tryout quantitatif

7/23/2019 Tryout Quantitatif

http://slidepdf.com/reader/full/tryout-quantitatif 1/7

SEQUENCE1. -2, -3, 1, -4, 5, -9, 14, -23, ...

A. 17B. 37C. 24

D. -21E. 18

F.2. 125, 243, 16, 16, 3, 1, ...

A. 2B. 1C. 4

D. 9E. 3

F.3. 300, 101, 100, 111, 20, 10, 30, 110, ...

A. 120B. 1000C. 40

D. 121E. 200

F.

4.

1

7 ,

8

14 , 1

3

7 , 2, 2

5

7 , 3

3

7 , 4, ...

A. 13

7

B. 4 6

7

C. 8

D. 43

7

E. 21

5

F.

5. 2, 7, 29, 115, 461, ...

A. 1821B. 1843C. 1842

D. 1840E. 1882

F.6. B C D P O M D E F M L … …

G. A. K GB. J G

C. K F

D. J F

E. J KH.

7. X, W, U, V, T, S, Q, R, P, O, …, …

I. A. M, N

B. N, MC. M, L

D. L, M

E. N, L

J.8. L M N Q O R S T … …

K. A. W U

B. W V

C. U V

D. U W

E. V WL.

. C D L M E F G N O P H I J … …

A. Q R

B. Q LC. K L

D. K Q

E. K R

M.

10. A B C E H ...A. JB. KC. LD. ME. N

N.



11.ALGEBRA

11.The expression x2+4 x−12

x2−8 x+12

is equivalent to

A. ½B. x !C. "# x

$. x+2

x−2

E. x+6

x−6

1!.%& a '5

3 (4 a

a−2 ) *hat the value o& a+

A. a ( 1) a ( 1,

B. a ( 1) a ( 1,C. a ( !) a ( -$. a ( !) a ( -E. a ( -) a ( ,

1.%& a /b ( 0 an -a ' 0b ( 2) *hat is the value o& b+A. 0B. "-C. 3$. "E. !

!". F#$% &'( )*+#&#( -/( *0 x &'-& 1-2(+ &'( (3)4(++#*$

x2+9 x

x2

+6 x−27 /$%(0#$(%

A. 5

B.

C.

D. 5

E. 6

15. I0 a3/2 !9, &'($ :'-& #+ a2/3;

A. 8

B. 16

C. 32

D. 64 E. 128

16. If 2x = y = 3 !"# x.y. = 288, $%!& &%' (!)*' +f A. 2B. 4C. 6D. 8E. 10

17.=+

99!<8"

A. 113

B. 117C. 123



D. 127E. 133

18. If x2 – y2 – 4x + 4 = 0, what the vale !f y "# te$% !f x&

A. x/2

B. x ' 2

C. x + 2 D. x2 – 2

E. (a##!t )e *ete$%"#e* f$!% "#f!$%at"!# "ve#

19. If

x

9....!6!6!6 =

, &%'" x = A. 2B. 3C. 4D. 5E. 6

12.

20. T:* +(&+ *0 " =*$+(=/&#( )*+#&#( #$&(>(4+ '-( (3-=&? *$( #$&(>(4 #$ =*11*$. T'(

+/1 *0 &'( #$&(>(4+ #$ &'( +(& :#&' >4(-&(4 $/1@(4+ #+ '*: 1/=' >4(-&(4 &'-$ &'( +/1

*0 &'( #$&(>(4+ #$ &'( *&'(4 +(&;A. 4B. 7C. 8D. 12E. C!""+& ' #'&'/"'# f/+ "f+/!&+" ('"

13.14. EME

9!. I$ &'( %#->4-1 @(*:, #$( CD #+ - &-$>($& -$% #$( E #+ - +(=-$&. I0 -4= AB 6< -$%

&'( 4-%#/+ *0 &'( =#4=( #+ 7 /$#&+, :'-& #+ &'( ($>&' *0 #$( E;1-.

!6.A. 7 √ 3

B. !"

C. !" √ 2

D. !" √ 3

E. C-$$*& @( %(&(41#$(% 04*1 #$0*1-&#*$ >#($

99. I0 &'( =#4=( #$+=4#@(% #$ +/-4( ABCD '-+ - 4-%#/+ *0 $ , :'-& #+ &'( +#( *0 &'( +'-%(%

-4(- #$ &(41+ *0 $ ;14.



!8.

A. $ 9 $ 9

B. 9$ $ 9

C.r

2 5π r

2

4

D. 4 9 5π r

2

4

E.

r 2−π r

2

4

9. B4#- -$% L#$%+-? )-? &($$#+ *$ - 4(=&-$>/-4 =*/4& :#&' -$ -4(- *0 9,<<< 0&.9. I0 &'(

($>&' *0 &'( =*/4& #+ 8< 0&., :'-& #+ &'( )(4#1(&(4 *0 &'( =*/4& #$ 0((&;

A. !8<

B. 9<<

C. 9!<

D. 9"<

E. 9<

9". I$ &'( %#->4-1 @(*:, #0 &'( 4-%#/+ *0 &'( =#4=( #+ 9 /$#&+, :'-& #+ &'( ($>&' *0 -4=

AB;

!.

A. <."

B.

C. !<

D. < E. 9<

9. T4#-$>(+ ABC -$% DE- -4( +#1#-4. E-=' +#%( *0 ABC #+ &'4(( &#1(+ &'( ($>&' *0 #&+

=*44(+)*$%#$> +#%( *0 &4#-$>( DE- . I0 &'( -4(- *0 &4#-$>( ABC #+ 79 +/-4( /$#&+,

:'-& #+ &'( -4(- *0 &4#-$>( DE- #$ +/-4( /$#&+;

A. 8 +/-4( /$#&+

B. 9" +/-4( /$#&+

C. 9!6 +/-4( /$#&+

D. 6"8 +/-4( /$#&+

E. 688 +/-4( /$#&+

96.

9<.

9!.



99.

9.

9".

9.

96.

97.98.

9. W'#=' *0 &'( 0**:#$> =*/% @( - -/( *0 3, #$ &'(

%#->4-1 -@*(;

A. !<

B. 9<

C. "<

D. <

E. -$? *0 &'( -@*(

97.

<.

!.9.

.

".

.

6.

7. 5) 6) 7 an 8 are points on the 9ir9u:&eren9e o& a9ir9le) 9enter ;. Chors 57 an 68 interse9t at thepoint <. =756 ( 4!> an =578 ( 2>. 6hat is thesi?e o& =5<6+

A. 2

B. 4,C. 0,

D. 4!

98. %& a 3 9: 9u@e is 9ut into 1 9: 9u@es) then *hat is the per9entaein9rease in the sur&a9e area o& the resultin 9u@es+

8. A. 3B. 100C. !00$. ,,E. 3,,

9. A 9u@e o& sie 4 9: is 9oloure on pair o& opposite &a9es @ Re) Green

an 8ello* shaes. The 9u@e is then 9ut into unit 9u@es. Do* :an o& theunit 9u@es *ill have exa9tl t*o 9oloure &a9es+

. A 1-,B 1!-C 0,$ 3/E 3,

<. A pra:i has a square @ase o& 0 9:) an the &our lateral &a9es are &our9onruent equilateral trianles. 6hat is the total sur&a9e area o& thepra:i in square 9:+

3,.

FA 0 ' 12 √ 3



FB 0 ' 0 √ 3

FC 4!

F$ 4! ' 0 √ 3

FE 4! ' 4! √ 3

41. Comparison

!. The averae Farith:eti9 :ean o& &our nu:@ers is 03!.7 ( The su: o& the sa:e &our nu:@ers3.8 ( 13,

A. X

B. X

C. X

D. C-$$*& @( %(&(41#$(% 04*1 #$0*41-&#*$ >#($

9. n is an inteer :ore than ,33.7 ( 1n ' n3-.8 ( !

A. X

B. X

C. X

D. C-$$*& @( %(&(41#$(% 04*1 #$0*41-&#*$ >#($

. X The iaonal o& a re9tanle

30. Dal& the peri:eter o& the sa:e re9tanle

A. X

B. X

C. X D. C-$$*& @( %(&(41#$(% 04*1 #$0*41-&#*$ >#($

"7.

". x ' ( - " x (

A. X

B. X

C. X

D. C-$$*& @( %(&(41#$(% 04*1 #$0*41-&#*$ >#($

. X The istan9e @et*een the points *ith re9tanular 9oorinates F,)-an F,)1,

32. The istan9e @et*een the points *ithre9tanular 9oorinates F1)2 an F")-

A. X

B. X

C. X

D. C-$$*& @( %(&(41#$(% 04*1 #$0*41-&#*$ >#($

6. X The per9entae o& the :ultiples o& ! that are also :ultiples o& -

3/. The per9entae o& the :ultiples o& - that arealso :ultiples o& !

A. X

B. X

C. X D. C-$$*& @( %(&(41#$(% 04*1 #$0*41-&#*$ >#($



7. Hre is no* 1, ears oler than Geore *as - ears ao-,.7 ( HreIs ae - ears ao-1.8 ( GeoreIs ae no*

A. X

B. X

C. X D. C-$$*& @( %(&(41#$(% 04*1 #$0*41-&#*$ >#($

8. X The su: o& the even nu:@ers &ro: ! to 1,, in9lusive

9. 9 3 <

A. X

B. X

C. X

D. C-$$*& @( %(&(41#$(% 04*1 #$0*41-&#*$ >#($

. A is less than B-.7 ( A ' --3.8 ( B ' !

A. X B. X

C. X

D. C-$$*& @( %(&(41#$(% 04*1 #$0*41-&#*$ >#($

.

"<. X The su: o& all the inteers &ro: "1, to 1! in9lusive.

6. 9

A. X

B. X

C. X

$. C-$$*& @( %(&(41#$(% 04*1 #$0*41-&#*$ >#($

tryout quantitatif

Documents