Introduction: The Bachelor of Science in Computer Science and Information Technology (B.Sc.CSIT) curriculum is designed by closely following the courses practiced in accredited international universities, subject to the condition that the intake students are twelve years of schooling in the science stream or equivalent from any university recognized by Tribhuvan University (TU). In addition to the foundation and core Computer Science and Information Technology courses, the program offers several elective courses to fulfill the demand of high technology applications development. The foundation and core courses are designed to meet the undergraduate academic program requirement, and the service courses are designed to meet the need of fast changing computer technology and application. Students enrolled in the four year B.Sc.CSIT program are required to take courses in design and implementation of computer software systems, foundation in the theoretical model of computer
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Click here to Download PDF First Year/ First Semester Subject: Physics I FM: 60 Time: 3 hours PM: 24 Candidates are required to give their answers in their own words as far as practicable. The figures in the margin indicate full marks. Year: 2067 Section A Long Answer Questions Answer any four: 1. A reference frame rotates with respect to another inertial reference frame with uniform angular velocity w. The position, velocity and acceleration of a particle in the inertial frame of reference is and . Find the acceleration of the particle in the rotating frame of reference. 2. Consider a system with potential energy a) Show that force acting on the system is given by . b) For the system above it is given that
Click here to Download PDF First Year/ First Semester Subject: Physics I FM: 60 Time: 3 hours PM: 24 Candidates are required to give their answers in their own words as far as practicable. The figures in the margin indicate full marks. Year: 2065 Section A Long Answer Questions Answer any four: 1. What is meant by Galilean invariance? Show that distance and acceleration are invariant to Galilean transformation, velocity is not invariant. (2+1.5+1.5+2) 2. It is given that the potential energy of a system is rotationally invariant. What do you mean by rotational invariance? Show that angular momentum is conserved for su