Oh I lost some words
I mean if one of the two mole fraction is known and the other is known so C=1
what is the correct answer ? maximum number of phase is 3 or 4?
Homework Statement
Acording to the Gibbs phase rule, what is the maximum number of phases that one may observe for a binary mixture in equilibrium?
Homework Equations
phase rule
F=C-P+2
The Attempt at a Solution
It says binary mixture but does it mean there are 2 component(C=2)?
I think...
For the problem of particle in a 1D box
V(x)=0 for 0≦x≦a
∞ for anywhere outside the box
I know that Hamiltonian operator commutes with momentum operator
so they should have smae eigenfunction but it's obvious that the wavefunction
(2/a)^1/2sin(nπx/a) is not a eigenfunction of linear...
I mean Nsin(nπx/a) is the result of boundary conditions
but Ae^(ikx)+Be^(-ikx) has not been subjected to boundary conditions yet.
It's a free particle, and its potential is not a function of x .
And you said they only commute if the potential is not a function of x.
So I ask second time and I...
Thanks for your help.
But I still have a question:
Does "translationally invariant" mean the general solution of Hamiltonian operator for free particle used and no boundary condition?
I have substituted the solution Ae^(ikx)+Be^(-ikx) but it is still not an eigenfunction of mometum operator.
Thanks for your reply.
But I still need to rank their order without data and need to explain my answer.
I already know their oxidation state are +6. And then I don't know how to proceed.
Hamiltonian operator commutes with the linear momentum operator
and for a particle in the box its wavefunction is Nsin(nπx/a) , N is the normalization constant
But I found this wavefuntion is not a eigenfuntion for the momentum operator, why? Isn't the two operators commut with each other?