79,19 €
Essential Mathematics for Economic Analysis
Essential Mathematics for Economic Analysis
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Essential Mathematics for Economic Analysis
Essential Mathematics for Economic Analysis
El. knyga:
79,19 €
Essential Mathematics for Economic Analysis has established itself as the number one choice for academics in Europe when searching for a rigorous, logical treatment of Mathematical analysis for Economists.Table Of ContentsPreface 1. Introductory topics I: algebra2. Introductory topics II: equations3. Introductory topics III: miscellaneous4. Functions of one variable5. Properties of functions6. Differentiation7. Derivatives in use8. Single-variable optimization9. Integration10. Interest rates an…

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Essential Mathematics for Economic Analysis has established itself as the number one choice for academics in Europe when searching for a rigorous, logical treatment of Mathematical analysis for Economists.

Table Of Contents
Preface
1. Introductory topics I: algebra
2. Introductory topics II: equations
3. Introductory topics III: miscellaneous
4. Functions of one variable
5. Properties of functions
6. Differentiation
7. Derivatives in use
8. Single-variable optimization
9. Integration
10. Interest rates and present values
11. Functions of many variables
12. Tools for comparative statics
13. Multivariable optimization
14. Constrained optimization
15. Matrix and vector algebra
16. Determinants and inverse matrices
17. Linear programming
Appendix: geometry, the greek alphabet, answers odd-numbered problems
Index

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Essential Mathematics for Economic Analysis has established itself as the number one choice for academics in Europe when searching for a rigorous, logical treatment of Mathematical analysis for Economists.

Table Of Contents
Preface
1. Introductory topics I: algebra
2. Introductory topics II: equations
3. Introductory topics III: miscellaneous
4. Functions of one variable
5. Properties of functions
6. Differentiation
7. Derivatives in use
8. Single-variable optimization
9. Integration
10. Interest rates and present values
11. Functions of many variables
12. Tools for comparative statics
13. Multivariable optimization
14. Constrained optimization
15. Matrix and vector algebra
16. Determinants and inverse matrices
17. Linear programming
Appendix: geometry, the greek alphabet, answers odd-numbered problems
Index

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