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Fundamental theorem of algebra | |
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About 10 pages (3,101 words) in 3 products |
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Fundamental Theorem of Algebra Summary
247 words, approx. 1 pages The fundamental theorem of algebra is the statement that every polynomial with complex numbers as coefficients has a complex number as a root, or equivalently, that such a polynomial has n roots, where n is its degree, in the complex numbers, counted...
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Fundamental theorem of algebra Information
2,822 words, approx. 9 pages
 In mathematics, the fundamental theorem of algebra states that every non-constant single-variable polynomial with complex coefficients has at least one complex root. Equivalently, the field of complex numbers is algebraically closed. Sometimes, this...



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 Mathematics and Computer Education
Vector algebra proofs for geometry theorems
04/01/2002: 367 words, approx. 1 pages Vector mathematics can generate simple and powerful proofs of theorems in plane geometry. These proofs can also be used to generalize plane geometry theorems to higher dimensions. We present three vector proofs that show the power of this technique. 1. For any quadrilateral,...
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 Chemical Engineering Progress
Fermat's Enigma Resolved: An Algebraic Proof of His Last Theorem
04/01/2006: 302 words, approx. 1 pages Fermat's Enigma Resolved: An Algebraic Proof of His Last Theorem Roger Gilmont, Dorrance Publishing Co., Inc., 824 pp., $9.00, July 2005, ISBN: 0-80596-734-6 In the 17th century, a French judicial assistant and amateur mathematician. Pierre De Fermat, produced many brilliant ideas in the...


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Fundamental theorem of algebra | |
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About 10 pages (3,101 words) in 3 products |
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