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Unit4Numbers!ReadingCartoontalk12Cananimalscount,Hi?Mycatcan!Howdoyouknow,Hi?Iaskeditwhat6minus6wasanditsaidnothing.12Answerthefollowingquestions.What’sinLo’shand?What’sinHi’shands?WhichquestiondidLoask?WhatdidHithink?Doyouthinkthatanimalscancount?It’sanabacus.It’sacat.Heasked,‘Cananimalscount?’Hethoughthiscatcouldcount.12PuzzletimeInthesetwopictures,GrandadishelpingBillywithhishomework.BillyisusingacalculatorandGrandadisusinganabacus.MumandDadarewatching.Canyoufind15differencesbetweenthepictures?Sayandwriteasentenceabouteachofthedifferences.12ABExample:InPictureAtherearefoursweets,butinPictureBtherearefivesweets.12Whatdoyouknowabout…?A1Wearegoingtoreadaboutaninternationallanguage–numbers.Doyourememberwhat‘international’means?345international betweendifferentnations orcountries678A2Doyouknowwhat‘language’means?12345language(n.)
wordsthatacertaingroupof peoplesayandwrite/'læŋɡwɪʤ/Doyouknowanyinternationallanguages?678A3Theworddigithastwomeanings,
anumber
(1,2,3,etc.)andafinger.Thewordscalculatorandcalculatecamefroma
wordthatmeantastone.Guessthe
connectionsbetweennumberandfingerandbetween
stoneandcalculator.12345Beforenumberswereinvented,peoplecountedwiththeirfingersorwithstones.digit10+10=?67812345calculate(v.)findtheanswerbyusingmaths/'kælkjuleɪt/Canyoucalculatehowmuchtheholidaywillcost?calculator(n.)anelectronicmachinethatadds,subtracts,multipliesanddivides/'kælkjuleɪtə(r)/+-×÷addsubtractmultiplydivide/səb'trækt//'mʌltɪplaɪ//dɪ'vaɪd/67812345A4Canyougivethelargestnumberthatexists?Infact,thereisn’tone.Everynumbercanalwaysbemadebiggerbyadding1toit.A5Thinkofthejobsthatusenumbersalotandthejobsthatdonotusenumbersoften.JobsthatusenumbersalotJobsthatdonotusenumbersoften67812345B1Useyourdictionarytolookupthesewords
andphrases.67812345B2Weallusenumbersinourdailylife.Numbers
areaninternationallanguage.Whatdoyouknowaboutthelanguageofnumbers?Trythisquiz.Matchthewordswiththesignsandnumbers.6781adecimalnumber 7add;plus2equals 8subtract;minus3apairofoddnumbers 9multiply4apairofevennumbers 10divide5afraction 11anumbershowingdegrees6zero 12apercentage12345123456789101112/dɪ'ɡri://pə'sentɪʤ/67812BeforeyoureadABeforeyoureadthepassage,lookatthefollowingpicturesfirst.Putthemintheorderofthehistoryofnumbers.Thenlookattheheadingsonpage57andcheckyouranswers.30123Thishistoryofnumbers0AncientnumbersZeroCalculatingmachinesBNow,lookatthetitle,theintroduction,the
headingsandthepictures.Thenonthelistbelow,tick(
)thethingsyouthinkthearticlemaytellyou.123
Whileyouread12345A1Readthewholepassageonpage57forthefirsttime.Findthefollowingwordsorphrasesinthepassage.Workouttheirmeaningsbyyourself.67891011nearlysysteminventdevelopinventionaccurateelectronicpowerfulinaflashcalculationwholelifetimelivinghumanfollowingamazingsolve(like)lightningprogramabove1213141516A2Choosetherightmeaningsforthesewords.nearly
a
most
balmostinvented
adidnotlike
bmadeforthefirsttimeaccurate
acorrect
beasy1234567891011121314151612345678910111213141516inaflash
a
inalongtime
b
inashorttimelifetime
a
timethatsomebodyworks
b
timethatsomebodyliveslikelightning
a
veryquickly
b
veryslowly12345678910111213141516A3MatchthewordsinColumnAwiththemeaningsinColumnB.AB1234567asystemdevelopedtocalculatepowerfulamazingtosolvelightningabcdefgmake…bigger,betterandstrongerverysurprisingagroupofthingsthatworktogethertousenumberstofindanswersstrongverybrightlightintheskytofindananswerto12345678910111213141516A4Writethewordsthatgowiththedescriptions.1Anancientcalculatingmachinethatisstillusetoday.23Asmallmachinethatuseselectronicpowertodocalculations.4Averypowerfulmachinefordoingcalculations.An____________.The____________.A____________.A____________.abacusbraincalculator12345678910111213141516BReadthepassage.Howmanylanguagesdoyouknow?Everyoneknowsatleasttwo—hisorherownlanguageandtheinternationallanguageofnumbers.12345678910111213141516Inancienttimes,peoplewrotenumbersinmanydifferentways,asthesepicturesofthenumber6show.However,theynearlyallcountedinthesameway—intens.Ancientnumbers12345678910111213141516ZeroMostofususethesystemofnumberswithnumbersfrom1to9and0(zero).Withthesetennumbers,wecanwriteanynumberfromthebiggesttothesmallest.TheIndiansfirstinventedanddevelopedthe1to9systemofnumbers.Theytheninventedthezero.Thiswasaveryimportantinventionbecauseitmadeiteasiertowritebignumbersandtocalculate.12345678910111213141516CalculatingmachinesFindthenumberthat,whenitismultiplied23timesbyitself,givesthisanswer:9167486769200391580986609275853801624831066801443086224071265164279346570408670965932792057674808067900227830163549248523803357453169351119035965775473400756816883056208210161291328455468057801588067711234567891011121314151612345678910111213141516Answer:546,372,891.Passage12345678910111213141516CMayisaskingMrLi,thewriter,somequestionsabouthisarticleonnumbers.Hisanswersarenotquiteclear.Readthearticleagainandmakehisanswersclearer.Thefirstonehasbeendoneforyou.123456789101112131415161MrLi:May:MrLi:Everyoneknowsit.Knowswhat?The___________of___________.2MrLi:May:MrLi:Longago,peoplewrotetheminmanydifferentways.Wrotewhat?___________.3MrLi:May:MrLi:Peopleallcountinthisway.Inwhatway?______________________.4MrLi:May:MrLi:TheIndiansinventedthatnumber.Inventedwhichnumber?___________.languagenumbersNumbersIntensZero5MrLi:May:MrLi:They’resofastandaccuratethatpeoplestillusethemtoday.Stillusewhat?___________.6MrLi:May:MrLi:Computersareverypowerfulones.Verypowerfulwhat?______________________.7MrLi:May:MrLi:Itisn’tamachine.It’salivingcomputer.Whatisalivingcomputer?The______________________.8MrLi:May:MrLi:Shakuntalabeatone.Beatwhat?A___________.AbacusesCalculatingmachineshumanbrain12345678910111213141516DCompleteanswerstothesequestionsabout
MrLi’sarticle.Workaloneorinpairs.12345678910111213141516Canyouexplainwhywecountintens?
Wecountintensbecausewehave__________fingers.WhichdidtheIndiansinventfirst,the1to9numbersystemorthezero?
Theyinventedthe____________________________first.ten1to9numbersystem12345678910111213141516inaflashlikelightning(Youcanwriteyourownanswerhere.)AfteryoureadAWorkinpairs.AskandanswerquestionaboutMrLi’sarticleonnumbers.S1asksthequestionsandS2triestoanswerhisorherquestions.123BCompletethesummary.123indifferentwaysintensnumbersystemIndiansZeroeasierabacusescalculatorsladyladyHumanbeingsCSaysomethingaboutthehistoryofnumbers
accordingtothepicturesbelow.1230UsingKeysUsingKeysUsing
Longago,therewasamonster(怪物)called“Nian”.Attheendofthewinters,heoftenappearedinavillageandatetheanimalsandvillagers.Themonsterseemedverystrongandnobodycouldfighthim.Sothevillagershadtohideinthemountainstokeepthemselvessafe.
Oneday,asmartoldmancametothevillage.Hetoldanoldwomanhowtoscare(把……吓跑)Nianaway.ThateveningwhenNianarrivedatthevillage,hesawonlytheoldwoman’shousewasbright.Niangotclosetothehouse.Suddenly,heheardthenoiseoffirecrackers(鞭炮).Themonsterfeltafraidandjumped.Andthenhefoundthehousewascoveredinredpaper.Thisscaredhimevenmoreandheranoutofthevillagequickly.Whentheothervillagersreturned,theysawthattheoldwomandidn’tdie!
ThevillagerslaterlearnedthatNianwasafraidofredcolors,lightandloudnoises.Theydecidedtoputupredcouplets(对联),setoff(点燃)firecrackersandstayuplatewhenitwastimeforNian’svisitattheendofwinter.Thatisthelegend(传奇)ofhowtheSpringFestivalcelebrationbegan.11.DidNianliveinavillage?
12.WhatwouldhappenwhenNianvisitedthevillage?
13.Whydidthevillagershideintothemountains?
14.FromwhomdidthevillagerknowthewaytoscareNianaway?
15.WhatwasNianafraidof?
Keys【答案】11.No,hedidn’t.12.Nianwouldeattheanimalsandvillagers.13.Tokeepsafe.14.Asmartoldman.15.Redcolors,lightandloudnoises.【导语】本文介绍了春节的来历,人们贴对联、放鞭炮、守岁是为了赶走“年”这个怪兽。11.根据第一段“…therewasamonstercalled‘Nian’.Attheendofthewinters,heoftenappearedinavillageandatetheanimalsandvillagers.”(“年”这个怪物在冬天结束时,经常出现在村庄里,吃动物和村民)可知,“年”不住在村子里,作否定回答。故填No,hedidn’t.12.根据第一段“…therewasamonstercalled‘Nian’.Attheendofthewinters,heoftenappearedinavillageandatetheanimalsandvillagers.”可知,“年”到村庄会吃动物和村民。故填Nianwouldeattheanimalsandvillagers.13.根据第一段“Themonsterseemedverystrongandnobodycouldfighthim.Sothevillagershadtohideinthemountainstokeepthemselvessafe.”(怪物看起来很强壮,没有人能和他战斗,村民们不得不躲在山里以保证自己的安全)可知,村民们躲进山里的原因是为了安全。故填Tokeepsafe.14.根据第二段“Oneday,asmartoldmancametothevillage.HetoldanoldwomanhowtoscareNianaway.”可知,村民从一个聪明的老人那里知道如何把“年”吓跑。故填Asmartoldman.15.根据第三段“ThevillagerslaterlearnedthatNianwasafraidofredcolors,lightandloudnoises.”可知,“年”害怕红色、亮光和巨大的噪音。故填Redcolors,lightandloudnoises.Using
Longtimeago,therewasaboycalledNarcissus.Hewasveryhandsomeandmanywomenlovedhim.OneofthemwasafairycalledEcho(回声).Unluckily,Echocouldonlyrepeatafterothers,soshecouldn’ttellNarcissusherloveforhim.Oneday,Narcissusgotlostinthewoods.Heshouted,“Who’sthere?”Echorepeated,“Who’sthere?”Slowly,Echosteppedforward.ButNarcissusdidn’tloveEcho,andleftherheartbroken.
Later,agoddesslearntthis.Shedecidedtopunish(惩罚)Narcissus.Shemadetheboyfallinlovewithhimself.OnceNarcissustookadrinkfromapond.Hesawhisownreflection(倒影)andfellinlovewithhimself.Fromthenon,hestayedthereandlookedintothewateruntilhedied.Aflowergrewwherehedied.Thatfloweriscallednarcissus(水仙花).
Thisstorytellsuswhythenarcissusflowerisseenastoomuchself-love.Italsoshowsthattoomuchself-loveisunhealthy.Whatabouthealthyself-love?Tohavehealthyself-love,weneedtousethemirror.Thatistosay,weneedtoloveourselves.Also,weneedtofindthegoodnessinothersandlovethem.Inthisway,wewillhearpraisefromeachother.Whenwehavelearnttoappreciatethevaluethatweaddtoeachother’slives,wecanloveourselveshealthily.16.WhatdoesNarcissusmeaninthispassage?
17.CouldEchotellNarcissusherloveforhim?
18.HowdidEchofeelwhenNarcissusdidn’tloveher?
19.HowdidthegoddesspunishNarcissus?
20.Whatdoesthestorytellus?
21.Whatdoweneedtodotohavehealthyself-love?
Keys【答案】16.Itmeansboththenameofaboyandthenameofaflower.17.No,shecouldn’t.18.Shefeltheartbroken/sad.19.Shemadetheboyf
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