The graph shown in the image resembles the function of a cubic curve. Here's how we can identify it:

1. The graph passes through the origin $(0, 0)$, which is a characteristic of the cubic function.
2. The curve shows symmetry around the origin, and its general shape looks like an increasing S-curve, which matches the form of $y = x^3$.
3. The curve also extends down to the left (negative x-values) and up to the right (positive x-values), which is another typical trait of a cubic function.

So, the correct answer from the options given is: Cube

Would you like more details or have any other questions?

Here are 5 follow-up questions related to this topic:

1. What is the general equation of a cubic function?
2. How do cubic functions differ from quadratic functions in terms of graph shapes?
3. Can a cubic function have multiple inflection points?
4. What transformations can you apply to a cubic function?
5. How do you find the critical points of a cubic function?

Tip: When identifying graphs, focus on key features like symmetry, turning points, and behavior at the extremes to distinguish between different types of functions.