i have managed to confuse myself with the below.
$\textrm{p} = \textrm{the team wins}$
$\textrm{q} = \textrm{its raining}$
Express the compound propositions with appropriate symbols and logic
"the team wins whenever its raining" my answer $p \implies q$
"neither the team wins nor its raining" my answer $\neg P \implies \neg$Q
"Either the team wins or its raining, but not both" my answer P exclusive or Q
"The team wins only if its raining" my answer $P \iff Q$
Not exactly...
"B when A" is the same as "if A, then B", i.e. $A \to B$.
Thus, "the team wins whenever its raining" will be: $q \to p$.
Similarly, "A only if B" is $A \to B$.
Thus, "the team wins only if its raining" will be: $p \to q$.
Neither... nor is the conjunction of the negations: $\lnot p \land \lnot q$, and thus the negation of the disjunction: $\lnot (p \lor q)$.