1- What is minimum number of bits required to represent [decimal (-143)] as a signed binary number in 2- complement form. A) 7 B) 8 C) 10 D) 9 2- The 5-bits 2- complement equivalent of [decimal (12)] is: A) 00100 B) 11100 C) 01100 D) 10100 3- Multiplication of the unsigned numbers [binary (101101)] and [binary (1011)] results in product of: A) 111111111 B) 110101111 C) 111101111 D) 101101111
1- What is minimum number of bits required to represent [decimal (-143)] as a signed binary number in 2- complement form. A) 7 B) 8 C) 10 D) 9 2- The 5-bits 2- complement equivalent of [decimal (12)] is: A) 00100 B) 11100 C) 01100 D) 10100 3- Multiplication of the unsigned numbers [binary (101101)] and [binary (1011)] results in product of: A) 111111111 B) 110101111 C) 111101111 D) 101101111
Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
Problem 1PE
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![1- What is minimum number of bits required to
represent [decimal (-143)] as a signed binary number
in 2- complement form.
A) 7
B) 8
C) 10
D) 9
2- The 5-bits 2- complement equivalent of [decimal
(12)] is:
A) 00100
B) 11100
C) 01100
D) 10100
3- Multiplication of the unsigned numbers [binary
(101101)] and [binary (1011)] results in product of:
A) 111111111
B) 110101111
C) 111101111
D) 101101111](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Ff6f27797-adbf-4353-abee-e348dfadd1ed%2Fc0ea755a-2939-487d-adc2-c4ba1766cba8%2F1cysolo_processed.jpeg&w=3840&q=75)
Transcribed Image Text:1- What is minimum number of bits required to
represent [decimal (-143)] as a signed binary number
in 2- complement form.
A) 7
B) 8
C) 10
D) 9
2- The 5-bits 2- complement equivalent of [decimal
(12)] is:
A) 00100
B) 11100
C) 01100
D) 10100
3- Multiplication of the unsigned numbers [binary
(101101)] and [binary (1011)] results in product of:
A) 111111111
B) 110101111
C) 111101111
D) 101101111
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