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9780130105868

A Mathematica Approach to Calculus

by ; ;
  • ISBN13:

    9780130105868

  • ISBN10:

    0130105864

  • Edition: 2nd
  • Format: Paperback
  • Copyright: 1999-06-01
  • Publisher: Pearson Prentice Hall
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Summary

Ideally suited for use with either Bradley/Smith or Varberg/Purcell/Rigdon, this manual may also be used in conjunction with other calculus texts. Many of the exercise sets have additional problems labeled projects which are somewhat more involved. These projects are designed to enhance problem-solving skills by making use of not only topics currently under discussion, but, occasionally, a wide variety of previously discussed topics as well.

Table of Contents

Some Preliminaries
1(8)
Mathematica Notebooks
1(3)
Opening Old Notebooks
4(1)
Frequent Saving
5(1)
Mathematica's On-Line-Help
5(4)
Basic Mathematica
9(32)
Mathematica as a Calculator
9(5)
Assigned and Unassigned Names
14(3)
Functions and Expressions
17(3)
Algebra
20(4)
Plotting Graphs
24(2)
The Differential Calculus
26(3)
Solving Problems in Mathematica
29(7)
Exercise Set
36(5)
Basic Integration
41(18)
Area and the Definite Integral
41(4)
Integration and the Fundamental Theorem of Calculus
45(4)
Integration by Substitution
49(2)
Numerical Integration
51(5)
Exercise Set
56(3)
Applications of Integration
59(12)
Sample Problems
60(6)
Exercise Set
66(5)
The Transcendental Functions
71(28)
Inverse Functions
71(5)
Logarithmic and Exponential Functions
76(7)
The Inverse Trigonometric Functions
83(4)
Exponential Growth and Decay
87(3)
The Hyperbolic Functions and Their Inverses
90(1)
Indeterminate Forms and L'Hopital's Rule
91(2)
Exercise Set
93(6)
Techniques of Integration
99(20)
Integration by Substitution Revisited
101(4)
Integration by Parts
105(2)
Reduction Formulas
107(1)
Inverse Trigonometric Substitutions
108(2)
Rational Functions
110(1)
Improper Integrals
111(5)
Exercise Set
116(3)
Sequences and Series
119(26)
Mathematica's Limit Command
120(2)
Sequences
122(7)
Series
129(2)
Positive Term Series
131(3)
Alternating Series and Absolute Convergence
134(2)
Power Series
136(4)
Exercise Set
140(5)
Plane Curves and Polar Coordinates
145(26)
Conic Sections
145(8)
Parametrically Defined Planar Curves
153(5)
Polar Coordinates
158(7)
Exercise Set
165(6)
Vectors and Analytic Geometry
171(26)
Vectors, Addition, and Scalar Multiplication
171(4)
The Dot and Cross Products
175(4)
Lines and Planes
179(3)
Surfaces in Space
182(8)
Exercise Set
190(7)
Vector Valued Functions
197(14)
Curves in Space
197(5)
Motion in Space
202(3)
Geometry of Curves
205(2)
Exercise SEt
207(4)
Multivariate Differential Calculus
211(46)
Functions of Several Variables
211(4)
Limits with Two or More Variables
215(2)
Partial Derivatives
217(7)
Directional Derivatives and the Gradient
224(8)
Optimization
232(16)
Exercise Set
248(9)
Multiple Integration
257
Double Integrals
257
Applications of Double Integrals
265
Triple Integrals
268
Applications of Triple Integrals
274
Exercise Set
280

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