SMK TAMAN /AT4 HARUN
UJIAN JAM LAMA KM BERTULIS2 12 JALAN KLANG 000 PETALING JA6A JA6A SELANG4R SELANG4 R
PENTAKSIRAN TINGKATAN 3 MATEMATIK MATEMATIK - 50
ARAHAN : 1. Buka kerta kerta !a"a# !a"a# $#$ $#$ a%a&$" a%a&$"aa '$&er$ta '$&er$ta(u. (u. 2. Tu"$ Tu"$ #a)a 'a# 'a# a#*ka *$"$ra *$"$ra# # a#'a %a'a %a'a rua#* +a#* +a#* '$e'$aka '$e'$aka#. #. 3. Ja,a%a# a#'a a#'a (e#'ak"a( (e#'ak"a( '$tu"$ '$tu"$ %a'a rua#* a,a%a# a,a%a# +a#* '$e'$aka# 'a"a) kerta !a"a# $#$. . Kerta Kerta !a"a# $#$ (e#'ak"a( (e#'ak"a( '$era(k '$era(ka# a# ke%a'a ke%a'a %e#*a,a %e#*a,a %e%er$kaa# %e%er$kaa# %a'a ak($r ak($r %e%er$kaa#.
U#tuk ke*u#aa# %e)er$ka Na)a Pe)er$ka S!a"a#
Marka( Pe#u( 1 2 3 5 10
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NAMA :7777777777777777777777777777 ANGKA
GILIRAN :
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Le#*ka%ka# *ar$ #!)&!r '$ &a,a(. Complete the numbers lines below.
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Ju)"a( *a$ &u"a#a# A)$r 'a# Ba'ru" $a"a( RM0. Ga$ &u"a#a# A)$r a'a"a( RM "e&$( 'ar$%a'a *a$ Ba'ru". H$tu#* *a$ &u"a#a# Ba'ru". The total monthly salary of Amir and Badrul is RM4!. Amir"s monthly salay is RM#$ more than Badrul. Calculate Amir"s monthly salary. Ja,a%a# < A#,er :
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Pa'a#ka# +a#* &er$kut. Match the following. Ja,a%a# < Answer % $
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H$tu#* #$"a$ &a*$ %er%u"u(a#.
1 − 3 + 2 × 1 − .2 ÷ 2 2
××
1 × 1
2
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1 − 3 + 2 × 1 − .2 ÷ 2 2 Calculate the value of
and e&press the answer correct to two decimal places.
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− 1 1 × 1 2 3
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/a"a) uatu ku$?@ et$a% %eerta %er"u )e#a,a& 12 !a"a#. Set$a% a,a%a# +a#* &etu" aka# '$&er$ )arka( )a#aka"a et$a% a,a%a# +a#* a"a( aka# '$t!"ak 3 )arka(. J$ka Ika#'ar 'a%at )e#a,a& !a"a# 'e#*a# &etu"@ =ar$ k!r#+a. (n a )ui*+ each participant has to answer ,- )uestions. Each correct answer will be given 4 mars while each incorrect answer will be deducted / mars. (f (sandar answers $ )uestions correctly+ find her score. Ja,a%a# < Answer %
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N+ataka# %eka"$ &a*$ %e)&!"e(u&a( +a#* '$&er$ 'a"a) e&uta# a"*e&ra +a#* &er$kut. 0tate the coefficient of the given unnown in the following algebraic term. 2 − rs t 3 3 Ja,a%a# < Answer % 2 Pe)&!"e(u&a( r2 − t 2 1nnown 3 Peka"$ Coefficient 9 3 )arka(
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>ar$ #$"a$ &%y%* &a*$ et$a% +a#* &er$kut 'ind the ratio of &%y % * for each of the following. $ & % y 2 /% 'a# < and & % * 2 $ % ,# ii3 & % y 2 4 %$ 'a# < and & % * 2 % / Ja,a%a# < Answer %
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9 )arka( Seu)"a( ,a#* '$&a(a*$ka# a#tara S+ara@ /a+a#a 'a# A$'a 'a"a) #$&a( 2:5: 3. J$ka /a+a#a )e#'a%at RM100@ &era%aka( ,a#* +a#* '$ter$)a !"e( S+ara 'a# A$'a A sum of money is divided between 0yara+ 5ayana and Aida in the ratio of -%% /. (f 5ayana share is RM,!!+ how much do 0hara and Aida receive6 Ja,a%a# < Answer %
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Pa'a#ka# et$a% +a#* &er$kut. Match each of the following. Ja,a%a# < Answer % 9$ Pe=a(a# tak ,aar (mproper fraction
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N!)&!r &er=a)%ur Mi&ed number
9$$$ Pe=a(a# ,aar 7roper fraction
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Se)aa Ta(u# Baru >$#a @ Pua# L$) )e#ua" k!tak &$kut &a'a) 'a# + k!tak tat #e#a. /$a )e)%e!"e( keu#tu#*a# )a$#*-)a$#* RM 'a# RM5 &a*$ et$a% k!tak &$kut &a'a) 'a# et$a% k!tak #e#a. Ju)"a( keu#tu#*a##+a $a"a( RM1 00. 5uring Chinese 8ew 9ear+ Mrs :im sold & bo&es almond cooies and y bo&es of pineapple tarts. 0he maes a profit of RM4 and RM for each bo& of almond cooies and pineapple tarts respectively. Altogether+ her total profit is RM , !4!. 9$ Tu"$ %era)aa# &a*$ $tua$ '$ ata. ;rite an e)uation for the situation above. 9$$ Bera%aka( k!tak tat #e#a +a#* '$ua" $ka '$a te"a( )e#ua" 0 k!tak &$kut &a'a)
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Se"ea$ka# %era)aa# "$#ear ere#tak +a#* &er$kut. 0olve the following simultaneous linear e)uations. p + ) − 5 = 0 2 p + 3) − 1 = 0
Ja,a%a# < Answer :
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Pa'a#ka# #!)&!r %er%u"u(a# 'e#*a# %eratua# +a#* &etu". Match the decimals with the correct percentage. Ja,a%a# < Answer : $
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>arta %a$ '$ &a,a( )e#u#ukka# e)%at e#a)a kaut @ P@@R 'a# S +a#* '$ua" '$ e&ua( ke'a$. The pie chart below shows four brands of shoes+ 7+ >+ R and 0+that are sold in a shop.
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/$&er$ u)"a( &$"a#*a# kaut $a"a( 2 %aa#*. ?iven the total number of shoes is -@@ pairs. $>ar$ #$"a$ 'ind the value of & $$H$tu#* u'ut +a#* )e,ak$"$ e#a)a P Calculate the angle representing brand 7 . Ja,a%a# < Answer %
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Bu"atka# e)ua %era)aa# "$#ear 'a"a) atu %e)&!"e(u&a(. Circle the linear e)uations in one unnown. Ja,a%a#< Answer % b − a
= a − 2b
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m
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m
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w − 3 = −5w
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/$&er$ &a(a,a "ua e=t!r +a#* &er"!rek $a"a( 5.5=)2. >ar$ '$a)eter@ 'a"a) =)@ &u"ata# $tu.
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Raa( '$ &a,a( )e#u#ukka# e&ua( &u"ata# &er%uat 4. The diagram below shows a circle centre with .
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7 B$#a u'ut 150&a*$ +a#* &er$kut. Construct the given angles .
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/a"a) raa( '$ &a,a(@ E/> $a"a( *ar$ "uru.
(n the digram below+ E5C is a straight line.
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Na)aka# %e#e")aa $!)etr$= +a* )e)etaka# et$a% !&ek ke%a'a $)e#+a. 8ame the isometric tranformations that maps the obect to its image.
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