Download Digital Electronics: Principles, Devices and Applications by Anil Kumar Maini PDF

By Anil Kumar Maini

The basics and implementation of electronic electronics are necessary to figuring out the layout and dealing of consumer/industrial electronics, communications, embedded structures, desktops, protection and armed forces equipment.Devices utilized in purposes comparable to those are continually lowering in dimension and making use of extra advanced expertise. it's accordingly crucial for engineers and scholars to appreciate the basics, implementation and alertness rules of electronic electronics, units and built-in circuits. this can be which will use the main acceptable and potent strategy to swimsuit their technical need.This booklet presents functional and entire assurance of electronic electronics, bringing jointly info on basic thought, operational points and capability purposes. With labored difficulties, examples, and assessment questions for every bankruptcy, electronic Electronics includes:information on quantity platforms, binary codes, electronic mathematics, common sense gates and households, and Boolean algebra;an in-depth examine multiplexers, de-multiplexers, units for mathematics operations, flip-flops and comparable units, counters and registers, and knowledge conversion circuits;up-to-date assurance of contemporary program fields, resembling programmable good judgment units, microprocessors, microcontrollers, electronic troubleshooting and electronic instrumentation.A finished, must-read publication on electronic electronics for senior undergraduate and graduate scholars of electric, electronics and computing device engineering, and a useful reference e-book for execs and researchers.

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Additional info for Digital Electronics: Principles, Devices and Applications

Example text

The BCD equivalent of 27 in 16-bit representation = 0000000000100111. 2 Excess-3 Code The excess-3 code is another important BCD code. It is particularly significant for arithmetic operations as it overcomes the shortcomings encountered while using the 8421 BCD code to add two decimal digits whose sum exceeds 9. The excess-3 code has no such limitation, and it considerably simplifies arithmetic operations. 2 lists the excess-3 code for the decimal numbers 0–9. 2 Excess-3 code equivalent of decimal numbers.

A given binary number can be converted into an equivalent hexadecimal number by splitting the integer and fractional parts into groups of four bits, starting from the binary point on both sides. The 0s can be added to complete the outside groups if needed. 011011101)2 . 1111011)2 • The 0s on the extreme left of the integer part and on the extreme right of the fractional part have been omitted. 15 Hex–Octal and Octal–Hex Conversions For hexadecimal–octal conversion, the given hex number is firstly converted into its binary equivalent which is further converted into its octal equivalent.

4. The process continues until we obtain the LSB of the binary number. 3 n-ary Gray Code The binary-reflected Gray code described above is invariably referred to as the ‘Gray code’. However, over the years, mathematicians have discovered other types of Gray code. One such code is the n-ary Gray code, also called the non-Boolean Gray code owing to the use of non-Boolean symbols for encoding. The generalized representation of the code is the (n, k -Gray code, where n is the number of independent digits used and k is the word length.

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