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Mathematics Form 2 KSSM (Mid-Year Revision)

Total questions: 25

Worksheet time: 50mins

Name
Class
Date
1.

 1,4, 7, 10, ...1,4,\ 7,\ 10,\ ...  

Which of the following number sequances has the same pattern as the number sequance above?

a)

10, 7, 4, 1, ...

b)

1, -2, 4, -8, ...

c)

12, 15, 18, 21, ...

d)

-8, -5, -2, 1, ...

2.

 2, 4, 8, 16, ...2,\ -4,\ 8,\ -16,\ ...  
  

Determine the pattern of the number sequences above.

a)

Subtract 3 from the previous number.

b)

Subtract (-2) from the previous number.

c)

Divide the previous number by 2.

d)

Multiply the previous number by (-2).

3.

Choose the numbers below to complete the Pascal's Triangle.

a)

1

b)

3

c)

4

d)

6

e)

8

4.

The diagram shows the first four shapes of a sequence which followed a certain pattern. Find the number of triangles of the 6th shape.

(a)  

5.

The pattern of a number sequences in algebraic expression is 3n53n-5 . Find  T10T_{10}  .



(a)  

6.

Expand  (x1)(x+3)\left(x-1\right)\left(x+3\right) .

a)

 x22x3x^2-2x-3  

b)

 x2+2x3x^2+2x-3  

c)

 x2+4x3x^2+4x-3  

d)

 x2+4x+3x^2+4x+3  

7.

Factorise 6x2+x26x^2+x-2 .

a)

 (2x+1)(3x2)\left(2x+1\right)\left(3x-2\right)  

b)

 (2x1)(3x+2)\left(2x-1\right)\left(3x+2\right)  

c)

 (6x1)(x+2)\left(6x-1\right)\left(x+2\right)  

d)

 (6x+1)(x2)\left(6x+1\right)\left(x-2\right)  

8.

Choose all common factors of 3pq3pq  and  6qp26qp^2 .

a)

 qq  

b)

 q2q^2  

c)

 pqpq  

d)

 q2pq^2p  

e)

 3pq3pq  

9.

Simplify 4x2xy÷42x2y\frac{4-x^2}{xy}\div\frac{4-2x}{2y} .

a)

 2+xy\frac{2+x}{y}  

b)

 4x2y\frac{4-x}{2y}  

c)

 2+xx\frac{2+x}{x}  

d)

 2x2x\frac{2-x}{2x}  

10.

Simplify 38h+16\frac{3}{8h}+\frac{1}{6} .

a)

 1+h24\frac{1+h}{24}  

b)

 4h+112\frac{4h+1}{12}  

c)

 414h\frac{4}{14h}  

d)

 9+4h24h\frac{9+4h}{24h}  

11.

Given the formula k=4ljk=4l-j . Express l in terms of k and j.

a)

 l=k+j4l=\frac{-k+j}{4}  

b)

 l=k+j4l=\frac{k+j}{4}  

c)

 k4+j\frac{k}{4}+j  

d)

 k4j\frac{k}{4}-j  

12.

Given the formula m2=5npm^2=5-np . Express n as the subject of the formula. 

a)

 n=5+mpn=\frac{5+m}{p}  

b)

 n=5pmn=\frac{5}{p}-m  

c)

 n=5p+m2n=\frac{5}{p}+m^2  

d)

 n=5m2pn=\frac{5-m^2}{p}  

13.

Given that 4u2w=25v2\frac{4u^2}{w}=25v^2 . Which of the following expresses v as the subject of the formula correctly? 

a)

 v=2u5wv=\frac{2u}{5w}  

b)

 v=2u5wv=\frac{2u}{5\sqrt{w}}  

c)

 v=2u5wv=\frac{2\sqrt{u}}{5\sqrt{w}}  

d)

 v=2u5wv=\sqrt{\frac{2u}{5w}}  

14.

Given the formula p=25kp=2-5k . Find  the value of k if p = 20.

(a)  

15.

Given the formula ab2=3\frac{\sqrt{a}-b}{2}=3 . Find the value of a if b = -1.

(a)  

16.

Tick (/) for all correct statements based on the regular polygon shown above.

a)

The name of the polygon is regular octagon.

b)

The total interior angle of the polygon is 1260o.

c)

The value of x is 130o.

d)

The exterior angle of the polygon is 40o.

e)

The regular polygon has 9 axis of symmetry.

17.

The diagram shows a part of a regular polygon. Find the number of the polygon.

(a)  

18.

The diagram shows PQRST is a regular pentagon. STU is a straight line. Find the value of xo.

(a)  

19.

The diagram shows TUV and WST are straight lines. Angle RST is equal to angle STU. Find the value of yo.

(a)  

20.

The diagram shows that GABH, IDEJ and KFA are straight lines. Find the value of p+q+r+s+tp+q+r+s+t .



(a)  

21.

The diagram shows that NTQ, OSQ and PRQ are three semicircles touching at Q. Given that NQ = 28 cm, O is the midpoint of NQ and P is the midpoint of OQ. Calculate the length, in cm, of arc PRQ.

(a)  

22.

The diagram shows a circle. WV and XV are the perpendicular bisectors of straight lines PWR and SXU. Choose the correct statements.

a)

V is the center of the circle.

b)

Angle PWV is 90o.

c)

VW and VX must have the same length.

d)

Triangle SVX is a right-angled triangle.

e)

Arc PQR and arc STU may or may not have the same length.

23.

The diagram shows a circle with center O and radius 10 cm. OSQ and PSR are straight lines. Find the length, in cm, of PR.

(a)  

24.

In the diagram, POQ is an isosceles triangle with OP = OQ. OSR is an arc of a circle with center Q. Calculate the area, in cm2,of sector OQR.

(a)  

25.

Choose the correct parts of circles to the correct terms.

a)

OR - radius

b)

RST - major segment

c)

PQRU - minor segment

d)

PUR - diameter