A Brief Course in the Calculus
by William Cain
Publisher: D. Van Norstrand company 1905
Number of pages: 298
This brief course in the Calculus is intended not only for the class-room, but for the student without a teacher, who hopes to acquire some knowledge of the working principles of the Calculus in a short time. The book presupposes some knowledge of Geometry, a working knowledge of Algebra through logarithms, and a thorough knowledge of the elements of Trigonometry.
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by Peter Saveliev - Intelligent Perception
This is a traditional first semester course in introductory calculus. The main goal is some familiarity with the derivative and its applications. Topics: Limits; Continuity; Limits; Differentiation; Maximum and minimum values of functions; Integral.
by Virgil Snyder - American book company
The derivative is presented rigorously as a limit. Maxima and minima are discussed as the turning values in the variation of a function. The related theories of inflexions, curvature, and asymptotes receive direct and comprehensive treatment.
by Paul Dawkins - Lamar University
These lecture notes should be accessible to anyone wanting to learn Calculus II or needing a refresher in some of the topics from the class. The notes assume a good knowledge of Calculus I topics including limits, derivatives and basic integration.
by Brian S. Thomson - ClassicalRealAnalysis.com
Elementary introduction to integration theory on the real line. This is at the level of an honor's course in calculus or a first undergraduate level real analysis course. It prepares the student for a graduate level course in Lebesgue integration.