Q: 1 Which is the largest unit of storage among the following?
Terabyte
Kilobyte
Megabyte
Gigabyte
[ Option A ]
Memory storage refers to devices or media used to store data and programs in a computer.
Storage units are used to measure the amount of data in a computer, starting from the smallest unit, a bit, to larger units like Byte, Kilobyte (KB), Megabyte (MB), Gigabyte (GB), and Terabyte (TB).
| Storage Unit | Abbreviation | Equivalent |
|---|---|---|
| Bit | b | Smallest unit of data either 0 or 1 |
| Byte | B | 8 Bits |
| Kilobyte | KB | 1024 Bytes |
| Megabyte | MB | 1024 KB |
| Gigabyte | GB | 1024 MB |
| Terabyte | TB | 1024 GB |
| Petabyte | PB | 1024 TB |
| Exabyte | EB | 1024 PB |
| Zettabyte | ZB | 1024 EB |
| Yottabyte | YB | 1024 ZB |
Q: 2 What is the 2’s complement of the binary number 01010101?
10101011
10101010
10101001
10101100
[ Option A ]
Q: 3 Which of the following units of memory of computer is wrongly paired?
1024 TB (Terabyte) = 1 PB (Petabyte)
1024 bytes = 1 GB (Gigabyte)
8 bits = 1 byte
1024 KB (Kilobyte) = 1 MB (Megabyte)
[ Option B ]
Storage units are used to measure the amount of data in a computer, starting from the smallest unit, a bit, to larger units like byte, kilobyte (KB), megabyte (MB), gigabyte (GB), and terabyte (TB).
| Storage Unit | Abbreviation | Equivalent |
|---|---|---|
| Bit | b | Smallest unit of data either 0 or 1 |
| Byte | B | 8 Bits |
| Kilobyte | KB | 1024 Bytes |
| Megabyte | MB | 1024 KB |
| Gigabyte | GB | 1024 MB |
| Terabyte | TB | 1024 GB |
| Petabyte | PB | 1024 TB |
| Exabyte | EB | 1024 PB |
| Zettabyte | ZB | 1024 EB |
| Yottabyte | YB | 1024 ZB |
Q: 4 What does CSA stand for?
Computer Service Architecture
Computer Speed Addition
Carry Save Addition
None of the mentioned
[ Option B ]
CSA stands for Computer Speed Addition. It refers to techniques used in computer arithmetic to perform addition faster, often by reducing the time required to handle carries during binary addition.
By designing circuits that can process sums and carries efficiently, computers can speed up arithmetic operations, which is critical in processors and digital systems.
Q: 5 Repeated division method by 2 is used to convert _________ to _________.
Decimal, Binary
Binary, Decimal
Decimal, Decimal
Binary, Binary
[ Option A ]
The repeated division method by 2 is used to convert a decimal (base 10) number into a binary (base 2) number.
Steps:
1. Divide the decimal number by 2.
2. Record the remainder.
3. Use the quotient for the next division by 2.
4. Repeat until the quotient becomes 0.
5. The binary number is formed by reading the remainders from bottom to top.
Q: 6 The decimal equivalent of binary number 0.0111 is -
4.375
0.4375
0.5375
-0.4375
[ Option B ]
| Binary Digit | Position | Power of 2 | Decimal Contribution |
|---|---|---|---|
| 0 | 1 | 2-1 | 0 × 1/2 = 0 |
| 1 | 2 | 2-2 | 1 × 1/4 = 0.25 |
| 1 | 3 | 2-3 | 1 × 1/8 = 0.125 |
| 1 | 4 | 2-4 | 1 × 1/16 = 0.0625 |
Finally sum the number 0 + 0.25 + 0.125 + 0.0625 = 0.4375
Q: 7 Which of the following values is the correct value of this hexadecimal code 1F.01B?
35.0065918
32.0065918
31.0065918
30.0065918
[ Option C ]
To convert the hexadecimal number (1F.01B)16 into its decimal equivalent, we first separate it into the integer part (1F) and the fractional part (.01B).
In integer part conversion, each digit is multiplied by 16 raised to the power of its position from right to left, starting with 0.
(1F)16 = 1⋅161+F⋅160 = 16+15 = 31
In fractional part conversion, each digit after the hexadecimal point is multiplied by 16 raised to a negative power corresponding to its position.
0⋅16−1+1⋅16−2+B⋅16−3 = 0 + 0.00390625 + 0.002685546875 = 006591796875 ≈ 0.0065918
After combining integer and fractional parts, 31 + 0.0065918 = 31.0065918
Q: 8 Which of the following is a smallest data unit of a computer?
KB
GB
Byte
Nibble
[ Option D ]
Data in computers is stored in binary form as bits (0 or 1), which are the smallest possible units. The hierarchy is starting from Bits → Nibble → Byte → KB → MB → GB → TB → PB.
However, among the given options (KB, GB, Byte, Nibble), the smallest unit is the Nibble (4 bits), which is smaller than a byte (8 bits).
Q: 9 Which of the following is equivalent to 1024 TB (Terabyte)?
1 EB (Exabyte)
1 YB (Yottabyte)
1 GB (Gigabyte)
1 PB (Petabyte)
[ Option D ]
Storage units are used to measure the amount of data in a computer, starting from the smallest unit, a bit, to larger units like byte, kilobyte (KB), megabyte (MB), gigabyte (GB), and terabyte (TB).
| Storage Unit | Abbreviation | Equivalent |
|---|---|---|
| Bit | b | Smallest unit of data either 0 or 1 |
| Byte | B | 8 Bits |
| Kilobyte | KB | 1024 Bytes |
| Megabyte | MB | 1024 KB |
| Gigabyte | GB | 1024 MB |
| Terabyte | TB | 1024 GB |
| Petabyte | PB | 1024 TB |
| Exabyte | EB | 1024 PB |
| Zettabyte | ZB | 1024 EB |
| Yottabyte | YB | 1024 ZB |
Q: 10 Find x = ? If (356)8 = (x)16
EE
EA
7E
A8
[ Option A ]
To quickly convert a number from octal to hexadecimal, first convert the octal number into binary by replacing each octal digit with its 3-bit binary equivalent. Then, group the binary digits into 4-bit groups starting from the right. Finally, convert each 4-bit group into its hexadecimal equivalent.
For example, to convert 3568to hexadecimal:
So, 3568 = EE16.
Q: 11 The smallest unit of data in computer is ___________.
Bit
Nibble
KB
Byte
[ Option A ]
The smallest unit of data in a computer is a bit, which stands for binary digit. A bit can hold only one of two values: 0 or 1.
| UNIT | SIZE | DESCRIPTION |
|---|---|---|
| Bit | 1 binary digit (0 or 1) | Smallest unit of data in a computer. |
| Nibble | 4 bits | Half a byte. |
| Byte | 8 bits | Can store 1 character (letter, number). |
Q: 12 1024 * 1024 * 1024 bytes is :
1 KB
1 MB
1 GB
1 TB
[ Option C ]
In computer storage, memory is measured in bytes, and larger units are multiples of bytes:
| Unit | Value in Bytes | Binary Notation (2n) |
|---|---|---|
| 1 KB | 1024 B (10241) | 210 B |
| 1 MB | 1024 × 1024 B (10242) | 220 B |
| 1 GB | 1024 × 1024 × 1024 B (10243) | 230 B |
| 1 TB | 1024 × 1024 × 1024 × 1024 B (10244) | 240 B |
Q: 13 Binary Coded Decimal (BCD) numbers express each digit in a –
Bit
Byte
Nibble
All of the above
[ Option C ]
Binary Coded Decimal (BCD) is a method of representing each decimal digit (0 to 9) using a fixed number of binary bits. Each decimal digit is encoded using 4 bits, which is exactly half a byte and commonly called a nibble.
| Decimal Digit | BCD Representation |
|---|---|
| 0 | 0000 |
| 1 | 0001 |
| 2 | 0010 |
| 3 | 0011 |
| 4 | 0100 |
| 5 | 0101 |
| 6 | 0110 |
| 7 | 0111 |
| 8 | 1000 |
| 9 | 1001 |
Q: 14 Hexadecimal numbers are a mixture of -
Octal and decimal numbers
Binary and octal numbers
Letters and decimal digits
Binary and decimal numbers
[ Option C ]
The hexadecimal number system is a base-16 positional numeral system used widely in computing and digital electronics. It uses 16 distinct symbols to represent values from 0 to 15:
| Number System | Base | Symbols Used | Example |
|---|---|---|---|
| Binary (Internally used by Computers) | 2 | 0 and 1 | 101001 |
| Octal (Rarely used Today) | 8 | 0 to 7 | 1702 |
| Decimal (Standard Number System used by Humans) | 10 | 0 to 9 | 47921 |
| Hexadecimal (Widely used in Computing for Memory Addresses and Color Codes) | 16 | 0 to 9, A to F Where A = 10 and F = 15 | 8F0AE |
Q: 15 On dividing ______ binary number by 11, the output is 10. Identify the correct option.
111
011
110
101
[ Option C ]
To find the binary number that, when divided by 11 (binary), gives a quotient of 10 (binary), we first convert the binary numbers to decimal for easier calculation. The divisor 11 in binary is equal to 3 in decimal, and the quotient 10 in binary is equal to 2 in decimal.
Using the formula for division, Dividend = Divisor × Quotient + Remainder, and assuming the remainder is zero, we calculate the dividend as 3 × 2 = 6. Converting 6 back into binary gives 110.
Therefore, dividing the binary number 110 by 11 results in a quotient of 10, making 110 the correct binary number for this question.
Q: 16 1 PB (Petabyte) is equal to :
1024 TB (Terabyte)
1024 Bytes
1024 MB (Megabyte)
1024 GB (Gigabyte)
[ Option A ]
Storage units are used to measure the amount of data in a computer, starting from the smallest unit, a bit, to larger units like byte, kilobyte (KB), megabyte (MB), gigabyte (GB), and terabyte (TB).
| Storage Unit | Abbreviation | Equivalent |
|---|---|---|
| Bit | b | Smallest unit of data either 0 or 1 |
| Byte | B | 8 Bits |
| Kilobyte | KB | 1024 Bytes |
| Megabyte | MB | 1024 KB |
| Gigabyte | GB | 1024 MB |
| Terabyte | TB | 1024 GB |
| Petabyte | PB | 1024 TB |
| Exabyte | EB | 1024 PB |
| Zettabyte | ZB | 1024 EB |
| Yottabyte | YB | 1024 ZB |
Q: 17 (111111000101101001)2 = (_______________)16. Choose the correct option –
2 E 1 5 8
2 E 1 5 9
3 F 1 5 8
3 F 1 6 9
[ Option D ]
To convert a binary number to hexadecimal, group the binary digits in sets of 4 (adding leading zeros if necessary), then convert each group to its hexadecimal equivalent and combine.
Step 1:
Group the binary number into 4-bit groups from right to left:
111111000101101001
Since the leftmost group has only 2 bits, we can pad with 2 leading zeros:
0011 1111 0001 0110 1001
Step 2:
Convert each 4-bit group to hexadecimal:
Combine the hexadecimal digits:
(111111000101101001)2 = (3F169)16
Q: 18 The octal equivalent of binary number (1110100.0100111)2 is:
(062.137)8
(264.235)8
(164.234)8
(153.235)8
[ Option C ]
To convert the binary number (1110100.0100111)₂ into octal, we divide the digits into groups of three bits each, starting from the binary point.
For the integer part, grouping (1110100)₂ as (001 110 100) gives octal digits 1, 6, and 4 respectively, forming (164)₈.
For the fractional part, grouping (0100111)₂ as (010 011 100) gives octal digits 2, 3, and 4, forming (.234)₈.
Thus, the octal equivalent of (1110100.0100111)₂ is (164.234)₈.
Q: 19 Compute the : Binary Code addition (BCD)
2+3= _______.
1111
0000
0101
1000
[ Option C ]
BCD (Binary-Coded Decimal) is a way of representing decimal digits (0–9) in binary form. Each decimal digit is represented by 4 bits.
| Decimal | BCD |
|---|---|
| 0 | 0000 |
| 1 | 0001 |
| 2 | 0010 |
| 3 | 0011 |
| 4 | 0100 |
| 5 | 0101 |
| 6 | 0110 |
| 7 | 0111 |
| 8 | 1000 |
| 9 | 1001 |
Add the two BCD numbers like normal binary addition: 0010 (2) + 0011 (3) = 0101 (5). Since the sum (5 → 0101) is less than 10 (not greater than 9 (1001)) , no correction is needed. If the sum is greater than 9 (1001), add 6 (0110) to correct it. Consider the below example:
| Decimal Addition | Binary (BCD) | Binary Sum | Correction Needed? | Final BCD Result |
|---|---|---|---|---|
| 2 + 3 | 0010 + 0011 | 0101 | No (Sum < 1001) | 0101 |
| 5 + 7 | 0101 + 0111 | 1100 | Yes (Sum > 1001) | Sum is greater than 1001 (9). So, add 0110 (6) into 1100. 1100 + 0110 = 0001 0010 that is 1 2 (one two, not tweleve) in decimal. |
| 4 + 6 | 0100 + 0110 | 1010 | Yes | 1010 + 0110 = 0001 0000 that is 1 0 (one zero, not ten) in decimal. |
| 1 + 5 | 0001 + 0101 | 0110 | No | 0110 |
| 7 + 9 | 0111 + 1001 | 10000 | Yes | 10000 = 0001 0110 that is 1 6 (one six, not sixteen) in decimal. |
Q: 20 Convert (101110)2 = (?)8
(56)8
(48)8
(30)8
(20)8
[ Option A ]
We need to convert binary number (101110)2 into octal (base 8). Rule for Binary to Octal Conversion is:
Here, (101110)2 can be grouped as 101 and 110. The binary group 101 equals 5 in decimal, and 110 equals 6 in decimal, which gives us the octal number (56)8.
Q: 21 Convert the fractional number 0.1011 to decimal. Choose the correct answer.
6875
0.6875
0.6900
6900
[ Option B ]
Each digit after the binary point represents a negative power of 2. By summing these values, we convert the binary fraction to its decimal equivalent. To convert a binary fraction to decimal, use the formula:
0.b1b2b3b4 = b1×2−1 + b2×2−2 + b3×2−3 + b4×2−4
Given:
(0.1011)2 =1×2−1 + 0×2−2 + 1×2−3 + 1×2−4
=0.5+0+0.125+0.0625
=0.6875
So, (0.1011)2 = (0.6875)10
Q: 22 1 ZB (Zettabyte) is equal to:
1024 EB
1024 ZB
1024 KB
1024 GB
[ Option A ]
Storage units are used to measure the amount of data in a computer, starting from the smallest unit, a bit, to larger units like byte, kilobyte (KB), megabyte (MB), gigabyte (GB), and terabyte (TB).
| Storage Unit | Abbreviation | Equivalent |
|---|---|---|
| Bit | b | Smallest unit of data either 0 or 1 |
| Byte | B | 8 Bits |
| Kilobyte | KB | 1024 Bytes |
| Megabyte | MB | 1024 KB |
| Gigabyte | GB | 1024 MB |
| Terabyte | TB | 1024 GB |
| Petabyte | PB | 1024 TB |
| Exabyte | EB | 1024 PB |
| Zettabyte | ZB | 1024 EB |
| Yottabyte | YB | 1024 ZB |
Q: 23 __________ signals are discrete and generated by digital modulations.
Analog
Digital
Noise
Bandwidth
[ Option B ]
Digital Signals are discrete signals that represent information using distinct values, often in binary form (0s and 1s). They are generated by digital modulation techniques and are used in computers, digital communication, and networking devices.
Unlike Analog Signals, which are continuous, digital signals are less prone to noise and distortion, making them more reliable for data transmission.
Q: 24 Which of the following is a valid BCD representation of the decimal number 79?
100 1111
1111 0000
1000 1001
0111 1001
[ Option D ]
Q: 25 The decimal number represented by the binary number (0.10101) is :
(0.56)10
(0.6875)10
(0.3125)10
(0.65625)10
[ Option D ]
The binary fraction (0.10101)2 is converted to decimal by multiplying each digit with 2−n, where n is the position after the decimal point. Thus, it becomes 1×2−1 + 0×2−2 + 1×2−3 + 0×2−4 + 1×2−5. This equals 0.5 + 0 + 0.125 + 0 + 0.03125 = 0.65625. Therefore, the decimal equivalent of (0.10101)2 is (0.65625)10.
Q: 26 How many bits are needed to represent decimal number 999 in BCD?
8
12
16
32
[ Option B ]
Q: 27 _________ is an example of analog signal and ___________ is an example of digital signal, respectively.
Smell, Scanning
Scanning, Smell
Smell, Speech
Word Document, Speech
[ Option A ]
Analog Signals represent continuous data and real-world phenomena such as smell, speech, temperature, or pressure that vary smoothly.
Digital Signals are discrete and represent data in binary form, such as scanning, which converts images or documents into digital data.
Q: 28
Match List-I with List-II.
| List-I (Decimal Value) | List-II (Binary Value) |
|---|---|
| a. 4 | I. 1000 |
| b. 5 | II. 1001 |
| c. 9 | III. 0101 |
| d. 8 | IV. 0100 |
Choose the correct answer from the options given below:
a-IV, b-II, c-III, d-I
a-IV, b-III, c-II, d-I
a-III, b-IV, c-II, d-I
a-II, b-III, c-IV, d-I
[ Option B ]
Q: 29 Which of the following binary numbers represents an invalid BCD code?
0101
1001
0111
1011
[ Option D ]
BCD (Binary-Coded Decimal) represents decimal digits 0 to 9 using 4-bit binary codes.
| Decimal | BCD Code |
|---|---|
| 0 | 0000 |
| 1 | 0001 |
| 2 | 0010 |
| 3 | 0011 |
| 4 | 0100 |
| 5 | 0101 |
| 6 | 0110 |
| 7 | 0111 |
| 8 | 1000 |
| 9 | 1001 |
🔶 BCD Valid Range: 0000 to 1001
🔶 1011 = 11 (which is not a valid decimal digit in BCD)
Q: 30 Which of the following is equivalent to decimal 255 in hexadecimal?
EE
FF
F0
FE
[ Option B ]
Q: 32 The octal number system has a base of ________.
10
8
16
4
[ Option B ]
The octal number system is a base-8 number system, which means it uses 8 digits: 0, 1, 2, 3, 4, 5, 6, and 7. Each place value in octal represents a power of 8.
| Number System | Base | Symbols Used | Example |
|---|---|---|---|
| Binary (Internally used by Computers) | 2 | 0 and 1 | 101001 |
| Octal (Rarely used Today) | 8 | 0 to 7 | 1702 |
| Decimal (Standard Number System used by Humans) | 10 | 0 to 9 | 47921 |
| Hexadecimal (Widely used in Computing for Memory Addresses and Color Codes) | 16 | 0 to 9, A to F Where A = 10 and F = 15 | 8F0AE |
Q: 33 While transmission of data from a sender to receiver using Modem on Internet, the data is first converted to ________ from ________.
Analog, Analog
Analog, Digital
Digital, Analog
Digital, Digital
[ Option B ]
A Modem (Modulator-Demodulator) is a device that allows computers to communicate over telephone lines or other analog transmission media.
This process is called Modulation (Digital to Analog) and Demodulation (Analog to Digital), which is why the device is called a MODEM (Modulator-Demodulator).
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