Adding more bits to an unsigned value involves zero extension, or simply adding enough zeroes to thefront (does not change its value). Adding more bits to a signed (Two's Complement) value involves signextension. For this you replicate the first bit enough times until you reach your desired bit count.Redo the table from Part B below, but this time use a 32-bit unsigned int or int:Base 2 (Binary)Base 10 (Decimal)204Typeunsigned intunsigned intintint1765-90

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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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Adding more bits to an unsigned value involves zero extension, or simply adding enough zeroes to the
front (does not change its value). Adding more bits to a signed (Two's Complement) value involves sign
extension. For this you replicate the first bit enough times until you reach your desired bit count.
Redo the table from Part B below, but this time use a 32-bit unsigned int or int:
Base 2 (Binary)
Base 10 (Decimal)
204
Type
unsigned int
unsigned int
int
int
17
65
-90

Expert Solution

Step 1: Introduction

In computer systems, numbers can be stored as either signed or unsigned integers. The representation of these numbers in binary form varies based on their type and the number of bits allocated for storage. For unsigned integers, the process is straightforward: the binary representation directly corresponds to the number's value. However, for signed integers, the Two's Complement method is employed to represent both positive and negative numbers.

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