By Anil Kumar Maini

ISBN-10: 0470032146

ISBN-13: 9780470032145

ISBN-10: 047051051X

ISBN-13: 9780470510513

The basics and implementation of electronic electronics are necessary to realizing the layout and dealing of consumer/industrial electronics, communications, embedded platforms, desktops, protection and armed forces equipment.Devices utilized in purposes akin to those are always lowering in measurement and making use of extra complicated expertise. it's hence crucial for engineers and scholars to appreciate the basics, implementation and alertness ideas of electronic electronics, units and built-in circuits. this can be so they can use the main acceptable and potent strategy to go well with their technical need.This e-book presents sensible and finished assurance of electronic electronics, bringing jointly details on primary concept, operational elements and power functions. With labored difficulties, examples, and evaluate questions for every bankruptcy, electronic Electronics includes:information on quantity structures, 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 software fields, corresponding to programmable common sense units, microprocessors, microcontrollers, electronic troubleshooting and electronic instrumentation.A accomplished, must-read publication on electronic electronics for senior undergraduate and graduate scholars of electric, electronics and laptop engineering, and a invaluable reference e-book for execs and researchers.

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**Sample text**

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. Decimal number 0 1 2 3 4 Excess-3 code Decimal number Excess-3 code 0011 0100 0101 0110 0111 5 6 7 8 9 1000 1001 1010 1011 1100 its four-bit binary equivalent.

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. Decimal number 0 1 2 3 4 Excess-3 code Decimal number Excess-3 code 0011 0100 0101 0110 0111 5 6 7 8 9 1000 1001 1010 1011 1100 its four-bit binary equivalent.

Solution • • • • • The 7’s complement = 5264. Therefore, the octal number = (2513)8 . The binary equivalent = (010 101 001 011)2 = (10101001011)2 . Also, (10101001011)2 = (101 0100 1011)2 = (0101 0100 1011)2 = (54B)16 . Therefore, the hex equivalent of (2513)8 = (54B)16 and the binary equivalent of (2513)8 = (10101001011)2 . 17 Floating-Point Numbers Floating-point notation can be used conveniently to represent both large as well as small fractional or mixed numbers. This makes the process of arithmetic operations on these numbers relatively much easier.

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