Here is the graph of the function $3^x - \frac{6}{x}$ for the range $-2 < x < 2.5$. Notice the function is undefined at $x = 0$, which is why there's a break in the curve.

Would you like more details on the behavior of this graph or the function?

Here are five related questions to explore further:

1. What happens to the function as $x$ approaches 0 from the left and right?
2. How does the graph behave for negative values of $x$?
3. Can we find the critical points of this function?
4. What are the asymptotes of the function?
5. How does this function compare to simpler exponential functions like $3^x$?

Tip: For functions involving division by $x$, always check how they behave near $x = 0$ to spot discontinuities or asymptotes.