A closed vessel full of water is rotating with constant angular velocity \Omega about a horizontal axis. Show that the surfaces of equal pressure are circular cylinders whose common axis is at a height g/{\Omega}^2 above the axis of rotation.
Any ideas? I do not know how to start.
If the velocity in a two-dimensional flow is given as \vec u = \left\langle {u(y),v(y),0} \right\rangle. Why must v be constant? I am not sure where to start. Can anyone help?
The reason why I think your approach is incorrect is because we are interested in energy density, but what are the units for spectral radiance? Is it watts per steradian per square meter per hertz?
Homework Statement
A blackbody is radiating at a temperature of 2.50 x 103 K.
a) What is the total energy density of the radiation?
b) What fraction of the energy is emitted in the interval between 1.00 and 1.05 eV?
c) What fraction is emitted between 10.00 and 10.05 eV?
Homework...