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Algebra and Trigonometry
by M. SullivanPrepare, Practice, Review The Sullivan’s time-tested approach focuses students on the fundamental skills they need for the course: preparing for class, practicing with homework, and reviewing the concepts. The Enhanced with Graphing Utilities Series has evolved to meet today’s course needs by integrating the usage of graphing calculators, active-learning, and technology in new ways to help students be successful in their course, as well as in their future endeavors. In the Seventh Edition, there are several new features that appear in both the text and MyMathLab. Retain Your Knowledge problems offer the type of “final exam material” that students can use to maintain their skills throughout each chapter.
Algebra and Trigonometry
by Cynthia YoungCynthis Young's Algebra & Trigonometry, Fourth Edition will allow students to take the guesswork out of studying by providing them with a clear roadmap: what to do, how to do it, and whether they did it right, while seamlessly integrating to Young's learning content. Algebra & Trigonometry, Fourth Edition is written in a clear, single voice that speaks to students and mirrors how instructors communicate in lecture. Young's hallmark pedagogy enables students to become independent, successful learners. Varied exercise types and modeling projects keep the learning fresh and motivating. Algebra & Trigonometry 4e continues Young's tradition of fostering a love for succeeding in mathematics.
Algebra And Trigonometry Enhanced With Graphing Utilities
by Michael SullivanThe proven approach of Michael Sullivan and Michael Sullivan III focuses you on the fundamental skills needed for the algebra and trigonometry course: prepare for class, practice with homework, and review the concepts. Part of the Enhanced with Graphing Utilities Series, Algebra and Trigonometry Enhanced with Graphing Utilities fully integrates graphing utilities into topics, allowing you to explore mathematical concepts and encounter ideas usually studied in later courses. Many examples show solutions using algebra side by side with graphing techniques. In the 8th Edition, all exercises and examples in the text have been reviewed and updated as needed, and the authors have added new problem-solving and review features.
Algebra And Trigonometry For College Readiness
by Margaret L. Lial John HornsbyAlgebra and Trigonometry for College Readiness
Algebra, Complex Analysis, and Pluripotential Theory: 2 USUZCAMP, Urgench, Uzbekistan, August 8–12, 2017 (Springer Proceedings in Mathematics & Statistics #264)
by Zair Ibragimov Norman Levenberg Utkir Rozikov Azimbay SadullaevThis book features papers presented during a special session on algebra, functional analysis, complex analysis, and pluripotential theory. Research articles focus on topics such as slow convergence, spectral expansion, holomorphic extension, m-subharmonic functions, pseudo-Galilean group, involutive algebra, Log-integrable measurable functions, Gibbs measures, harmonic and analytic functions, local automorphisms, Lie algebras, and Leibniz algebras. Many of the papers address the theory of harmonic functions, and the book includes a number of extensive survey papers. Graduate and researchers interested in functional analysis, complex analysis, operator algebras and non-associative algebras will find this book relevant to their studies. The special session was part of the second USA-Uzbekistan Conference on Analysis and Mathematical Physics held on August 8-12, 2017 at Urgench State University (Uzbekistan). The conference encouraged communication and future collaboration among U.S. mathematicians and their counterparts in Uzbekistan and other countries. Main themes included algebra and functional analysis, dynamical systems, mathematical physics and partial differential equations, probability theory and mathematical statistics, and pluripotential theory. A number of significant, recently established results were disseminated at the conference’s scheduled plenary talks, while invited talks presented a broad spectrum of findings in several sessions. Based on a different session from the conference, Differential Equations and Dynamical Systems is also published in the Springer Proceedings in Mathematics & Statistics Series.
Algebra Concepts and Applications
by Glencoe Mcgraw-HillAlgebra: Concepts and Applications is designed to help you learn algebra and apply it to the real world. Throughout the text, you will be given opportunities to make connections from concrete models to abstract concepts. The real-world photographs and realistic data will help you see algebra in your world. You will also have plenty of opportunities to review and use arithmetic and geometry concepts as you study algebra.
Algebra Connections, Version 3.1
by Leslie Dietiker Evra Baldinger Kevin CoffeyNIMAC-sourced textbook
Algebra for Applications: Cryptography, Secret Sharing, Error-Correcting, Fingerprinting, Compression (Springer Undergraduate Mathematics Series)
by Arkadii SlinkoThis book examines the relationship between mathematics and data in the modern world. Indeed, modern societies are awash with data which must be manipulated in many different ways: encrypted, compressed, shared between users in a prescribed manner, protected from an unauthorised access and transmitted over unreliable channels. All of these operations can be understood only by a person with knowledge of basics in algebra and number theory. This book provides the necessary background in arithmetic, polynomials, groups, fields and elliptic curves that is sufficient to understand such real-life applications as cryptography, secret sharing, error-correcting, fingerprinting and compression of information. It is the first to cover many recent developments in these topics. Based on a lecture course given to third-year undergraduates, it is self-contained with numerous worked examples and exercises provided to test understanding. It can additionally be used for self-study.
Algebra for Applications: Cryptography, Secret Sharing, Error-Correcting, Fingerprinting, Compression (Springer Undergraduate Mathematics Series)
by Arkadii SlinkoModern societies are awash with data that needs to be manipulated in many different ways: encrypted, compressed, shared between users in a prescribed manner, protected from unauthorised access, and transmitted over unreliable channels. All of these operations are based on algebra and number theory and can only be properly understood with a good knowledge of these fields. This textbook provides the mathematical tools and applies them to study key aspects of data transmission such as encryption and compression.Designed for an undergraduate lecture course, this textbook provides all of the background in arithmetic, polynomials, groups, fields, and elliptic curves that is required to understand real-life applications such as cryptography, secret sharing, error-correcting, fingerprinting, and compression of information. It explains in detail how these applications really work. The book uses the free GAP computational package, allowing the reader to develop intuition about computationally hard problems and giving insights into how computational complexity can be used to protect the integrity of data.The first undergraduate textbook to cover such a wide range of applications, including some recent developments, this second edition has been thoroughly revised with the addition of new topics and exercises. Based on a one semester lecture course given to third year undergraduates, it is primarily intended for use as a textbook, while numerous worked examples and solved exercises also make it suitable for self-study.
Algebra for College Students
by Robert BlitzerGets them engaged. Keeps them engaged. Bob Blitzer’s use of realistic applications instantly piques students’ curiosity about the presence of mathematical concepts in the world around them. These applications are apparent throughout the entire program–from his relatable examples, friendly writing style, and thought-provoking features in the textbook, to the enhanced digital resources in the MyMathLab course. Blitzer pulls from topics that are relevant to college students, often from pop culture and everyday life, to ensure that students will actually use their learning resources to achieve success. With an expansion of the series to now include a Developmental Math “all-in-one” text (with content spanning prealgebra through intermediate algebra), and with an enhanced media program accompanying this revision, developmental students at all levels will see how math applies to their daily lives and culture.
Algebra for College Students
by Jerome E. Kaufmann Karen L. SchwittersKaufmann and Schwitters have built this text's reputation on clear and concise exposition, numerous examples, and plentiful problem sets. <p><p>This traditional text consistently reinforces the following common thread: learn a skill; practice the skill to help solve equations; and then apply what you have learned to solve application problems. This simple, straightforward approach has helped many students grasp and apply fundamental problem solving skills necessary for future mathematics courses. Algebraic ideas are developed in a logical sequence, and in an easy-to-read manner, without excessive vocabulary and formalism. <p><p>The open and uncluttered design helps keep students focused on the concepts while minimizing distractions. Problems and examples reference a broad range of topics, as well as career areas such as electronics, mechanics, and health, showing students that mathematics is part of everyday life. The text's resource package anchored by Enhanced WebAssign, an online homework management tool saves instructors time while also providing additional help and skill-building practice for students outside of class.
Algebra For College Students
by Margaret Lial John Hornsby Terry McGinnisThe Lial Developmental Algebra Series uses a teacherly writing style and a careful blend of skills development and conceptual questions to meet the unique needs of the developmental math student. The author team takes advantage of experiences in the classroom and an editing eye to offer one of the most well-rounded series available, written with the developmental learner in mind. In this revision, the team retains their hallmark writing style, and provides new features and resources to optimize student preparedness and conceptual understanding. The Lial program provides students with the perfect balance of skills and concepts for a student-friendly approach to math.
Algebra for College Students
by Margaret Lial John Hornsby Terry McGinnisFor courses in Algebra for College Students (Intermediate Algebra with a small amount of College Algebra). Balancing skills and concepts The Lial Developmental Algebra Series uses a teacherly writing style and a careful blend of skills development and conceptual questions to meet the unique needs of the developmental math student. The author team takes advantage of experiences in the classroom and an editing eye to offer one of the most well-rounded series available, written with the developmental learner in mind. In this revision, the team retains their hallmark writing style, and provides new features and resources to optimize student preparedness and conceptual understanding. The Lial program provides students with the perfect balance of skills and concepts for a student-friendly approach to math.
Algebra for College Students (4th Edition)
by Mark DugopolskiThe unifying theme of this text is the development of the skills necessary for solving equations and inequalities, followed by the application of those skills to solving applied problems. Every section ending in the text begins with six simple writing exercises. These exercises are designed to get students to review the definitions and rules of the section before doing more traditional exercises.
Algebra for College Students, Eighth Edition
by Jerome E. Kaufmann Karen L. SchwittersMake math a snap with ALGEBRA FOR COLLEGE STUDENTS. Using everyday language and lots of examples, Kaufman and Schwitters show you how to apply algebra concepts and ace the test.
Algebra for College Students (Sixth Edition)
by Robert BlitzerAlgebra, in this book, is presented with utmost fun and thought-provoking applications, making it an interesting, friendly and engaging book for students.
Algebra for Cryptologists (Springer Undergraduate Texts in Mathematics and Technology)
by Alko R. MeijerThis textbook provides an introduction to the mathematics on which modern cryptology is based. It covers not only public key cryptography, the glamorous component of modern cryptology, but also pays considerable attention to secret key cryptography, its workhorse in practice. Modern cryptology has been described as the science of the integrity of information, covering all aspects like confidentiality, authenticity and non-repudiation and also including the protocols required for achieving these aims. In both theory and practice it requires notions and constructions from three major disciplines: computer science, electronic engineering and mathematics. Within mathematics, group theory, the theory of finite fields, and elementary number theory as well as some topics not normally covered in courses in algebra, such as the theory of Boolean functions and Shannon theory, are involved. Although essentially self-contained, a degree of mathematical maturity on the part of the reader is assumed, corresponding to his or her background in computer science or engineering. Algebra for Cryptologists is a textbook for an introductory course in cryptography or an upper undergraduate course in algebra, or for self-study in preparation for postgraduate study in cryptology.
Algebra for Symbolic Computation: Introduction To Computational Algebra (UNITEXT)
by Antonio MachiThis book deals with several topics in algebra useful for computer science applications and the symbolic treatment of algebraic problems, pointing out and discussing their algorithmic nature. The topics covered range from classical results such as the Euclidean algorithm, the Chinese remainder theorem, and polynomial interpolation, to p-adic expansions of rational and algebraic numbers and rational functions, to reach the problem of the polynomial factorisation, especially via Berlekamp's method, and the discrete Fourier transform. Basic algebra concepts are revised in a form suited for implementation on a computer algebra system.
Algebra für Höhlenmenschen und andere Anfänger: Eine Einführung in die Grundlagen der Mathematik (essentials)
by Jürgen BeetzWissen Sie schon alles über Zahlen? Es gibt gerade, krumme, gebrochene, aber wie viele? Und rechnen Sie immer richtig? Eine jährliche Inflationsrate von 3 Prozent ergibt nach 20 Jahren eine Preissteigerung von 60 Prozent - oder sind es 75 Prozent? Schon Ihre Vorfahren vor 10. 000 Jahren hatten bereits das Denken gelernt. Deswegen beschäftigen sie sich in diesen vergnüglichen Geschichten mit grundlegenden mathematischen Kenntnissen: mit Zahlen und Mengen, dem Rechnen und mathematischen Symbolen, Potenzen und ihren Umkehrungen (den Logarithmen), Klammern und Wurzeln, Zinsen und Prozenten, einfachen Gleichungen und ihrer Manipulation und schließlich mit tiefsinnigen Fragen um die Extreme: die Null und das Unendliche.
Algebra & Geometry: An Introduction to University Mathematics
by Mark V. LawsonAlgebra & Geometry: An Introduction to University Mathematics provides a bridge between high school and undergraduate mathematics courses on algebra and geometry. The author shows students how mathematics is more than a collection of methods by presenting important ideas and their historical origins throughout the text. He incorporates a hands-on approach to proofs and connects algebra and geometry to various applications. The text focuses on linear equations, polynomial equations, and quadratic forms. The first several chapters cover foundational topics, including the importance of proofs and properties commonly encountered when studying algebra. The remaining chapters form the mathematical core of the book. These chapters explain the solution of different kinds of algebraic equations, the nature of the solutions, and the interplay between geometry and algebra
Algebra & Geometry: An Introduction to University Mathematics
by Mark V. LawsonAlgebra & Geometry: An Introduction to University Mathematics, Second Edition provides a bridge between high school and undergraduate mathematics courses on algebra and geometry. The author shows students how mathematics is more than a collection of methods by presenting important ideas and their historical origins throughout the text. He incorporates a hands-on approach to proofs and connects algebra and geometry to various applications. The text focuses on linear equations, polynomial equations, and quadratic forms. The first few chapters cover foundational topics, including the importance of proofs and a discussion of the properties commonly encountered when studying algebra. The remaining chapters form the mathematical core of the book. These chapters explain the solutions of different kinds of algebraic equations, the nature of the solutions, and the interplay between geometry and algebra. New to the second edition Several updated chapters, plus an all-new chapter discussing the construction of the real numbers by means of approximations by rational numbers Includes fifteen short ‘essays’ that are accessible to undergraduate readers, but which direct interested students to more advanced developments of the material Expanded references Contains chapter exercises with solutions provided online at www.routledge.com/9780367563035
Algebra, Geometry and Mathematical Physics: AGMP, Mulhouse, France, October 2011 (Springer Proceedings in Mathematics & Statistics #85)
by Abdenacer Makhlouf Eugen Paal Sergei D. Silvestrov Alexander StolinThis book collects the proceedings of the Algebra, Geometry and Mathematical Physics Conference, held at the University of Haute Alsace, France, October 2011. Organized in the four areas of algebra, geometry, dynamical symmetries and conservation laws and mathematical physics and applications, the book covers deformation theory and quantization; Hom-algebras and n-ary algebraic structures; Hopf algebra, integrable systems and related math structures; jet theory and Weil bundles; Lie theory and applications; non-commutative and Lie algebra and more. The papers explore the interplay between research in contemporary mathematics and physics concerned with generalizations of the main structures of Lie theory aimed at quantization and discrete and non-commutative extensions of differential calculus and geometry, non-associative structures, actions of groups and semi-groups, non-commutative dynamics, non-commutative geometry and applications in physics and beyond. The book benefits a broad audience of researchers and advanced students.
Algebra GRE Preparation Guide, 2nd Edition
by Manhattan Gre StaffThe Algebra GRE Preparation Guide covers algebra in all its various forms (and disguises) on the GRE. Master fundamental techniques and nuanced strategies to help you solve for unknown variables of every type.
Algebra I (Barron's Regents NY)
by Barron's Educational Series Staff Gary RubinsteinThis updated book prepares students for the new Algebra I (Common Core) exam. Let's Review Algebra I is an ideal companion to high school textbooks and covers all Algebra I topics prescribed by the New York State Board of Regents. Features include: In-depth Regents exam preparation, including two recent Algebra I Regents exams and answer keys Easy to read topic summaries Step-by-step demonstrations and examples Review of all Algebra I topics Hundreds of sample questions with fully explained answers for practice and review, and more. Teachers can also use this book to plan lessons and as a helpful resource for practice, homework, and test questions.