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Question 1: In cylindrical coordinates (ds)2 = (dΡ)2 + p2(dΦ)2+ (dz)2. Find the non-zero Christoffel symbols and the equations, of the geodesic, for the two dimensional case of move-ment on the surface of a cylinder of radius Ρ = R.
Question 2: The motion of an object of mass m in two dimensions, in the presence of a gravita¬tional field may be determined from the Lagrangian
L = 1/2m (x2 + y2) - mgy
Consider the transformation given by
x' = x + α ± βt
y' = y
where α and β are constants. For this system
(a) Show that the transformation is an invariance transformation by finding the function A.
(b) Find the related infinitesimal invariance transformation and calculate SA.
(c) Find the associated constants of the motion for the two parameter transformation above.
A sphere of radius R is uniformly charged to a total charge of Q. It is made to spin about an axis that passes through its center with an angular speed ω. Find the magnitude of the resulting magnetic field at the center of the sphere.
A resistor is in the shape of a cube, with each side of resistance R . Find the equivalent resistance between any two of its adjacent corners.
Question: Field and force with three charges? What is the electric field at the location of Q1, due to Q 2 ?
What is the maximum displacement of the bridge deck?
What is the magnitude of the current in the wire as a function of time?
Questions on blackbody, Infra-Red Detectors & Optic Lens and Digital Image.
Illustrate the cause of the components accelerating from rest down the conveyor.
Calculate the dc voltage applied to the circuit.
Quadrupole moments in the shell model
Determine the tension in each string
Calculate the smallest coefficient of static friction necessary for mass A to remain stationary.
Evaluate maximum altitude?
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