Sách Algebra demystified - rhonda huettenmueller

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    ALGEBRA DEMYSTIFIED - RHONDA HUETTENMUELLER

    Contents
    Preface ix
    CHAPTER 1 Fractions 1
    CHAPTER 2Introduction to Variables 37
    CHAPTER 3 Decimals 55
    CHAPTER 4 Negative Numbers 65
    CHAPTER 5 Exponents and Roots 79
    CHAPTER 6 Factoring 113
    CHAPTER 7 Linear Equations 163
    CHAPTER 8 Linear Applications 197
    CHAPTER 9 Linear Inequalities 285
    CHAPTER 10 Quadratic Equations 319
    CHAPTER 11 Quadratic Applications 353
    Appendix 417
    Final Review 423
    Index 437
    For more information about this book, click here.
    Copyright 2003 The McGraw-Hill Companies, Inc. Click Here for Terms of Use.
    This page intentionally left blank.



    PREFACE

    This book is designed to take the mystery out of algebra. Each section contains
    exactly one new idea—unlike most math books, which cover several
    ideas at once. Clear, brief explanations are followed by detailed examples.
    Each section ends with a few Practice problems, most similar to the examples.
    Solutions to the Practice problems are also given in great detail. The goal is
    to help you understand the algebra concepts while building your skills and
    confidence.
    Each chapter ends with a Chapter Review, a multiple-choice test designed
    to measure your mastery of the material. The Chapter Review could also be
    used as a pretest. If you think you understand the material in a chapter, take
    the Chapter Review test. If you answer all of the questions correctly, then
    you can safely skip that chapter. When taking any multiple-choice test, work
    the problems before looking at the answers. Sometimes incorrect answers
    look reasonable and can throw you off. Once you have finished the book,
    take the Final Review, which is a multiple-choice test based on material from
    each chapter.
    Spend as much time in each section as you need. Try not to rush, but do
    make a commitment to learning on a schedule. If you find a concept difficult,
    you might need to work the problems and examples several times. Try not to
    jump around from section to section as most sections extend topics from
    previous sections.
    Not many shortcuts are used in this book. Does that mean you shouldn’t
    use them? No. What you should do is try to find the shortcuts yourself. Once
    you have found a method that seems to be a shortcut, try to figure out why it
    works. If you understand how a shortcut works, you are less likely to use it
    incorrectly (a common problem with algebra students).
    Because many find fraction arithmetic difficult, the first chapter is devoted
    almost exclusively to fractions. Make sure you understand the steps in this
    chapter because they are the same steps used in much of the rest of the book.
    For example, the steps used to compute 7
    36
    þ 5
    16 are exactly those used to
    compute
    2x
    x2 þ x 2
    þ 6
    x þ 2
    .
    Copyright 2003 The McGraw-Hill Companies, Inc. Click Here for Terms of Use.
    Even those who find algebra easy are stumped by word problems (also
    called ‘‘applications’’). In this book, word problems are treated very carefully.
    Two important skills needed to solve word problems are discussed
    earlier than the word problems themselves. First, you will learn how to
    find quantitative relationships in word problems and how to represent
    them using variables. Second, you will learn how to represent multiple quantities
    using only one variable.
    Most application problems come in ‘‘families’’—distance problems, work
    problems, mixture problems, coin problems, and geometry problems, to
    name a few. As in the rest of the book, exactly one topic is covered in
    each section. If you take one section at a time and really make sure you
    understand why the steps work, you will find yourself able to solve a great
    many applied problems—even those not covered in this book.
    Good luck.
    RHONDA HUETTENMUELLER
     

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