Full Subtractor Truth Table And Circuit Diagram

By | September 11, 2023



The full subtractor is a digital circuit used to perform subtraction of two binary bits. With the development of modern computing, full subtractors have become increasingly popular for use in mathematical and logical operations. However, understanding how a full subtractor works can be a bit tricky. This article will explain the truth table and circuit diagram of a full subtractor, so you can better understand its functionality.

The main job of a full subtractor is to subtract one binary number from another. It consists of an input of three bits – a minuend, a subtrahend, and a borrow-in bit. The output includes two bits – a difference output and a borrow-out bit. A full subtractor is required when two binary numbers of more than one bit must be subtracted.

To understand the operation of a full subtractor, let’s look at its truth table and circuit diagram. The truth table summarizes all the possible inputs and outputs of the subtractor. Based on the minuend, subtrahend, and borrow-in bit, the difference output and borrow-out bit are determined in the corresponding row. The circuit diagram shows us how the full subtractor is constructed and how it works, describing which signals are used for each function.

The truth table and circuit diagram of a full subtractor are essential tools for understanding its operation. By studying these diagrams, we can get a better understanding of how this powerful digital circuit works. Knowing how a full subtractor functions is important for those who need to design or program digital circuits, so they can accurately create their designs and properly debug any issues.

Whether you need to understand the inner workings of a full subtractor for practical reasons or just for curiosity, studying the truth table and circuit diagram is the best way to gain a thorough understanding of this device. Hopefully this article has given you a better insight into how a full subtractor works.


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Full Subtractor Circuit Analysis By Using Logic Gates


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