Description

Book Synopsis
Todayâs Developmental Math students enter college needing more than just the math, and this has directly impacted the instructorâs role in the classroom. Instructors have to teach to different learning styles, within multiple teaching environments, and to a student population that is mostly unfamiliar with how to be a successful college student. Authors Andrea Hendricks and Pauline Chow have noticed this growing trend in their combined 30+ years of teaching at their respective community colleges, both in their face-to-face and online courses. As a result, they set out to create course materials that help todayâs students not only learn the mathematical concepts but also build life skills for future success. Understanding the time constraints for instructors, these authors have worked to integrate success strategies into both the print and digital materials, so that there is no sacrifice of time spent on the math. Furthermore, Andrea and Pauline have taken the time to write purpo

Table of Contents
Chapter S: Success StrategiesS.1: Time Management and Goal SettingS.2: Learning StylesS.3: Study SkillsS.4: Test TakingS.5: Blended and Online ClassesChapter 1: Real Numbers and Algebraic Expressions1.1: The Set of Real Numbers1.2: Fractions Review1.3: The Order of Operations, Algebraic Expressions and Equations1.4: Addition of Real Numbers1.5: Subtraction of Real Numbers1.6: Multiplication and Division of Real Numbers1.7: Properties of Real Numbers1.8: Algebraic ExpressionsChapter 2: Linear Equations & Inequalities in One Variable2.1: Equations and Their Solutions2.2: The Addition Property of Equality2.3: The Multiplication Property of Equality2.4: More on Solving Linear Equations2.5: Formulas and Applications from Geometry2.6: Percent, Rate, and Mixture Problems2.7: Linear Inequalities in One VariableChapter 3: Linear Equations in Two Variables3.1: Equations and the Rectangular Coordinate System3.2: Graphing Linear Equations3.3: The Slope of a Line3.4: More about Slope3.5: Writing Equations of Lines3.6: FunctionsChapter 4: Systems of Linear Equations in Two and Three Variables4.1: Solving Systems of Linear Equations Graphically4.2: Solving Systems of Linear Equations by Substitution4.3: Solving Systems of Linear Equations by Elimination4.4: Applications of Systems of Linear Equations in Two Variables 4.5: Solving Systems of Linear Equations in Three Variables and Their Applications Chapter 5: Exponents, Polynomials, and Polynomial Functions5.1: Rules of Exponents and Zero and Negative Exponents5.2: More Rules of Exponents and Scientific Notation5.3: Polynomial Functions, Addition and Subtraction of Polynomials5.4: Multiplication of Polynomials and Polynomial Functions5.5: Special Products5.6: Division of Polynomials5.7: Synthetic Division and the Remainder TheoremChapter 6: Factoring Polynomials and Polynomial Equations6.1: Greatest Common Factor and Grouping6.2: Factoring Trinomials6.3: More on Factoring Trinomials6.4: Factoring Binomials6.5: Solving Quadratic Equations and Other Polynomial Equations by Factoring6.6: Applications of Quadratic EquationsChapter 7: Rational Functions and Equations7.1: Rational Functions and Simplifying Rational Expressions7.2: Multiplication and Division of Rational Expressions7.3: Least Common Denominator and Equivalent Fractions7.4: Addition and Subtraction of Rational Expressions7.5: Complex Fractions7.6: Solving Rational Equations7.7: Proportions and Other Applications of Rational EquationsChapter 8: More on Functions and Graphs; Variation8.1: The Domain and Range of Functions8.2: Graphing and Writing Linear Functions8.3: Graphing Nonlinear Functions and Piecewise Defined Functions8.4: Variation and ApplicationsChapter 9: Inequalities and Absolute Value9.1: Compound Inequalities9.2: Absolute Value Equations9.3: Absolute Value Inequalities9.4: Linear Inequalities in Two Variables and Systems of Linear InequalitiesChapter 10: Rational Exponents, Radicals, and Complex Numbers10.1: Radicals and Radical Functions10.2: Rational Exponents10.3: Simplifying Radical Expressions10.4: Adding, Subtracting, and Multiplying Radical Expressions10.5: Dividing Radicals and Rationalizing10.6: Radical Equations and their Applications10.7: Complex NumbersChapter 11: Quadratic Equations and Functions11.1: Quadratic Functions and their Graphs11.2: Solving Quadratic Equations by the Square Root Property and Completing the Square11.3: Solving Quadratic Equations by the Quadratic Formula11.4: Solving Equations by Using Quadratic Methods11.5: More on Graphing Quadratic Functions11.6: Solving Quadratic and Rational Inequalities in One VariableChapter 12: Exponential and Logarithmic Functions12.1: Operations and Composition of Functions12.2: Inverse Functions12.3: Exponential Functions12.4: Logarithmic Functions12.5: Properties of Logarithms12.6: The Common Log, Natural Log, and Change of Base Formula12.7: Exponential and Logarithmic Equations and ApplicationsChapter 13: Conic Sections and Nonlinear Systems13.1: The Parabola and the Circle13.2: The Ellipse and the Hyperbola13.3: Solving Nonlinear Systems of Equations13.4: Solving Nonlinear Inequalities and Systems of InequalitiesChapter 14: Sequences, Series, and the Binomial Theorem14.1: Sequences14.2: Arithmetic Sequences and Series14.3: Geometric Sequences and Series14.4: The Binomial Theorem

Beginning Intermediate Algebra

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A Hardback by Andrea Hendricks, Oiyin Pauline Chow

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    View other formats and editions of Beginning Intermediate Algebra by Andrea Hendricks

    Publisher: McGraw-Hill Education - Europe
    Publication Date: 16/03/2012
    ISBN13: 9780073384535, 978-0073384535
    ISBN10: 0073384534
    Also in:
    Mathematics Algebra

    Description

    Book Synopsis
    Todayâs Developmental Math students enter college needing more than just the math, and this has directly impacted the instructorâs role in the classroom. Instructors have to teach to different learning styles, within multiple teaching environments, and to a student population that is mostly unfamiliar with how to be a successful college student. Authors Andrea Hendricks and Pauline Chow have noticed this growing trend in their combined 30+ years of teaching at their respective community colleges, both in their face-to-face and online courses. As a result, they set out to create course materials that help todayâs students not only learn the mathematical concepts but also build life skills for future success. Understanding the time constraints for instructors, these authors have worked to integrate success strategies into both the print and digital materials, so that there is no sacrifice of time spent on the math. Furthermore, Andrea and Pauline have taken the time to write purpo

    Table of Contents
    Chapter S: Success StrategiesS.1: Time Management and Goal SettingS.2: Learning StylesS.3: Study SkillsS.4: Test TakingS.5: Blended and Online ClassesChapter 1: Real Numbers and Algebraic Expressions1.1: The Set of Real Numbers1.2: Fractions Review1.3: The Order of Operations, Algebraic Expressions and Equations1.4: Addition of Real Numbers1.5: Subtraction of Real Numbers1.6: Multiplication and Division of Real Numbers1.7: Properties of Real Numbers1.8: Algebraic ExpressionsChapter 2: Linear Equations & Inequalities in One Variable2.1: Equations and Their Solutions2.2: The Addition Property of Equality2.3: The Multiplication Property of Equality2.4: More on Solving Linear Equations2.5: Formulas and Applications from Geometry2.6: Percent, Rate, and Mixture Problems2.7: Linear Inequalities in One VariableChapter 3: Linear Equations in Two Variables3.1: Equations and the Rectangular Coordinate System3.2: Graphing Linear Equations3.3: The Slope of a Line3.4: More about Slope3.5: Writing Equations of Lines3.6: FunctionsChapter 4: Systems of Linear Equations in Two and Three Variables4.1: Solving Systems of Linear Equations Graphically4.2: Solving Systems of Linear Equations by Substitution4.3: Solving Systems of Linear Equations by Elimination4.4: Applications of Systems of Linear Equations in Two Variables 4.5: Solving Systems of Linear Equations in Three Variables and Their Applications Chapter 5: Exponents, Polynomials, and Polynomial Functions5.1: Rules of Exponents and Zero and Negative Exponents5.2: More Rules of Exponents and Scientific Notation5.3: Polynomial Functions, Addition and Subtraction of Polynomials5.4: Multiplication of Polynomials and Polynomial Functions5.5: Special Products5.6: Division of Polynomials5.7: Synthetic Division and the Remainder TheoremChapter 6: Factoring Polynomials and Polynomial Equations6.1: Greatest Common Factor and Grouping6.2: Factoring Trinomials6.3: More on Factoring Trinomials6.4: Factoring Binomials6.5: Solving Quadratic Equations and Other Polynomial Equations by Factoring6.6: Applications of Quadratic EquationsChapter 7: Rational Functions and Equations7.1: Rational Functions and Simplifying Rational Expressions7.2: Multiplication and Division of Rational Expressions7.3: Least Common Denominator and Equivalent Fractions7.4: Addition and Subtraction of Rational Expressions7.5: Complex Fractions7.6: Solving Rational Equations7.7: Proportions and Other Applications of Rational EquationsChapter 8: More on Functions and Graphs; Variation8.1: The Domain and Range of Functions8.2: Graphing and Writing Linear Functions8.3: Graphing Nonlinear Functions and Piecewise Defined Functions8.4: Variation and ApplicationsChapter 9: Inequalities and Absolute Value9.1: Compound Inequalities9.2: Absolute Value Equations9.3: Absolute Value Inequalities9.4: Linear Inequalities in Two Variables and Systems of Linear InequalitiesChapter 10: Rational Exponents, Radicals, and Complex Numbers10.1: Radicals and Radical Functions10.2: Rational Exponents10.3: Simplifying Radical Expressions10.4: Adding, Subtracting, and Multiplying Radical Expressions10.5: Dividing Radicals and Rationalizing10.6: Radical Equations and their Applications10.7: Complex NumbersChapter 11: Quadratic Equations and Functions11.1: Quadratic Functions and their Graphs11.2: Solving Quadratic Equations by the Square Root Property and Completing the Square11.3: Solving Quadratic Equations by the Quadratic Formula11.4: Solving Equations by Using Quadratic Methods11.5: More on Graphing Quadratic Functions11.6: Solving Quadratic and Rational Inequalities in One VariableChapter 12: Exponential and Logarithmic Functions12.1: Operations and Composition of Functions12.2: Inverse Functions12.3: Exponential Functions12.4: Logarithmic Functions12.5: Properties of Logarithms12.6: The Common Log, Natural Log, and Change of Base Formula12.7: Exponential and Logarithmic Equations and ApplicationsChapter 13: Conic Sections and Nonlinear Systems13.1: The Parabola and the Circle13.2: The Ellipse and the Hyperbola13.3: Solving Nonlinear Systems of Equations13.4: Solving Nonlinear Inequalities and Systems of InequalitiesChapter 14: Sequences, Series, and the Binomial Theorem14.1: Sequences14.2: Arithmetic Sequences and Series14.3: Geometric Sequences and Series14.4: The Binomial Theorem

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