3000 Solved Problems in Calculus

 

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3000 Solved Problems in Calculus


by Elliott Mendelson (Author)

 

Paperback

ISBN: 9780070415232

 

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Contains 3,000 solved problems in calculus.


This powerful problem-solver gives you 3,000 problems in calculus, fully solved step-by-step! From "Schaum's", the originator of the solved-problem guide, and students' favorite - this timesaver helps you master every type of calculus problem that you will face in your homework and on your tests, from inequalities to differential equations. Work the problems yourself, then check the answers, or go directly to the answers you need with a complete index. Compatible with any classroom text, "Schaum's 3000 Solved Problems in Calculus" is so complete it's the perfect tool for graduate or professional exam review!


 

ISBN 70415234
ISBN13 9780070415232
Publisher Schaum Outline Series
Format Paperback
Publication date 01/02/1988
Pages
Weight (grammes) 820
Published in United States
Height (mm) 271
Width (mm) 205

Inequalities
absolute value
lines
circles
functions and their graphs
limits
continuity
the derivative
the chain rule
trigonometric functions and their derivatives
Rolle's theorem, the mean value theorem and the sign of the derivative
higher-order derivatives and implicit differentiation
maxima and minima
related rates
curve sketching (graphs)
applied maximum and minimum problems
rectilinear motion
approximation by differentials
antiderivatives (indefinite integrals)
the definite integral and the fundamental theorem of calculus
area and arc length
volume
the natural logarithm
exponential functions
l"Hopital's rule
exponential growth and decay
inverse trigonometric functions
integration by parts trigonometric integrands and substitutions
integration by rational functions - the method of partial functions
integrals for surface area, work, centroids
improper integrals
planar vectors
parametric equations
vector functions, curvilinear motion
polar coordinates
infinite sequences
infinite series
power series
Taylor and MacLaurin series
vectors in space, lines and planes
functions of several variables
partial derivatives
directional derivatives and the gradient extreme values
multiple integrals and their applications
vector functions in space
divergence and curl, line integrals
differential equations.

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