Consider an ensemble of a system of two indistinguishable particles where each of
which can occupy three different levels with energies 0,in and 2in. The partition
function for the system, if the particles obey Bose-Einstein statistics, will be (where
(a) (1+y+y^(2))(1+y^(2))
(b) (1+y)(1+y^(2))
(c) (y+y^(2)+y^(3)+y^(4))
(d) (1+2y+y^(3))(1+y)Consider an ensemble of a system of two indistinguishable particles where each of
which can occupy three different levels with energies 0, E and 2E. The partition
function for the system, if the particles obey Bose-Einstein statistics, will be (where
(a) (1+y+y^(2))(1+y^(2))
(b) (1+y)(1+y^(2))
(c) (y+y^(2)+y^(3)+y^(4))
(d) (1+2y+y^(3))(1+y)
18.
Consider an ensemble of a system cf two indistinguishable particles where each of which can occupy three different levels with encrgies 0, e and 2e.The partition function for the system, if the particles obey Bose-Einstein statistics, will be (where y=e-e/kT
a1+y+y1+y b1+y1+y (c)(y+y2+y3+y*) d1+2y+y(1+y