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3 SULIT 50/1 Answer all questions 1. 2(– 5) × (6 + 2 ) ÷ 4 = A. –2 C. – 20 B. – 9 D. – 32 2. 5.5 – (– 2.7 ) ÷ = A. 1.0 C. 5.8 B. 1.4 D. 6.3 3. In a group of 90 students , of them are Badminton Club members. of the Badminton Club members are boys . How many girls are there in Badminton Club . A. 24 C. 36 B. 30 D. 40 4. What is the value of p in the sequence above ? 50/1 ©2011 hakcipta MRSM PDRM SULIT ,

final examination Paper 1 matematik form 2 semester 1 by mrsm pdrm kulim

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Page 1: final examination Paper 1 matematik form 2 semester 1 by mrsm pdrm kulim

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50/1Answer all questions

1. 2(– 5) × (6 + 2 ) ÷ 4 =

A. –2 C. – 20

B. – 9 D. – 32

2. 5.5 – (– 2.7 ) ÷ =

A. 1.0 C. 5.8

B. 1.4 D. 6.3

3. In a group of 90 students , of them are Badminton Club members. of the Badminton

Club members are boys . How many girls are there in Badminton Club .

A. 24 C. 36

B. 30 D. 40

4.

What is the value of p in the sequence above ?

A. 0.1 C. 1.4

B. 0.4 D. 4

5. Find the sum of perfect square numbers between 1 and 10?

A. 55 C. 13

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,

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B. 44 D. 11

6. is between

A. 0.8 and 0.9

B. 8 and 9

C. 80 and 90

D. 800 and 900

7. =

A. 7.60 C. 8.04

B. 7.96 D. 8.40

8. 11.5 × =

A. 0.023 C. 2.3

B. 0.23 D. 23

9.

A. 24 C.

B. 12 D.

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10. Simplify 3× 4a × a × b

A. 7 ab C. 12 ab

B. 7 a2b D. 12 a2b

11. Simplify 4y ( 2y + 3 x )

A. 8y2 + 12xy

B. 6y2 + 12xy

C . 6y2 12xy

D 8y2 12xy

12. Mark bought 5p T-shirts S size and 3q T-Shirts M size . He distributed the T-shirts equally to his 3r brothers . Form an expression , the number of T-shirts received by his brothers

A. C.

B. ( D.

13. Simplify

A. 2pq C. 4 p3q

B. 5p2q D. 20 p4q

14. Simplify (2x + 3y) – (x + y)

A. C.

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B. D. 3x

15. 6 + y = 14 , thus y =

A. –8 C. 8

B. 6 D. 20

16. Given that 4k = 12 and 5k – m = , find the value of m.

A. 3 C. 2

B. 2 D. 4

17. Given , find m

A. 15 C. 12

B. D. 15

18. The lowest term of the ratio 42 : 72 is

A. 12 : 7 C. 7 : 12

B. 7 : 12 D. 12 : 7

19. If m : n = 15: 17 then n :m + n is .

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50/1 A. 1 : 2 C. 17: 32

B. 2 : 5 D. 32 : 17

20. Find the ratio of 3p – q : 3q if q : p = 4 : 3

A. 8 :9 C. 3: 4

B. 5 :12 D. 1 : 6

21. Simplify

A. 3 : 8 : 1 C. 26 : 9 : 16

B. 13 : 9 : 17 D. 26 : 36 : 17

22. If x : y : z = 2 : 3 : 5 and x + y + z = 40 , then find the value of z

A. 20 C. 9

B. 12 D. 8

23. In a Mathematics class , every student is asked to draw Δ PQR . Ahmad draws ΔPQR such

that the ratio of ∠P : ∠ Q : ∠R is 6 : 2 : 7 . Hanim draws ΔPQR such that the ratio of ∠P : ∠ Q : ∠R is 3 : 2 : 5. Find the difference in size between ∠P drawn by Hanim and ∠Q

drawn by Ahmad

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50/1A. 36 C. 12

B. 30 D. 6

24. Diagram 24 shows four points A, B, C and D on a Cartesian plane .

Diagram 24

Which of the point A , B , C or D , represents ( - 4 , 2)?

25. Given the line joining the points M(-3 , p) and N(3 , 7) is parallel to the x-axis. Find the value of p.

A. 7 C. 3

B. 3 D. 7

26. The midpoint of P(x , y) and Q(3, 5) is (3 , 3) , find the coordinates of P.

A. (0 ,–2) C. (3 , 1)

B. (2 ,6) D. (6 , 8)

27. Which of the following coordinates has the shortest distance from the origin?

A. (8, 15) C. (–9, –12)

B. (0, –16) D. (–5, 12)

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y

-4 O 4 x 6 x

2

4A B

CD- 2

- 4

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28. If the coordinates of P(4, ) and Q( , 5) are two points on Cartesian plane, find the distance

of PQ.

A. unitts C. unitts

B. unitts D. unitts

29. A printer is able to print 15 sheets of paper in 3 minutes . Find the number of sheets of paper

that can be printed in 1 hour

A. 150 C 600

B. 300 D. 900

30. Diagram 30 shows a right-angled triangle .

Which statement below is not true about diagram 30?

A. r 2 p 2 = q 2 C. r 2 q 2 = p 2

B. p 2 q 2 = r 2 D. p 2 + r 2 = q 2

31. Diagram 31 shows a right-angled triangle

Diagram 31

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b cm

10 cm 6 cm

rcm

q

Diagram 30

p r

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Find the value of b

A. 2 C. 6

B. 4 D. 8

32. Diagram 32 shows a right-angled triangle.

Find the value of x.

A. 10 C. 14

B. 15 D. 20

33. In the diagram 33, FGHJ is a square . EJH and FJI are straight lines .

Diagram 33

Find the length of HE in cm

A. 14 C. 18

B. 16 D. 20

34. In Diagram 34, shows a triangle XYZ . Given that P is a moving point such that it is at a

constant distance from XY and YZ.

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H17 cm

15 cm10 cm

G

IJ

E

F

17 cm8 cm

x + 5

Diagram 32

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Diagram 34

The locus of point P is

A. a point in the centre of triangle

B. the perpendicular bisector of XZ

C. a circle with centre at Y

D. the bisector of ∠ XYZ

35. In Diagram 35,circles labeled A , B , C and D are loci of points which always move at a distance of 3 cm , 4 cm , 5 cm and 6 cm respectively from point X .

Diagram 35

Which of these circles passes through the midpoint of XY

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X A B C D

4 cm

YX

Z

Y

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50/136. Diagram 36 shows a rhombus of sides 5 cm each .KPM and PLN are straight lines with KP

measuring 3 cm .

Diagram 36

Among the points A , B , C and D , which point is equidistant from points K and M but

less than 4 cm from L ?

37. Diagram 37 shows the steps to be taken in constructing a perpendicular to line segment EF

passing through point M . The sequence of the steps is

Diagram 37

A. I , II , III

B. II , I , III

C. II , III , I

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N

K L

M

P

A

D

B

C

M

I

E F

III

II

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50/1D. III , II , I

38. In figure 38 , XYZ is a straight line and MY is the bisector of ∠ XYS

Diagram 38

If ∠ XYS = 120 0 , find the value of p

A. 600 C. 150

B. 200 D. 100

39. Diagram 39 shows the way to construct an angle of 1200 at G

Diagram 39

The sequence of the steps is

A. I , II , III , IV

B. IV , II , I , III

C. II , III , I, IV

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X Y

NM

S

G

IV

III

III

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50/1D. III , IV , II , I

40. Which of the following angles can be constructed using only a compasses and a ruler?

I 1650

II 1500

III 1350

A. I , II , III only

B. I , II only

C. I , III only

D. II , III only

SOALAN TAMAT

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