三年级数学第一学期复习提纲docx.docx

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三年级数学第一学期复习提纲docx

三年级数学第一学期复习提纲

Syllabusforthefirstsemesterofgradethreemathematics

Unit1

1,recursiveequationisclever

Addbrackets:

thefrontisplussign,followedbyparentheses,constantnumber・

Thefrontisaminussign,followedbybrackets,youwanttochange.

Shiftposition:

thesignmovesalongwiththenumbersbehind.

2,formaximumdifference,minimumdifference

Thebiggestdifference:

(1)tocreateamaximumnumber

(2)tocreateaminimum(3)verticalsubtraction

Theminimumdifference:

(1)tocreateaminimumoftwodigitsontheminuendaftertwo

(2)tocreatemaximumtwodigitsintwoaftermeiosis

(3)therestoftheadjacentselectnumberoflargeputhundredsofsmallminuend,puthundredsofbits(4)verticalsubtraction

3,subtractiontower

(1)tocreatethelargestandsmallestnumberswiththreecardnumber,verticalsubtraction

(2)thedifferencebetweentheobtaineddifferenceandthearithmeticnumberisthesame,andtheendofthesubtractiontowerisnotthesame,thenrepeatthenumber

(1)withthedifferencenumberuntilthesame・

Secondunit

1,theentire100,themultiplicationanddivisiondecamerous

2,Divisionistheinverseoperationofmultiplication

3,theapplicationshouldbeinanumberofconditions,accordingtotheproblemtochooseusefulconditions,andthencolumncalculations

4,asingledigitmultipliedbytwodigits,threedigits

Aandspinoffcalculation

(1)twodigits:

twodigitssplitTENS(ten)andanumber(afew),andonedigitaremultipliedbytwo

(2)productisthesumofthreedigits:

threedigitssplitintoawholehundred(severalhundred),ten(ten)andanumberof(afew),andonedigitaremultipliedbythreeisthesumofproduct

B,verticalcalculation

(1)werewrittenbydigitalalignment

(2)morethanthetopfactor(3)metattheendofzero,adigitalalignmentfactorandzerofront(4)fromadate,followedbyanumbermultipliedbyeachdigitnumber(5)thatcarry

Candestimation

(1)findtwofactoradjacenttotheentireten

(2)areadjacenttotheentiretenmultipliedbyafactor(3)thescopeoftheresultisestimated

5,twodigit,threedigit,exceptbyonedigit

A,dividend,divisor二businessRemainder

Bandspinoffcalculation

Twodigits:

twodigitsaccordingtothedivisor,willbesplitintomultiplesofthewholedivisorandtheresidualnumberten,respectivelydividedbythevalueofthetwo,takingthesumof

Threedigit:

accordingtothedividend,willsplitintothreedigitwholehundreddivisormultiples,thentherestofthedigitalsplitintomultiplesoftheentiredivisorandtheresidualnumberten,respectively,threedividedbythenumberofdivisors,thethreeoperatorstogether

Ifthewholehundredcannotbesplitintodivisormultiples,thendirectlysplitintomultiplesoftheentiredivisorandtheresidualnumberten

C,theverticalcalculation(business,multiplication,subtraction,fall)

(1)fromthehighestpointofthedivisor,dividing

(2)towhichofthedivisorsistobelisted

(3)thequotient1isoccupiedby0(4),andtheremainderissmallerthanthedivisor

(5)check:

quotient*divisor+remainder二divisor(6),payattentiontotheendofdivisorandzerointhemiddle

D(estimationofquotientrange)

Tofindthedivisorisclosesttothetwowholeten,andthetwonumbersaremultiplesofthedivisor・

Thendividethetwonumbersbythedivisor,andthetwoquotientistheestimateinthisformula

Or,tofindthanthedivisorissmall,andthewholeisthedivisormultiplesoften,thenumberisdividedbyadivisor,thebusinessscopeissmallandthenumber,thenumberrangeinbigplus10.

Thirdunit

1,thepronunciationofthedecimalpoint

Thepartoftheintegerisreadbytheoriginalnumber・Thedecimalpartafterthedecimalpointistoreadoutthenumbersoneachbitinturn(notethezeropronunciation)andrefertothebook〃p34〃

2yuancents

(1)theintegerpartrepresentsafewdollars,thefirstbitafterthedecimalpointrepresentsseveralangles,andthesecondbitafterthedecimalpointindicatesafraction

(2)showafewdollarsandafewcentsindecimalform(3),1yuan=10angle,1jiao=10,1yuan二100cents

3.Thedecimalrepresentationofkilogramandgram

(1)1kg=1000grams,theintegerpartrepresentskg,thefirstpartofthedecimalmeanshundredsofgrams,thesecondrepresentsafewgrams,andthethirdrepresentsafewgrams

(2)case

1.584kg二()Gfirstthinklkg584g,thinklkg=1000g,then1000+584二1584,so1.584kg=1584g

0.070kg二()gwantsseconddecimalplacesafterthedecimalpoint,andthereisnonumberintheintegerpart,so

0.070kg=70g

3500g二()kgfirstdivides3500into3000gand500g,andthen3000萨3kgwrites500gontheleftofthedecimalpoint,andlkgwritesthedecimalpointtotheright,so3500萨3・500kg

4.Thedecimalrepresentationofkilometerandmetre

1km二1000meters(conversionmethodwithkg/gramconversion)

5,tosolvedifferentroutes

Observeseveralroutesfromthebeginningtothepoint,thenobservehowmanyroutesfromthispointtothefinishline,andthengooutofthedifferentroutesinturn・Calculatetheshortestdistance・

Adecimalrepresentationof6metersandcentimeters

(1)lm=100cm

(2)theintegerpartexpressedseveralm,expresseddissatisfactionwiththedecimalnumberlm,name1yumptyumpthcm,decimalpointrightfirstsaiddozensofCM,secondbitdecimalpointrightsaidseveralcm

(3)example:

3.67m=()cmintegerpart3represents3M,3m=300cm,anddecimalpartrepresents67cm300+67二367cm,so3.67m二367cm

0.8m二()cmfirstlookattheintegerpartof0,lessthanlm,thedecimalpartof8writtenatthedecimalpointafterthefirst,indicating80cm,secondonthe0omittedtowrite,so0.8m=80cm

5cm二()mwantsseveralcmtowriteseconddecimalplaces,andotherplaceswrite0placeholder,so5cm二0.05m7unitsoflength

(1)aunitoflengthbetweentheinletratepleasereferencebooksp42greenbox

(2)DM1dm二10cm・

&date

(1)12monthsayear(leftfistmemory)

Thebig7,31days(January,March,May,July,August,October,December)

Ihave430days(April,June,September,November)

Februaryisnotlargenorthemoon,isaspecialmonth,thereare28days,29daysinaleapyear

Thereare365days,366daysinaleapyear

(2)judgmentoftheyearof"PingandJirT;

Fouryearsaleap,ahundredyearsdoesnotrun,fourhundredyearsandintercalated・

Theyeardividedby4,theremainderisnotaleapyearyeardividedby4,theremainderisaleapyear

Whenistheentire100toyear,dividedby400,theremainderisnotaleapyear,thereisaremainder

(1600,2000,2400)isaleapyear

(2)7daysaweekthereare52weeksayearofmorethan1years

52weeksayearmorethan2days

(3)firsthalf,secondhalf,quarter,etc・

Fourthunit

1,triangle

(1)thetriangleisdividedintoequilateraltriangle,isoscelestriangleandequilateraltrianglebytheedge・

(2)atrianglewithtwoequalsidesiscalledisoscelestriangle・

Atrianglewhosethreesidesareequaliscalledanequilateraltriangle,alsocalledaequilateraltriangle・

(3)isoscelestriangleincludingequilateraltriangle・Anequilateraltrianglemustbeanisoscelestriangle・Anisoscelestriangleisnotnecessarilyanequilateraltriangle

(4)isoscelestrianglehasasymmetricalaxis・Anequilateraltrianglehasthreesymmetricalaxes.

2,area

3.Thesizeofaplaneiscalledarea

4.Theareaofarectangularsquare

(1)thelengthofthesquareislcm,theareais1square

centimeters,andthewritingislcm2

(2)rectangulararea二length*width;

Slong二a*B

(3)squarearea二sidelength*sidelength

Sis=3*a

(notethattheareaiscm2,andM2isnotaunitoflength・)

5squaremeters

Thelengthofthesquareislm,theareais1squaremeters,andthewritingis1m2

Inlife,largerobjectsaresquaremeters

Fifthunit

Exercise1,multiplicationanddivisioncalculation

2,accordingtothedivisionformula,comparethesize

(1)thedivisorisequalandthedivisorislarge;thequotientissmall

(2)thedivisorisequalandthequotientislargewhenthedivisorisequal

(3)thedividendanddivisorarenotthesame,calculatethesize

3,afewtimesafewtimesDuojijiproblems(citylightsbeforetwoP60-61)

(1)willbejudgedaccordingtothelinegraph

Note:

whatisonthelinegraph?

Isitasolidlineoradashedline?

(2)firstfindamultiple,thenmultiplyitseveraltimes,plusmore(orless)numbers

(3)ifyouusestep-by-stepcalculation,youcanwritetheanswerdirectly

Ifthecolumnsynthesisalgorithmiswrittenintheformofarecursiveequation

4times,andthebadtimes,theproblem(aftertwop61~62lights)

Distinguishbetween1multiplesormultiples,severaltimesafterthesummation,and1multiplesaddorsubtract

Thetwomethod,thefirstiscalculatedaccordingtothecondition,andthenthetwopartisadded(orsubtracted)

Thesecondfirstcalculatesthesumoftheparts(orthediffereneeinthenumberofcopies),andthenmultipliesthenumberofeach

(1)takebookp61/3asanexampleandtwomethods

First,askforthenumberoflotusbulbs,andthenaddthenumberoftherabbitlightstogetafew

Makeasyntheticformula25*3+25

Methodtwotakerabbitlampas1parts,lotuslampassuch3,total1+3=4

Multiplyagain,eachoneisthe25light

Makeasyntheticequation(1+3)*25notethatparenthesesdon,tleak

(2)takebookp62/4asanexampleandtwomethods

First,countthenumberofsphericalbulbs,thensubtractthenumberofthelampoftherabbit,slamp,andgetafewmore

Makeasyntheticformulaof25*4-25

Methodtwotaketherabbitlightas1parts,andthesphericallampisconsideredas4ofthese,intotal4-1=3

Multiplyagain,eachone

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