Rice's Theorem - usage on $DFA$ or $LBA$
If when you say  "$M$ is a $LBA$ (or $DFA$ or $PDA$)" you mean that $M$ has a fixed decidable structure (i.e. some properties of its internal state/transition structure) that forces its behaviour to be like a $LBA$ (or $DFA$ or $PDA$) then Rice's theorem cannot be applied directly.

For example, if "$M$ is a $DFA$", is formally defined as "$M$ has no left moves and always enters a halting state on the first blank symbol whatever the current state is" then 

$ALL_{DFA} = \left \{ \langle M \rangle \mid \text{$M$ is a DFA and $L(M) = \Sigma^*$} \right \}$ is decidable

Note that even if "$M$ is a $LBA/PDA$" is formally defined using some decidable properties of the structure of $M$, the sets $ALL_{LBA}$ and $ALL_{PDA}$ are undecidable but the proof cannot rely on Rice's theorem: it must use the LBA/PDA ability to "parse" a valid partial computation trace (tape+state) of an arbitrary Turing machine $M$.