CUET PG PYQs for Computer Arithmetic with Solutions: Practice CUET PG Previous Year Questions

Content Writer | Journalism Graduate | Updated 3+ months ago

Computer Arithmetic is an important topic in the Digital Logic section in CUET PG exam. Practising this topic will increase your score overall and make your conceptual grip on CUET PG exam stronger.

This article gives you a full set of CUET PG PYQs for Computer Arithmetic with explanations for effective preparation. Practice of CUET PG Digital Logic PYQs including Computer Arithmetic questions regularly will improve accuracy, speed, and confidence in the CUET PG 2026 exam.

CUET PG PYQs for Computer Arithmetic with Solutions

1.
A 2's - complement adder - subtracter can add or subtract binary numbers. Sign-magnitude numbers represent______ decimal numbers, and 2's complements stand for______decimal numbers.
- hexa, sign
- sign, hexa
- positive, negative
- negative, positive
View Solution
2.
The number of 1's in the binary representation of (3 * 4096 +15 * 256 + 5 * 16+3) are
- 8
- 9
- 10
- 12
View Solution
3.
Given the following binary number in 32-bit (single precision) IEEE-754 format :
00111110011011010000000000000000
The decimal value closest to this floating point number is
- 1.45 × 10¹
- 1.45 × 10^-1
- 2.27 × 10^-1
- 2.27 × 10¹
View Solution

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CUET PG PYQs for Computer Arithmetic with Solutions

1.A 2's - complement adder - subtracter can add or subtract binary numbers. Sign-magnitude numbers represent______ decimal numbers, and 2's complements stand for______decimal numbers.

2.The number of 1's in the binary representation of (3 * 4096 +15 * 256 + 5 * 16+3) are

3.Given the following binary number in 32-bit (single precision) IEEE-754 format :00111110011011010000000000000000The decimal value closest to this floating point number is

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1.
A 2's - complement adder - subtracter can add or subtract binary numbers. Sign-magnitude numbers represent decimal numbers, and 2's complements stand fordecimal numbers.

2.
The number of 1's in the binary representation of (3 * 4096 +15 * 256 + 5 * 16+3) are

3.
Given the following binary number in 32-bit (single precision) IEEE-754 format :
00111110011011010000000000000000
The decimal value closest to this floating point number is