In this video, we will see how to optimize the digital circuits using Boolean Algebra. The famous De Morgan's theorem is explained using examples. The De Morgan's theorem is used widely for solving digital equations and simplifying them.

Using different laws and De Morgan's theorem one can reduce a huge and complex digital circuit to a simple yet effective one. By doing so, the propagation delay between the circuits gets reduced. As the components required to perform the particular operation are less, the overall cost is also reduced. The video starts with an explanation of De Morgan's theorem using simple gates like NAND and NOR. Once the basics are made clear, an example involving a little complex equation is reduced to simpler form using De Morgan's theorem for a better understanding of the concept. The boolean algebra consists of only a few operations and is easy to understand. This video mainly focuses on the De Morgan's theorem. A separate video on the different laws of Boolean algebra is covered in the next video. Check the link in the description for the same. If you like the video, do give a thumbs up and subscribe to the channel. Stay calm and Keep learning :)

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Link to our next video on Boolean algebra
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Link to previous videos on Gates:
Basic gates [ Ссылка ]
Derived gates [ Ссылка ]

Mathematical operations in digital systems
Addition and Subtraction [ Ссылка ]
Multiplication and Division [ Ссылка ]

Constructing gates
Using NAND [ Ссылка ]
Using NOR [ Ссылка ]

Watch the entire playlist of Digital Gates and Boolean Laws by clicking the following link:
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Watch the entire playlist of Digital Electronics by clicking the following link:
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