Sharing Money Fairly

[Classic]

There are 6 apartments. Apartment A, B, C, D, E and F. The 6 apartments are owned by 3 brothers. Each of them receive rent money from the apartments. Apartments A and B are valued at $3000. Apartments C, D, E and F are valued at $2500. This means when divided equally each brother receives $5333.33 each month.

One brother decides to move into Apartment A. Second brother decides to move into Apartment C. Third brother decides to move into Apartment D.

The brothers now only receive money from the 3 remaining apartments. However the Second and Third brother do not agree to share the remaining money equally, since the First brother is living in an apartment that is valued higher.

How can the 3 brothers share the money fairly?
(Please explain in detail)

 

[pka]

There are 6 apartments. Apartment A, B, C, D, E and F. The 6 apartments are owned by 3 brothers. Each of them receive rent money from the apartments. Apartments A and B are valued at $3000. Apartments C, D, E and F are valued at $2500. This means when divided equally each brother receives $5333.33 each month. One brother decides to move into Apartment A. Second brother decides to move into Apartment C. Third brother decides to move into Apartment D.
The brothers now only receive money from the 3 remaining apartments. However the Second and Third brother do not agree to share the remaining money equally, since the First brother is living in an apartment that is valued higher. How can the 3 brothers share the money fairly?

The only completely fair distributions is to continue to play each brother the $5333.33 but subtract the cost of the rent on the apartment occupied by the brother receiving the payment. EX The brother in apt A gets 5333.33-3000; The brother in apt C gets 5333.33-2500.
That way each brother benefits equally from each apartment.