PROCEDURE: 4-bit Adder/Subtractor In the 2’s complement number system, we can accomplish the subtraction, A-B, by adding to A the 2’s complement of B; A – B = A + 2’s complement of B. This simple observation allows us to do subtraction using the same circuit used for addition. Note also that since 2’s complement of B = 1’s complement of B + 1 Therefore: A – B = A + 1’s complement of B + 1 Using the block diagram of a 4-bit adder/subtractor unit below, DRAW THE CORRESPONDING LOGIC DIAGRAM OF THE CIRCUIT
PROCEDURE: 4-bit Adder/Subtractor In the 2’s complement number system, we can accomplish the subtraction, A-B, by adding to A the 2’s complement of B; A – B = A + 2’s complement of B. This simple observation allows us to do subtraction using the same circuit used for addition. Note also that since 2’s complement of B = 1’s complement of B + 1 Therefore: A – B = A + 1’s complement of B + 1 Using the block diagram of a 4-bit adder/subtractor unit below, DRAW THE CORRESPONDING LOGIC DIAGRAM OF THE CIRCUIT
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
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PROCEDURE: 4-bit Adder/Subtractor
In the 2’s complement number system, we can accomplish the subtraction, A-B, by adding to A
the 2’s complement of B;
A – B = A + 2’s complement of B.
This simple observation allows us to do subtraction using the same circuit used for addition.
Note also that since
2’s complement of B = 1’s complement of B + 1
Therefore:
A – B = A + 1’s complement of B + 1
Using the block diagram of a 4-bit adder/subtractor unit below, DRAW THE CORRESPONDING LOGIC DIAGRAM OF THE CIRCUIT
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