soalan ujian julai kt ting. 1

8/14/2019 Soalan Ujian Julai KT Ting. 1

1/14

Qgmek @qcek Gqcem*LB@ LX

Lbempm*sil_dCmieq*LB@ LX*Qgmek Gqcem*62 5

GETE@ _AIQE _JECEK HM HECEI LAPXE_ _JECEK MKM+

5 @ebek iekeleb }ekd vecmkd sasqem hmdqkelek qkxql iakoqom cqleeve`mce àpcelq laiecekdek :

E emp sqei@ emp sagqlO emp se`qkH ekxmsavxml

0 Laxqe lqivqcek hm hecei sa`qeb àkdlac hmlakec saèdem

E EGL@ DqpqO NjpiakH Vakjcjkd Njpiak

? Gehqec xqdes hmdqkelek qkxql

E iaiàleclek ielcqiex lavehe saiqe ebcm@ iaiàleclek sakepem keie vakqb ebcm lqivqcekO iaiesxmlek saiqe ebcm hevex iakdeieclek kmcem iqpkmH iaiesxmlek saiqe ebcm hevex àpxqdes iakdmlqx dmcmpek

8 Ladqkeek iasmk vak}ahqx beivedes eheceb

E iaiàpsmb èbedmek ecexek }ekd àplepex@ iaiehei vqkoe evm laèlepek }ekd laomcO iak}ahqx be`ql hepm vapiqleek cekxem hek vapi emhekmH iakdbai`qslek lacqep ljxjpek hepmvehe ecexek acalxpml

Iqpmh hmxadeb àp`qec saiese iakddqkelek vapecexek exeq iasmk

1 Vapk}exeek hm exes iapqgql lavehe Vapexqpek lasaceiexek

E hmpm@ ecexekO àkdlacH saljceb


2/14



> Ekxepe vapk}exeek àpmlqx }ekd iekeleb hevex iaièkxq iqpmhiakdacellek laiecekdek hm àkdlac:

M Vesxmlek cekxem xmhel àpimk}elMM Dqcqkd cakdek ègq }ekd vekgekd

MMM Iakddqkelek ecex)ecex }ekd xmhel xegei^M Dqkelek sepqkd xekdek saiese iakddapdegm

E M hek MM@ M hek MMMO MM hek MMMH MMM hek M^

4 Eveleb ielsqh ljksav 8I }ekd iasxm hmeieclek saiese hm heceiàkdlac:

E Eiecek iaiàpsmb# iak}qsqk exqp# iakmcem hek iakhmsmvcmk@ Eiecek iaiàpsmb# iak}qsqk exqp# iaièkxq hek iakgede

lapgeO Eiecek iaiàpsmb# iak}qsqk exqp# iakmcem hek iakdbesmclek

lapgeH Eiecek iaiàpsmb# iak}qsqk exqp# iaièkxq hek

iakdbesmclek lapge

2 Cekdleb)cekdleb hm èteb iapqvelek oepe qkxql iapetexlaoahapeek pmkdek laoqecm

E sevqlek cqle hakdek mjhmk@ àpsmblek cqle hakdek ekxmsavxmlO ète vacegep }ekd oahape àpgqive hjlxjp H ècqxlek cqle hakdek vcesxap exeq lemk lese

= Ekxepe àpmlqx# èbek iekeleb }ekd xaphevex hm hecei sa`qeb ljxelvapxjcjkdek oaies:

M LevesMM DqkxmkdMMM _vmpmx iaxmcM^ Vce}ep iqkoqkd xmpqs

E M hek MM@ M hek MÔ MM hek MMMH MM hek M^


3/14


Lbempm*sil_dCmieq*LB@ LX*Qgmek Gqcem*62 ?

56 Ceàc @ iapqgql lavehe ecex vaiehei evm gakms

E emp @ `qmbO ha`q lapmkdH lep`jk hmjlsmhe

55 Hecei smsxai àlecek emp hm pqieb # lacakdlevek vapvemvek àpmlqxiakhevex àlecek emp hepm xekdlm smivekek emp+ Lacakdlevek xapsa`qxmeceb

M `mcml emp MM xekhesMMM smkl oqomM^ smkl oqom hm hevqp

E M# MM hek MMM sebege@ M# MM hek M^ sebege

O M# MMM hek M^ sebegeH MM# MMM hek M^ sebege

50 Ekxepe àpmlqx # ecexek }ekd hmdqkelek qkxql iai`qekd dapmdms veheèbedmek hecei èxekd vemv sacaves èxekd vemv hmvjxjkd meceb

E lmlmp pexe@ lmlmp `qcexO saveke `jcab cepesH saveke oakdlei sapm`q

5? Vemv eveleb }ekd àpnqkdsm iakdedmblek àle cek emp hepm xekdlmsmivekek emp la lacakdlevek vavemvek savapxm vemv oqom# `mcml emp hekxekhes:

E Vemv oqom@ Vemv cmivebO Vemv edmbekH Vemv vaplbmhiexek

R

PEGEB 5


4/14



58 Eveleb gakms vemv }ekd hmxqkgqllek hecei Pegeb 5:

E Vemv oqom@ Vemv cmivebO Vemv edmbekH Vemv vaplbmhiexek

51 Vemv àsm àpdec~ekm dpah sahapbeke hmxekhelek h akdek tepke:

E @mpq@ BmgeqO IapebH Vapek

PEGEB 0

5> Eveleb gakms vak}ei`qkdek }ekd hmxqkgqllek hecei Pegeb 0:

E _mlq =66 vakdaomc@ _mlq =66 seieO _jlax vakgjhjbH _jlax vakdaomc

Vak}ei`qkdek mkm hmdqkelek qkxqliak}ei`qkd vemv àsm dec~ekm }ekd seiehmeiaxapk}e xekve iaiqsmkd vemv }ekd sahmeehe+

54 Vak}exeek hm exes iakapekdlek nqkdsm vak}ei`qkd vemv+ Eveleb keie vak}ei`qkd vemv xapsa`qx:

E _jlax seie@ _jlax vakgjhjbO Vqxmkd balsedjkH Vak}qem sjlax mkgev


5/14



52 Ekxepe àpmlqx# ecexek xekdek }ekd iekeleb sasqem hmdqkelek heceilapge vaijxjkdek vemv àsm àpdec~ekm:

M Lmlmp `qcexMM Dapdegm àsm

MMM Dapdegm xekdekM^ Vaijxjkd vemv àpjhe

E M hek MM sebege@ M hek M^ sebegeO MM hek MMM sebegeH MM hek M^ sebege

5= Eveleb lapjselek }ekd iqkdlmk àpcelq gmle emp xapqs iakmxms hepm vmcmsaxaceb vmcm hmxqxqv :

E Vmcm `jojp @ Vacmxqv pjselO Vaiqces pjselH _asakhec pjsel

06 Ekxepe àpmlqx# vapecexek }ekd iekeleb iakapmie àlecek emp xapqs hepmvemv vaplbmhiexek:

E Xekdlm smièb@ Vemv emp vekesO Xekdlm smivek emp H Vemv iekhmek bqgek

05 @apheseplek Pegeb ? hm exes# eveleb nqkdsm ecexek xekdek xapsa`qx:

E Iaiqlqc vebex @ Iai`qex cqèkd laomcO Iai`qex depmsek vehe le}q H Iakekhe caèp hek xaèc le}q

00 Ecex }ekd sasqem qkxql iaijxjkd le}q laomc hek xekddei le}q meceb

E Lmlmp Vepqx @ Dapdegm VqxmkdO Dapdegm Xekdek H Xjcjl xavm sapjkd

PEGEB ?


6/14


Lbempm*sil_dCmieq*LB@ LX*Qgmek Gqcem*62 >

0? Ekxepe àpmlqx }ekd iekeleb ladqkeek Xjcjl _apjkd:

E Iakekhe caèp hek xaèc le}q@ Iaijxjkd hek iaiàceb xekheekO Iakdqlqp gepel hek iakekhe gepelH Iakekhe hek iaimkheblek sqhqx }ekd `qlek =6

08 Ekxepe àpmlqx }ekd iekeleb vacepqx èdm s}acal :

E Xbmkkap @ _vmpmx Iaxmc O Xqpvakxmk H Calep

PEGEB 8

01 Eveleb ladqkeek ecexek xekdek vehe pegeb 8 hm exes hecei vpjsasvai`mkeek:

E Iaijxjkd@ Iaiàkxql

O Iakdqlqp hek iakekheH Iai`mke hek iakoekxqi

0> Ompm)ompm hm exes iakapekdlek xakxekd

E Le}q @ @jh IHNO Vevek cevms H Ijqkxmkd jeph

} @apsmnex pmkdek hek lqex } @apvapiqleek caèp } X mhel xebek lacaièvek} X mhel iacahmkd# iakdaoqx exeq paxel


7/14



04 Eveleb }ekd hmdqkelek qkxql iakdqlqblek oekxqiek xekddeihecei vpjgal :

M Calep MM DcqMMM Velq vekacM^ Xavqkd vak}qièx

E M hek MM @ MM hek MMMO MMM hek M^ H M# MM hek MMM

02 _qsqk iakdmlqx qpqxek }ekd àxqc èdm vakddqkeek dcq vekes+

M Vekeslek dcqMM Pevexlek èbedmek vpjgal hek `meplek dcq sagqlMMM Xepml vmoq vehe vaiekes dcq qkxql iakdacqeplek dcqM^ Dqkelek iqkoqkd vaiekes dcq qkxql iak}evqlek dcq

E M# MM# MMM hek M^ @ M# MM# M^ hek MMMO M# MMM# M^ hek MM H MM# MMM# M^ hek M

0= Pegeb 1 hm exes eheceb sagakms iasmk }ekd hmdqkelek qkxql

E Iaiekeslek dcq vekes@ Iaijxjkd cakdlqkd hek cqpqsO Iapexelek hek iacmomklek vapiqleek le}q

H Iaiesekd hek iakekddeclek slpq àkei sakhmpm

?6 @ebek laiesek }ekd sasqem qkxql lacqcm cai`qx meceb

E _}acal@ Oex CmoeqO Xjke Le}qH Vacalex Bmesek

PEGEB 1


8/14



?5 Iakdeveleb R hmdqkelek saiese iacmomklek vpjgal le}q savapxm }ekdhmxqkgqllek hecei Pegeb 4 hm exes :

E _qve}e lapxes ces xmhel pjsel@ _qve}e vpjgal le}q xmhel àpoecep O Lapge hevex hmcelqlek hakdek ca`mb iqhebH Qkxql iakhevexlek xalekek }ekd seie pexe

?0 Vapk}exeek hm exes àplemxek hakdek

E Gehqec lapge @ Cqlmsek lapgeO Vakdqgmek vpjgal H @ebek }ekd hmdqkelek

?? Ekxepe àpmlqx vapk}exeek iekeleb àkep xakxekd sac èseb+

M @jcab hmoes saiqce+MM Emp sqcmkd hmxeièb eve`mce acalxpjcmx àplqpekdek+MMM _axmev sac iakdbesmclek 0 ~jcx+M^ Acalxpjcmxk}e xaphmpm hepmvehe esmh smxpml+

E M# MM hek MMM@ M# MM hek M^

O M# MMM hek M^H MM# MMM hek M^

?8 Ekxepe àpmlqx vapecexek iekeleb iakqleplek xakede acalxpml lavehexakede beè :

M _axapmleMM Lmves ekdmk

PEGEB 1

V ai`mkeek vpjgal hevex hmsacasemlek iakdmlqx iese }ekd hmxaxevlek+


9/14


Lbempm*sil_dCmieq*LB@ LX*Qgmek Gqcem*62 =

MMM Iasmk dapqhmM^ Vakdapmkd pei`qx

E M hek MMM@ M hek MÔ MM hek MMMH MMM hek M^

?1 Ekxepe àpmlqx ecex iekeleb iakqleplek xakede acalxpml lavehexakede lmkaxml

E Pehmj@ Laxqbep O Vakdmsep H Ceivq vakhepncqjp

? > Ekxepe àpmlqx iekeleb ecexek }ekd iakqleplek xakede acalxpmllavehe xakede lmkaxml:

M PehmjMM Iasmk vakdmsep MMM Iasmk èsqbM^ Vakdapmkd pei`qx

E M# MM hek MMM@ M# MM hek MÔ M# MMM hek M^H MM# MMM hek M^

?4 Ekxepe àpmlqx iekeleb èbedmek iedkax lalec ve he lapexek hmkeij:

Pegeb >

?2 Acalxpjh kadexmn sac èseb hm`qex hepmvehe

E vcqi`qi vapjlsmhe@ eiijkmqi lcjpmheO iekdek hmjlsmheH vcqi`qi+


10/14



?= Eveleb laca`mbek iai`mel xekeiek saoepe lapexek èxekd:

M @ele vjljl mkhql hevex hmlaleclekMM _emw vjljl }ekd iexekd ca`mb iqheb hmqpqslekMMM Hevex iakdbesmclek xekeiek }ekd ca`mb àsep

M^ Ca`mb oavex iakdacqeplek besmc

E M#MM hek MMM sebege@ M#MM hek M^ sebegeO M#MMM hek M^ sebegeH MM#MMM hek M^ sebege

86 Eveleb nqkdsm bjpijk vakdelepek:

E Iaiàlec kqxpaek@ Iakddecel vapxqi`qbek elep O Iakddecel vapxqi`qbek heqkH Iakdbecekd lapexek hepmvehe pavqx

85 @jqdemk~mccae sv eheceb keie semkxmnml lavehe vjljl

E `qkde pe}e@ `qkde lapxesO vjljl smekxekH vjljl vqhhmkd

80 Kmsèb oeivqpek xekeb cjei# èbek jpdekml hek vesmp sqkdem qkxqliak}ahmelek iahmqi saiemek meceb

E 0 7 5 7 5@ ? 7 0 7 5O ? 7 0 7 0H 4 7 ? 7 0

8? Vmcmb vjljl bmesek }ekd hm`mellek iakddqkelek lapexek èxekd +

E @qkde pe}e@ WmkkmeO @qkde iexebepmH @qkde ècqkd e}ei

88 Ekxepe àpmlqx# }ekd iekeleb iapqvelek xqgq ek iapqivqx hm vesqlapexek èxekd:


11/14



E Iakdqpekdlek xpeksvmpesm@ Iaièmlm xalsxqp hek sxpqlxqp xekebO Iakddecellek vakdacqepek oeèkd )oeèkd èpqH Iakdqpekdlek vapsemkdek qkxql iakhevexlek kqxpmakx hek emp

Hmbesmcclek hepmvehe èbedmek èxekd vjljl }ekd èpq iexekd

81 Vap}exeek hm exes iakapekdlek

E lapexek le}q lapes@ lapexek le}q iexekdO lapexek le}q cai`qxH lapexek le}q sahapbeke

8> Eveleb keie semksxmnml èdm vjljl `qkde lapxes:

E Bm`msoqs@ OjhmeaqiO @jqdemk~mccaeH Mrjpe ge~ekmoe

84 Eveleb }ekd vapcq hmcelqlek sacaves iak}aiem lapexek èxekd:

E Hmège hek hmsmpei@ Hmcaxellek hm xaivex }ekd xahqbO Hmsmpei hek hmxqxqv hakdek vcesxml cqxsmkep H Hmcaxellek hm xaivex }ekd iakhevex oebe}e iexebepm

82 Eeleb xqgqek iakoacqv lapexek vakdelepek la hecei bjpijkvakdelepek:

E Qkxql iakddecellek vapxqi`qbek elep @ Qkxql iaivapoavexlek vapxqi`qbek heqkO Qkxql iakoadeb vai`melek vapjsel

H Qkxql iaivapèmlm vakdqhepeek hek secmpek hecei iahmqi

8= _acaves iakekei vjljl la hecei vesq# iahmqi hmsalacmcmkd vapcqhmxalek sqve}e

E ekel vjljl xmhel iexm@ iahmqi iaiesq iakgehm vehexO lacmbexek laies hek xadev


12/14


Lbempm*sil_dCmieq*LB@ LX*Qgmek Gqcem*62 5 0

H iahmqi iacalex vehe elep

16 Iakdeveleb vesq }ekd hmdqkelek qkxql vaiesqek iaivqk}em cqèkdhm èbedmek hesepk}e :

E Iaièkxq vakdqhepeek elep hm hecei vesq@ Iaiqheblek emp smpeiek }ekd àpca`mbek iakdecmp lacqep O Iaiqheblek elep lacqep hepm vesqH Iaièkxq jpdekmsie laomc iesql la hecei vesq èdm

iaièkxq iakddai`qplek iahmqi

15 Iakdeveleb vapxqi`qbek vjljl hm hecei vesq lqpekd sq`qp hek xmhelsadep :

E Lekhqkdek kqxpmak hecei iahmqi àp lqpekdek@ Vesq paxelO _emw vesq }ekd laomcH Elep iacmiveb lacqep hepm cqèkd hesep vesq

10 Ekxepe àpmlqx de`qkdek ljh tepke iekeleb }ekd àxqc qkxqliakhetem vced ? vmk :

Xeiexek K Xeiexek C Xeiexek A

E @mpq Bmgeq * lqkmkd Vapekd

@ @mpq Vapekd Bmgeq * Lqkmkd

O Bmgeq *lqkmkd

Vapekd @mpq

H Vapekd @mpq Bmgeq * lqkmkd

1? Ekxepe àpmlqx }ekd iekeleb iakdbesmclek acalxpml iacecqmlaiedkaxek :

E _ac èseb@ HmkeijO _ac sjcep H _ac lapmkd


13/14


Lbempm*sil_dCmieq*LB@ LX*Qgmek Gqcem*62 5 ?

PEGEB 4

18 Pegeb 4 iakqkgqllek sagakms nmqs+ Vapk}exeek iekeleb àxqc xakxekdljivjkak xapsa`qx :

E Iacmkhqkdm vapecexek acalxpml laxmle cmxep vmkxes@ Lehep epqsk}e hmxakxqlek iakdmlqx semw+O Hmsei`qkd saoepe sacepm hecei cmxep+H Hmvesekd vehe te}ep kaqxpec+

PEGEB 2

11 Pegeb 2 iakqkgqllek sqms vakdbmhqv ceivq vakhepncjqp+ Eveleb elekàpcelq gmle sqms vakdbmhqv mxq h mxekddeclek laxmle ceivq sahekdiak}ece:

E Ceivq vehei xmè)xmè@ Ceivq àplacmv)lacmvO Ceivq xapqs iak}ece

H Ceivq iak}ece salaxmle saàcqi vehei

PEGEB =

1> Pegeb = iakqkgqllek sa`qeb vced ? vmk 5?E+ Eveleb tepke te}ep R :

E Vapekd@ @mpqO BmxeiH Bmgeq àpgecqp lqkmkd

R


14/14


Lbempm*sil_dCmieq*LB@ LX*Qgmek Gqcem*62 5 8

14 Vapqèbek xakede èdm sa`qeb pehmj meceb

E Lmime ) acalxpml ) `qk}m@ Lmkaxml `qk}m lmimeO Acalxpml `qk}mH Vapdapelek `qk}m

12 Ecex }ekd hmxqkgqllek hecei Pegeb 56 hmdqkelek qkxql

E Iaiàkxql hetem

@ Iaijxjkd velq laomcO Iaijxjkd hetem becqsH Iakgecqp te}ep xapes xqkddec

1= Pegeb 55 iakqkgqllek vake qgmek sahekd hmdqkelek+ Eveleb xqgqekk}e:

E Iakdasek la`jojpek epqs acalxpml@ Iakdasek beè }ekd xaplqivqcO Iakdqgm epes emp iakhmhmbH Iak}qlex ~jcxek acalxpml

> 6 Nmqs }ekd hmdqkelek hecei vced ? vmk5? E meceb gakms

E hetem@ dadacqkdO lqvpqiH lexpmg

PEGEB 56

PEGEB 55

soalan ujian julai kt ting. 1

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