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KS4 Computing - Unit 2 Revision Assessment 1/3

Total questions: 75

Worksheet time: 38mins

Name
Class
Date
1.

What is the smallest unit of data storage?

a)

byte

b)

megabyte

c)

gigabyte

d)

bit

2.

How many bits are there in a nibble?

a)

4

b)

16

c)

8

d)

2

3.

How many bits are there in a byte?

a)

4

b)

16

c)

32

d)

8

4.

How many bytes are there in a kibibyte?

a)

1000

b)

1024

c)

2048

d)

512

5.

How many bytes are there in a gigabyte?

a)

1000

b)

1000000000

c)

1048576

d)

1073741824

6.

Which unit of data storage is larger: nibble or byte?

a)

kilobyte

b)

megabyte

c)

gigabyte

d)

byte

7.

Which unit of data storage is larger: byte or kibibyte?

a)

bit

b)

gigabyte

c)

kibibyte

d)

megabyte

8.

Which unit of data storage is larger: kibibyte or gigabyte?

a)

gigabyte

b)

megabyte

c)

terabyte

d)

kibibyte

9.

Convert 1024 bytes to kibibytes.

a)

1 KiB

b)

512 bytes

c)

2 KiB

d)

1 KB

10.

Convert 1 gigabyte to bytes.

a)

1000000000

b)

1048576

c)

1073741824

d)

1000

11.

What is the largest unit of data storage?

a)

yottabyte

b)

megabyte

c)

gigabyte

d)

terabyte

12.

Which unit of data storage is larger: terabyte or petabyte?

a)

petabyte

b)

megabyte

c)

exabyte

d)

gigabyte

13.

How many bytes are there in a megabyte?

a)

1000000

b)

1024

c)

1000

d)

1048576

14.

How many bytes are there in a terabyte?

a)

1000000000000

b)

100000000000

c)

10000000000

d)

1099511627776

15.

Which unit of data storage is larger: petabyte or exabyte?

a)

terabyte

b)

megabyte

c)

gigabyte

d)

exabyte

16.

What is the binary representation of the decimal number 10?

a)

1010

b)

1001

c)

1111

d)

1100

17.

What are the advantages of using binary in computers?

a)

Binary allows for efficient storage and processing of data, simplifies circuit design, enables faster calculations, facilitates easy communication between computer systems, ensures data integrity, and is compatible with analog devices.

b)

Binary is slower than other number systems used in computers.

c)

Binary is only used in specific types of computers and not universally compatible.

d)

Binary allows for efficient storage and processing of data, simplifies circuit design, enables faster calculations, facilitates easy communication between computer systems, ensures data integrity, and is compatible with digital devices.

18.

Perform the binary addition: 101 + 110.

a)

1001

b)

111

c)

1000

d)

1011

19.

Explain the concept of binary data storage techniques.

a)

Binary data storage techniques involve storing data in a hexadecimal format using bytes.

b)

Binary data storage techniques involve storing data in a binary format using bits.

c)

Binary data storage techniques involve storing data in a decimal format using digits.

d)

Binary data storage techniques involve storing data in a text format using characters.

20.

Convert the binary number 101010 to decimal.

a)

63

b)

56

c)

37

d)

42

21.

Why do computers use binary instead of other number systems like decimal or hexadecimal?

a)

Binary is the simplest number system to represent and manipulate using electronic circuits.

b)

Binary is the most efficient number system for performing calculations.

c)

Binary is the most widely used number system in the field of computer science.

d)

Binary is the only number system that computers are capable of using.

22.

Perform the binary subtraction: 111 - 10.

a)

100

b)

110

c)

101

d)

011

23.

What is the purpose of binary arithmetic in computers?

a)

Binary arithmetic is used to convert decimal numbers to binary numbers.

b)

Binary arithmetic is used to encrypt data in computers.

c)

Binary arithmetic is used to control the flow of instructions in computers.

d)

Binary arithmetic is used to perform calculations and represent data in computers.

24.

Explain the process of converting decimal to binary.

a)

Divide the decimal number by 2 repeatedly and note down the remainders at each step. The binary representation is obtained by reading the remainders in reverse order.

b)

Add the decimal number by 2 repeatedly and note down the remainders at each step. The binary representation is obtained by reading the remainders in reverse order.

c)

Subtract the decimal number by 2 repeatedly and note down the remainders at each step. The binary representation is obtained by reading the remainders in reverse order.

d)

Multiply the decimal number by 2 repeatedly and note down the quotients at each step. The binary representation is obtained by reading the quotients in reverse order.

25.

How does binary data storage help in efficient data retrieval?

a)

Binary data storage increases the size of the data, making retrieval slower.

b)

Binary data storage represents data in a compact and efficient manner, allowing for faster processing and retrieval.

c)

Binary data storage requires additional processing steps, slowing down data retrieval.

d)

Binary data storage is only suitable for small datasets, limiting its usefulness in efficient data retrieval.

26.

Why do computers use binary instead of other number systems like decimal or hexadecimal?

a)

Binary is the most efficient number system for performing calculations.

b)

Binary is the only number system that computers can understand.

c)

Binary is the most widely used number system in computer science.

d)

Binary is the simplest number system to represent and manipulate using electronic circuits.

27.

What is the purpose of binary arithmetic in computers?

a)

Binary arithmetic is used to perform calculations and represent data in computers.

b)

Binary arithmetic is used to perform logical operations in computers.

c)

Binary arithmetic is used to store data in computers.

d)

Binary arithmetic is used to convert decimal numbers to binary numbers.

28.

Explain the process of converting decimal to binary.

a)

Multiply the decimal number by 2 repeatedly and note the quotients at each step. Read the quotients in reverse order to get the binary representation.

b)

Add the decimal number by 2 repeatedly and note the remainders at each step. Read the remainders in reverse order to get the binary representation.

c)

Subtract the decimal number by 2 repeatedly and note the remainders at each step. Read the remainders in reverse order to get the binary representation.

d)

Divide the decimal number by 2 repeatedly and note the remainders at each step. Read the remainders in reverse order to get the binary representation.

29.

Convert the binary number 101010 to decimal.

a)

37

b)

56

c)

63

d)

42

30.

What are the advantages of using binary in computers?

a)

Efficient storage and processing of data, easy representation of digital information

b)

Simpler programming, better compatibility

c)

Faster data transfer, improved security

d)

Higher resolution, increased memory capacity

31.

What is the binary representation of the denary number 10?

a)

1001

b)

1100

c)

1111

d)

1010

32.

Convert the denary number 25 to binary.

a)

10101

b)

10011

c)

11100

d)

11001

33.

What is the binary equivalent of the denary number 7?

a)

110

b)

101

c)

111

d)

1000

34.

Convert the denary number 42 to binary.

a)

101010

b)

111000

c)

110101

d)

100010

35.

What is the binary representation of the denary number 15?

a)

1001

b)

1111

c)

1100

d)

1010

36.

Convert the denary number 63 to binary.

a)

111111

b)

1001001

c)

110011

d)

101010

37.

What is the binary equivalent of the denary number 31?

a)

11111

b)

10011

c)

11011

d)

10101

38.

Convert the denary number 128 to binary.

a)

01000000

b)

11000000

c)

00100000

d)

10000000

39.

What is the binary representation of the denary number 255?

a)

10010010

b)

11001100

c)

11111111

d)

10101010

40.

Convert the denary number 512 to binary.

a)

1000000000

b)

1010101010

c)

1100110000

d)

1111111111

41.

What is the binary equivalent of the denary number 1023?

a)

1010101010

b)

10000000000

c)

1111111111

d)

1100110011

42.

Convert the denary number 2048 to binary.

a)

100000000000

b)

10000000000

c)

101000000000

d)

11001100000

43.

What is the binary representation of the denary number 4095?

a)

101010101010

b)

100000000000

c)

110011001100

d)

111111111111

44.

Convert the denary number 8192 to binary.

a)

10000000000000

b)

11000000000000

c)

1000000000000

d)

1111111111111

45.

What is the binary equivalent of the denary number 16383?

a)

10000000000000

b)

11111111111111

c)

11001100110011

d)

10101010101010

46.

Convert the binary number 101010 to denary.

a)

42

b)

37

c)

53

d)

64

47.

Convert the binary number 110011 to denary.

a)

51

b)

45

c)

63

d)

72

48.

Convert the binary number 11110000 to denary.

a)

224

b)

128

c)

240

d)

192

49.

Convert the binary number 1001 to denary.

a)

9

b)

11

c)

12

d)

10

50.

Convert the binary number 11111111 to denary.

a)

255

b)

63

c)

127

d)

15

51.

Convert the binary number 1010011 to denary.

a)

83

b)

104

c)

92

d)

75

52.

Convert the binary number 1100101 to denary.

a)

100

b)

101

c)

111

d)

1100

53.

Convert the binary number 10011010 to denary.

a)

154

b)

176

c)

162

d)

148

54.

Convert the binary number 1110001 to denary.

a)

113

b)

110

c)

101

d)

1001

55.

Convert the binary number 10101010 to denary.

a)

85

b)

170

c)

42

d)

256

56.

Convert the denary number 42 to binary.

a)

101010

b)

111000

c)

110101

d)

100010

57.

Convert the denary number 123 to binary.

a)

1111011

b)

1010101

c)

1100110

d)

1001101

58.

Convert the denary number 255 to binary.

a)

11111111

b)

10010010

c)

11001100

d)

10101010

59.

Convert the denary number 8 to binary.

a)

1000

b)

0100

c)

0010

d)

0001

60.

Convert the denary number 63 to binary.

a)

110011

b)

101010

c)

1001001

d)

111111

61.

What is the result of adding 1011 and 1101 in binary?

a)

1010

b)

11000

c)

1110

d)

10010

62.

Perform the binary addition: 1001 + 1110.

a)

1101

b)

1010

c)

10111

d)

0111

63.

Add the binary numbers 10101 and 11011.

a)

11100

b)

101010

c)

110100

d)

100100

64.

Calculate the sum of 1110 and 1011 in binary.

a)

11001

b)

10001

c)

10010

d)

11111

65.

What is the binary sum of 1001 and 1100?

a)

10011

b)

11101

c)

10101

d)

10000

66.

Perform the binary addition: 1010 + 1111.

a)

1001

b)

10101

c)

1110

d)

11001

67.

Add the binary numbers 10011 and 11001.

a)

101010

b)

111111

c)

101100

d)

100000

68.

Calculate the sum of 1111 and 1010 in binary.

a)

10101

b)

11111

c)

10001

d)

11001

69.

What is the result of adding 101010 and 110011 in binary?

a)

1001011

b)

1111111

c)

1010101

d)

1011101

70.

Perform the binary addition: 100101 + 111010.

a)

110111

b)

1001111

c)

1011111

d)

101111

71.

Add the binary numbers 1010101 and 1101101.

a)

1100110

b)

1001111

c)

1110001

d)

11000110

72.

Calculate the sum of 111010 and 101101 in binary.

a)

1010111

b)

1101111

c)

1001011

d)

1010101

73.

What is the binary sum of 1001101 and 1101010?

a)

10101010

b)

11110000

c)

11101111

d)

11001100

74.

Perform the binary addition: 1010101 + 1110011.

a)

11010100

b)

11101010

c)

10111111

d)

10011110

75.

Add the binary numbers 10011011 and 11010101.

a)

10101010

b)

11111111

c)

10000000

d)

10110000