By Dey, Pradip; Ghosh, Manas

ISBN-10: 0198084560

ISBN-13: 9780198084563

It offers a radical realizing of the topic and its purposes. The booklet starts with an advent to the elemental beneficial properties of a electronic desktop, quantity platforms and binary mathematics, Boolean algebra and common sense gates, software program, working platforms, and the web. a big a part of the ebook offers an in depth assurance of programming in C. It discusses the first services of compilers, linkers, and loaders, and gives an exhaustive insurance of strategies resembling information kinds, regulate statements, arrays, strings, services, tips, buildings, dossier structures, and command-line arguments. Case stories demonstrating using C in fixing mathematical in addition to real-life difficulties have additionally been offered. This version additionally highlights C99 gains at any place correct within the text.

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**Additional info for Computer fundamentals and programming in C**

**Example text**

Add the 1’s complement to the larger number. Example Subtracting 10012(910) from 11012(1310) using 1’s complement. Solution: The subtraction between binary numbers 11012(1310) and 10012(910) can be carried out by converting 10012 to its negative equivalent in 1’s complement and adding this value to 11012. 1. The problem is stated in binary sign bit numbers. 01101 – 01001 (13) – (9) 32 Computer Fundamentals and Programming in C 2. Convert 010012 to its negative 01101 equivalent in 1’s complement.

Weighted codes are of two types: (a) Positively weighted codes (b) Negatively weighted codes Positively weighted codes are BCD codes in which all the weights assigned to the bits are positive. There are 17 positively weighted code in a four-bit BCD code. It should be noted that in every positively weighted code, the first weight should be 1, the second weight should either be 1 or 2, and the sum of all the weights should be greater than or equal to the decimal number 9. 1 Numeric Codes Numeric codes represent numeric data with a series of 0’s and 1’s.

This can be converted to an equivalent addition problem by changing 610 to –610. Now, the problem may be restated as 3010 + (–610) = 2410. Something similar can be done in binary by representing negative numbers as complements. Two ways of representing signed numbers using complements will be discussed: 1’s complement and 2’s complement in the next section. note ∑ When a single bit number 1 is added with another single bit number 1 the sum bit is 0 and the carry bit is 1. ∑ When a single bit number 1 is subtracted from a single bit number 0 the difference bit is 1 and the borrow bit is 1.

### Computer fundamentals and programming in C by Dey, Pradip; Ghosh, Manas

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