- Shopping Bag ( 0 items )
Want a NOOK? Explore Now
Introduction xi
Chapter 1 Translating Problems into Algebraic Equations 1
1.1 Introduction to Algebra 2
1.2 Translating English into Algebraic Equations 3
1.3 Algebra Terminology 4
1.4 Simple Word Problems 8
Chapter 2 Simplifying Algebraic Equations 21
2.1 Commutative, Associative, and Distributive Properties of Addition and Multiplication 22
2.2 Using Associative and Distributive Properties 23
2.3 Combining Like Terms in Algebraic Equations 25
2.4 Simplifying Algebraic Equations by Removing Parentheses and Combining Like Terms 28
2.5 The General Order to Perform Operations in Algebra 30
Chapter 3 Solving Simple Algebraic Equations 33
3.1 Solving Algebraic Equations That Have One Unknown Variable 34
3.2 Solving Simple Algebraic Equations Containing Fractions 42
3.3 Solving Simple Algebraic Equations Containing Radicals 47
Chapter 4 Algebraic Inequalities 51
4.1 Solving Algebraic Inequalities with One Unknown Variable 51
Chapter 5 Polynomials 55
5.1 Definitions 56
5.2 Addition of Polynomials 57
5.3 Subtraction of Polynomials 58
5.4 Multiplication of Polynomials 59
5.5 Division of Polynomials 61
5.6 Factoring Polynomials with a Common Monomial Factor 67
5.7 Factoring Polynomial Expressions with the Form ax2 + bx + c 68
Chapter 6 Algebraic Fractions with Polynomial Expressions 81
6.1 Factoring and Reducing Algebraic Fractions 82
6.2 Multiplication of Algebraic Fractions 83
6.3 Division of Algebraic Fractions 84
6.4 Addition and Subtraction of Algebraic Fractions 85
Chapter 7 Solving Quadratic Polynomial Equations with One Unknown Variable 91
7.1 Defining and Solving Quadratic (Polynomial) Equations 92
7.2 Using Factoring toSolve Quadratic Equations with One Unknown Variable 93
7.3 Using the Quadratic Formula to Solve Quadratic Equations with One Unknown Variable 97
7.4 Using the Square Root Method to Solve Quadratic Equations with One Unknown Variable 101
7.5 Using the Method of Completing the Square to Solve Quadratic Equations with One Unknown Variable 103
Chapter 8 Solving Systems of Linear Equations with Two or Three Unknown Variables 107
8.1 Solving Systems of Linear Equations with Two or More Unknown Variables 108
8.2 Using the Elimination Method to Solve Systems of Linear Equations with Two Unknown Variables 110
8.3 Using the Substitution Method to Solve Systems of Linear Equations with Two Unknown Variables 115
8.4 Using the Method of Determinants to Solve Systems of Two Linear Equations with Two Unknown Variables 118
8.5 Solving Systems of Three Linear Equations with Three Unknown Variables 123
8.6 Using the Elimination Method to Solve Systems of Three Linear Equations with Three Unknown Variables 124
8.7 Using the Substitution Method to Solve Systems of Three Linear Equations with Three Unknown Variables 128
8.8 Using the Matrix Method to Solve Systems of Three Linear Equations with Three Unknown Variables 133
8.9 Using the Method of Determinants of a Square Matrix to Solve Systems of Three Linear Equations with Three Unknown Variables 140
Chapter 9 Working with Coordinate Systems and Graphing Equations 147
9.1 Introduction and Definitions 148
9.2 Graphing Linear Equations 153
9.3 Slope of a Line 159
9.4 Graphs of the Equations for the Parabola 164
9.5 Graphing Quadratic Equations 166
9.6 Using Graphing to Solve Quadratic Equations 170
9.7 Using Graphing to Solve Two Linear Equations with Two Unknown Variables 175
9.8 Examples of Other Equation Forms That Graph to Shapes on a Coordinate System 179
Index 185
Anonymous
Posted November 8, 2007
This is the best book on learning basic algebra. It is thorough yet concise. The information is presented very clearly. The author has obviously tried to explain the concepts so that they `make sense¿ to students - and their parents. I use the book to explain algebra to my students. Like the other Master Math books by Ross, the topics flow logically and build in difficulty. What a breath of fresh air after the often confusing text books students are given in school. This book is helpful for students struggling with algebra and the parents who are tutoring them. This book is also extremely useful for older students who did not adequately learn algebra, yet find they need to know it later. Topics can easily be looked up and reviewed or learned. I highy recommend this book!
5 out of 7 people found this review helpful.
Was this review helpful? Yes NoThank you for your feedback. Report this reviewThank you, this review has been flagged.Log-IC
Posted October 10, 2009
Splendid clarity and progression.
A cherry on top of this fine sundae,
maybe a single page of exponential,
radical,and complex properties for
a quick reference,( but that's nitpicking).
3 out of 5 people found this review helpful.
Was this review helpful? Yes NoThank you for your feedback. Report this reviewThank you, this review has been flagged.Anonymous
Posted November 20, 2007
This is the best book out there on learning trigonometry. I especially appreciate the visually-oriented focus. Each concept is described in all its forms, such as sine. Do you know each of the different ways sine can be described? Like the other Master Math books by Ross, the topics flow logically and are in context with what precedes and follows. It is thorough yet concise, and packed full of everything you, as tutor, or your kids need to know. The real world and fun applications are wonderful! The information is explained clearly and in a way that makes sense, so that a given concept is explained in such a way you understand what is being discussed rather than just memorizing formulas. What a breath of fresh air after the often confusing text books I was and my children are given in school. I really feel I can explain trigonometry to young people using this book! if I were going back to school, and taking math or science, this book would be in my backpack.
3 out of 5 people found this review helpful.
Was this review helpful? Yes NoThank you for your feedback. Report this reviewThank you, this review has been flagged.Anonymous
Posted November 21, 2012
i am not sure if i am missing something but on page 14 the book says x times $1.00 per glass will equal 20. then shows this equation
X + ($1.00 per glass)=$20.00
1 out of 1 people found this review helpful.
Was this review helpful? Yes NoThank you for your feedback. Report this reviewThank you, this review has been flagged.Anonymous
Posted February 12, 2012
This book is terrible. There are many books that are better. I found websites more helpful.
1 out of 3 people found this review helpful.
Was this review helpful? Yes NoThank you for your feedback. Report this reviewThank you, this review has been flagged.Anonymous
Posted April 20, 2010
No text was provided for this review.
Anonymous
Posted April 23, 2011
No text was provided for this review.
Anonymous
Posted May 31, 2011
No text was provided for this review.
Anonymous
Posted November 17, 2010
No text was provided for this review.
Anonymous
Posted November 4, 2009
No text was provided for this review.
Anonymous
Posted December 12, 2011
No text was provided for this review.
Anonymous
Posted March 27, 2011
No text was provided for this review.
Anonymous
Posted March 2, 2011
No text was provided for this review.
Anonymous
Posted August 5, 2014
No text was provided for this review.
Anonymous
Posted August 6, 2011
No text was provided for this review.
Anonymous
Posted November 3, 2009
No text was provided for this review.
Anonymous
Posted November 3, 2009
No text was provided for this review.
Anonymous
Posted November 3, 2009
No text was provided for this review.
Anonymous
Posted November 3, 2009
No text was provided for this review.
Anonymous
Posted November 3, 2009
No text was provided for this review.
Overview