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The Algebra Buster
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The Cohomology of Groups (Oxford Mathematical Monographs)

Editorial review

An explanation of a subspecialty of mathematics from the perspective of homological algebra only: that is, not a general or comprehensive explanation of the field. Assumes the reader is familiar not only with homological algebra, particul

Additive Number Theory of Polynomials over a Finite Field (Oxford Mathematical Monographs)

Editorial review

This volume is a systematic treatment of the additive number theory of polynomials over a finite field, an area possessing deep and fascinating parallels with classical number theory. In providing asymptomatic proofs of both the Polynomia

Categories of Commutative Algebras

Editorial review

A study of the properties and structures of categories of commutative algebras in order to bring out universal properties of these categories and provide a universal framework for commutative algebra and algebraic geometry. The aim is to

G-Algebras and Modular Representation Theory (Oxford Mathematical Monographs)

Editorial review

This book gives a comprehensive treatment of the theory of G-Algebras and shows how it can be used to solve a number of problems about blocks, modules and almost split sequences. The new approach to modular representation theory of finite

The Geometry of Topological Stability (London Mathematical Society Monographs ; New Ser 9)

Editorial review

In presenting a detailed study of the geometry and topology of numerous classes of "generic" singularities, Geometry of Topological Stability bridges the gap between algebraic calculations and continuity arguments to detail the necessary

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factoring and expanding expressions 
finding LCM and GCF 
operations with complex numbers (simplifying, rationalizing complex denominators...) 
solving linear, quadratic and many other equations and inequalities (including basic logarithmic and exponential equations) 
solving a system of two and three linear equations (including Cramer's rule) 
graphing curves (lines, parabolas, hyperbolas, circles, ellipses, equation and inequality solutions) 
graphing general functions 
operations with functions (composition, inverse, range, domain...) 
simplifying logarithms 
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