This textbook is meant for advanced calculus courses taken by majors in math and physical sciences who have completed a standard introductory calculus sequence. It focuses on conceptual development and proofs through exercises or problems, covering intervals; topology of the real line; continuous functions from R to R; sequences of real numbers; connectedness and the intermediate value theorem; compactness and the extreme value theorem; the limits of real valued functions; differentiation of real valued functions; metric spaces; interiors, closures, and boundaries; the topology of metric spaces; sequences in metric spaces; uniform convergence; compact metric spaces; sequential characterization of compactness; connectedness; complete spaces; the contractive mapping theorem; vector spaces; linearity; continuity and linearity; norms; the Cauchy integral; differential calculus; partial derivatives and iterated integrals; computations in Rn; infinite series; the implicit function theorem; and higher order derivatives. The appendices summarize prerequisite information. Annotation ©2018 Ringgold, Inc., Portland, OR (protoview.com)
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Da: Zubal-Books, Since 1961, Cleveland, OH, U.S.A.
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Hardback. Condizione: New. This textbook is suitable for a course in advanced calculus that promotes active learning through problem solving. It can be used as a base for a Moore method or inquiry based class, or as a guide in a traditional classroom setting where lectures are organized around the presentation of problems and solutions. This book is appropriate for any student who has taken (or is concurrently taking) an introductory course in calculus. The book includes sixteen appendices that review some indispensable prerequisites on techniques of proof writing with special attention to the notation used the course. Codice articolo LU-9781470442460
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