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Mathematical Analysis (often called Advanced Calculus) is generally found by students to be one of their hardest courses in Mathematics. This text uses the so-called sequential approach to continuity, differentiability and integration to make it easier to understand the subject.Topics that are generally glossed over in the standard Calculus courses are given careful study here. For example, what exactly is a 'continuous' function? And how exactly can one give a careful definition of 'integral'? The latter question is often one of the mysterious points in a Calculus course - and it is quite difficult to give a rigorous treatment of integration! The text has a large number of diagrams and helpful margin notes; and uses many graded examples and exercises, often with complete solutions, to guide students through the tricky points. It is suitable for self-study or use in parallel with a standard University course on the subject.
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Previews available in: English
Subjects
Mathematics, Nonfiction, Calculus, Calcul infinite simal, Analyse (wiskunde), Lehrbuch, Analysis, Analyse mathe matique, 0 Gesamtdarstellung, Mathematical analysis, Mathematical Analysis, Calcul infinitésimal, MATHEMATICS, Analyse mathématique, Analyse mathematique, Calcul infinitesimal, Qa300 .b68 2006, 515Showing 5 featured editions. View all 5 editions?
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1
First Course in Mathematical Analysis
2012, Cambridge University Press
in English
051180394X 9780511803949
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2
A First Course in Mathematical Analysis
2007, Cambridge University Press
eBook
in English
0511345682 9780511345685
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3
First Course in Mathematical Analysis
2006, Cambridge University Press
in English
051134760X 9780511347603
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4
A First Course in Mathematical Analysis
September 4, 2006, Cambridge University Press
Hardcover
in English
- Rev Ed edition
0521864399 9780521864398
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5
A First Course in Mathematical Analysis
September 4, 2006, Cambridge University Press, Open University
Paperback
in English
- 2Rev Ed edition
0521684242 9780521684248
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Book Details
First Sentence
"In this book we study the properties of real functions defined on intervals of the real line (possibly the whole real line) and whose image also lies on the real line."
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- Created April 29, 2008
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February 23, 2023 | Edited by bitnapper | merge authors |
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