Roll No. [] [] [] [] Total No. of Pages : 02
Total No. of Questions : 07
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B.Sc.(CS) (2013 & Onwards) (Sem.-1)
CLASSICAL MECHANICS
Subject Code : BCS-103
M.Code : 70880
Time : 3 Hrs. Max. Marks : 60
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INSTRUCTIONS TO CANDIDATES :
- SECTION-A is COMPULSORY consisting of TEN questions carrying TWO marks each.
- SECTION-B contains SIX questions carrying TEN marks each and a student has to attempt any FOUR questions.
SECTION-A
- Answer briefly :
- What are three unit vectors in spherical polar coordinate system?
- The spherical polar coordinates of a point are (8, 30°, 45°). Find the Cartesian coordinates of this point.
- Define the term solid angle. What are its units?
- State the principle of conservation of angular momentum.
- Can a particle rotate without experiencing any torque? Explain.
- Why is earth flattened at the poles?
- What are Galelian transformations?
- What are different types of fictitious forces in a uniformly rotating frame of reference?
- Why length contraction is not observed in daily life?
- With what velocity a particle should move so that its mass appears to increase by 20% of its rest mass?
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SECTION-B
- Starting from the expression for velocity v = rr + ? + rsin ?ff obtain an expression for acceleration in spherical polar coordinates.
- Discuss various conservations laws in terms of symmetries of space and time.
- Describe Michelson-Morley experiment. What do you conclude from Michelson- Morley experiment? If ether does not exist, in what medium does light travel?
- Describe the construction of Foucault’s pendulum. Show that the rotation of the plane of oscillation of the Foucault’s pendulum is a direct proof of the rotation of the earth about its own axis.
- Starting from Lorentz’s transformation equations for space and time coordinates, derive equations for relativistic addition of velocities.
- Derive the formula for relativistic variation of mass with velocity.
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NOTE : Disclosure of Identity by writing Mobile No. or Making of passing request on any page of Answer Sheet will lead to UMC against the Student.
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This download link is referred from the post: PTU B-Sc CS-IT 2020 March Previous Question Papers
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