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(b) (i) BB.B16 2. (a) Convert the following numbers to decimal (base 10). Demonstrate clearly how you arrive at your answer. (i) 101110012 (ii) BB.B16 Convert the following to binary 28.7812510 (ii) (iii) 55.55g (2 marks @) (iii) 55.55g (2 marks @) (c) Given two numbers A= 10110010 and B = 01100111, find A + B assuming that the given numbers are: (i) Ordinary Binary Numbers (iii) 2's Complement Numbers (ii) Sign Magnitude Numbers (2 marks @) (d) Assume a Computer which represents its numbers using 19 bits; estimate the biggest base ten number that can be written assuming that the binary bits are expressed in: Two's Complement (iii) Sign Magnitude 3. (i) Ordinary Binary (ii) (2 marks @) (a) (i) Given a number 35.12510 find its equivalent as: A Typical 32-bit Floating Point Format. (3 marks) (ii) A Single Precision IEEE/Intel Floating Point Format. (3 marks) (b) Add the following Typical 32-bit Floating Point numbers 856C0000+87E0000 (4 marks)

(b) (i) BB.B16 2. (a) Convert the following numbers to decimal (base 10). Demonstrate clearly how you arrive at your answer. (i) 101110012 (ii) BB.B16 Convert the following to binary 28.7812510 (ii) (iii) 55.55g (2 marks @) (iii) 55.55g (2 marks @) (c) Given two numbers A= 10110010 and B = 01100111, find A + B assuming that the given numbers are: (i) Ordinary Binary Numbers (iii) 2's Complement Numbers (ii) Sign Magnitude Numbers (2 marks @) (d) Assume a Computer which represents its numbers using 19 bits; estimate the biggest base ten number that can be written assuming that the binary bits are expressed in: Two's Complement (iii) Sign Magnitude 3. (i) Ordinary Binary (ii) (2 marks @) (a) (i) Given a number 35.12510 find its equivalent as: A Typical 32-bit Floating Point Format. (3 marks) (ii) A Single Precision IEEE/Intel Floating Point Format. (3 marks) (b) Add the following Typical 32-bit Floating Point numbers 856C0000+87E0000 (4 marks)

Database System Concepts
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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(b) (i) BB.B16 2. (a) Convert the following numbers to decimal (base 10). Demonstrate clearly how you arrive at your answer. (i) 101110012 (ii) BB.B16 Convert the following to binary 28.7812510 (ii) (iii) 55.55g (2 marks @) (iii) 55.55g (2 marks @) (c) Given two numbers A= 10110010 and B = 01100111, find A + B assuming that the given numbers are: (i) Ordinary Binary Numbers (iii) 2's Complement Numbers (ii) Sign Magnitude Numbers (2 marks @) (d) Assume a Computer which represents its numbers using 19 bits; estimate the biggest base ten number that can be written assuming that the binary bits are expressed in: Two's Complement (iii) Sign Magnitude 3. (i) Ordinary Binary (ii) (2 marks @) (a) (i) Given a number 35.12510 find its equivalent as: A Typical 32-bit Floating Point Format. (3 marks) (ii) A Single Precision IEEE/Intel Floating Point Format. (3 marks) (b) Add the following Typical 32-bit Floating Point numbers 856C0000+87E0000 (4 marks)
Transcribed Image Text:(b) (i) BB.B16 2. (a) Convert the following numbers to decimal (base 10). Demonstrate clearly how you arrive at your answer. (i) 101110012 (ii) BB.B16 Convert the following to binary 28.7812510 (ii) (iii) 55.55g (2 marks @) (iii) 55.55g (2 marks @) (c) Given two numbers A= 10110010 and B = 01100111, find A + B assuming that the given numbers are: (i) Ordinary Binary Numbers (iii) 2's Complement Numbers (ii) Sign Magnitude Numbers (2 marks @) (d) Assume a Computer which represents its numbers using 19 bits; estimate the biggest base ten number that can be written assuming that the binary bits are expressed in: Two's Complement (iii) Sign Magnitude 3. (i) Ordinary Binary (ii) (2 marks @) (a) (i) Given a number 35.12510 find its equivalent as: A Typical 32-bit Floating Point Format. (3 marks) (ii) A Single Precision IEEE/Intel Floating Point Format. (3 marks) (b) Add the following Typical 32-bit Floating Point numbers 856C0000+87E0000 (4 marks)
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