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Calculus

By: Contributor(s): Material type: TextTextSeries: Undergraduate texts in mathematicsPublication details: New York Springer Verlag 1985Edition: 2ª ediciónISBN:
  • 3540909745
Subject(s): DDC classification:
  • 515
Summary: Volume I Chapter R: Review of fundamentals Chapter 1: Derivates and limits Chapter 2: Rates of change and the chain rule Chapter 3: Graphing and maximun- minimum problems Chapter 4: The integral Chapter 5: trigonometric functions Chapter 6: Exponentials and logarithms Volume II Chapter 7: Basic methods of integration Chapter 8: Differential equations Chapter 9: Applications of integration Chapter 10: Further techniques and applications Chapter 11: Limits, L'Hôspital's rule and numerical methods Chapter 12: Infinite series
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Item type Current library Collection Call number Status Barcode
Libros Colección General Libros Colección General Biblioteca Lillo Colección Joseph Baldwin 515 M364 1985 V. 1 (Browse shelf(Opens below)) Available 02624
Libros Colección General Libros Colección General Biblioteca Lillo Colección Joseph Baldwin 515 M364 1985 V.1 (Browse shelf(Opens below)) Available 02625
Libros Colección General Libros Colección General Biblioteca Lillo Colección Joseph Baldwin 515 M364 1985 V.2 (Browse shelf(Opens below)) Available 02626
Libros Colección General Libros Colección General Biblioteca Lillo Colección Joseph Baldwin 515 M364 1985 V.3 (Browse shelf(Opens below)) Available 02627

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515 M364 1985 V. 1 Calculus 515 M364 1985 V.1 Calculus 515 M364 1985 V.2 Calculus 515 M364 1985 V.3 Calculus 515 N4999 1953 Eindeutige analytische funktionen 515 N4999 1959 Absolute analysis 515 P9494 1979 Calculus: an historical approach

Volume I Chapter R: Review of fundamentals Chapter 1: Derivates and limits Chapter 2: Rates of change and the chain rule Chapter 3: Graphing and maximun- minimum problems Chapter 4: The integral Chapter 5: trigonometric functions Chapter 6: Exponentials and logarithms Volume II Chapter 7: Basic methods of integration Chapter 8: Differential equations Chapter 9: Applications of integration Chapter 10: Further techniques and applications Chapter 11: Limits, L'Hôspital's rule and numerical methods Chapter 12: Infinite series

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