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Author: Thomas Lund
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Category :
Languages : en
Pages : 0
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Author: Thomas Lund
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ISBN:
Category :
Languages : en
Pages : 0
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Author: Thomas LUND (B.D., Mathematician.)
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Category :
Languages : en
Pages : 180
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Author: Thomas Lund
Publisher:
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Category :
Languages : en
Pages : 172
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Author: Dan Saracino
Publisher: Waveland Press
ISBN: 1478610131
Category : Mathematics
Languages : en
Pages : 320
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Book Description
The Second Edition of this classic text maintains the clear exposition, logical organization, and accessible breadth of coverage that have been its hallmarks. It plunges directly into algebraic structures and incorporates an unusually large number of examples to clarify abstract concepts as they arise. Proofs of theorems do more than just prove the stated results; Saracino examines them so readers gain a better impression of where the proofs come from and why they proceed as they do. Most of the exercises range from easy to moderately difficult and ask for understanding of ideas rather than flashes of insight. The new edition introduces five new sections on field extensions and Galois theory, increasing its versatility by making it appropriate for a two-semester as well as a one-semester course.
Author: Thomas Lund (Rector of Brindle, Chorley.)
Publisher:
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Category :
Languages : en
Pages : 184
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Author: Thomas Lund
Publisher:
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Category :
Languages : en
Pages : 198
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Author: Thomas Lund
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Category :
Languages : en
Pages : 0
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Author: Theresa Kane McKell
Publisher:
ISBN: 9780768202601
Category : Algebra
Languages : en
Pages : 0
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Contains variety of activities to help students gain an understanding of algebraic concepts covered in most algebra 1 courses by using everyday applications.
Author: Thomas Lund
Publisher: Rarebooksclub.com
ISBN: 9781230173399
Category :
Languages : en
Pages : 28
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This historic book may have numerous typos and missing text. Purchasers can usually download a free scanned copy of the original book (without typos) from the publisher. Not indexed. Not illustrated. 1850 edition. Excerpt: ...of each were cut down, and then there were four times as many gooseberry-trees as apple-trees. How many were there of each at first? Let x be the number of apple-trees at first, then 3x= gooseberry-trees at first, Afterwards x-4 = number of apple-trees, and 3x--4 = gooseberry-trees, therefore, by the question, 3x-4 = 4(-4), or 3x--4 = 4x--16, transposing, 16-4 = 4%--3 x, .: 12 = x, the number of apple-trees at first, and 36 = 3x, gooseberry-trees at first. Prob. 6. The date of the accession of Geo. III. is represented by 1800-2x, that of Geo. IV. by 1800 + x2.r, that of Will. IV. by I800 + x3x; and if Geo. Ill.rd's reign be increased by 2x, it will amount to 00 years. What are the actual dates? The length of Geo. Ill.rd's reign = 1800 + x 2x-(1800-2x), = 1800 + x-1800 + 2x, = 3x.: by the question, 3t + 2x = 100, or, 5 =100, .: x =---= 20. 5.-. accession of Geo. III. is A.d. 1800-40, or 1760. Geo. IV 1800 + 20, or 1820. Will. IV 1800 + 30, or 1830. Strictly speaking Geo. III. did not reign full 60 years, having ascended the throne, Oct. 25,1760, and died Jan. 29, 1820. Prob. 7-Divide 42 into 4 parts which shall be 4 consecutive numbers. Let x be one part, then x + 1, x + 2, x + 3, are the other parts, and x + (x + 1) + (x + 2) + (x + 3) = 42, by the question, combining, 4x + 6 = 42, 4x = 36, .. x = 9; and x + 1 = 10, x + 2 11, x + 3 = 12;.--9, 10, 11, 12, are the required parts. Prob. 8. A man dies and leaves a widow, two sons, and three daughters; and in his will he orders that his personal property, amounting to l700. shall be so divided, that the three daughters shall have as much as the two sons, and the widow as much as a son and a daughter together. What are their respective shares? Let x be a son's share, then...
Author: Ėrnest Borisovich Vinberg
Publisher: American Mathematical Soc.
ISBN: 0821833189
Category : Mathematics
Languages : en
Pages : 526
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Book Description
Great book! The author's teaching experinece shows in every chapter. --Efim Zelmanov, University of California, San Diego Vinberg has written an algebra book that is excellent, both as a classroom text or for self-study. It is plain that years of teaching abstract algebra have enabled him to say the right thing at the right time. --Irving Kaplansky, MSRI This is a comprehensive text on modern algebra written for advanced undergraduate and basic graduate algebra classes. The book is based on courses taught by the author at the Mechanics and Mathematics Department of Moscow State University and at the Mathematical College of the Independent University of Moscow. The unique feature of the book is that it contains almost no technically difficult proofs. Following his point of view on mathematics, the author tried, whenever possible, to replace calculations and difficult deductions with conceptual proofs and to associate geometric images to algebraic objects. Another important feature is that the book presents most of the topics on several levels, allowing the student to move smoothly from initial acquaintance to thorough study and deeper understanding of the subject. Presented are basic topics in algebra such as algebraic structures, linear algebra, polynomials, groups, as well as more advanced topics like affine and projective spaces, tensor algebra, Galois theory, Lie groups, associative algebras and their representations. Some applications of linear algebra and group theory to physics are discussed. Written with extreme care and supplied with more than 200 exercises and 70 figures, the book is also an excellent text for independent study.
