The Calculus 7 / Louis Leithold

By: Leithold, Louis, 1996Material type: TextTextPublication details: New York : HarperCollins College Pub., 1996Description: illustrations, 26 cmISBN: 0-201-32746-5Subject(s): CALCULUSLOC classification: QA 303 .L428 1996Summary: A revision and renewal of this calculus textbook, now in its seventh edition. The author has sought to utlilize the technology now available for the teaching and learning of calculus. The hand-held graphics calculator is one such form of technology that has been integrated into the book. Contents: Functions, limits and continuity; the derivative and differentation; behaviour of functions and their graphs-extreme function values and approximations; the definite integral and integration; logarithmic, exponential, inverse trigonometric and hyberbolic functions; additional applications of the definite integral; techniques of integration, indeterminate forms and improper integrals; polynomial approximations, sequences and the infinite series; parametric equations, plane curves and polar graphs; vectors and planes, lines and surfaces in space; vector-valued functions; differential calculus of more than one variable; multiple integration; introduction to the calculus of vector fields.
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A revision and renewal of this calculus textbook, now in its seventh edition. The author has sought to utlilize the technology now available for the teaching and learning of calculus. The hand-held graphics calculator is one such form of technology that has been integrated into the book.

Contents: Functions, limits and continuity; the derivative and differentation; behaviour of functions and their graphs-extreme function values and approximations; the definite integral and integration; logarithmic, exponential, inverse trigonometric and hyberbolic functions; additional applications of the definite integral; techniques of integration, indeterminate forms and improper integrals; polynomial approximations, sequences and the infinite series; parametric equations, plane curves and polar graphs; vectors and planes, lines and surfaces in space; vector-valued functions; differential calculus of more than one variable; multiple integration; introduction to the calculus of vector fields.

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