Harry Freeman
An Elementary Treatise on Actuarial Mathematics
Harry Freeman
An Elementary Treatise on Actuarial Mathematics
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Originally published in 1931, this book was written to provide actuarial students with a guide to mathematics.
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Originally published in 1931, this book was written to provide actuarial students with a guide to mathematics.
Produktdetails
- Produktdetails
- Verlag: Cambridge University Press
- Seitenzahl: 414
- Erscheinungstermin: 3. Februar 2016
- Englisch
- Abmessung: 216mm x 140mm x 24mm
- Gewicht: 581g
- ISBN-13: 9781316611784
- ISBN-10: 1316611787
- Artikelnr.: 45059700
- Verlag: Cambridge University Press
- Seitenzahl: 414
- Erscheinungstermin: 3. Februar 2016
- Englisch
- Abmessung: 216mm x 140mm x 24mm
- Gewicht: 581g
- ISBN-13: 9781316611784
- ISBN-10: 1316611787
- Artikelnr.: 45059700
Introduction
Author's preface
Part I. Elementary Trigonometry: 1. Definitions
Part II. Finite Differences: 2. Definitions and fundamental formulae
3. Interpolation for equal intervals
4. Interpolation for unequal intervals
5. Central differences
6. Inverse interpolation
7. Summation
8. Miscellaneous theorems
Part III. Functions and Limits: 9. Algebraic functions
Part IV. Differential Calculus: 10. Definitions, standard forms, successive differentiation
11. Expansions
12. Maxima and minima
13. Miscellaneous theorems
Part V. Integral Calculus: 14. Definitions and standard forms
15. More difficult integrals, integration by parts
16. Definite integrals, areas, miscellaneous theorems
17. Approximate integration
Part VI. Probability: 18. Numerical definitions of probability
19. Mean value. The application of the calculus to the solution of questions in probability
Miscellaneous examples
Answers to the examples
Index.
Author's preface
Part I. Elementary Trigonometry: 1. Definitions
Part II. Finite Differences: 2. Definitions and fundamental formulae
3. Interpolation for equal intervals
4. Interpolation for unequal intervals
5. Central differences
6. Inverse interpolation
7. Summation
8. Miscellaneous theorems
Part III. Functions and Limits: 9. Algebraic functions
Part IV. Differential Calculus: 10. Definitions, standard forms, successive differentiation
11. Expansions
12. Maxima and minima
13. Miscellaneous theorems
Part V. Integral Calculus: 14. Definitions and standard forms
15. More difficult integrals, integration by parts
16. Definite integrals, areas, miscellaneous theorems
17. Approximate integration
Part VI. Probability: 18. Numerical definitions of probability
19. Mean value. The application of the calculus to the solution of questions in probability
Miscellaneous examples
Answers to the examples
Index.
Introduction
Author's preface
Part I. Elementary Trigonometry: 1. Definitions
Part II. Finite Differences: 2. Definitions and fundamental formulae
3. Interpolation for equal intervals
4. Interpolation for unequal intervals
5. Central differences
6. Inverse interpolation
7. Summation
8. Miscellaneous theorems
Part III. Functions and Limits: 9. Algebraic functions
Part IV. Differential Calculus: 10. Definitions, standard forms, successive differentiation
11. Expansions
12. Maxima and minima
13. Miscellaneous theorems
Part V. Integral Calculus: 14. Definitions and standard forms
15. More difficult integrals, integration by parts
16. Definite integrals, areas, miscellaneous theorems
17. Approximate integration
Part VI. Probability: 18. Numerical definitions of probability
19. Mean value. The application of the calculus to the solution of questions in probability
Miscellaneous examples
Answers to the examples
Index.
Author's preface
Part I. Elementary Trigonometry: 1. Definitions
Part II. Finite Differences: 2. Definitions and fundamental formulae
3. Interpolation for equal intervals
4. Interpolation for unequal intervals
5. Central differences
6. Inverse interpolation
7. Summation
8. Miscellaneous theorems
Part III. Functions and Limits: 9. Algebraic functions
Part IV. Differential Calculus: 10. Definitions, standard forms, successive differentiation
11. Expansions
12. Maxima and minima
13. Miscellaneous theorems
Part V. Integral Calculus: 14. Definitions and standard forms
15. More difficult integrals, integration by parts
16. Definite integrals, areas, miscellaneous theorems
17. Approximate integration
Part VI. Probability: 18. Numerical definitions of probability
19. Mean value. The application of the calculus to the solution of questions in probability
Miscellaneous examples
Answers to the examples
Index.