üdG External Grade 8 ÜÓ£dG π«°üëàd »LQÉÿG ¢SÉ«≤dG...
-
Upload
trinhkhanh -
Category
Documents
-
view
229 -
download
2
Transcript of üdG External Grade 8 ÜÓ£dG π«°üëàd »LQÉÿG ¢SÉ«≤dG...
2010 ƒjÉeäÉq«°VÉjôdG
∞``°üdG
8 (EMSA) ÜÓ£dG π«°üëàd »LQÉÿG ¢SÉ«≤dG èeÉfôH
.QÉÑàN’G ábQh øY á∏ p°üØæe áHÉLEG ábQh ≈∏Y ∂dƒ°üM øe ó qcCÉqàdG AÉL qôdG
,∂dòc øμJ ⁄ ∫ÉM ‘ .áHÉLE’G ábQh ≈∏Y áYƒÑ£e áq«°üî q°ûdG ∂JÉfÉ«H OƒLh øe ó qcCÉqàdG AÉL qôdG
.áHÉLE’G ábQh ‘ O sóëŸG ¿ÉμŸG ‘ IO’ƒdG ïjQÉJh ∂ª°SG ÖoàcoG
.√òg QÉÑàN’G ábQh ™e áHÉLE’G ábQh ‘ q∞ q°üdGh QÉÑàN’G I qOÉe á≤nHÉ£e øe ó qcCÉqàdG AÉL qôdG
»g §≤a IóMGh áHÉLEG .á∏ nªàfi äÉHÉLEG ™HQCG ¬«∏j ∫GDƒ°S qπc . k’GDƒ°S 40 QÉÑàN’G Gòg ø sª°†àj
.áë«ë q°üdG
.áHÉLE’G ábQh ‘ äÉHÉLE’G ôFGhO π«∏¶àd §≤a ¢UÉ°U qôdG º∏b ΩGóîà°SG AÉL qôdG
I qOÉŸ áHÉLE’G ábQh ‘ ôFGh qódG πu∏Xh ,O ,ê ,Ü ,CG á∏ nªàëŸG äÉHÉLE’G ÚH øe áë«ë q°üdG áHÉLE’G nÎNpG
.äÉq«°VÉj qôdG
.Iójó÷G ∂àHÉLEG IôFGO πu∏X qºK áHÉLE’G IôFGO ‘ π«∏¶qàdG Év«q∏c oíeÉa ,∂àHÉLEG ‘ närCÉ n£NCG GPEG
.áHÉLEÓd á°ü s°üîŸG ábQƒdG ‘ á∏s∏¶e É¡q∏c ∂JÉHÉLEG ô n¡¶J ¿CG Ö péj
.≥FÉbO öûYh áYÉ°S :áHÉLEÓd ¢ü s°üîŸG âbƒdG
QÉ``ÑàN’G äɪ«∏©J
Mathematics
Grade
TEST INSTRUCTIONS
Pleasemakesurethatyouhaveaseparateanswersheetwiththistestpaper.
Pleasecheckthattheanswersheethasyourdetailsprintedonit.Ifnot,printyournameanddateofbirthonyouranswersheetintheareaprovided.
Pleasecheckthatthesubjectandgradenumberonyouranswersheetmatchesthisquestionpaper.
Thistesthas40 QUESTIONS.Eachquestionhasfourpossibleanswers.Onlyoneiscorrect.
Pleaseuseapencilonlytoshadeintheanswerbubbleofyourchoiceonyouranswersheet.
ChoosethecorrectanswerfromA,B,CorDandshadethisbubbleinonyourMATHEMATICS ANSWER SHEET.
Ifyoumakeamistakethenruboutyouranswercompletelyandshadeinthebubbleofyournewanswer.
AllanswersmustbemarkedonyourANSWER SHEET.Youareallowed1 hour and 10 minutesforthistest.
May 2010
External Measurement of Student Achievement
Grade 8 Mathematics
2
1 Whatistheresultoftheexpression– ?
A
B
C
D
2 p=(7+3Q)Whatisthevalueofpwhenr=2andQ=9?
A 10
B 10
C 17
D 34
3Inthisisoscelestriangle,whatisthevalueofx?
A 20B 40C 55D 70
47
r4
27
14
12
512
21
1 3
3 4
xº
70º
äÉq«°VÉjôdG øeÉãdG ∞°üdG
2
? 34
_ 13
:á«dÉqàdG IQÉÑ©dG œÉf Ée 1
47 CG
27 Ü
512
ê
21
O
?Q = 9h r = 2 âfÉc GPEG p ᪫b Ée 2
10 CG
10 14
Ü
17 ê
34 12 O
?x˚ ᪫b Ée ,ÚbÉ q°ùdG …hÉ°ùàe ås∏ãŸG Gòg ‘ 3
20 CG
40 Ü
55 ê
70 O
p = r4
(7 + 3Q)
äÉq«°VÉjôdG øeÉãdG ∞°üdG
3
?ÈcC’G ƒg OóY q…CG 4
2.3 × 10-1 CG
0.203 Ü
0.023 ê
2.029 × 10-1 O
.óMGh ´ƒÑ°SCG ‘ O’hCG 5 É¡°S nQÉe »àqdG áq«°VÉj qôdG øjQɪqàdG äÉYÉ°S OóY √ÉfOCG IóªYC’ÉH qÊÉ«ÑdG π«ãªqàdG uÚÑoj 5
?∂dÉe øY IOÉjR ójôa ¢S nQÉe á°VÉj qôdG øe áYÉ°S ºc
4 CG 5 Ü 6 ê
10 O
.‹É©dG õØ≤dG áÑ©d ‘ AÉbó°UCG áKÓK ¢ùnaÉæJ 6
.145 cm ¤ƒŸG óÑY õØb
.138 cm π°ü«a õØb
.128 cm π«∏N õØb
?äGõØ≤dG ´ÉØJQG ( q»HÉ°ù◊G § u°SƒàŸG) ∫ só©e Ée
135 cm CG137 cm Ü138 cm ê
139 cm O
Grade 8 Mathematics
3
4 Whichnumberislargest?
A 2.3310–1
B 0.203C 0.023D 2.029310–1
5 Thebargraphbelowshowsthenumberofhoursofsportplayedby5boysinoneweek.
HowmanymorehoursdidFariqplaysportthandidMalik?
A 4B 5C 6D 10
6 Threefriendscompetedinahighjumpcontest.Abduljumped145cm.Faisaljumped138cm.Kahiljumped128cm.
Whatwastheaverage(mean)heightjumped?
A 135cmB 137cmC 138cmD 139cm
14
12
10
8
6
4
2
0Awad Fariq Habib
Time(hours)
Jamal Malik
Grade 8 Mathematics
4
7 Lookatthistriangularprism.Whichoneofthefollowingnetscanbeusedtomakethistriangularprism?
8 Ataxicharges5Dhsforthecallandthen3Dhsforeachkilometretravelled.Thedistancefrommyhometotheairportis17kilometres.
Totakeataxifromhometotheairportwouldcost
A (5+3)317DhsB 5+3317DhsC (3+17)35DhsD (5+17)33Dhs
9 Whichofthesediagramsisnotanetofacube?
10 Thecuberootof99is
A between2and5.B between5and15.C between15and30.D morethan30.
A B C D
A B C D
A B C D
äÉq«°VÉjôdG øeÉãdG ∞°üdG
4
.√ÉfOCG IóYÉ≤dG q»KÓK Qƒ°ûæŸG ¤EG ô o¶foG 7
?IóYÉ≤dG q»KÓK Qƒ°ûæŸG Gòg ™æ°üd É¡eGóîà°SG ø pμoÁ á«dÉqàdG äÉμÑ qq°ûdG øe q…CG
.GkÎeƒ∏«c 17 QÉ£ŸGh ‹õæe ÚH áaÉ°ùŸG ≠o∏ÑJ .√RÉàéj Îeƒ∏«c qπc øY ºgGQO 3h Ö∏ q£dG óæY ºgGQO 5 IôLCG IQÉq«°S ≥FÉ°S ≈°VÉ≤àj 8
?QÉ£ŸG ¤EG ∫õæŸG øe IôLC’G IQÉq«°ùH ∫É≤àf’G áØ∏c ≠o∏ÑJ ºc
É kªgQO 17 × (5 + 3) CG
É kªgQO (17 × 3) + 5 Ü
ºgGQO 5 × (3 + 17) ê
ºgGQO 3 × (5 + 17) O
?Ös©μŸ áμÑ°T ¢ù«d äÉ£ s£îŸG √òg øe q…CG 9
:ƒg 99 Oó©∏d q»Ñ«©μàdG Qò÷G 10
5h 2 ÚH CG
15h 5 ÚH Ü
30h 15 ÚH ê
30 øe ÈcCG O
äÉq«°VÉjôdG øeÉãdG ∞°üdG
5
.á≤«bO 43 á°SQóŸG ¤EG á∏aÉ◊G á∏MQ ¥ pô¨à°ùJ .á∏aÉ◊G π p°üàd ≥FÉbO 4 äô n¶àfpG .á∏aÉ◊G ∞bƒe ¤EG »°ûªàd ≥FÉbO 7 IódÉN Ω nõ∏j 11.8.02 am áYÉ q°ùdG óæY á°SQóŸG ¤EG â∏ n°Uh
?∫õæŸG IódÉN äQnOÉZ âbh q…CG ‘
7.08 am CG
7.15 am Ü
6.48 am ê
6.58 am O
?t3 – t2 :᪫b ɪa ,tt = 5 âfÉc GPEG 12
1 CG
5 Ü
25 ê
100 O
.AB = AC √ÉfOCG º°S qôdG ‘ 13
?z ᪫b Ée
115º CG
120º Ü
125º ê
130º O
Grade 8 Mathematics
5
11 IttookKhalida7minutestowalktothebusstop.Shewaited4minutesforthebus.Thebustriptoschooltook43minutes,arrivingatschoolat8.02am.
WhattimedidKhalidaleavehome?
A 7.08amB 7.15amC 6.48amD 6.58am
12 Ift=5,whatisthevalueoft3–t2?
A 1B 5C 25D 100
13 Inthediagram,AB=AC.Whatisthevalueofz?
A 115ºB 120ºC 125ºD 130º
130º
A
B
Cz
Grade 8 Mathematics
6
14 AhippopotamuswasbornJuly5.Thegraphshowsthechangesinmassforthefirst9weeksofitslife.
Whichweekdidthebabyhippopotamusgainthemostmass?
A betweenJuly12and19.B betweenJuly26andAugust2.C betweenAugust9and16.D betweenAugust30andSeptember6.
15 Thewayadigitisdisplayedonacalculatoriswrong.Whenasubtractioniskeyedintoitthedisplaylookslikethis.Theincorrectsymbolisshownthreetimes.Whatisthevalueofthesymbol?
A 0B 2C 6D 8
60
50
40
30
20
10
0
Mas
s (k
g)
Date
Mass of Baby Hippopotamus (first 9 weeks)
5/7 12/7 19/7 26/7 2/8 9/8 16/8 23/8 30/8 6/9
731� – 2�79 = 4�37
731� – 2�79 = 4�37
äÉq«°VÉjôdG øeÉãdG ∞°üdG
6
.¬JO’h øe ¤hC’G á©°ùqàdG ™«HÉ°SC’G ∫ÓN ¬à∏àc ‘ qÒ¨àdG √ÉfOCG qÊÉ«ÑdG π«ãªqàdG uÚÑoj .ƒ«dƒj 5 ‘ ô¡f ¢Sôa ópd oh 14
?á∏àc ÈcCG ÉkãjóM OƒdƒŸG ô¡qædG ¢Sôa Ö n°ùàcG ´ƒÑ°SCG q…CG ‘
ƒ«dƒj 19h ƒ«dƒj 12 ÚH CG
¢ù£°ùZCG 2h ƒ«dƒj 26 ÚH Ü
¢ù£°ùZCG 16h ¢ù£°ùZCG 9 ÚH ê
ȪàÑ°S 6h ¢ù£°ùZCG 30 ÚH O
.CÉ£N »g √ÉfOCG sÚÑe ƒg ɪc áÑ°SÉM ádBG á°TÉ°T ≈∏Y ºbQ É¡«a ¢V nô©oj »àdG á≤jô q£dG 15
CÉ£ÿG õe qôdG É¡«a Q sôμàj å«M ,√ÉfOCG áq«°VÉjôdG á∏ª÷G á°TÉ q°ûdG ≈∏Y ô n¡¶J ,ìôW áq«∏ªY AGôLE’ áÑ°SÉ◊G ádB’G Ω póîà°ùJ ÉeóæY .äG qôe çÓK
? õe qôdG ᪫b Ée
0 CG
2 Ü
6 ê
8 O
äÉq«°VÉjôdG øeÉãdG ∞°üdG
7
.áqÑM 20 É¡qfCG äó nLƒa ádhGôØdG äÉqÑM ä sóY .ádhGôØdG øe ΩGôZƒ∏«c ∞°üf ióf änΰTG 16
?ádhGôØdG øe IóMGh áqÑM á∏àμd q»HÉ°ù◊G § u°SƒàŸG Ée
20 g CG
25 g Ü
40 g ê
50 g O
.áØ p∏àfl RƒeQ áKÓK ,á«dÉqàdG çÓqãdG áqjOó©dG πª÷G ø sª°†àJ 17
.ôNB’G øY ÉkØ p∏àfl G kOóY õeQ qπc πuã oÁ
+ + = ☺☺ + ☺ = ☺ + = 36
? õe qôdG ¬∏uã oÁ …òqdG Oó©dG Ée
4 CG
6 Ü
9 ê
12 O
.É k°SCGQ 12 ¬d πμ°T ƒg IóYÉ≤dG q»°SGó°S Qƒ°ûæŸG 18
?¬ahôMh Qƒ°ûæŸG Gòg √ƒLh OóY Ée
ÉkaôM 12h √ƒLh 6 CG
ÉkaôM 18h √ƒLh 8 Ü
ÉkaôM 18h √ƒLh 6 ê
ÉkaôM 12h √ƒLh 8 O
Grade 8 Mathematics
7
16 Nadaboughthalfakilogramofstrawberries.Shecountedthestrawberriesandfoundshehad20.
Whatistheaveragemassofastrawberry?
A 20gB 25gC 40gD 50g
17 Thethreenumbersentencescontainthreedifferentsymbols.Eachsymbolcorrespondstoadifferentnumber.Whatnumberdoestherepresent?
A 4B 6C 9D 12
18 Ahexagonalprismisashapewhichhas12vertices.
Howmanyfacesandedgesdoesithave?
A 6facesand12edgesB 8facesand18edgesC 6facesand18edgesD 8facesand12edges
� + � + � = ☺
�
☺ + ☺ = �
� + ☺ = 36
� + � + � = ☺
�
☺ + ☺ = �
� + ☺ = 36
Grade 8 Mathematics
8
19 Hereisamapofanisland.Whatistheareaoftheisland?
A lessthan14squarekilometresB 15or16squarekilometresC 17or18squarekilometresD morethan18squarekilometres
20 Thediagramshowsanumbersentenceintheformofacycle.ThenumberSreturnsunchanged.WhatisthevalueofS?
A 5B 10C 13D 21
21 Whichoneofthesenumbersisamultipleof4?
A 614B 164C 194D 914
1 km
S 3
3 9
9
äÉq«°VÉjôdG øeÉãdG ∞°üdG
8
. oQ oõ÷G ióMEG á£jôN ∂«dEG 19
?Iôjõ÷G √òg áMÉ°ùe Ée
É k©sHôe GkÎeƒ∏«c 14 øe ô¨°UCG CG
É k©sHôe GkÎeƒ∏«c 16 hCG 15 Ü
É k©sHôe GkÎeƒ∏«c 18 hCG 17 ê
É k©sHôe GkÎeƒ∏«c 18 øe ÈcCG O
.Ò«¨J ¿hO S Oó©dG ᪫b ≈≤ÑJ .án≤∏ nM πμ°T ≈∏Y áqjOóY á∏ªL § s£îŸG uÚÑoj 20
?S ᪫b Ée
5 CG
10 Ü
13 ê
21 O
?4 Oó©∏d ∞ nYÉ°†e ƒg á«dÉqàdG OGóYC’G øe q…CG 21
614 CG
164 Ü
194 ê
914 O
äÉq«°VÉjôdG øeÉãdG ∞°üdG
9
?»£«£îsàdG º°S qôdG Gòg ‘ z˚ ᪫b Ée 22
47 CG
51 Ü
57 ê
61 O
?5(3a – 3b) –3(a – b) :IQÉÑ©∏d πμ°T §°ùHCG Ée 23
5a – 12b CG
5a – 18b Ü
12a – 12b ê
12a – 18b O
24
.áªFÉb ÉjGhR »g º°S qôdG ‘ ÉjGh qõdG qπc
?πμ q°ûdG Gòg §«fi Ée
46 cm CG
54 cm Ü
64 cm ê
68 cm O
Grade 8 Mathematics
9
22 Whatisthevalueofzinthisdiagram?
A 47B 51C 57D 61
23 Whatisasimplerformoftheexpression:5(3a–3b)–3(a–b)?
A 5a–12bB 5a–18bC 12a–12bD 12a–18b
24Alltheanglesinthisfigurearerightangles.
Whatisitsperimeter?
A 46cmB 54cmC 64cmD 68cm
Grade 8 Mathematics
3
5 Which one of these is a prime number?
A 85
B 87
C 89
D 91
6 If a = 5, b = 3, c = 8 and d = 4 then the value of ( + b) is the same as the value of
A 7aB a + 2
C aD 3a
7 For a maths project, Ahmed measured the areas of six classrooms. The results are shown in this table.
What is the average (mean) area of these classrooms?
A 183 m2
B 195 m2
C 215 m2
D 234 m2
8 What is the value of z in this diagram?
A 47
B 51
C 57
D 61
cd
Diagram not to scale
zº
82º 133º
8 cm
8 cm
4 cm
14 cm
12 cm
Grade 8 Mathematics
10
25 ThetimesofsunriseandsunsetthroughtheyearatAbuDhabiareshowninthegraphbelow.Whatisthenumberofhoursofdaylightforthelongestday?
A 10hoursB 11hoursC 14hoursD 19hours
26 Whatis0.12asafraction?
A
B
C
D
8 pm
3 pm
10 am
5 am
Jan 1 Apr 1 Jul 1 Oct 1
Sunset
Sunrise
1190
1199
1290
1299
äÉq«°VÉjôdG øeÉãdG ∞°üdG
10
.»ÑX ƒHCG ‘ áæ q°ùdG ∫ÓN É¡HhôZh ¢ùª q°ûdG ¥höT äÉbhCG √ÉfOCG qÊÉ«ÑdG π«ãªsàdG uÚÑoj 25
?Ωƒj ∫ƒWCG ‘ QÉ¡qædG äÉYÉ°S OóY Ée
äÉYÉ°S 10 CG
áYÉ°S 11 Ü
áYÉ°S 14 ê
áYÉ°S 19 O
?0.12 πuã oÁ …òqdG öùμdG Ée 26
CG
Ü
ê
O
1190
1199
1290
1299
äÉq«°VÉjôdG øeÉãdG ∞°üdG
11
.Ú¡HÉ°ûàe Úq«°SɪN Ú©s∏°†e IQƒ q°üdG uÚÑoJ 27
.29 cm2 »g ABCDE q»°SɪÿG ™s∏°†ŸG áMÉ°ùe
?πs∏¶ŸG Aõ÷G áMÉ°ùe Ée
87 cm2 CG
232 cm2 Ü
261 cm2 ê
290 cm2 O
?(6, 4) h (–3,1) Úà£≤qædG ∫ÓN øe qôÁ …òqdG º«≤à°ùŸG q§ÿG ádOÉ©e Ée 28
CG
Ü
ê
O
3y = x + 6
3y = x – 6
y = 3x + 2
y = 3x – 2
Grade 8 Mathematics
11
27 Thetwopentagonsshownaresimilar.
TheareaofpentagonABCDEis29cm2.Whatistheareaoftheshadedpart?
A 87cm2
B 232cm2
C 261cm2
D 290cm2
28 Whatistheequationofthestraightlinethatpassesthroughthepoints(–3,1)and(6,4)?
A 3y=x+6B 3y=x–6C y=3x+2D y=3x–2
A
B
CD 4 cm
12 cm
E
Grade 8 Mathematics
12
29 Inthediagrambelow,BAP=PYXandAP=PY.WhatisthelengthofPX?
A 9cmB 10cmC 11cmD 20cm
30Thissymmetrical'V'shapeismadefrom2parallelograms.
Whatisitsarea?
A 30cm2
B 48cm2C 64cm2
D 80cm2
A
B Y
X
P11 cm
9 cm
10 cmNot to scale
10 cm
4 cm
16 cm
äÉq«°VÉjôdG øeÉãdG ∞°üdG
12
AP = PYh BAP = PYX √ÉfOCG »£«£îsàdG º°S qôdG ‘ 29
?PX ∫ƒW Ée
9 cm CG
10 cm Ü
11 cm ê
20 cm O
.ÚæKG ´Ó°VCG »jRGƒàe øe ¿ sƒμe V q…ôXÉæqàdG πμ q°ûdG Gòg 30
?πμ q°ûdG áMÉ°ùe Ée
30 cm2 CG
48 cm2 Ü
64 cm2 ê
80 cm2 O
äÉq«°VÉjôdG øeÉãdG ∞°üdG
13
.AÉŸG øe G kóMGh GkÎd ™ n°ùJh 10 cm πμ q°ûdG áq«fGƒ£°SC’G áë«Ø q°üdG √òg ´ÉØJQG o≠∏Ñj 31
?IóYÉ≤dG ô£b ∫ƒW Ée
10 π CG
20 π Ü
200π ê
200π
O
.120° ɪ¡æe qπc ¢SÉ«b ¿ÉàjhGR ABCDE q»°SɪÿG ™s∏°†ŸG ‘ 32
.¢SÉ«≤dG ájhÉ°ùàe á«bÉÑdG çÓqãdG ÉjGh qõdG
.(¢SÉ«≤∏d ™°VÉN ÒZ πμ q°ûdG) .ájhÉ°ùàe q»°SɪÿG ™s∏°†ŸG Gòg ‘ á°ùªÿG ´Ó°VC’G ∫GƒWCG
?x° ᪫b Ée
20 CG
30 Ü
35 ê
40 O
Grade 8 Mathematics
13
31Thiscylindricalcanhasaheightof10cm.Itholds1litreofwater.
Whatisthediameterofthebase?
A
B
C
D
32TwooftheanglesinpentagonABCDEare120º.Theother3anglesareallequal.All5sidesofthepentagonarethesamelength.
Whatisthevalueofx?
A 20B 30C 35D 40
10 cm
10π
20π
200π
200π
A
B
CD
E 120º
xº
120º
Grade 8 Mathematics
14
33 Whatisthelargestprimefactorof1716?
A 7B 11C 13D 17
34Iftherearettrianglesinpatternp,then
A t=4(p+1)–4B t=4(p+1)+4C t=p2–(p–2)2
D t=(p+1)2–p2
35 Forthesetofdata{1,2,2,3,5,7,8}
A mean<median<modeB mode<mean<medianC median<mode<meanD mode<median<mean
36 Whichoftheseisthenetofaprism?
Pattern 1
Pattern 2
Pattern 3
A B C D
äÉq«°VÉjôdG øeÉãdG ∞°üdG
14
?1 716 Oó©∏d q‹ qhCG πeÉY ÈcCG Ée 33
7 CG
11 Ü
13 ê
17 O
:¿ƒμ«a Ékãs∏ãe t ø sª°†àj p §ªqædG ¿Éc GPEG 34
t = 4(p + 1) – 4
t = 4(p + 1) + 4
t = p2 – (p – 2)2
t = (p + 1)2 – p2
CG
Ü
ê
O
{1, 2, 2, 3, 5, 7, 8} :äÉfÉ«ÑdG áYƒª› ‘ 35
∫GƒæŸG > §«°SƒdG > q»HÉ°ù◊G § u°SƒàŸG CG
§«°SƒdG > q»HÉ°ù◊G § u°SƒàŸG > ∫GƒæŸG Ü
q»HÉ°ù◊G § u°SƒàŸG > ∫GƒæŸG > §«°SƒdG ê
q»HÉ°ù◊G § u°SƒàŸG > §«°SƒdG > ∫GƒæŸG O
?Qƒ°ûæŸ áμÑ°T ƒg á«dÉqàdG ∫Éμ°TC’G øe q…CG 36
O ê Ü CG
äÉq«°VÉjôdG øeÉãdG ∞°üdG
15
?á«dÉqàdG OGóYC’G q…CG øe 15% …hÉ°ùoJ 9 37
45 CG
54 Ü
60 ê
135 O
.24 ƒg eh dh ch bh a OGóYCÓd q»HÉ°ù◊G § u°SƒàŸGh .10 ƒg ch bh a OGóYCÓd q»HÉ°ù◊G § u°SƒàŸG 38
?e h d `d q»HÉ°ù◊G § u°SƒàŸG Ée
21 CG
14 Ü
90 ê
45 O
?x˚ ᪫b Ée 39
18 CG
36 Ü
58 ê
72 O
Grade 8 Mathematics
15
37 9is15%ofwhichnumber?
A 45B 54C 60D 135
38 Themeanofa,bandcis10.Themeanofa,b,c,dandeis24.
Whatisthemeanofdande?
A 21B 14C 90D 45
39Whatisthevalueofx?
A 18B 36C 58D 72
18º
xº
xº
Grade 8 Mathematics
16
40Thesegraphshavebeendrawnwithoutscalesontheaxes.TheequationsofthelinesP,QandR,notnecessarilyinmatchingorderare: (1) y=2x+2 (2) y=2x–2 (3) y=–2x+2
Whatarethecorrectlabelsforthegraphs?
P Q RA (1) (2) (3)B (2) (1) (3)C (3) (2) (1)D (3) (1) (2)
x
y
PQ
R
äÉq«°VÉjôdG øeÉãdG ∞°üdG
16
.øjQƒëŸG ≈∏Y ¢ù«jÉ≤e ΩGóîà°SG ¿hO q»KGóME’G iƒà°ùŸG ‘ ᪫≤à°ùŸG •ƒ£ÿG √òg ⪠p°S oQ 40
:»∏j ɪc »gh Ö«J qÎdÉH áYƒ°Vƒe IQh qö†dÉH â°ù«d Rh Qh P ᪫≤à°ùŸG •ƒ£ÿG ä’OÉ©e
y = 2x + 2
y = 2x – 2
y = –2x + 2
(1)
(2)
(3)
?∫hó÷G ≈∏Y ᪫≤à°ùŸG •ƒ£î∏d í«ë q°üdG Ö«J qÎdG ƒg Ée
PQR
CG(1)(2)(3)
Ü(2)(1)(3)
ê(3)(2)(1)
O(3)(1)(2)
Grade 8 Mathematics
16
40Thesegraphshavebeendrawnwithoutscalesontheaxes.TheequationsofthelinesP,QandR,notnecessarilyinmatchingorderare: (1) y=2x+2 (2) y=2x–2 (3) y=–2x+2
Whatarethecorrectlabelsforthegraphs?
P Q RA (1) (2) (3)B (2) (1) (3)C (3) (2) (1)D (3) (1) (2)
x
y
PQ
R
äÉq«°VÉjôdG øeÉãdG ∞°üdG
16
.øjQƒëŸG ≈∏Y ¢ù«jÉ≤e ΩGóîà°SG ¿hO q»KGóME’G iƒà°ùŸG ‘ ᪫≤à°ùŸG •ƒ£ÿG √òg ⪠p°S oQ 40
:»∏j ɪc »gh Ö«J qÎdÉH áYƒ°Vƒe IQh qö†dÉH â°ù«d Rh Qh P ᪫≤à°ùŸG •ƒ£ÿG ä’OÉ©e
y = 2x + 2
y = 2x – 2
y = –2x + 2
(1)
(2)
(3)
?∫hó÷G ≈∏Y ᪫≤à°ùŸG •ƒ£î∏d í«ë q°üdG Ö«J qÎdG ƒg Ée
PQR
CG(1)(2)(3)
Ü(2)(1)(3)
ê(3)(2)(1)
O(3)(1)(2)
äÉq«°VÉjôdG øeÉãdG ∞°üdG
15
?á«dÉqàdG OGóYC’G q…CG øe 15% …hÉ°ùoJ 9 37
45 CG
54 Ü
60 ê
135 O
.24 ƒg eh dh ch bh a OGóYCÓd q»HÉ°ù◊G § u°SƒàŸGh .10 ƒg ch bh a OGóYCÓd q»HÉ°ù◊G § u°SƒàŸG 38
?e h d `d q»HÉ°ù◊G § u°SƒàŸG Ée
21 CG
14 Ü
90 ê
45 O
?x˚ ᪫b Ée 39
18 CG
36 Ü
58 ê
72 O
Grade 8 Mathematics
15
37 9is15%ofwhichnumber?
A 45B 54C 60D 135
38 Themeanofa,bandcis10.Themeanofa,b,c,dandeis24.
Whatisthemeanofdande?
A 21B 14C 90D 45
39Whatisthevalueofx?
A 18B 36C 58D 72
18º
xº
xº
Grade 8 Mathematics
14
33 Whatisthelargestprimefactorof1716?
A 7B 11C 13D 17
34Iftherearettrianglesinpatternp,then
A t=4(p+1)–4B t=4(p+1)+4C t=p2–(p–2)2
D t=(p+1)2–p2
35 Forthesetofdata{1,2,2,3,5,7,8}
A mean<median<modeB mode<mean<medianC median<mode<meanD mode<median<mean
36 Whichoftheseisthenetofaprism?
Pattern 1
Pattern 2
Pattern 3
A B C D
äÉq«°VÉjôdG øeÉãdG ∞°üdG
14
?1 716 Oó©∏d q‹ qhCG πeÉY ÈcCG Ée 33
7 CG
11 Ü
13 ê
17 O
:¿ƒμ«a Ékãs∏ãe t ø sª°†àj p §ªqædG ¿Éc GPEG 34
t = 4(p + 1) – 4
t = 4(p + 1) + 4
t = p2 – (p – 2)2
t = (p + 1)2 – p2
CG
Ü
ê
O
{1, 2, 2, 3, 5, 7, 8} :äÉfÉ«ÑdG áYƒª› ‘ 35
∫GƒæŸG > §«°SƒdG > q»HÉ°ù◊G § u°SƒàŸG CG
§«°SƒdG > q»HÉ°ù◊G § u°SƒàŸG > ∫GƒæŸG Ü
q»HÉ°ù◊G § u°SƒàŸG > ∫GƒæŸG > §«°SƒdG ê
q»HÉ°ù◊G § u°SƒàŸG > §«°SƒdG > ∫GƒæŸG O
?Qƒ°ûæŸ áμÑ°T ƒg á«dÉqàdG ∫Éμ°TC’G øe q…CG 36
O ê Ü CG
äÉq«°VÉjôdG øeÉãdG ∞°üdG
13
.AÉŸG øe G kóMGh GkÎd ™ n°ùJh 10 cm πμ q°ûdG áq«fGƒ£°SC’G áë«Ø q°üdG √òg ´ÉØJQG o≠∏Ñj 31
?IóYÉ≤dG ô£b ∫ƒW Ée
10 π CG
20 π Ü
200π ê
200π
O
.120° ɪ¡æe qπc ¢SÉ«b ¿ÉàjhGR ABCDE q»°SɪÿG ™s∏°†ŸG ‘ 32
.¢SÉ«≤dG ájhÉ°ùàe á«bÉÑdG çÓqãdG ÉjGh qõdG
.(¢SÉ«≤∏d ™°VÉN ÒZ πμ q°ûdG) .ájhÉ°ùàe q»°SɪÿG ™s∏°†ŸG Gòg ‘ á°ùªÿG ´Ó°VC’G ∫GƒWCG
?x° ᪫b Ée
20 CG
30 Ü
35 ê
40 O
Grade 8 Mathematics
13
31Thiscylindricalcanhasaheightof10cm.Itholds1litreofwater.
Whatisthediameterofthebase?
A
B
C
D
32TwooftheanglesinpentagonABCDEare120º.Theother3anglesareallequal.All5sidesofthepentagonarethesamelength.
Whatisthevalueofx?
A 20B 30C 35D 40
10 cm
10π
20π
200π
200π
A
B
CD
E 120º
xº
120º
Grade 8 Mathematics
12
29 Inthediagrambelow,BAP=PYXandAP=PY.WhatisthelengthofPX?
A 9cmB 10cmC 11cmD 20cm
30Thissymmetrical'V'shapeismadefrom2parallelograms.
Whatisitsarea?
A 30cm2
B 48cm2C 64cm2
D 80cm2
A
B Y
X
P11 cm
9 cm
10 cmNot to scale
10 cm
4 cm
16 cm
äÉq«°VÉjôdG øeÉãdG ∞°üdG
12
AP = PYh BAP = PYX √ÉfOCG »£«£îsàdG º°S qôdG ‘ 29
?PX ∫ƒW Ée
9 cm CG
10 cm Ü
11 cm ê
20 cm O
.ÚæKG ´Ó°VCG »jRGƒàe øe ¿ sƒμe V q…ôXÉæqàdG πμ q°ûdG Gòg 30
?πμ q°ûdG áMÉ°ùe Ée
30 cm2 CG
48 cm2 Ü
64 cm2 ê
80 cm2 O
äÉq«°VÉjôdG øeÉãdG ∞°üdG
11
.Ú¡HÉ°ûàe Úq«°SɪN Ú©s∏°†e IQƒ q°üdG uÚÑoJ 27
.29 cm2 »g ABCDE q»°SɪÿG ™s∏°†ŸG áMÉ°ùe
?πs∏¶ŸG Aõ÷G áMÉ°ùe Ée
87 cm2 CG
232 cm2 Ü
261 cm2 ê
290 cm2 O
?(6, 4) h (–3,1) Úà£≤qædG ∫ÓN øe qôÁ …òqdG º«≤à°ùŸG q§ÿG ádOÉ©e Ée 28
CG
Ü
ê
O
3y = x + 6
3y = x – 6
y = 3x + 2
y = 3x – 2
Grade 8 Mathematics
11
27 Thetwopentagonsshownaresimilar.
TheareaofpentagonABCDEis29cm2.Whatistheareaoftheshadedpart?
A 87cm2
B 232cm2
C 261cm2
D 290cm2
28 Whatistheequationofthestraightlinethatpassesthroughthepoints(–3,1)and(6,4)?
A 3y=x+6B 3y=x–6C y=3x+2D y=3x–2
A
B
CD 4 cm
12 cm
E
Grade 8 Mathematics
10
25 ThetimesofsunriseandsunsetthroughtheyearatAbuDhabiareshowninthegraphbelow.Whatisthenumberofhoursofdaylightforthelongestday?
A 10hoursB 11hoursC 14hoursD 19hours
26 Whatis0.12asafraction?
A
B
C
D
8 pm
3 pm
10 am
5 am
Jan 1 Apr 1 Jul 1 Oct 1
Sunset
Sunrise
1190
1199
1290
1299
äÉq«°VÉjôdG øeÉãdG ∞°üdG
10
.»ÑX ƒHCG ‘ áæ q°ùdG ∫ÓN É¡HhôZh ¢ùª q°ûdG ¥höT äÉbhCG √ÉfOCG qÊÉ«ÑdG π«ãªsàdG uÚÑoj 25
?Ωƒj ∫ƒWCG ‘ QÉ¡qædG äÉYÉ°S OóY Ée
äÉYÉ°S 10 CG
áYÉ°S 11 Ü
áYÉ°S 14 ê
áYÉ°S 19 O
?0.12 πuã oÁ …òqdG öùμdG Ée 26
CG
Ü
ê
O
1190
1199
1290
1299
äÉq«°VÉjôdG øeÉãdG ∞°üdG
9
?»£«£îsàdG º°S qôdG Gòg ‘ z˚ ᪫b Ée 22
47 CG
51 Ü
57 ê
61 O
?5(3a – 3b) –3(a – b) :IQÉÑ©∏d πμ°T §°ùHCG Ée 23
5a – 12b CG
5a – 18b Ü
12a – 12b ê
12a – 18b O
24
.áªFÉb ÉjGhR »g º°S qôdG ‘ ÉjGh qõdG qπc
?πμ q°ûdG Gòg §«fi Ée
46 cm CG
54 cm Ü
64 cm ê
68 cm O
Grade 8 Mathematics
9
22 Whatisthevalueofzinthisdiagram?
A 47B 51C 57D 61
23 Whatisasimplerformoftheexpression:5(3a–3b)–3(a–b)?
A 5a–12bB 5a–18bC 12a–12bD 12a–18b
24Alltheanglesinthisfigurearerightangles.
Whatisitsperimeter?
A 46cmB 54cmC 64cmD 68cm
Grade 8 Mathematics
3
5 Which one of these is a prime number?
A 85
B 87
C 89
D 91
6 If a = 5, b = 3, c = 8 and d = 4 then the value of ( + b) is the same as the value of
A 7aB a + 2
C aD 3a
7 For a maths project, Ahmed measured the areas of six classrooms. The results are shown in this table.
What is the average (mean) area of these classrooms?
A 183 m2
B 195 m2
C 215 m2
D 234 m2
8 What is the value of z in this diagram?
A 47
B 51
C 57
D 61
cd
Diagram not to scale
zº
82º 133º
8 cm
8 cm
4 cm
14 cm
12 cm
Grade 8 Mathematics
8
19 Hereisamapofanisland.Whatistheareaoftheisland?
A lessthan14squarekilometresB 15or16squarekilometresC 17or18squarekilometresD morethan18squarekilometres
20 Thediagramshowsanumbersentenceintheformofacycle.ThenumberSreturnsunchanged.WhatisthevalueofS?
A 5B 10C 13D 21
21 Whichoneofthesenumbersisamultipleof4?
A 614B 164C 194D 914
1 km
S 3
3 9
9
äÉq«°VÉjôdG øeÉãdG ∞°üdG
8
. oQ oõ÷G ióMEG á£jôN ∂«dEG 19
?Iôjõ÷G √òg áMÉ°ùe Ée
É k©sHôe GkÎeƒ∏«c 14 øe ô¨°UCG CG
É k©sHôe GkÎeƒ∏«c 16 hCG 15 Ü
É k©sHôe GkÎeƒ∏«c 18 hCG 17 ê
É k©sHôe GkÎeƒ∏«c 18 øe ÈcCG O
.Ò«¨J ¿hO S Oó©dG ᪫b ≈≤ÑJ .án≤∏ nM πμ°T ≈∏Y áqjOóY á∏ªL § s£îŸG uÚÑoj 20
?S ᪫b Ée
5 CG
10 Ü
13 ê
21 O
?4 Oó©∏d ∞ nYÉ°†e ƒg á«dÉqàdG OGóYC’G øe q…CG 21
614 CG
164 Ü
194 ê
914 O
äÉq«°VÉjôdG øeÉãdG ∞°üdG
7
.áqÑM 20 É¡qfCG äó nLƒa ádhGôØdG äÉqÑM ä sóY .ádhGôØdG øe ΩGôZƒ∏«c ∞°üf ióf änΰTG 16
?ádhGôØdG øe IóMGh áqÑM á∏àμd q»HÉ°ù◊G § u°SƒàŸG Ée
20 g CG
25 g Ü
40 g ê
50 g O
.áØ p∏àfl RƒeQ áKÓK ,á«dÉqàdG çÓqãdG áqjOó©dG πª÷G ø sª°†àJ 17
.ôNB’G øY ÉkØ p∏àfl G kOóY õeQ qπc πuã oÁ
+ + = ☺☺ + ☺ = ☺ + = 36
? õe qôdG ¬∏uã oÁ …òqdG Oó©dG Ée
4 CG
6 Ü
9 ê
12 O
.É k°SCGQ 12 ¬d πμ°T ƒg IóYÉ≤dG q»°SGó°S Qƒ°ûæŸG 18
?¬ahôMh Qƒ°ûæŸG Gòg √ƒLh OóY Ée
ÉkaôM 12h √ƒLh 6 CG
ÉkaôM 18h √ƒLh 8 Ü
ÉkaôM 18h √ƒLh 6 ê
ÉkaôM 12h √ƒLh 8 O
Grade 8 Mathematics
7
16 Nadaboughthalfakilogramofstrawberries.Shecountedthestrawberriesandfoundshehad20.
Whatistheaveragemassofastrawberry?
A 20gB 25gC 40gD 50g
17 Thethreenumbersentencescontainthreedifferentsymbols.Eachsymbolcorrespondstoadifferentnumber.Whatnumberdoestherepresent?
A 4B 6C 9D 12
18 Ahexagonalprismisashapewhichhas12vertices.
Howmanyfacesandedgesdoesithave?
A 6facesand12edgesB 8facesand18edgesC 6facesand18edgesD 8facesand12edges
� + � + � = ☺
�
☺ + ☺ = �
� + ☺ = 36
� + � + � = ☺
�
☺ + ☺ = �
� + ☺ = 36
Grade 8 Mathematics
6
14 AhippopotamuswasbornJuly5.Thegraphshowsthechangesinmassforthefirst9weeksofitslife.
Whichweekdidthebabyhippopotamusgainthemostmass?
A betweenJuly12and19.B betweenJuly26andAugust2.C betweenAugust9and16.D betweenAugust30andSeptember6.
15 Thewayadigitisdisplayedonacalculatoriswrong.Whenasubtractioniskeyedintoitthedisplaylookslikethis.Theincorrectsymbolisshownthreetimes.Whatisthevalueofthesymbol?
A 0B 2C 6D 8
60
50
40
30
20
10
0
Mas
s (k
g)
Date
Mass of Baby Hippopotamus (first 9 weeks)
5/7 12/7 19/7 26/7 2/8 9/8 16/8 23/8 30/8 6/9
731� – 2�79 = 4�37
731� – 2�79 = 4�37
äÉq«°VÉjôdG øeÉãdG ∞°üdG
6
.¬JO’h øe ¤hC’G á©°ùqàdG ™«HÉ°SC’G ∫ÓN ¬à∏àc ‘ qÒ¨àdG √ÉfOCG qÊÉ«ÑdG π«ãªqàdG uÚÑoj .ƒ«dƒj 5 ‘ ô¡f ¢Sôa ópd oh 14
?á∏àc ÈcCG ÉkãjóM OƒdƒŸG ô¡qædG ¢Sôa Ö n°ùàcG ´ƒÑ°SCG q…CG ‘
ƒ«dƒj 19h ƒ«dƒj 12 ÚH CG
¢ù£°ùZCG 2h ƒ«dƒj 26 ÚH Ü
¢ù£°ùZCG 16h ¢ù£°ùZCG 9 ÚH ê
ȪàÑ°S 6h ¢ù£°ùZCG 30 ÚH O
.CÉ£N »g √ÉfOCG sÚÑe ƒg ɪc áÑ°SÉM ádBG á°TÉ°T ≈∏Y ºbQ É¡«a ¢V nô©oj »àdG á≤jô q£dG 15
CÉ£ÿG õe qôdG É¡«a Q sôμàj å«M ,√ÉfOCG áq«°VÉjôdG á∏ª÷G á°TÉ q°ûdG ≈∏Y ô n¡¶J ,ìôW áq«∏ªY AGôLE’ áÑ°SÉ◊G ádB’G Ω póîà°ùJ ÉeóæY .äG qôe çÓK
? õe qôdG ᪫b Ée
0 CG
2 Ü
6 ê
8 O
äÉq«°VÉjôdG øeÉãdG ∞°üdG
5
.á≤«bO 43 á°SQóŸG ¤EG á∏aÉ◊G á∏MQ ¥ pô¨à°ùJ .á∏aÉ◊G π p°üàd ≥FÉbO 4 äô n¶àfpG .á∏aÉ◊G ∞bƒe ¤EG »°ûªàd ≥FÉbO 7 IódÉN Ω nõ∏j 11.8.02 am áYÉ q°ùdG óæY á°SQóŸG ¤EG â∏ n°Uh
?∫õæŸG IódÉN äQnOÉZ âbh q…CG ‘
7.08 am CG
7.15 am Ü
6.48 am ê
6.58 am O
?t3 – t2 :᪫b ɪa ,tt = 5 âfÉc GPEG 12
1 CG
5 Ü
25 ê
100 O
.AB = AC √ÉfOCG º°S qôdG ‘ 13
?z ᪫b Ée
115º CG
120º Ü
125º ê
130º O
Grade 8 Mathematics
5
11 IttookKhalida7minutestowalktothebusstop.Shewaited4minutesforthebus.Thebustriptoschooltook43minutes,arrivingatschoolat8.02am.
WhattimedidKhalidaleavehome?
A 7.08amB 7.15amC 6.48amD 6.58am
12 Ift=5,whatisthevalueoft3–t2?
A 1B 5C 25D 100
13 Inthediagram,AB=AC.Whatisthevalueofz?
A 115ºB 120ºC 125ºD 130º
130º
A
B
Cz
Grade 8 Mathematics
4
7 Lookatthistriangularprism.Whichoneofthefollowingnetscanbeusedtomakethistriangularprism?
8 Ataxicharges5Dhsforthecallandthen3Dhsforeachkilometretravelled.Thedistancefrommyhometotheairportis17kilometres.
Totakeataxifromhometotheairportwouldcost
A (5+3)317DhsB 5+3317DhsC (3+17)35DhsD (5+17)33Dhs
9 Whichofthesediagramsisnotanetofacube?
10 Thecuberootof99is
A between2and5.B between5and15.C between15and30.D morethan30.
A B C D
A B C D
A B C D
äÉq«°VÉjôdG øeÉãdG ∞°üdG
4
.√ÉfOCG IóYÉ≤dG q»KÓK Qƒ°ûæŸG ¤EG ô o¶foG 7
?IóYÉ≤dG q»KÓK Qƒ°ûæŸG Gòg ™æ°üd É¡eGóîà°SG ø pμoÁ á«dÉqàdG äÉμÑ qq°ûdG øe q…CG
.GkÎeƒ∏«c 17 QÉ£ŸGh ‹õæe ÚH áaÉ°ùŸG ≠o∏ÑJ .√RÉàéj Îeƒ∏«c qπc øY ºgGQO 3h Ö∏ q£dG óæY ºgGQO 5 IôLCG IQÉq«°S ≥FÉ°S ≈°VÉ≤àj 8
?QÉ£ŸG ¤EG ∫õæŸG øe IôLC’G IQÉq«°ùH ∫É≤àf’G áØ∏c ≠o∏ÑJ ºc
É kªgQO 17 × (5 + 3) CG
É kªgQO (17 × 3) + 5 Ü
ºgGQO 5 × (3 + 17) ê
ºgGQO 3 × (5 + 17) O
?Ös©μŸ áμÑ°T ¢ù«d äÉ£ s£îŸG √òg øe q…CG 9
:ƒg 99 Oó©∏d q»Ñ«©μàdG Qò÷G 10
5h 2 ÚH CG
15h 5 ÚH Ü
30h 15 ÚH ê
30 øe ÈcCG O
äÉq«°VÉjôdG øeÉãdG ∞°üdG
3
?ÈcC’G ƒg OóY q…CG 4
2.3 × 10-1 CG
0.203 Ü
0.023 ê
2.029 × 10-1 O
.óMGh ´ƒÑ°SCG ‘ O’hCG 5 É¡°S nQÉe »àqdG áq«°VÉj qôdG øjQɪqàdG äÉYÉ°S OóY √ÉfOCG IóªYC’ÉH qÊÉ«ÑdG π«ãªqàdG uÚÑoj 5
?∂dÉe øY IOÉjR ójôa ¢S nQÉe á°VÉj qôdG øe áYÉ°S ºc
4 CG 5 Ü 6 ê
10 O
.‹É©dG õØ≤dG áÑ©d ‘ AÉbó°UCG áKÓK ¢ùnaÉæJ 6
.145 cm ¤ƒŸG óÑY õØb
.138 cm π°ü«a õØb
.128 cm π«∏N õØb
?äGõØ≤dG ´ÉØJQG ( q»HÉ°ù◊G § u°SƒàŸG) ∫ só©e Ée
135 cm CG137 cm Ü138 cm ê
139 cm O
Grade 8 Mathematics
3
4 Whichnumberislargest?
A 2.3310–1
B 0.203C 0.023D 2.029310–1
5 Thebargraphbelowshowsthenumberofhoursofsportplayedby5boysinoneweek.
HowmanymorehoursdidFariqplaysportthandidMalik?
A 4B 5C 6D 10
6 Threefriendscompetedinahighjumpcontest.Abduljumped145cm.Faisaljumped138cm.Kahiljumped128cm.
Whatwastheaverage(mean)heightjumped?
A 135cmB 137cmC 138cmD 139cm
14
12
10
8
6
4
2
0Awad Fariq Habib
Time(hours)
Jamal Malik
Grade 8 Mathematics
2
1 Whatistheresultoftheexpression– ?
A
B
C
D
2 p=(7+3Q)Whatisthevalueofpwhenr=2andQ=9?
A 10
B 10
C 17
D 34
3Inthisisoscelestriangle,whatisthevalueofx?
A 20B 40C 55D 70
47
r4
27
14
12
512
21
1 3
3 4
xº
70º
äÉq«°VÉjôdG øeÉãdG ∞°üdG
2
? 34
_ 13
:á«dÉqàdG IQÉÑ©dG œÉf Ée 1
47 CG
27 Ü
512
ê
21
O
?Q = 9h r = 2 âfÉc GPEG p ᪫b Ée 2
10 CG
10 14
Ü
17 ê
34 12 O
?x˚ ᪫b Ée ,ÚbÉ q°ùdG …hÉ°ùàe ås∏ãŸG Gòg ‘ 3
20 CG
40 Ü
55 ê
70 O
p = r4
(7 + 3Q)
2010 ƒjÉeäÉq«°VÉjôdG
∞``°üdG
8 (EMSA) ÜÓ£dG π«°üëàd »LQÉÿG ¢SÉ«≤dG èeÉfôH
.QÉÑàN’G ábQh øY á∏ p°üØæe áHÉLEG ábQh ≈∏Y ∂dƒ°üM øe ó qcCÉqàdG AÉL qôdG
,∂dòc øμJ ⁄ ∫ÉM ‘ .áHÉLE’G ábQh ≈∏Y áYƒÑ£e áq«°üî q°ûdG ∂JÉfÉ«H OƒLh øe ó qcCÉqàdG AÉL qôdG
.áHÉLE’G ábQh ‘ O sóëŸG ¿ÉμŸG ‘ IO’ƒdG ïjQÉJh ∂ª°SG ÖoàcoG
.√òg QÉÑàN’G ábQh ™e áHÉLE’G ábQh ‘ q∞ q°üdGh QÉÑàN’G I qOÉe á≤nHÉ£e øe ó qcCÉqàdG AÉL qôdG
»g §≤a IóMGh áHÉLEG .á∏ nªàfi äÉHÉLEG ™HQCG ¬«∏j ∫GDƒ°S qπc . k’GDƒ°S 40 QÉÑàN’G Gòg ø sª°†àj
.áë«ë q°üdG
.áHÉLE’G ábQh ‘ äÉHÉLE’G ôFGhO π«∏¶àd §≤a ¢UÉ°U qôdG º∏b ΩGóîà°SG AÉL qôdG
I qOÉŸ áHÉLE’G ábQh ‘ ôFGh qódG πu∏Xh ,O ,ê ,Ü ,CG á∏ nªàëŸG äÉHÉLE’G ÚH øe áë«ë q°üdG áHÉLE’G nÎNpG
.äÉq«°VÉj qôdG
.Iójó÷G ∂àHÉLEG IôFGO πu∏X qºK áHÉLE’G IôFGO ‘ π«∏¶qàdG Év«q∏c oíeÉa ,∂àHÉLEG ‘ närCÉ n£NCG GPEG
.áHÉLEÓd á°ü s°üîŸG ábQƒdG ‘ á∏s∏¶e É¡q∏c ∂JÉHÉLEG ô n¡¶J ¿CG Ö péj
.≥FÉbO öûYh áYÉ°S :áHÉLEÓd ¢ü s°üîŸG âbƒdG
QÉ``ÑàN’G äɪ«∏©J
Mathematics
Grade
TEST INSTRUCTIONS
Pleasemakesurethatyouhaveaseparateanswersheetwiththistestpaper.
Pleasecheckthattheanswersheethasyourdetailsprintedonit.Ifnot,printyournameanddateofbirthonyouranswersheetintheareaprovided.
Pleasecheckthatthesubjectandgradenumberonyouranswersheetmatchesthisquestionpaper.
Thistesthas40 QUESTIONS.Eachquestionhasfourpossibleanswers.Onlyoneiscorrect.
Pleaseuseapencilonlytoshadeintheanswerbubbleofyourchoiceonyouranswersheet.
ChoosethecorrectanswerfromA,B,CorDandshadethisbubbleinonyourMATHEMATICS ANSWER SHEET.
Ifyoumakeamistakethenruboutyouranswercompletelyandshadeinthebubbleofyournewanswer.
AllanswersmustbemarkedonyourANSWER SHEET.Youareallowed1 hour and 10 minutesforthistest.
May 2010
External Measurement of Student Achievement