The image you uploaded shows a graph of a function with some key features:

• The function has an apparent vertical asymptote near $x = 2$, which suggests that the limit of the function as $x$ approaches 2 might be infinite.
• There’s a point on the graph at $(2, 1)$, which is likely where the function is continuous, as it is marked clearly on the graph.
• The function exhibits rapid changes around $x = 2$, indicating the presence of a discontinuity or undefined behavior at this point.

It looks like you're exploring limits, especially for the function as $x \to 2$ from both sides and other related limits. Would you like to analyze this further or explore any specific limits for this function?

Do you want to explore:

1. The limit of the function as $x \to 2^-$?
2. The limit of the function as $x \to 2^+$?
3. The overall behavior of the function near the vertical asymptote?
4. How to evaluate limits involving infinity?
5. A deeper look at continuity and the conditions under which limits exist?

Tip: When encountering vertical asymptotes, check if the function has a form like $\frac{1}{x - c}$ or similar, as this often indicates the function will go to infinity or negative infinity near $x = c$.