You are working for Sony developing an emulator for a collection of games releasedon the original Playstation One. Unfortunately, the 3D graphics engines of old videogame consoles used fixed-point arithmetic. Your job is to update the code to use IEEEsingle precison floating-point numbers.Suppose you encounter the following binary number:x= -100.0101How would you store this number as an IEEE single precision number? Specify thesign, exponent, and significand. Think carefully about how this information is stored.Is the exponent stored directly, or in some other manner? Do all digits of the binarynumber need to be stored?Your answers should be strings of 1's and O's. The significand of a single precisionnumber consists of 23 bits; for this number, the last 17 bits are zero, so you only needto enter the first six bits.Sign: strings of 1's and O'sExponent: strings of 1's and O'sSignificand (first 6 digits): strings of 1's and O'sFor more info on IEEE single precision numbers, including their representation, pleaseconsult the reference page.

In IEEE single-precision floating-point representation, a binary number is encoded with three key…

You are working for Sony developing an emulator for a collection of games released on the original Playstation One. Unfortunately, the 3D graphics engines of old video game consoles used fixed-point arithmetic. Your job is to update the code to use IEEE single precison floating-point numbers. Suppose you encounter the following binary number: x= -100.0101

You are working for Sony developing an emulator for a collection of games released on the original Playstation One. Unfortunately, the 3D graphics engines of old video game consoles used fixed-point arithmetic. Your job is to update the code to use IEEE single precison floating-point numbers. Suppose you encounter the following binary number: x= -100.0101

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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Concept explainers

Random Access

Random access is generally known as direct access. Random access is the capability to have access to any item from a given population of elements at random. Sequential access is the direct opposite of random access. In random access, the elements can be retrieved irrespective of the location. In order to move from point A to Z, you can just jump to point Z in random access system. The disk is an example of random access.

Question

You are working for Sony developing an emulator for a collection of games released
on the original Playstation One. Unfortunately, the 3D graphics engines of old video
game consoles used fixed-point arithmetic. Your job is to update the code to use IEEE
single precison floating-point numbers.
Suppose you encounter the following binary number:
x= -100.0101
How would you store this number as an IEEE single precision number? Specify the
sign, exponent, and significand. Think carefully about how this information is stored.
Is the exponent stored directly, or in some other manner? Do all digits of the binary
number need to be stored?
Your answers should be strings of 1's and O's. The significand of a single precision
number consists of 23 bits; for this number, the last 17 bits are zero, so you only need
to enter the first six bits.
Sign: strings of 1's and O's
Exponent: strings of 1's and O's
Significand (first 6 digits): strings of 1's and O's
For more info on IEEE single precision numbers, including their representation, please
consult the reference page.

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Step 1: IEEE Single-Precision Representation: Breaking Down the Components

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Step 2: Store the binary number -100.0101:

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