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Question1
Reduce equations of motion to an equivalent one-dimensional problem and discuss qualitative nature of the orbit for different values of the energy. For bound orbits, show that the particle takes a nite length of time to spiral into the center of force, passing through a nite number of revolutions.
Question2
Consider two conducting spheres with radii R1 and R2 separated by a distance much greater than either radius. A total charge Q is shared between the spheres. We wish to show that when the electric potential energy of the system has a least value, potential difference between the spheres is zero. The total charge Q is equal to q1 + q2, where q1 represents the charge on the first sphere and q2 the charge on the second. While the spheres are very far apart, you can assume charge of each is uniformly distributed over its surface.
Write down the expression for net torque
A dockworker applies a constant horizontal force of 84.0\({\rm N}\) to a block of ice on a smooth horizontal floor. The frictional force is negligible. The block starts from rest and moves a distance 12.5\({\rm m}\) in a time 4.80\({\rm s}\)
What is the magnitude of the current in the wire as a function of time?
What is ratio of the applied force
Find the Band Structure and Band Occupancy
Quadrupole moments in the shell model
What is the kinetic energy
What is magnitude of the momentum
Calculate the dc voltage applied to the circuit.
What is current temperature and peak wavelength What is the proper description of their situation
The change in the kinetic energy of the system
How long can craft hover over the moon surface Contract between Einstein's calculations and observed precession
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