The question is difficult to interpret, but the best interpretation I can think of is "what can you say about the production cost of a raffle ticket?"
Let's say that's $\$ x$. $500$ tickets would've cost them $\$500x$ to produce. They sell them for $\$3$ each and then give away a single prize of $\$600$.
The club's profit $P$ in dollars at the end of the venture is:
$P = 1500 - 600 - 500x = 900 - 500x$
To be profitable, $P > 0$, giving $x < \frac 95$.
So the maximum production cost of a single raffle ticket would be $\$1.80$. Beyond this level, the raffle would no longer make sense financially.