Solutions for Prealgebra - Video Workbook With Mathematics - With Access
Problem 1E:
Verbal and Writing Skills, Exercises 1-8 Write the word name for a. 76. b. 706. c. 7006. d. What is...Problem 2E:
Verbal and Writing Skills, Exercises 1-8 Write in words. a. 63 6 b. 36 c. What can you say about...Problem 3E:
Verbal and Writing Skills, Exercises 1-8 In the number 9865: a. In what place is the digit 8? b. In...Problem 4E:
Verbal and Writing Skills, Exercises 1-8 In the number 46,962: a. In what place is the digit 4? b....Problem 5E:
Verbal and Writing Skills, Exercises 1-8 In the number 754,310: a. In what place is the digit 4? b....Problem 6E:
Verbal and Writing Skills, Exercises 1-8 In the number 839,400: a. In what place is the digit 8? b....Problem 7E:
Verbal and Writing Skills, Exercises 1-8 In the number 1,284,073: a. In what place is the digit 1?...Problem 8E:
Verbal and Writing Skills, Exercises 1-8 In the number 3,098,269: a. In what place is the digit 0?...Problem 9E:
Write in expanded notation. 5876Problem 10E:
Write in expanded notation. 7632Problem 11E:
Write in expanded notation. 4921Problem 12E:
Write in expanded notation. 3562Problem 13E:
Write in expanded notation. 867,301Problem 14E:
Write in expanded notation. 913,045Problem 15E:
Damian withdraws $562 from his account. He requests the minimum number of bills in one-, then-, and...Problem 16E:
Erin withdraws $274 from her account. She requests the minimum number of bills in one-, ten-, and...Problem 17E:
Describe the denominations of bills for $46: a. Using only ten- and one-dollar bills. b. Using tens,...Problem 18E:
Describe the denominations of bills for $96: a. Using only ten- and one-dollar bills. b. Using tens,...Problem 19E:
Write a word name for each number. 6079Problem 20E:
Write a word name for each number. 4032Problem 21E:
Write a word name for each number. 86,491Problem 22E:
Write a word name for each number. 33,224Problem 24E:
Fill in the check with the amount $379.Problem 41E:
Round to the nearest ten. 45Problem 42E:
Round to the nearest ten. 85Problem 43E:
Round to the nearest ten. 661Problem 44E:
Round to the nearest ten. 123Problem 45E:
Round to the nearest hundred. 63,854Problem 46E:
Round to the nearest hundred. 12,790Problem 47E:
Round to the nearest hundred. 823,042Problem 48E:
Round to the nearest hundred. 701,529Problem 52E:
Round to the nearest thousands. 312,540Problem 53E:
Round to the nearest hundred thousand. 5,254,423Problem 54E:
Round to the nearest hundred thousand. 1,395,999Problem 55E:
Round to the nearest hundred thousand. 9,007,601Problem 56E:
Round to the nearest hundred thousand. 3,116,201Problem 57E:
Then Moon The average distance from the moon to the earth is 238,900 miles. Round this number to the...Problem 58E:
Profit Larson Construction calculated an end-of-year profit of $212,875. Round $212,875 to the...Problem 59E:
Mixed Practice Automobile Prices The table lists the 2015 sticker prices on some popular vehicles....Problem 61E:
Mixed Practice Automobile Prices The table lists the 2015 sticker prices on some popular vehicles....Problem 63E:
Round to the nearest hundred. 16,962Problem 64E:
Round to the nearest hundred. 44,972Problem 65E:
Very large numbers are used in some disciplines to measure quantities, such as distance in astronomy...Problem 66E:
Very large numbers are used in some disciplines to measure quantities, such as distance in astronomy...Problem 67E:
Sometimes to get an approximation we must round to the nearest unit, such as a foot, yard, hour, or...Problem 68E:
Sometimes to get an approximation we must round to the nearest unit, such as a foot, yard, hour, or...Problem 69E:
Sometimes to get an approximation we must round to the nearest unit, such as a foot, yard, hour, or...Problem 70E:
Yardage Measurements Jessica has 15 yards 4 inches of material. Approximately how many yards of...Problem 1QQ:
Write 6402 in expanded notation.Browse All Chapters of This Textbook
Chapter 1 - Whole Numbers And Introduction To AlgebraChapter 1.1 - Understanding Whole NumbersChapter 1.2 - Adding Whole Number ExpressionsChapter 1.3 - Subtracting Whole Number ExpressionsChapter 1.4 - Multiplying Whole Number ExpressionsChapter 1.5 - Dividing Whole Number ExpressionsChapter 1.6 - Exponents And The Order Of OperationsChapter 1.7 - More On Algebraic ExpressionsChapter 1.8 - Introduction To Solving Linear EquationsChapter 1.9 - Solving Applied Problems Using Several Operations
Chapter 2 - IntegersChapter 2.1 - Understanding IntegersChapter 2.2 - Adding IntegersChapter 2.3 - Subtracting IntegersChapter 2.4 - Multiplying And Dividing IntegersChapter 2.5 - The Order Of Operations And Applications Involving IntegersChapter 2.6 - Simplifying And Evaluating Algebraic ExpressionsChapter 3 - Introduction To Equations And Algebraic ExpressionsChapter 3.1 - Solving Equations Of The Form X + A = C X+ A = C And X − A = C X − A = CChapter 3.2 - Solving Equations Of The Form A X = C Ax = CChapter 3.3 - Equations And Geometric FormulasChapter 3.4 - Performing Operations With ExponentsChapter 4 - Fractions, Ratio, And ProportionChapter 4.1 - Factoring Whole NumbersChapter 4.2 - Understanding FractionsChapter 4.3 - Simplifying Fractional ExpressionsChapter 4.4 - Simplifying Fractional Expressions With ExponentsChapter 4.5 - Ratios And RatesChapter 4.6 - Proportions And ApplicationsChapter 5 - Operations On Fractional ExpressionsChapter 5.1 - Multiplying And Dividing Fractional ExpressionsChapter 5.2 - Multiples And Least Common Multiples Of Algebraic ExpressionsChapter 5.3 - Adding And Subtracting Fractional ExpressionsChapter 5.4 - Operations With Mixed NumbersChapter 5.5 - Order Of Operations And Complex FractionsChapter 5.6 - Solving Applied Problems Involving FractionsChapter 5.7 - Solving Equations Of The Form X A = C Xa = CChapter 6 - PolynomialsChapter 6.1 - Adding And Subtracting PolynomialsChapter 6.2 - Multiplying PolynomialsChapter 6.3 - Translating From English To AlgebraChapter 6.4 - Factoring Using The Greatest Common FactorChapter 7 - Solving EquationsChapter 7.1 - Solving Equations Using One Principle Of EqualityChapter 7.2 - Solving Equations Using More Than One Principle Of EqualityChapter 7.3 - Solving Equations With ParenthesesChapter 7.4 - Solving Equations With FractionsChapter 7.5 - Using Equations To Solve Applied ProblemsChapter 8 - Decimals And PercentsChapter 8.1 - Understanding Decimal FractionsChapter 8.2 - Adding And Subtracting Decimal ExpressionsChapter 8.3 - Multiplying And Dividing Decimal ExpressionsChapter 8.4 - Solving Equations And Applied Problems Involving DecimalsChapter 8.5 - Estimating With PercentsChapter 8.6 - PercentsChapter 8.7 - Solving Percent Problems Using EquationsChapter 8.8 - Solving Percent Problems Using ProportionsChapter 8.9 - Solving Applied Problems Involving PercentsChapter 9 - Graphing And StatisticsChapter 9.1 - Interpreting And Constructing GraphsChapter 9.2 - Mean, Median, And ModeChapter 9.3 - The Rectangular Coordinate SystemChapter 9.4 - Linear Equations In Two VariableChapter 10 - Measurement And Geometric FiguresChapter 10.1 - Using Unit Fractions With U.s. And Metric UnitsChapter 10.2 - Converting Between The U.s. And Metric SystemsChapter 10.3 - AnglesChapter 10.4 - Square Roots And The Pythagorean TheoremChapter 10.5 - The CircleChapter 10.6 - VolumeChapter 10.7 - Similar Geometric FiguresChapter A.1 - Determining The Best Deal When Purchasing A VehicleChapter B - Introduction To U.s. And Metric Units Of Measurement
Book Details
These worksheets provide extra practice exercises for every section of the text with ample space for students to show their work on the practice exercises and Math Coach problems. Additionally, the workbook is correlated to the new Guided Learning Videos and the Math Coach Videos so that students can follow along, take notes, and practice as they go.
Sample Solutions for this Textbook
We offer sample solutions for Prealgebra - Video Workbook With Mathematics - With Access homework problems. See examples below:
Chapter 1, Problem 1RPChapter 2, Problem 1RPChapter 3, Problem 1RPChapter 4, Problem 1RPThe definition of the word, “LCM”can be well understood as follows: Consider two numbers, 6 and 10....Given Information: A polynomial, 2x2+5x−3z3+4. Explanation: Consider the polynomial, 2x2+5x−3z3+4 To...Given information: The equation, x−5=37. Formula used: If the same number or variable term is added...Chapter 8, Problem 1RPChapter 9, Problem 1RP
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Prealgebra, Books A La Carte Edition (6th Edition)
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Prealgebra plus MyLab Math/MyLab Statistics -- Access Card Package (6th Edition) (Tobey Developmental Math Paperback Series)
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MYMATH-ETEXT-STANDALONE ACCESS CARD PRE
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Prealgebra (6th Edition)
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