Algebra I: 1001 Practice Problems For Dummies (+ Free Online Practice)

Algebra I: 1001 Practice Problems For Dummies (+ Free Online Practice)
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Practice your way to a great grade in Algebra I Algebra I: 1001 Practice Problems For Dummies gives you 1,001 opportunities to practice solving problems on all the major topics in Algebra I—in the book and online! Get extra help with tricky subjects, solidify what you’ve already learned, and get in-depth walk-throughs for every problem with this useful book. These practice problems and detailed answer explanations will get you solving for x in no-time, no matter what your skill level. Thanks to Dummies, you have a resource to you put key concepts into practice. Work through practice problems on all Algebra I topics covered in class Step through detailed solutions for every problem to build your understanding Access practice questions online to study anywhere, any time Improve your grade and up your study game with practice, practice, practiceThe material presented in Algebra I: 1001 Practice Problems For Dummies is an excellent resource for students, as well as parents and tutors looking to help supplement classroom instruction. Algebra I: 1001 Practice Problems For Dummies (9781119883470) was previously published as 1,001 Algebra I Practice Problems For Dummies (9781118446713). While this version features a new Dummies cover and design, the content is the same as the prior release and should not be considered a new or updated product.

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Mary Jane Sterling. Algebra I: 1001 Practice Problems For Dummies (+ Free Online Practice)

Algebra I: 1001 Practice Problems For Dummies® To view this book's Cheat Sheet, simply go to www.dummies.com and search for “Algebra I: 1001 Practice Problems For Dummies Cheat Sheet” in the Search box. Table of Contents

Guide

Pages

Introduction

What You’ll Find

How This Workbook Is Organized

Part 1: Questions

Part 2: Answers

Beyond the Book

Where to Go for Additional Help

The Questions

Signing on with Signed Numbers

The Problems You’ll Work On

What to Watch Out For

Placing Real Numbers on the Number Line

Using the Absolute Value Operation

Adding Signed Numbers

Subtracting Signed Numbers

Multiplying and Dividing Signed Numbers

Recognizing Algebraic Properties and Notation

The Problems You’ll Work On

What to Watch Out For

Applying Traditional Grouping Symbols

Introducing Some Non-Traditional Grouping Symbols

Distributing Multiplication over Addition and Subtraction

Associating Terms Differently with the Associative Property

Rearranging with the Commutative Property

Applying More Than One Property to an Expression

Working with Fractions and Decimals

The Problems You’ll Work On

What to Watch Out For

Adding and Subtracting Fractions

Multiplying Fractions

Dividing Fractions

Simplifying Complex Fractions

Adding and Subtracting Decimals

Multiplying Decimals

Dividing Decimals

Changing Fractions to Decimals

Changing Decimals to Fractions

Making Exponential Expressions and Operations More Compatible

The Problems You’ll Work On

What to Watch Out For

Multiplying and Dividing Exponentials with the Same Base

Raising a Power to a Power

Combining Different Operations on Exponentials

Changing the Base to Perform an Operation

Working with Scientific Notation

Raking in Radicals

The Problems You’ll Work On

What to Watch Out For

Simplifying Radical Expressions

Rationalizing Denominators

Using Fractional Exponents for Radicals

Evaluating Expressions with Fractional Exponents

Operating on Radicals

Operating on Factors with Fractional Exponents

Estimating Values of Radicals

Creating More User-Friendly Algebraic Expressions

The Problems You’ll Work On

What to Watch Out For

Adding and Subtracting Like Terms

Multiplying and Dividing Factors

Simplifying Expressions Using the Order of Operations

Evaluating Expressions Using the Order of Operations

Operating with Factorials

Focusing on Function Notation

Multiplying by One or More Terms

The Problems You’ll Work On

What to Watch Out For

Distributing One Term Over Sums and Differences

Distributing Using Division

Multiplying Binomials Using Distributing

Multiplying Binomials Using FOIL

Distributing Binomials Over Trinomials

Squaring Binomials

Raising Binomials to the Third Power

Using Pascal’s Triangle

Finding Special Products of Binomials and Trinomials

Dividing Algebraic Expressions

The Problems You’ll Work On

What to Watch Out For

Dividing with Monomial Divisors

Monomial Divisors and Remainders

Using Long Division to Divide with Binomials

Dividing with Binomials Using Synthetic Division

Dividing with Higher Power Divisors

Factoring Basics

The Problems You’ll Work On

What to Watch Out For

Finding Divisors Using Rules of Divisibility

Writing Prime Factorizations

Factoring Out a GCF

Reducing Fractions with a Common GCF

Factoring Binomials

The Problems You’ll Work On

What to Watch Out For

Factoring the Difference of Perfect Squares

Factoring the Sum or Difference of Two Perfect Cubes

Factoring More Than Once

Factoring Quadratic Trinomials

The Problems You’ll Work On

What to Watch Out For

Factoring Out the GCF of a Trinomial

Factoring Trinomials into the Products of Binomials

Factoring Quadratic-Like Expressions

Factoring Completely Using More Than One Technique

Other Factoring Techniques

The Problems You’ll Work On

What to Watch Out For

Factoring by Grouping

Combining Other Factoring Techniques with Grouping

Using Multiple Factoring Methods

Solving Linear Equations

The Problems You’ll Work On

What to Watch Out For

Solving Linear Equations Using Basic Operations

Dealing with Fractions in Linear Equations

Taking on Quadratic Equations

The Problems You’ll Work On

What to Watch Out For

Applying the Square Root Rule to Quadratic Equations

Solving Quadratic Equations Using Factoring

Applying the Quadratic Formula to Quadratic Equations

Completing the Square to Solve Quadratic Equations

Writing Complex Numbers in the Standard a + bi Form

Finding Complex Solutions Using the Quadratic Formula

Solving Polynomials with Powers Three and Higher

The Problems You’ll Work On

What to Watch Out For

Applying Descartes’s Rule of Signs to Count Real Roots

Applying the Rational Root Theorem to List Roots

Determining Whether Numbers Are Roots

Solving for the Roots of Polynomials

Reining in Radical and Absolute Value Equations

The Problems You’ll Work On

What to Watch Out For

Solving Basic Radical Equations

Checking for Extraneous Roots

Squaring Both Sides of Equations Twice

Solving Radicals with Roots Other Than Square Roots

Solving Absolute Value Equations

Handling Absolute Value Equations with No Solution

Making Inequalities More Fair

The Problems You’ll Work On

What to Watch Out For

Performing Operations on Inequalities

Writing Inequalities Using Interval Notation

Changing Interval Notation to Inequality Notation

Solving Linear Inequalities

Taking on Compound Inequalities

Solving Quadratic Inequalities

Finding Solutions of Nonlinear Inequalities

Rewriting and Solving Absolute Value Inequalities

Delving into Complex Inequalities

Using Established Formulas

The Problems You’ll Work On

What to Watch Out For

Getting Interested in Interest Problems

Heating It Up with Temperature Problems

Adding up Natural Numbers

Going the Distance with the Distance Formula

Getting the Inside Scoop with Sums of Interior Angles

Averaging Out the Numbers

Summing the Squares of Numbers

Finding the Terms of a Sequence

Adding the Terms in an Arithmetic Sequence

Using the Formula for the Sum of Cubes

Compounding the Problems Involving Compound Interest

Using Formulas in Geometric Story Problems

The Problems You’ll Work On

What to Watch Out For

Working around the Perimeter of Rectangles

Using the Area Formula for a Trapezoid

Tackling Area and Perimeter of a Square

Solving Problems Using the Perimeter of a Triangle

Working with the Area and Perimeter of a Rectangle

Using the Formula for the Area of a Hexagon

Getting Pythagoras Involved in the Area of a Triangle

Making Use of the Volume of a Box

Working with the Volume of a Cylinder

Changing Radians to Degrees and Degrees to Radians

Determining the Height of an Object

Working with Heron’s Formula for the Area of a Triangle

Tackling Traditional Story Problems

The Problems You’ll Work On

What to Watch Out For

Tackling Age Problems

Working with Consecutive Integers

Getting the Job Done on Work Problems

Counting on Quality and Quantity Problems

Solving Money Problems

Graphing Basics

The Problems You’ll Work On

What to Watch Out For

Plotting Points on the Coordinate System

Determining the Quadrant of a Point

Finding the Intercepts of a Line

Calculating the Slope of a Line from Two Points

Determining a Line’s Slope from Its Equation

Sketching the Graph of a Line from Its Equation

Sketching Lines Using Two Points

Using the Algebra of Lines

The Problems You’ll Work On

What to Watch Out For

Writing Equations of Lines Using the Slope and a Point

Writing the Equation of a Line Using Two Points

Dealing with Slopes of Parallel and Perpendicular Lines

Finding Equations of Lines Parallel or Perpendicular to One Given

Computing the Distance Between Points

Determining the Midpoint

Other Graphing Topics

The Problems You’ll Work On

What to Watch Out For

Graphing to Find the Intersection of Two Lines

Sketching the Graph of a Circle

Creating the Graph of a Parabola

Transforming the Graph of a Figure

The Answers

The Answers

Index. A

B

C

D

E

F

G

H

I

L

M

N

O

P

Q

R

S

T

V

W

About the Author

Dedication

Author’s Acknowledgments

WILEY END USER LICENSE AGREEMENT

Отрывок из книги

One-thousand-one algebra problems: That’s a lot of algebra problems.

It will take you seven days to do all of them, if you do 143 each day. Whew! It will take you 91 days to do all of them, if you manage to do 11 each day. And, of course, it will take you 1,001 days to do all the problems if you do just one each day. Whatever your game plan, this is still a lot of problems. You may want to start at the beginning and do each problem in turn, or you may want to jump around and do the problems in an order that suits you best. Either plan is doable. Either plan is fine. Just watch out for topics that build on one another — you may need the information from one skill to succeed in another.

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