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Présentation de l'éditeur
While differentiating elementary functions is merely a skill, finding their integrals is an art. This practical introduction to the art of integration gives readers the tools and confidence to tackle common and uncommon integrals. After a review of the basic properties of the Riemann integral, each chapter is devoted to a particular technique of elementary integration. Thorough explanations and plentiful worked examples prepare the reader for the extensive exercises at the end of each chapter. These exercises increase in difficulty from warm-up problems, through drill examples, to challenging extensions which illustrate such advanced topics as the irrationality of π and e, the solution of the Basel problem, Leibniz's series and Wallis's product. The author's accessible and engaging manner will appeal to a wide audience, including students, teachers and self-learners. The book can serve as a complete introduction to finding elementary integrals, or as a supplementary text for any beginning course in calculus.
Revue de presse
'Each chapter of this book starts with a quote, then a little motivating introduction or example, followed by a definition, a rule or some properties, then a wealth of practical examples and exercises which range in difficulty. ... The chapters concerned with the integration techniques are finely written: they are short with minimal theoretical explanation, good practical rules, and a great number of examples and exercises. Students and teachers can find a lot of interesting things to learn or use. ... This book is a very good introduction to the techniques of integration. It is not a theoretical book on integration; indeed, most of it can be well understood by pre-university students who are learning integral calculus.' Mathematical Association of America
'This is a book for those who love to integrate, especially indefinite integrals ... Plenty of exercises, both routine and challenging, are included.' M. Bona, Choice
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- ÉditeurCambridge University Press
- Date d'édition2017
- ISBN 10 1108408192
- ISBN 13 9781108408196
- ReliureBroché
- Langueanglais
- Nombre de pages380
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How to Integrate it - a Practical Guide to Finding Elementary Integrals
Edité par
Cambridge University Press, United Kingdom, 2017
ISBN 10 : 1108408192
ISBN 13 : 9781108408196
Ancien ou d'occasion
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Vendeur : Literary Cat Books, Machynlleth, Powys, WALES, Royaume-Uni
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Softcover. Etat : Very Good+. Etat de la jaquette : No Dust Jacket. First Edition; First Impression. The book shows minor handling wear, typical of gentle use. A glued piece of paper is attached, detailing corrections to errors in the text, likely added by the publisher or a previous owner. This addition offers clarity for readers while preserving the overall condition and usability of the book. ; "How to Integrate It: A Practical Guide to Finding Elementary Integrals" provides a straightforward, hands-on approach to integration techniques. Ideal for students and instructors alike, it systematically explores methods for solving elementary integrals, offering step-by-step explanations and worked examples. This guide demystifies integration, focusing on practical strategies and applications, making it a valuable resource for mastering integral calculus. ; 15.2 x 22.9 x 2.2 cm ; xi,368 pages. N° de réf. du vendeur 62487
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How to Integrate It
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ISBN 10 : 1108408192
ISBN 13 : 9781108408196
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How to Integrate It: A Practical Guide to Finding Elementary Integrals
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ISBN 10 : 1108408192
ISBN 13 : 9781108408196
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How to Integrate It: A Practical Guide to Finding Elementary Integrals
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ISBN 13 : 9781108408196
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ISBN 13 : 9781108408196
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How to Integrate It : A Practical Guide to Finding Elementary Integrals
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Cambridge University Press, 2017
ISBN 10 : 1108408192
ISBN 13 : 9781108408196
Ancien ou d'occasion
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How to Integrate It: A Practical Guide to Finding Elementary Integrals
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Cambridge University Press, 2017
ISBN 10 : 1108408192
ISBN 13 : 9781108408196
Neuf
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How to Integrate It: A Practical Guide to Finding Elementary Integrals
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Cambridge University Press, 2017
ISBN 10 : 1108408192
ISBN 13 : 9781108408196
Neuf
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HOW TO INTEGRATE IT
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Cambridge University Press, 2017
ISBN 10 : 1108408192
ISBN 13 : 9781108408196
Neuf
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Vendeur : Romtrade Corp., STERLING HEIGHTS, MI, Etats-Unis
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Etat : New. This is a Brand-new US Edition. This Item may be shipped from US or any other country as we have multiple locations worldwide. N° de réf. du vendeur ABNR-22101
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How to Integrate It (Paperback)
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Cambridge University Press, Cambridge, 2017
ISBN 10 : 1108408192
ISBN 13 : 9781108408196
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Paperback
Vendeur : Grand Eagle Retail, Fairfield, OH, Etats-Unis
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Paperback. Etat : new. Paperback. While differentiating elementary functions is merely a skill, finding their integrals is an art. This practical introduction to the art of integration gives readers the tools and confidence to tackle common and uncommon integrals. After a review of the basic properties of the Riemann integral, each chapter is devoted to a particular technique of elementary integration. Thorough explanations and plentiful worked examples prepare the reader for the extensive exercises at the end of each chapter. These exercises increase in difficulty from warm-up problems, through drill examples, to challenging extensions which illustrate such advanced topics as the irrationality of p and e, the solution of the Basel problem, Leibniz's series and Wallis's product. The author's accessible and engaging manner will appeal to a wide audience, including students, teachers and self-learners. The book can serve as a complete introduction to finding elementary integrals, or as a supplementary text for any beginning course in calculus. This practical guide demystifies the art of integration. Each chapter explains a particular technique of elementary integration through thorough explanations, worked examples and numerous exercises ranging from the routine to the challenging. It may serve as a complete introduction, or as a supplementary text for any beginning course in calculus. Shipping may be from multiple locations in the US or from the UK, depending on stock availability. N° de réf. du vendeur 9781108408196
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