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QuickStudy Books cover the key information on some of the toughest subjects today, helping students boost their grades. The QuickStudy Algebra book contains 136 full-color pages and includes: equations, formulas, properties and much more! It measures 4.25" x 7.5," small enough to fit in a pocket.
In college or college bound, the importance of the Algebra struggle is real. Whether math is second nature or a challenge this guide is your go-to for answers at your fingertips. This 6 page comprehensive guide offers clear and concise examples, explanations, and the graphs that go with them for review, study, or to quickly look up that concept that eludes you. For some students algebra is just the beginning of their college math career, others just need to make the grade. QuickStudy guides have proven their support of students and better grades at all levels for more than 25 years. Boost confidence for tests and grades for future success. 6 page laminated guide includes: Sets of Numbers Equations & Inequalities Linear Equations Absolute Value Equations Quadratic Equations Solving Systems of Equations Functions Domain & Range Operations with Functions Inverses Polynomials Radicals Rational Functions Direct, Joint & Inverse Variation Solving Rational Equations & Inequalities Exponential Functions Logarithmic Functions
This guide outlines basic algebraic equations, formulas, properties & operations.
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Complete AFQT study guide, with over 400 practice questions, prepared by a dedicated team of exam experts, with everything you need to pass the AFQT! Pass the AFQT! will help you: Learn faster Practice with 2 complete practice question sets (over 400 questions) Identify your strengths and weaknesses quickly Concentrate your study time Increase your score with multiple choice strategies from exam experts Learn what you MUST do in the exam room Avoid common mistakes on a test Answer multiple choice questions strategically Increase your vocabulary fast with powerful learning strategies Make a AFQT study plan and study schedule Includes tutorials and practice test questions for: Paragraph Comprehension Word Knowledge Mathematics Knowledge Arithmetic Reasoning Extensive (hundreds of pages) review and tutorials on all topics. Also included in this comprehensive AFQT resource, are TWO critical chapters to your exam success: How to Take a Test - The Complete Guide - Let's face it: test-taking is really not easy! While some people seem to have the natural ability to know what to study, how to absorb and retain information, and how to stay calm enough while actually taking a test to earn a great score, most of us find taking tests to be sheer misery. This is one of the most important chapters! Here you will find out: How to Take a Test - The basics In the Test Room - What you MUST do Common Mistakes on a Test - And how to avoid them Mental Prep - How to psych yourself up for a test Multiple Choice Secrets - learn and practice multiple choice strategies prepared by test experts! Learn a step-by-step method for answering multiple choice questions on any exam, and then 12 strategies, with practice questions for each strategy. Maybe you have read this kind of thing before, and maybe feel you don't need it, and you are not sure if you are going to buy this eBook. Remember though, it only a few percentage points divide the PASS from the FAIL students. Even if our test tips increase your score by a few percentage points, isn't that worth it? Why not do everything you can to get the best score on the AFQT?
CliffsQuickReview course guides cover the essentials of your toughest subjects. Get a firm grip on core concepts and key material, and test your newfound knowledge with review questions. Whether you need a course supplement, help preparing for an exam, or a concise reference for the subject, CliffsQuickReview Differential Equations can help. This guide covers first-order and second-order equations, power series, and more. In no time, you'll be tackling topics such as Linear and homogeneous equations Integrating factors The Laplace transform operator Simple harmonic motion Orthogonal trajectories CliffsQuickReview Differential Equations acts as a supplement to your other learning materials. Use this reference in any way that fits your personal style for study and review — you decide what works best with your needs. You can flip through the book until you find what you're looking for — it's organized to gradually build on key concepts. You can also get a feel for the scope of the book by checking out the Contents pages that give you a chapter-by-chapter list of topics. Tabs at the top of each page that tell you what topic is being covered. Heading and subheading structure that breaks sections into clearly identifiable bites of information. Keywords in boldface type throughout the text. Wealth of formulas and figures designed to provide visual references. With titles available for all the most popular high school and college courses, CliffsQuickReview guides are comprehensive resources that can help you get the best possible grades.
This edited volume highlights the scientific contributions of Volker Mehrmann, a leading expert in the area of numerical (linear) algebra, matrix theory, differential-algebraic equations and control theory. These mathematical research areas are strongly related and often occur in the same real-world applications. The main areas where such applications emerge are computational engineering and sciences, but increasingly also social sciences and economics. This book also reflects some of Volker Mehrmann's major career stages. Starting out working in the areas of numerical linear algebra (his first full professorship at TU Chemnitz was in "Numerical Algebra," hence the title of the book) and matrix theory, Volker Mehrmann has made significant contributions to these areas ever since. The highlights of these are discussed in Parts I and II of the present book. Often the development of new algorithms in numerical linear algebra is motivated by problems in system and control theory. These and his later major work on differential-algebraic equations, to which he together with Peter Kunkel made many groundbreaking contributions, are the topic of the chapters in Part III. Besides providing a scientific discussion of Volker Mehrmann's work and its impact on the development of several areas of applied mathematics, the individual chapters stand on their own as reference works for selected topics in the fields of numerical (linear) algebra, matrix theory, differential-algebraic equations and control theory.

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