Integration and Accumulation Models
2. Integration and Accumulation Models
Chapter 3
3. First-Order Models and Euler's Method
3. First-Order Models and Euler's Method
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3. First-Order Models and Euler's Method
3. First-Order Models and Euler's Method
Chapter 4
Matrix methods and simultaneous models
Use compatible matrix products, elimination, two-sided inverses and square determinant criteria in simultaneous models.
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Matrix methods and simultaneous models
Use compatible matrix products, elimination, two-sided inverses and square determinant criteria in simultaneous models.
Chapter 5
5. Repeated Actions and Least-Squares Models
5. Repeated Actions and Least-Squares Models
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5. Repeated Actions and Least-Squares Models
5. Repeated Actions and Least-Squares Models
Chapter 6
6. Sequences, the Number e, and Continuity Theorems
6. Sequences, the Number e, and Continuity Theorems
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6. Sequences, the Number e, and Continuity Theorems
6. Sequences, the Number e, and Continuity Theorems
Chapter 7
7. Implicit and Higher Derivatives, Inequalities, and Taylor Methods
7. Implicit and Higher Derivatives, Inequalities, and Taylor Methods
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7. Implicit and Higher Derivatives, Inequalities, and Taylor Methods
7. Implicit and Higher Derivatives, Inequalities, and Taylor Methods
Chapter 8
8. Integration Reductions, Integral Bounds, and Numerical Quadrature
8. Integration Reductions, Integral Bounds, and Numerical Quadrature
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8. Integration Reductions, Integral Bounds, and Numerical Quadrature
8. Integration Reductions, Integral Bounds, and Numerical Quadrature