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Explain the uses of arithmetic processor
A processor has arithmetic processor (as a sub part of it) which executes arithmetic operations. The data type, assumed to reside in the processor, registers during execution of an arithmetic instruction. Negative numbers can be in a signed magnitude or signed complement representation. There are three ways of demonstrating negative fixed point these are- binary numbers signed magnitude, signed 1's complement or signed 2's complement. Most computers use signed magnitude representation for mantissa.
Higher Order Predicate Logic: In first order predicate logic, we are allowed to quantify over objects only. If we let ourselves to quantify over predicate or function s
Binary is an alternative number system which works very good for computers. Humans have ten fingers; that's probably why we use ten digits (0, 1, 2, 3, 4, 5, 6, 7, 8, and 9) in our
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Give some technical specification for subscriber lines. Subscriber pairs and exchange pairs are interconnected at the MDF through jumpers. The MDF therefore gives a flexible in
Q. Develop a program, which reads Hexadecimal number from an input file & convert it into Octal, Binary, and Decimal. The O/P should be written to a file & displayed accordingly.
What are the two independent mechanisms for controlling interrupt request? At the device end, an interrupt enable bit in a control register verifies whether the device is permi
Q. Explain the type of micro-operations? Let's first discuss type of micro-operations. Most common micro-operations performed in a digital computer can be categorized into 4 ca
Problem Show which of the weighted arithmetic mean, geometric mean or harmonic mean, you would use in each of the following case. Justify your answer in each case. (a)
Input-Output-Processor Interconnection Network (IOPIN): This interconnection network is designed for communication between I/O Channels and processors. Every single one proces
Q. Convert the following BINARY numbers into OCTAL, double check by converting the result OCTAL to BINARY. a) 111.111 b) 10110111 c) 0.11111
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