Implementation of OR Gate from NAND Gate
The Implementation of OR Gate from NAND Gate is executed by using De Morgan’s theorem, which asserts that the complement of the AND operation is equivalent to the NAND operation, so that it can be used to construct an OR gate by using NAND gates. So that We can effectively execute the functionality of an OR gate by combining numerous NAND gates in a particular arrangement. So that we can implement an OR Gate by using NAND Gates.
To realize the OR gate from NAND gate, we first complement the inputs A and B. This is done by the NAND Gate in the above Figure. Then, these complemented inputs, i.e. A’ and B’ are applied to a NAND Gate. Thus, we get,
Y=() = A+B
Implementation of OR Gate from NAND Gate
Logic gates are an essential component of digital electronics and are used to handle binary data. Because of its universal nature, the NAND gate is particularly significant among these gates. This article explores the use of NAND gates to implement an OR gate, demonstrating the adaptability and usefulness of these fundamental building blocks.
In this Article, We will be going through the implementation of the OR Gate from the NAND Gate, First We will start our article with the introduction of the OR gate and NAND gate with their Expressions, Logic Diagrams, and Truth Table, Then we will See How We Can Implement OR Gate from NAND Gate, At last, we will conclude our Article with some FAQs.
Table of Content
- OR Gate
- NAND Gate
- Implementation