Homework Statement
A blackbody photon gas is contained within an evacuated cavity (V = 0.01 m^3).
Calculate C_p for the photon gas at T = 1000K
Homework Equations
C_p - C_v = T(\frac{\partial S} {\partial V}) (\frac{\partial V}{\partial T})
C_v = T(\frac{\partial S} {\partial T})
S =...
My bad. From the text I found, the energy is:
E = integral ( 0 to cutoff velocity) ( 1/2 * m *v^2 * f(v) dv) , then uses the value to find T2, where T2 = E/kB.
And I have T2 and number of remaining atoms, getting P2 should be no problem.
Thanks for the help!
Hmm sorry DrClaude, I am still a bit confused.
Does it mean sense that if I integrate from 0 to cutoff velocity ( f(v) dv) and set it = 1, I can find a temperature that satisfy this?
Homework Statement
Helium gas with T1 = 500K and P1 = 0.02MPa in a rigid container with volume V = 1 cm^3.
Then Helium goes through a process where atoms with kinetic energies greater than kB*T1, where kB is Boltzmann constant, are instantaneously removed from the container.
Atoms remaining...