00:01
Hello students, in this question given as a potential energy of three -dimensional isotropic harmonic oscillator is 1 by 2 m omega square r square where r square is equal to x square plus y square and z square.
00:21
Now the energy is given as the energy of the three -dimensional harmonic oscillator should be this nx plus ny plus nz plus 3y through h cross omega where nx, ny, nz is the number of states in different dimensions of x, y, and z dimensions.
00:51
Now in this question given as a total energy is 7 by 2 h cross omega.
00:59
So number of states corresponding to this energy will be the combination of x, nx, ny, and nz.
01:08
So nx, ny, nz this can be 0, 0, 0, 0, 2.
01:21
It can be this state have the three degeneracy...