Chapter 2 Resource Masters - Commack Schools

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Chapter 2 Resource MastersBothell, WA Chicago, IL Columbus, OH New York, NY

CONSUMABLE WORKBOOKS Many of the worksheets contained in the Chapter Resource Mastersbooklets are available as consumable workbooks in both English and Spanish.Study Guide and Intervention WorkbookHomework Practice -660292-6978-0-07-660291-9Spanish VersionHomework Practice Workbook0-07-660294-X978-0-07-660294-0Answers For Workbooks The answers for Chapter 2 of these workbooks can be found in theback of this Chapter Resource Masters booklet.ConnectED All of the materials found in this booklet are included for viewing, printing, and editing atconnected.mcgraw-hill.com.Spanish Assessment Masters (MHID: 0-07-660289-3, ISBN: 978-0-07-660289-6) These masterscontain a Spanish version of Chapter 2 Test Form 2A and Form 2C.connected.mcgraw-hill.comCopyright by The McGraw-Hill Companies, Inc.All rights reserved. The contents, or parts thereof, may bereproduced in print form for non-profit educational use withGlencoe Algebra 1, provided such reproductions bear copyrightnotice, but may not be reproduced in any form for any otherpurpose without the prior written consent of The McGraw-HillCompanies, Inc., including, but not limited to, network storageor transmission, or broadcast for distance learning.Send all inquiries to:McGraw-Hill Education8787 Orion PlaceColumbus, OH 43240ISBN: 978-0-07-661315-1MHID: 0-07-661315-1Printed in the United States of America.1 2 3 4 5 6 7 8 9 DOH 16 15 14 13 12 11

ContentsTeacher’s Guide to Using the Chapter 2Resource Masters .ivLesson 2-6Ratios and ProportionsStudy Guide and Intervention . 36Skills Practice . 38Practice . 39Word Problem Practice . 40Enrichment . 41Chapter ResourcesChapter 2 Student-Built Glossary. 1Chapter 2 Anticipation Guide (English) . 3Chapter 2 Anticipation Guide (Spanish) . 4Lesson 2-1Lesson 2-7Writing EquationsStudy Guide and Intervention . 5Skills Practice . 7Practice . 8Word Problem Practice . 9Enrichment . 10Percent of ChangeStudy Guide and Intervention . 42Skills Practice . 44Practice . 45Word Problem Practice . 46Enrichment . 47Spreadsheet Activity . 48Lesson 2-2Solving One-Step EquationsStudy Guide and Intervention .11Skills Practice . 13Practice . 14Word Problem Practice . 15Enrichment . 16Lesson 2-8Literal Equations and Dimensional AnalysisStudy Guide and Intervention . 49Skills Practice . 51Practice . 52Word Problem Practice . 53Enrichment . 54Copyright Glencoe/McGraw-Hill, a division of The McGraw-Hill Companies, Inc.Lesson 2-3Solving Multi-Step EquationsStudy Guide and Intervention . 17Skills Practice . 19Practice . 20Word Problem Practice . 21Enrichment . 22Lesson 2-9Weighted AveragesStudy Guide and Intervention . 55Skills Practice . 57Practice . 58Word Problem Practice . 59Enrichment . 60Lesson 2-4Solving Equations with the Variable onEach SideStudy Guide and Intervention . 23Skills Practice . 25Practice . 26Word Problem Practice . 27Enrichment . 28Graphing Calculator Activity . 29AssessmentStudent Recording Sheet . 61Rubric for Scoring Extended Response . 62Chapter 2 Quizzes 1 and 2 . 63Chapter 2 Quizzes 3 and 4 . 64Chapter 2 Mid-Chapter Test . 65Chapter 2 Vocabulary Test. 66Chapter 2 Test, Form 1 . 67Chapter 2 Test, Form 2A . 69Chapter 2 Test, Form 2B . 71Chapter 2 Test, Form 2C . 73Chapter 2 Test, Form 2D . 75Chapter 2 Test, Form 3 . 77Chapter 2 Extended Response Test . 79Standardized Test Practice . 80Unit 1 Test. 83Lesson 2-5Solving Equations Involving Absolute ValueStudy Guide and Intervention . 30Skills Practice . 32Practice . 33Word Problem Practice . 34Enrichment . 35Answers . A1–A40iii

Teacher’s Guide to Using theChapter 2 Resource MastersThe Chapter 2 Resource Masters includes the core materials needed for Chapter 2. Thesematerials include worksheets, extensions, and assessment options. The answers for thesepages appear at the back of this booklet.All of the materials found in this booklet are included for viewing, printing, and editingat connectED.mcgraw-hill.com.Chapter ResourcesStudent-Built Glossary (pages 1–2) Thesemasters are a student study tool thatpresents up to twenty of the key vocabularyterms from the chapter. Students are torecord definitions and/or examples foreach term. You may suggest that studentshighlight or star the terms with which theyare not familiar. Give to students beforebeginning Lesson 2-1. Encourage them toadd these pages to their mathematics studynotebooks. Remind them to complete theappropriate words as they study each lesson.Lesson ResourcesStudy Guide and Intervention Thesemasters provide vocabulary, key concepts,additional worked-out examples and CheckYour Progress exercises to use as areteaching activity. It can also be used inconjunction with the Student Edition as aninstructional tool for students who havebeen absent.Practice This master closely follows thetypes of problems found in the Exercisessection of the Student Edition and includesword problems. Use as an additionalpractice option or as homework for secondday teaching of the lesson.Word Problem Practice This masterincludes additional practice in solving wordproblems that apply the concepts of thelesson. Use as an additional practice or ashomework for second-day teaching of thelesson.Enrichment These activities may extendthe concepts of the lesson, offer an historicalor multicultural look at the concepts, orwiden students’ perspectives on themathematics they are learning. They arewritten for use with all levels of students.Graphing Calculator, TI-Nspire, orSpreadsheet ActivitiesThese activities present ways in whichtechnology can be used with the concepts insome lessons of this chapter. Use as analternative approach to some concepts or asan integral part of your lesson presentation.ivCopyright Glencoe/McGraw-Hill, a division of The McGraw-Hill Companies, Inc.Anticipation Guide (pages 3–4) Thismaster presented in both English andSpanish is a survey used before beginningthe chapter to pinpoint what students mayor may not know about the concepts in thechapter. Students will revisit this surveyafter they complete the chapter to see iftheir perceptions have changed.Skills Practice This master focuses moreon the computational nature of the lesson.Use as an additional practice option or ashomework for second-day teaching of thelesson.

Leveled Chapter Tests Form 1 contains multiple-choicequestions and is intended for use withbelow grade level students. Forms 2A and 2B contain multiplechoice questions aimed at on grade levelstudents. These tests are similar informat to offer comparable testingsituations. Forms 2C and 2D contain freeresponse questions aimed at on gradelevel students. These tests are similar informat to offer comparable testingsituations. Form 3 is a free-response test for usewith above grade level students.Assessment OptionsThe assessment masters in the Chapter 2Resource Masters offer a wide range ofassessment tools for formative (monitoring)assessment and summative (final)assessment.Student Recording Sheet This mastercorresponds with the standardized testpractice at the end of the chapter.Extended Response Rubric This masterprovides information for teachers andstudents on how to assess performance onopen-ended questions.Quizzes Four free-response quizzes offerassessment at appropriate intervals in thechapter.All of the above mentioned tests include afree-response Bonus question.Extended-Response Test Performanceassessment tasks are suitable for allstudents. Sample answers and a scoringrubric are included for evaluation.Copyright Glencoe/McGraw-Hill, a division of The McGraw-Hill Companies, Inc.Mid-Chapter Test This 1-page testprovides an option to assess the first half ofthe chapter. It parallels the timing of theMid-Chapter Quiz in the Student Editionand includes both multiple-choice and freeresponse questions.Standardized Test Practice These threepages are cumulative in nature. It includesthree parts: multiple-choice questions withbubble-in answer format, griddablequestions with answer grids, and shortanswer free-response questions.Vocabulary Test This test is suitable forall students. It includes a list of vocabularywords and 9 questions to assess students’knowledge of those words. This can also beused in conjunction with one of the leveledchapter tests.Answers The answers for the Anticipation Guideand Lesson Resources are provided asreduced pages. Full-size answer keys are provided forthe assessment masters.v

NAMEDATE2PERIODThis is an alphabetical list of the key vocabulary terms you will learn in Chapter 2.As you study the chapter, complete each term’s definition or description.Remember to add the page number where you found the term. Add these pages toyour Algebra Study Notebook to review vocabulary at the end of the chapter.Vocabulary TermFoundon PageDefinition/Description/Exampledimensional analysisduh·MEHNCH·NUHLequivalent equationsCopyright Glencoe/McGraw-Hill, a division of The McGraw-Hill Companies, Inc.ih·KWIHV·luhntformulaidentitymulti-step equation(continued on the next page)Chapter 21Glencoe Algebra 1Chapter ResourcesStudent-Built Glossary

NAMEDATE2PERIODStudent-Built Glossary (continued)Vocabulary TermFoundon PageDefinition/Description/Examplepercent of changeproportionpruh·POHR·shunrateratioscale modelCopyright Glencoe/McGraw-Hill, a division of The McGraw-Hill Companies, Inc.solve an equationunit rateweighted averageChapter 22Glencoe Algebra 1

NAME2DATEPERIODAnticipation GuideStep 1Before you begin Chapter 2 Read each statement. Decide whether you Agree (A) or Disagree (D) with the statement. Write A or D in the first column OR if you are not sure whether you agree ordisagree, write NS (Not Sure).STEP 1A, D, or NSSTEP 2A or DStatement1. When writing equations the phrases as much as, is, and isidentical to, all suggest the equals sign.2. The solving an equation strategy cannot be used if anequation is not given in the problem.3. Given a true equation, any value can be added or subtractedto both sides resulting in a true equation.4. Since the equation t - 23 54 involves subtraction,subtraction would be used to solve for t.15. To solve 21 -7x, you could divide by -7 or multiply by - .7Copyright Glencoe/McGraw-Hill, a division of The McGraw-Hill Companies, Inc.6. To solve equations with more than one operation, undooperations in the same order as the Order of Operations.7. Equations with the variable on both sides have no solution.3are all examples of ratios.8. 3 to 5, 3:5, and 51249. Because 5 12 15 4, is in proportion to .15510. A percent of change is found by dividing the amount ofchange by the original amount.11. Equations containing two variables cannot be solved sincevariables cannot be added or subtracted from each side ofthe equation.12. To find a weighted average, extremely high or low valuesare not included.Step 2After you complete Chapter 2 Reread each statement and complete the last column by entering an A or a D. Did any of your opinions about the statements change from the first column? For those statements that you mark with a D, use a piece of paper to write anexample of why you disagree.Chapter 23Glencoe Algebra 1Chapter ResourcesLinear Equations

NOMBRE2FECHAPERÍODOEjercicios preparatoriosEcuaciones linealesPaso 1Antes de comenzar el Capítulo 2 Lee cada enunciado. Decide si estás de acuerdo (A) o en desacuerdo (D) con el enunciado. Escribe A o D en la primera columna O si no estás seguro(a) de la respuesta,escribe NS (No estoy seguro(a)).PASO 1A, D o NSPASO 2AoDEnunciado1. Al escribir ecuaciones, los enunciados: tanto como, es y esidéntico a, sugieren el signo de igualdad.2. Al resolver un problema, no se puede usar una estrategia deecuación si el problema no incluye una ecuación.3. Dada una ecuación verdadera, se puede sumar y restarcualquier valor de ambos lados de la ecuación, lo cual resultaen una ecuación verdadera.4. Puesto que la ecuación t - 23 54 implica sustracción, éstase usaría para despejar t.5. Para resolver 21 -7x, podrías dividir entre -7 o multiplicar1por - .77. Ecuaciones con la variable en ambos lados no tienen solución.38. 3 a 5, 3:5 y son todos ejemplos de razones.51249. Dado que 5 12 15 4, está en proporción a .15510. Un porcentaje de cambio se encuentra dividiendo la cantidad decambio entre la cantidad original.11. Ecuaciones que contienen dos variables no pueden resolverseporque las variables no se pueden sumar o restar de cada ladode la ecuación.12. Para calcular el promedio ponderado, no se incluyen los valoresextremadamente altos o bajos.Paso 2Después de completar el Capítulo 2 Vuelve a leer cada enunciado y completa la última columna con una A o una D. ¿Cambió cualquiera de tus opiniones sobre los enunciados de la primera columna? En una hoja de papel aparte, escribe un ejemplo de por qué estás en desacuerdo con losenunciados que marcaste con una D.Capítulo 24Álgebra 1 de GlencoeCopyright Glencoe/McGraw-Hill, a division of The McGraw-Hill Companies, Inc.6. Para resolver ecuaciones con más de una operación, anula lasoperaciones en el mismo orden en que lo establece el orden delas operaciones.

NAME2-1DATEPERIODStudy Guide and InterventionWriting EquationsWrite EquationsCopyright Glencoe/McGraw-Hill, a division of The McGraw-Hill Companies, Inc.Example 1Translate eachsentence into an equation or aformula.a. Ten times a number x is equal to2.8 times the difference y minus z.10 x 2.8 ( y - z)The equation is 10x 2.8( y - z).b. A number m minus 8 is the sameas a number n divided by 2.m-8 n 2nThe equation is m - 8 .2c. The area of a rectangle equals thelength times the width. Translatethis sentence into a formula.Let A area, ℓ length, andw width.Formula: Area equals length timeswidth.A ℓ wThe formula for the area of arectangle is A ℓw.Example 2Use the Four-StepProblem-Solving Plan.POPULATION The population of the UnitedStates in July 2007 was about 301,000,000,and the land area of the United States isabout 3,500,000 square miles. Find theaverage number of people per square milein the United States.Step 1 Read You know that there are301,000,000 people. You want to knowthe number of people per square mile.Step 2 Plan Write an equation to represent thesituation. Let p represent the number ofpeople per square mile.3,500,000 p 301,000,000Step 3 Solve 3,500,000 p 301,000,000.3,500,000p 301,000,000 Divide each side by3,500,000.p 86There are 86 people per square mile.Step 4 Check If there are 86 people per squaremile and there are 3,500,000 squaremiles, 86 3,500,000 301,000,000.The answer makes sense.ExercisesTranslate each sentence into an equation or formula.1. Three times a number t minus twelve equals forty.2. One-half of the difference of a and b is 54.3. Three times the sum of d and 4 is 32.4. The area A of a circle is the product of π and the radius r squared.5. WEIGHT LOSS Lou wants to lose weight to audition for a part in a play. He weighs160 pounds now. He wants to weigh 150 pounds.a. If p represents the number of pounds he wants to lose, write an equation to representthis situation.b. How many pounds does he need to lose to reach his goal?Chapter 25Glencoe Algebra 1Lesson 2-1Writing equations is one strategy for solving problems. You can use avariable to represent an unspecified number or measure referred to in a problem. Then youcan write a verbal expression as an algebraic expression.

NAMEDATE2-1PERIODStudy Guide and Intervention (continued)Writing EquationsWrite Verbal SentencesExampleYou can translate equations into verbal sentences.Translate each equation into a sentence.a. 4n - 8 12. 4n812Four times n minus eight equals twelve.b. a2 b2 c2 a2 b 2c2The sum of the squares of a and b is equal to the square of c.ExercisesTranslate each equation into a sentence.2. 10 k 4k3. 6xy 244. x2 y2 85. p 3 2p16. b (h - 1)7. 100 - 2x 808. 3(g h) 129. p2 - 2p 93510. C (F - 32)9111. V Bh112. A hbChapter 263Copyright Glencoe/McGraw-Hill, a division of The McGraw-Hill Companies, Inc.1. 4a - 5 232Glencoe Algebra 1

NAME2-1DATEPERIODSkills PracticeWriting EquationsTranslate each sentence into an equation.1. Two added to three times a number m is the same as 18.2. Twice a increased by the cube of a equals b.3. Seven less than the sum of p and t is as much as 6.Lesson 2-14. The sum of x and its square is equal to y times z.5. Four times the sum of f and g is identical to six times g.Translate each sentence into a formula.6. The perimeter P of a square equals four times the length of a side .7. The area A of a square is the length of a side squared.8. The perimeter P of a triangle is equal to the sum of the lengths of sides a, b, and c.Copyright Glencoe/McGraw-Hill, a division of The McGraw-Hill Companies, Inc.9. The area A of a circle is pi times the radius r squared.10. The volume V of a rectangular prism equals the product of the length , the width w,and the height h.Translate each equation into a sentence.11. g 10 3g12. 2p 4t 2013. 4(a b) 9a14. 8 - 6x 4 2x115. (f y) f - 516. k2 - n2 2b2Write a problem based on the given information.17. c cost per pound of plain coffee beansc 3 cost per pound of flavored coffee beans2c (c 3) 21Chapter 2718. p cost of dinner0.15p cost of a 15% tipp 0.15p 23Glencoe Algebra 1

NAME2-1DATEPERIODPracticeWriting EquationsTranslate each sentence into an equation.1. Fifty-three plus four times b is as much as 21.2. The sum of five times h and twice g is equal to 23.3. One fourth the sum of r and ten is identical to r minus 4.4. Three plus the sum of the squares of w and x is 32.Translate each sentence into a formula.5. Degrees Kelvin K equals 273 plus degrees Celsius C.6. The total cost C of gas is the price p per gallon times the number of gallons g.7. The sum S of the measures of the angles of a polygon is equal to 180 times the differenceof the number of sides n and 2.Translate each equation into a sentence.1r8. r - (4 p) 310. 9(y2 x) 1839. t 2 t511. 2(m - n) x 712. a cost of one adult’s ticket to zoo13. c regular cost of one airline ticketa - 4 cost of one children’s ticket to zoo0.20c amount of 20% promotional discount2a 4(a - 4) 383(c - 0.20c) 33014. GEOGRAPHY About 15% of all federally-owned land in the 48 contiguous states of theUnited States is in Nevada. If F represents the area of federally-owned land in thesestates, and N represents the portion in Nevada, write an equation for this situation.15. FITNESS Deanna and Pietra each go for walks around a lake a few times per week. Lastweek, Deanna walked 7 miles more than Pietra.a. If p represents the number of miles Pietra walked, write an equation that representsthe total number of miles T the two girls walked.b. If Pietra walked 9 miles during the week, how many miles did Deanna walk?c. If Pietra walked 11 miles during the week, how many miles did the two girls walktogether?Chapter 28Glencoe Algebra 1Copyright Glencoe/McGraw-Hill, a division of The McGraw-Hill Companies, Inc.Write a problem based on the given information.

NAME2-1DATEPERIODWord Problem Practice1. HOUSES The area of the Hartstein’skitchen is 182 square feet. This is 20% ofthe area of the first floor of their house.Let F represent the area of the first floor.Write an equation to represent thesituation.4. WIRELESS PHONE Spinfrog wirelessphone company bills on a monthly basis.Each bill includes a 29.95 service fee for1000 minutes plus a 2.95 federalcommunication tax. Additionally, there isa charge of 0.05 for each minute usedover 1000. Let m represent the numberof minutes over 1000 used during themonth. Write an equation to describe thecost p of the wireless phone service permonth.2. FAMILY Katie is twice as old as hersister Mara. The sum of their ages is 24.Write a one-variable equation torepresent the situation.Copyright Glencoe/McGraw-Hill, a division of The McGraw-Hill Companies, Inc.5. TEMPERATURE The table below showsthe temperature in Fahrenheit for somecorresponding temperatures in Celsius.3. GEOMETRY The formula F V E 2 shows the relationship betweenthe number of faces F, edges E, andvertices V of a polyhedron, such as apyramid. Write the formula in words.FaceVertexEdgeCelsiusFahrenheit-20 -4 -10 14 0 32 10 50 20 68 30 86 a. Write a formula for converting Celsiustemperatures to Fahrenheittemperatures.b. Find the Fahrenheit equivalents for25ºC and 35ºC.Chapter 29Glencoe Algebra 1Lesson 2-1Writing Equations

NAME2-1DATEPERIODEnrichmentGuess the NumberThink of a number. Add five to your number. Now, double your result. Double your resultagain. Divide you answer by four. Finally, subtract your original number. Your result is five.How is it possible to know what the answer is without knowing the original number? Writethe steps listed above as an expression in equation form. Then use algebra to show why thistrick works.Think of a number:xAdd five to your number:x 5Double your result:2(x 5)Double your result again:2(2(x 5))Divide you answer by four: Subtract your original number:Simplify the final expression:2(2(x 5))42(2(x 5)) -x44(x 5) -x4Multiply.x 5-xDivide.5Simplify.So, the result will always be five, no matter what the starting number is.1. Think of a number. Add eight. Double your result. Next, subtract 16. Finally, divide yourresult by 2. You get your original number back.2. Think of a number. Multiply by 10. Add 5 to your result. Next, subtract 3. Then add 2.Next, subtract 4. Divide your result by 5. Finally, subtract your original number. Yourresult is your original number.3. Think of a number. Add 1. Multiply your result by 6. Now, double your result. Next,divide your result by 12. Finally, subtract your original number. Your result is 1.4. Think of a number. Multiply by 5. Add five to your result. Now, divide by 5. Subtract 1from your result. Finally, subtract your original number. Your final result is 0.5. Think of a number. Add 30. Multiply by 3. Multiply again by 2. Divide your result by 6.Finally, subtract your original number. Your answer is 30.Chapter 210Glencoe Algebra 1Copyright Glencoe/McGraw-Hill, a division of The McGraw-Hill Companies, Inc.Write variable expressions to determine why each number trick works.

NAME2-2DATEPERIODStudy Guide and InterventionSolving One-Step EquationsSolve Equations Using Addition and Subtraction If the same number is addedto each side of an equation, the resulting equation is equivalent to the original one. Ingeneral if the original equation involves subtraction, this property will help you solve theequation. Similarly, if the same number is subtracted from each side of an equation, theresulting equation is equivalent to the original one. This property will help you solveequations involving addition.Addition Property of EqualityFor any numbers a, b, and c, if a b, then a c b c.Subtraction Property of EqualityFor any numbers a, b, and c, if a b, then a - c b - c.Example 2Solve m - 32 18.m - 32 18m - 32 32 18 32m 50Original equationSolve 22 p -12.22 p -1222 p - 22 -12 - 22p -34Add 32 to each side.Simplify.The solution is 50.Original equationSubtract 22 from each side.Simplify.Lesson 2-2Example 1The solution is -34.ExercisesCopyright Glencoe/McGraw-Hill, a division of The McGraw-Hill Companies, Inc.Solve each equation. Check your solution.1. h - 3 -22. m - 8 -123. p - 5 154. 20 y - 85. k - 0.5 2.3516. w - 7. h - 18 -178. -12 -24 k9. j - 0.2 1.810. b - 40 -4011. m - (-12) 103112. w - 13. x 12 614. w 2 -1315. -17 b 416. k (-9) 717. -3.2 (-0.2)3518. - x 19. 19 h -420. -12 k 2421. j 1.2 2.822. b 80 -8023. m (-8) 23524. w Chapter 21122884828Glencoe Algebra 1

NAMEDATE2-2PERIODStudy Guide and Intervention (continued)Solving One-Step EquationsSolve Equations Using Multiplication and DivisionIf each side of an equationis multiplied by the same number, the resulting equation is equivalent to the given one. Youcan use the property to solve equations involving multiplication and division. To solveequations with multiplication and division, you can also use the Division Property ofEquality. If each side of an equation is divided by the same number, the resulting equationis true.Multiplication Property of EqualityFor any numbers a, b, and c, if a b, then ac bc.Division Property of EqualityabFor any numbers a, b, and c, with c 0, if a b, then c c.Example 111Solve 3 p 1 .211p 1 3 Original equation2273 p 22( )( )Original equation-5n60 Divide each side by-5n -122Multiply each side by .7 23p 7Solve -5n 60.-5n 60-5Rewrite each mixed number asan improper fraction.2 72 3 p 7 2Example 22-5.Simplify.The solution is -12.7Simplify.3The solution is .7Copyright Glencoe/McGraw-Hill, a division of The McGraw-Hill Companies, Inc.ExercisesSolve each equation. Check your solution.h -21. 12. m 6313. p 4. 5 15. - k -2.55m6. - 1h 47. -1 38. -12 - kj29. 3y12285425883p551b 510. -3 7 m11. 10112. - 13. 3h -4214. 8m 1615. -3t 5116. -3r -2417. 8k -6418. -2m 1619. 12h 420. -2.4p 7.221. 0.5j 522. -25 5m23. 6m 1524. -1.5p -753Chapter 210124Glencoe Algebra 1

NAMEDATE2-2PERIODSkills PracticeSolving One-Step EquationsCopyright Glencoe/McGraw-Hill, a division of The McGraw-Hill Companies, Inc.1. y - 7 82. w 14 -83. p - 4 64. -13 5 x5. 98 b 346. y - 32 -17. n (-28) 08. y (-10) 69. -1 t (-19)10. j - (-17) 3611. 14 d (-10)12. u (-5) -1513. 11 -16 y14. c - (-3) 10015. 47 w - (-8)16. x - (-74) -2217. 4 - (-h) 6818. -56 20 - (-j)19. 12z 10820. -7t 4921. 18f -21622. -22 11v23. -6d -4224. 96 -24ac 1625. a26. 9416d27. -84 d28. - -1329. t -13130. 31 - n2z31. -6 232. q -45p -1033. a234. 3439Chapter 2Lesson 2-2Solve each equation. Check your solution.76710135Glencoe Algebra 1

NAMEDATE2-2PERIODPracticeSolving One-Step EquationsSolve each equation. Check your solution.1. d - 8 172. v 12 -53. b - 2 -114. -16 m 715. 29 a - 766. -14 y -27. 8 - (-n) 18. 78 r -159. f (-3) -910. 8j 9611. -13z -3913. 243 27r14. -8a4 16. 155y9g217. 27912. -180 15mj1215. - -8q118. 246Write an equation for each sentence. Then solve the equation.19. Negative nine times a number equals -117.320. Negative one eighth of a number is - .4521. Five sixths of a number is - .922. 2.7 times a number equals 8.37.a. Write an addition equation to represent the situation.b. What was the barometric pressure when the eye passed over?24. ROLLER COASTERS Kingda Ka in New Jersey is the tallest and fastest roller coaster inthe world. Riders travel at an average speed of 61 feet per second for 3118 feet. Theyreach a maximum speed of 187 feet per second.a. If x represents the total time that the roller coaster is in motion for each ride,write an expression to represent the sitation. (Hint: Use the distanceformula d rt.)b. How long is the roller coaster in motion?Chapter 214Glencoe Algebra 1Copyright Glencoe/McGraw-Hill, a division of The McGraw-Hill Companies, Inc.23. HURRICANES The day after a hurricane, the barometric pres

connected.mcgraw-hill.com. Spanish Assessment Masters (MHID: 0-07-660289-3, ISBN: 978-0-07-660289-6) These masters contain