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KERJA ADDMATH

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Indices

1

2

1. Simplify( 2m

)

2. Find the value of (– 2

1 )

–4

6

1

3. Given that

3 = 2 x , find the value of x.

8

4. Simplify k 3 × 3k 2 h ÷ 6k 2 h 3 .

5. Simplify (–10t 8 ) ÷ (–2t 5 )

6. Given (r n ) 3 = r 12 , find the value of n.

2

7. Find the value of 125 5 25

5

8. Find the value of 49 7 .

3

2

5 2 3

8h

k 6k

9. Simplify .

2

3h

4

3

3

10. Simplify ( 4

1 e

0

f 5 g 2 ) 3

11. Simplify (p 3 q 2 ) p –4 q 5 .

2

12. Given that 3 x 27 9 , find the value of x.

5 10

2

13. Simplify( m n ) ( mn )

(4 3 )

14. Find the value of

5

2

2 1 5

15. Simplify xy x y .

3

2

5

4

3

2

3

1

4

3

3


Algebraic Expressions

1. Expand –5x(x – 2y)

2. Expand (2m – 3)(m + 1).

3. Simplify (x – y) 2 + 6xy

4. Factorize x 2 + 4xy + 4y 2 .

5. Factorize completely the expression 4k – ky 2 .

2

4m

n 9mn

6. Simplify

3 4

12m n

7. Simplify

r 5

.

5 r

8. Simplify 64a 3 b 8ab 4 4b

3 5 3

35x

y 7x

y

9. Simplify

3 5

7x

y

10. Factorize 4s 2 – 25t 2

3

4

11. Simplify

x

2

4xy

10

4y

2

x

2y

5

12. Expand ( 2x

2

5)

13.

3

Factorize x y

2

x y x

14.

4xy

12 y

Simplify

2

x 6x

9

15.

1 x y

Simplify

2 2

x y x y


Algebraic Formulae

1. Given

p

r

q

= 2r, then q =

8.

2. Given n

m – m = 7, then m =

3. Given 3a 2 = 5d – 7c, then c =

4. Given A = r 2 . If A = 154 and

5.

= 7

22 , find the value of r.

The diagram shows an isosceles

triangle PQR. If the perimeter of

the triangle is p, then p =

a

9. Given that b = , express c as

1 c

the subject of the formula.

10. If v 2 = u 2 + 2as, find the value of

v when u = 8, a = 2 and s = 9.

In the diagram, PQRS is a

rectangle. If the area of the

shaded part is y cm 2 , write a

formula to relate x and y.

3k

6. Given F = . If F = 4 and

p

p = 81, find the value of k.

7. Given

subject.

t

y

2

= 7, make y as the

1

11. Given that x =

1

terms of x.

y

y

, express y in

12. Given that 3y – q = p + 2y,

express y in terms of p and q.

13. Given that c = 9

5 (F – 32), find

the value of F if c = 30.

1 1 1

14. Given + = , find the

u v f

value of u when f = 15 and v =

20.

15. Ali’s body mass is M kg.

Chong’s body mass is N kg.

Given that Chong is 5 kg heavier

than Ali, write a formula to relate

M and N.


Linear Equations

1 Given that 14y = 112, find the

value of y.

2

The diagram shows a triangle

PQR. The area of the triangle is

42 cm 2 . Write a linear equation

to represent the area of the

triangle.

3 Given that

value of y.

y

3

= 6

5 , find the

4 Given that 15 – 8x = – 41, find

the value of x.

linear equation to represent their

total age.

10 Aini has RMx. Farah has 3 times

of Aini’s money. Their total

amount of money is RM56.

Write a linear equation to

represent their total amount of

money.

11 Given that 2

then y =

1 2 p

12 Given that = 2 3

then p =

1

y 1 = 11,

2

5 ,

6

18 4x 13 Given that 3 = , then x =

2

14

5 Given that 5(b + 8) = 80, find the

value of b.

6 Given that 4(x + 3) = 2x + 2, find

the value of x.

7 Given that 8 + 2

y = 17, find the

value of y.

The diagram shows a rectangle

PQRS. The perimeter of the

rectangle is 46 cm. Find the

value of a.

8 Given that

value of x.

6 x = 5, find the

3

15 31

3p = 22. The value of p is

8

9 Akram is p years old. Shazwan is

7 years older than Akram. Their

total age is 31 years. Write a

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