Definitions and Formulae in Mathematics IX & X PDF Download
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Author: Ravi Kumar
Publisher: Firewall Media
ISBN: 9788170087274
Category : Mathematics
Languages : en
Pages : 152
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Book Description
Author: Ravi Kumar
Publisher: Firewall Media
ISBN: 9788170087274
Category : Mathematics
Languages : en
Pages : 152
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Book Description
Author: Robin Wilson
Publisher: Oxford University Press
ISBN: 0192514067
Category : Mathematics
Languages : en
Pages : 162
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Book Description
In 1988 The Mathematical Intelligencer, a quarterly mathematics journal, carried out a poll to find the most beautiful theorem in mathematics. Twenty-four theorems were listed and readers were invited to award each a 'score for beauty'. While there were many worthy competitors, the winner was 'Euler's equation'. In 2004 Physics World carried out a similar poll of 'greatest equations', and found that among physicists Euler's mathematical result came second only to Maxwell's equations. The Stanford mathematician Keith Devlin reflected the feelings of many in describing it as "like a Shakespearian sonnet that captures the very essence of love, or a painting which brings out the beauty of the human form that is far more than just skin deep, Euler's equation reaches down into the very depths of existence". What is it that makes Euler's identity, eiπ + 1 = 0, so special? In Euler's Pioneering Equation Robin Wilson shows how this simple, elegant, and profound formula links together perhaps the five most important numbers in mathematics, each associated with a story in themselves: the number 1, the basis of our counting system; the concept of zero, which was a major development in mathematics, and opened up the idea of negative numbers; π an irrational number, the basis for the measurement of circles; the exponential e, associated with exponential growth and logarithms; and the imaginary number i, the square root of -1, the basis of complex numbers. Following a chapter on each of the elements, Robin Wilson discusses how the startling relationship between them was established, including the several near misses to the discovery of the formula.
Author: Charles Davies
Publisher:
ISBN:
Category : Mathematics
Languages : en
Pages : 628
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Book Description
Author: Charles DAVIES (LL.D., and PECK (William Guy))
Publisher:
ISBN:
Category :
Languages : en
Pages : 604
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Book Description
Author: Charles Davies
Publisher: BoD – Books on Demand
ISBN: 3368167367
Category : Fiction
Languages : en
Pages : 598
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Book Description
Reprint of the original, first published in 1872.
Author: O.P. Malhotra, S.K. Gupta & Anubhuti Gangal
Publisher: S. Chand Publishing
ISBN: 8121906504
Category : Mathematics
Languages : en
Pages : 400
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Book Description
S Chand’s ISC Mathematics is structured according to the latest syllabus as per the new CISCE(Council for the Indian School Certificate Examinations), New Delhi, for ISC students taking classes XI & XII examinations.
Author: Nihon Sūgakkai
Publisher: MIT Press
ISBN: 9780262590204
Category : Mathematics
Languages : en
Pages : 1180
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Book Description
V.1. A.N. v.2. O.Z. Apendices and indexes.
Author: Edmund Stone
Publisher:
ISBN:
Category : Mathematics
Languages : en
Pages : 550
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Book Description
Author: Peter Barlow
Publisher:
ISBN:
Category : Mathematics
Languages : en
Pages : 818
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Book Description
Author: George Tourlakis
Publisher: Springer Nature
ISBN: 3031304888
Category : Mathematics
Languages : en
Pages : 266
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Book Description
This book is ideal for a first or second year discrete mathematics course for mathematics, engineering, and computer science majors. The author has extensively class-tested early conceptions of the book over the years and supplements mathematical arguments with informal discussions to aid readers in understanding the presented topics. “Safe” – that is, paradox-free – informal set theory is introduced following on the heels of Russell’s Paradox as well as the topics of finite, countable, and uncountable sets with an exposition and use of Cantor’s diagonalisation technique. Predicate logic “for the user” is introduced along with axioms and rules and extensive examples. Partial orders and the minimal condition are studied in detail with the latter shown to be equivalent to the induction principle. Mathematical induction is illustrated with several examples and is followed by a thorough exposition of inductive definitions of functions and sets. Techniques for solving recurrence relations including generating functions, the O- and o-notations, and trees are provided. Over 200 end of chapter exercises are included to further aid in the understanding and applications of discrete mathematics.
