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Q. Illustrate the Uses of Assembly Language?
Uses of Assembly Language
Assembly language is used mainly for writing short, efficient, specific interfacing modules/ subroutines. The fundamental concept of using assembly is to support HLL with some highly efficient however non-portable routines. It would be worth mentioning here that UNIX mostly is written in C however has about 5-10% machine dependent assembly code. In the same way in telecommunication application assembly routine exists for increased efficiency.
Q. Explain Increments and skips subsequent instruction? Increments A and skips subsequent instruction if the content of A has become 0. This is a complex instruction then requi
write a program insert and remove value in queue.
Difference between the testing and verification. Verification proves conformance with a specification. Testing tries to find cases where the system does not meet its specifi
Classification according to part of instruction and data: According to the parts of instruction and data, following parts are identified under this classification: Scal
Q. Convert the following BINARY numbers into HEXADECIMAL, double check by converting the result HEXADECIMAL to BINARY. a) 1101.0110 b) 1011.11010 c) 11110.01011
Explain Assembly Language This is a family of low-level language for programming computers, microprocessors, microcontrollers etc. They implement a symbolic sign of the numeric
What are interrupts? Interrupt: An interrupt is a hardware mechanism which enables an external device, classically input/output devices, to send a signal to the CPU. An int
Q. Explain about System Deadlock? A deadlock denotes to the condition when simultaneous processes are holding resources and putting off each other from finishing their executio
Q. Explain about fundamental nature of a Computer? The fundamental nature of a Computer is as an information transformer. So a computer should be able to take input and process
What is reducibility? The primary method of proving some problems are computationally unsolvable. It is known as reducibility. Reducibility always includes two problems
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