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Showing posts with the label EQUATION SOLUTION IN DIGITAL WORLD

HOW DO COMPUTERS UNDERSTAND BINARY LOGIC

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  HOW DO COMPUTER UNDERSTAND THE BINARY LOGIC?   As we have shown in the previous post  LANGUAGE THAT COMPUTER AS WELL AS HUMAN UNDERSTAND  I am going to dig deep of that topic in this post.  I will try to explain how computer understand the binary logic.   So lets begin.   I am going to write about binary logic, that most of the computer manufacturers and developers use.                  Binary logic deals with variables that take on two discrete values and with operations that assume logical meaning.   The two values the variables take may be called by different names (e.g. true and false, yes and no, etc.), but for our purpose it is convenient to think in terms of bits and assign the values of 1 and 0.     Binary logic is used to describe, in a mathematical way, the manipulation and processing of binary information.   It is particularly suited for the analysis and design of digital systems.   For example, the digital logical circuits of many circuits that perform binary

SUBTRACTION IN COMPUTERS

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SUBTRACTION IN COMPUTERS H OW DO COMPUTERS SUBTRACT IN ANY EQUATION? Computer is one of the best inventions in the whole world. Now in the era of electronics, computers are shrinking in the size.   The dream of having pocket computers which was shown in many Hollywood as well as many film industry is now a reality.  Many unimaginable discoveries and inventions are done with the help of computers. As in this age the   of semiconductors and embedded systems we are achieving what was a dream, about 60-70 years ago. Now to achieve such a dream, the hard-work and dedication needed was given by many scientists whose aim was to uplift the society.   Now if we want to invent something we need good hold on arithmetic computation.   This computation was understood and logically implemented by many scientists and engineers.   We use Complements   in digital computers for almost   simplifying the subtraction operation and for logical manipulations and computations.