Indices

Page 1

Latih Tubi Berfokus | Matematik

CHAPTER 5

INDICES

A. Find the value each of the following: 1. ( 2 2 × 4 3 )

(

3. 3 2 × 5

3

)

2. 35 ÷ 3 −5

2

4. 8 ÷ 2 −2 × 2 3

4

5. ( 3 −1 × 3 ÷ 33 )

1

7.

1

3 2 × 27 2 8 2 5

32 ÷ 9

11.

( 27 )

1 2 3

1 2

×9

9 3 × 3 −4

(3 )

2 3

15. ( 2 −3 ) × 4 2 3

17.

9 3 × 3 −4

(3 )

2 3

19. 4 0 + ( − 4 ) 3

1 2

3

1

6.

2 3 × 3 2 × 12 2

8.

2 4 × 39 2 2 × 38

2 3

9.

13.

2 3

2

10.

1 1  −12 3 6 3 × 2 × 6  

   

1 1  13 2 5 3 × 5 × 2  

2

12.

14.

 23  8 −1    

   

2

16.

5

3 − 2 × 27 3 ÷ 9 2 2

18.

20.

 23  8 −1    

(2 )

−3 3

×4

Copyright © ctzazi@gmail.com

1

PMR 2013


Latih Tubi Berfokus | Matematik

B. Simplify each of the following 1. (2a 2 b 3 )

3.

3

2.

m5n7 mn −3

4. (3mn 2 ) × ( n 2 ) ÷ m 4 n 9

7 pr 2 49 p 2 r

3

4

5.

p 3 × p −2 p5

6.

7.

(3 x

8. (5m −2 n ) ÷ ( mn ) −2

9.

(p

2

y 3 ) ÷ 6x5 y

2

q4

)

(

3

÷ p −2 q 6

2

)

11. ( 2 gh 2 ) ÷ ( g 5 h ) 4

13.

(6 j

−3

k 2m 4 j 2 km 2

(

)

p3 × p p −5

10. (3 xy 4 ) ÷ ( x −4 y 6 ) 2

12.

(a

3

b4

)

3

(

÷ a −5 b 7

)

(

14. 28m 6 n ÷ 48mn 5

2

)

)

15. 3k 6 × − 2k 0 × 2k 3

16.

(3xy )

÷ x −4 y −2

17. ( 2 x 2 y ) ÷ ( xy −1 )

18.

(2 xy )

÷ x −1 y 3

20.

( 2m

)

3

19.

( xy )

2 2

(

÷ x3 y

)

4 2

3 2

3

n4

(

(

)

)

5

Copyright © ctzazi@gmail.com

2

PMR 2013


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