How to know maximum final states in a DFA? If a NFA contains N states, then Equivalent DFA can have atmost $2^N$ states.

Is there any method or any concept to know, how many final and non-final states will be there in the equivalent DFA ?

Take for example : An NFA has 7 states out of which 3 are final states. Its equivalent DFA can have atmost 128 states.

Then is there any method to find maximum number of final states and non final states in converted equivalent DFA ?
The set of final states in the DFA that results from the subset construction is given by

$$F' = \{ S \mid S \cap F \neq \emptyset\}$$

If there are $n$ states in $Q$ and $k$ final stages in $F$,
then there are $2^k-1$ nonempty subsets of $F$ and each of these can be occur together with a subset of the $n-k$ states that are not final.