II. Assume we are running code on a 10-bit machine using two's complement arithmetic for signed integers. Fill in the empty boxes in the table below. The following definitions are used in the table: int y = -9; unsigned z = y; Note: You need not fill in entries marked with Only accepted format for binary representation (use 10-bits): 0000000000, 1111111111 Only accepted format for hexadecimal representation: 2FD, 1EF, 3FF Expression Decimal Binary Hexadecimal Zero 0 -5 Y Z y-z -Tmax -Tmin Tmax +1 0000010010
II. Assume we are running code on a 10-bit machine using two's complement arithmetic for signed integers. Fill in the empty boxes in the table below. The following definitions are used in the table: int y = -9; unsigned z = y; Note: You need not fill in entries marked with Only accepted format for binary representation (use 10-bits): 0000000000, 1111111111 Only accepted format for hexadecimal representation: 2FD, 1EF, 3FF Expression Decimal Binary Hexadecimal Zero 0 -5 Y Z y-z -Tmax -Tmin Tmax +1 0000010010
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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Transcribed Image Text:II. Assume we are running code on a 10-bit machine using two's complement
arithmetic for signed integers. Fill in the empty boxes in the table below. The
following definitions are used in the table:
int y = -9;
unsigned z = y;
Note: You need not fill in entries marked with
Only accepted format for binary representation (use 10-bits): 0000000000,
1111111111
Only accepted format for hexadecimal representation: 2FD, 1EF, 3FF
Expression
Decimal
Binary
Hexadecimal
Zero
0
-5
y
Z
y-z
-Tmax
-Tmin
Tmax +1
0000010010
Expert Solution

Step 1
Binary Representation :
Binary language is a computer-understandable language. This language is made up of both 0s and 1s.
Binary representation is a representation of a number with base 2 using just digits 0 and 1, where each digital place stands for a power of 2 rather than a power of 10 as in decimal notation.
e.g- binary representation of 2 is '10'
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