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MICROCOMPUTER SOFTWARE PACKAGES:
There are a number of possibilities for using microcomputers in libraries and centres. What the microcomputer can accomplish is limited by two main factors first one is the librarian's imaginative outlook and his perception regarding the potentialities of this gadget and the second one is the availability of suitable hardware and software. The point to be emphasised here is that the librarian need not be satisfied at the automation of mere library routines. He may try to examine and think of areas, where the application of microcomputer leads to improved performance.
Q. What is Equivalence Partitioning? Equivalence Partitioning:-Equivalence partitioning is black box testing method that divides the input domain of a program into classes of d
Question: (a) (i) What are the main components of the Network Switching Subsystem in GSM? (ii) What are the main functions of the Network Switching Subsystem? (b) What
Explain Process and product quality The quality of a developed product is influenced by the quality of the production process. This is important in software development as some
Software
a) Describe refactoring in XP practices. Why refactoring is important for making high quality software systems using agile approach? b) Can agile approach being used in dev
Explain the Structured Requirements Definition Structured Requirements definition is an approach to perform study about complete system and its various sub-systems, external ou
Explain Length of code This is a measure of the size of a program. Usually, the larger the size of the code of a component, the more difficult and error-prone that component is
The University needs to develop an online student registration system for new CAO entrants. This system will allow new students to enroll in their university course. Each student i
Dynamic and static metrics Dynamic metrics are closely related to software quality attributes It is relatively easy to measure the response time of a system (performance
Use the Newton divided-di_erence method to construct interpolating polynomials of degree one, two, and three for the following data. Approximate f(0.18) using each of the polynomia
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