Algebra II For Dummies. Sterling Mary Jane
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✔ monomial: An expression with only one term.
✔ polynomial: An expression with several terms.
✔ quadratic: An expression in which the highest power of any variable term is two.
✔ simplify: To change an expression into an equivalent form that you combined, reduced, factored, or otherwise made more useable.
✔ solve: To find the value or values of the variable that makes a statement true.
✔ term: A grouping of constants and variables connected by multiplication, division, or grouping symbols and separated from other constants and variables by addition or subtraction.
✔ trinomial: An expression with three terms.
✔ variable: Something that can have many values (usually represented by a letter to indicate that you have many choices for its value).
If you feel a bit over your head after reading through some chapters, you may want to refer to Algebra For Dummies (Wiley) for a more complete explanation of the basics. My feelings won’t be hurt; I wrote that one, too!
Icons Used in This Book
The icons that appear in this book are great for calling attention to what you need to remember or what you need to avoid when doing algebra. Think of the icons as signs along the Algebra II Highway; you pay attention to signs – you don’t run them over!
Beyond the Book
In addition to all the great content provided in this book, you can find even more of it online. Check out www.dummies.com/cheatsheet/algebraii for a free Cheat Sheet that provides you with a quick reference to some standard forms, such as special products and equations of conics; some formulas, such as those needed for counting techniques and sequences and series; and, yes, those ever-important laws of logarithms.
You can also find several bonus articles on topics such as just what a normal line is (as opposed to abnormal?) and how mathematics helped a young man become king at www.dummies.com/extras/algebraii.
Where to Go from Here
I’m so pleased that you’re willing, able, and ready to begin an investigation of Algebra II. If you’re so pumped up that you want to tackle the material cover to cover, great! But you don’t have to read the material from page one to page two and so on. You can go straight to the topic or topics you want or need and refer to earlier material if necessary. You can also jump ahead if so inclined. I include clear cross-references in chapters that point you to the chapter or section where you can find a particular topic – especially if it’s something you need for the material you’re looking at or if it extends or furthers the discussion at hand.
You can use the table of contents at the beginning of the book and the index in the back to navigate your way to the topic that you need to brush up on. Or, if you’re more of a freewheeling type of guy or gal, take your finger, flip open the book, and mark a spot. No matter your motivation or what technique you use to jump into the book, you won’t get lost because you can go in any direction from there.
Enjoy!
Part I
Homing in on Basic Solutions
In this part …
✔ Get a handle on the basics of simplifying and factoring.
✔ Find out how to get in line with linear equations.
✔ Queue up to quadratic equations.
✔ Take on basic rational and radical equations.
✔ Work through graphing on the coordinate system.
Chapter 1
Going Beyond Beginning Algebra
In This Chapter
▶ Abiding by (and using) the rules of algebra
▶ Adding the multiplication property of zero to your repertoire
▶ Raising your exponential power
▶ Looking at special products and factoring
Algebra is a branch of mathematics that people study before they move on to other areas or branches in mathematics and science. For example, you use the processes and mechanics of algebra in calculus to complete the study of change; you use algebra in probability and statistics to study averages and expectations; and you use algebra in chemistry to work out the balance between chemicals. Algebra all by itself is esthetically pleasing, but it springs to life when used in other applications.
Any study of science or mathematics involves rules and patterns. You approach the subject with the rules and patterns you already know, and you build on those rules with further