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Exploring multivariable calculus with maple to accompany multivariable calculus. / William G.McCallum, C.K Cheung.

By: Contributor(s): Material type: TextPublication details: New York: John Wiley & Sons, 1996.Edition: Preliminary editionDescription: 228 + various pagings: ill.; 26cmISBN:
  • 0471137537
Subject(s): LOC classification:
  • QA303.C41
Contents:
Contents: Introduction -- Plotting -- Three dimensional space -- Graphs of functions of three variables and level surfaces -- Vectors -- Partial derivatives -- Local linearity and the differential -- Directional derivatives and gradient vectors -- Second order partial derivatives and quadratic approximations -- Maxima, minima and saddle points -- Lagrange multipliers -- Double integral -- Triple integral -- Numerical integration: the monte carlo method -- Double integrals in polar coordinates -- Integration in cylindrical and spherical coordinates -- Change of variables in a double or triple integral -- Parametric curves and velocity vectors -- Parametric surfaces -- Vector fields and flow -- Line integrals -- Conservative vector fields and green's theorem -- Flux integrals -- The Divergence and the divergence theorem -- The Curl and stokes' theorem.
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Books WISCONSIN INTERNATIONAL UNIVERSITY COLLEGE, GHANA - MAIN LIBRARY General Stacks WISCONSIN INTERNATIONAL UNIVERSITY COLLEGE, GHANA - MAIN LIBRARY QA303.C41 (Browse shelf(Opens below)) 1 Available 5136/12

Includes index.

Contents: Introduction -- Plotting -- Three dimensional space -- Graphs of functions of three variables and level surfaces -- Vectors -- Partial derivatives -- Local linearity and the differential -- Directional derivatives and gradient vectors -- Second order partial derivatives and quadratic approximations -- Maxima, minima and saddle points -- Lagrange multipliers -- Double integral -- Triple integral -- Numerical integration: the monte carlo method -- Double integrals in polar coordinates -- Integration in cylindrical and spherical coordinates -- Change of variables in a double or triple integral -- Parametric curves and velocity vectors -- Parametric surfaces -- Vector fields and flow -- Line integrals -- Conservative vector fields and green's theorem -- Flux integrals -- The Divergence and the divergence theorem -- The Curl and stokes' theorem.

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