Understanding calculus
By: H.S. Bear
Contributors: IEEE Xplore (Online service)
Edition: 2nd ed.
Series: IEEE Press understanding science & technology series
Publisher: IEEE Press; Wiley-Interscience
Published: 2003
Place of publication: Piscataway, NJ; Hoboken, N.J
Language: eng
Format: [electronic resource] /
ISBN-13: 9780470546765
Subjects: Calculus
Notes: Includes index.

Electronic reproduction. Piscataway, N.J. : IEEE, 2010. Mode of access: World Wide Web. System requirements: Web browser. Title from title screen (viewed on Mar. 15, 2010). Access may be restricted to users at subscribing institutions.
Table of contents: title: ch. 1.; title: Lines -- -- ch. 2.; title: Parabolas, ellipses, hyperbolas -- -- ch. 3.; title: Differentiation -- -- ch. 4.; title: Differentiation formulas -- -- ch. 5. The; title: chain rule -- -- ch. 6.; title: Trigonometric functions -- -- ch. 8.; title: Inverse functions -- -- ch. 9.; title: Derivatives and graphs -- -- ch. 10.; title: Following the tangent line -- -- ch. 11. The; title: indefinite integral -- -- ch. 12. The; title: definite integral -- -- ch. 13.; title: Work, volume, and force -- -- ch. 14.; title: Parametric equations -- -- ch. 15.; title: Change of variable -- -- ch. 16.; title: Integrating rational functions -- -- ch. 17.; title: Integration by parts -- -- ch. 18.; title: Trigonometric integrals -- -- ch. 19.; title: Trigonometric substitution -- -- ch. 20.; title: Numerical integration -- -- ch. 21.; title: Limits at [infinite], sequences -- -- ch. 22.; title: Improper integrals -- -- ch. 23.; title: Series -- -- ch. 24.; title: Power series -- -- ch. 25.; title: Taylor polynomials -- -- ch. 26.; title: Taylor series -- -- ch. 27.; title: Separable differential equations -- -- ch. 28.; title: First-order linear equations -- -- ch. 29.; title: Homogeneous second-order linear equations -- -- ch. 30.; title: Nonhomogeneous second-order equations -- -- ch. 31.; title: Vectors -- -- ch. 32. The; title: dot product -- -- ch. 33.; title: Lines and planes in space -- -- ch. 34.; title: Surfaces -- -- ch. 35.; title: partial derivatives -- -- ch. 36.; title: Tangent plane and differential approximation -- -- ch. 37.; title: Chain rules -- -- ch. 38.; title: Gradient and directional derivatives -- -- ch. 39.; title: Maxima and minima -- -- ch. 40.; title: Double integrals -- -- ch. 41.; title: Line integrals -- -- ch. 42.; title: Green's theorem -- -- ch. 43.; title: Exact differentials.