Mathematics 104/114/115 PDF Download

Author:
Publisher:
ISBN: 9780536847225
Category : Calculus
Languages : en
Pages : 0

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Author: Andrew Mackay
Publisher:
ISBN:
Category : Tables
Languages : en
Pages : 352

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Author: Shaughan Lavine
Publisher: Harvard University Press
ISBN: 0674039998
Category : Philosophy
Languages : en
Pages : 386

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How can the infinite, a subject so remote from our finite experience, be an everyday tool for the working mathematician? Blending history, philosophy, mathematics, and logic, Shaughan Lavine answers this question with exceptional clarity. Making use of the mathematical work of Jan Mycielski, he demonstrates that knowledge of the infinite is possible, even according to strict standards that require some intuitive basis for knowledge.

Author: Michele Baird
Publisher:
ISBN: 9781426642029
Category : Calculus
Languages : en
Pages : 367

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Author: John August Swenson
Publisher:
ISBN:
Category : Algebra
Languages : en
Pages : 440

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Author: Melissa Stormont
Publisher: Guilford Press
ISBN: 1462505252
Category : Psychology
Languages : en
Pages : 241

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This user-friendly volume provides evidence-based tools for meeting the needs of the approximately 15% of K to 6 students who would benefit from more support than is universally offered to all students but do not require intensive, individualized intervention. With a unique focus on small-group interventions for both academic and behavioral difficulties, the book addresses externalizing behavior, internalizing behavior, reading, and mathematics. Step-by-step guidelines are presented for screening, selecting interventions, and progress monitoring. Ways to involve families and ensure that practices are culturally responsive are described. In a convenient large-size format, the book includes more than 20 reproducible handouts and forms. This book is in The Guilford Practical Intervention in the Schools Series, edited by Sandra M. Chafouleas.

Author: Bryn Mawr College
Publisher:
ISBN:
Category :
Languages : en
Pages : 160

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Author: A. A. Abramov
Publisher: Elsevier
ISBN: 1483214567
Category : Mathematics
Languages : en
Pages : 336

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Mathematical Tables of In ? (z) for Complex Argument is a compilation of tables of In ? (z), z = x + iy, calculated for steps in x and y of 0.01 and with an accuracy of one unit in the last (the sixth) decimal place. Interpolation is used to calculate In ? (z) for intermediate values and is carried out separately for the real and imaginary parts of In ? (z). Six places are retained in interpolation. This book first explains how the values of In ? (z) are calculated using the asymptotic formula in a wide lattice with step h = 0.16, and how the tables and the nomograph are used. The values in the lattice are interpolated successively at the centers of various symmetric figures. The calculation of In ? (z) outside the quadrangle is also considered. Formulas for the calculation of In ? (z) outside the given rectangle are listed. The nomograph is intended to facilitate the interpolation procedure. Some of the calculations (including the rounding off of the results to the sixth place and the calculation of second differences) are carried out with the aid of analytical computers. This monograph will be of interest to mathematicians and mathematics students.

Author: Ad Meskens
Publisher: Springer Science & Business Media
ISBN: 3034606435
Category : Mathematics
Languages : en
Pages : 214

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In this book the author presents a comprehensive study of Diophantos’ monumental work known as Arithmetika, a highly acclaimed and unique set of books within the known Greek mathematical corpus. Its author, Diophantos, is an enigmatic figure of whom we know virtually nothing. Starting with Egyptian, Babylonian and early Greek mathematics the author paints a picture of the sources the Arithmetika may have had. Life in Alexandria, where Diophantos lived, is described and, on the basis of the limited available evidence, his biography is outlined. Of Arithmetika’s 13 books only 6 survive in Greek. It was not until 1971 that these were complemented by the discovery of 4 other books in an Arab translation. This allows the author to describe the structure, the contents and the mathematics of the Arithmetika in detail. Furthermore it is shown that Diophantos had a remarkable skill to solve higher degree equations. In the second part, the author draws our attention to the survival of Diophantos’ work in both Arab and European mathematical cultures. Once Xylander’s critical 1575 edition reached its European public, the fame of the Arithmetika grew. It was studied, translated and modified by such authors as Bombelli, Stevin and Viète. It reached its pinnacle of fame in 1621 with the publication of Bachet’s translation into Latin. The marginal notes by Fermat in his copy of Diophantos, including his famous “Last Theorem”, were the starting point of a whole new research subject: the theory of numbers.

Author: Smithsonian Institution
Publisher:
ISBN:
Category : Exponential functions
Languages : en
Pages : 384

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