The graph above shows the function $f(x) = x^3$. The three points on the graph corresponding to $x = -1$, $x = 0$, and $x = 1$ are:

• $(-1, -1)$
• $(0, 0)$
• $(1, 1)$

Would you like a more detailed explanation of the graph or the function? Here are five related questions:

1. How does the graph of $x^3$ compare to other polynomial functions?
2. What are the key features of cubic functions like $f(x) = x^3$?
3. How would the graph change if we transformed $f(x) = x^3$ (e.g., scaling or translating)?
4. What happens to the function's values as $x \to \infty$ or $x \to -\infty$?
5. How do you determine the inflection point of $f(x) = x^3$?

Tip: For cubic functions like $f(x) = x^3$, the slope of the graph increases as $x$ increases, causing the curve to steepen.