The image you provided shows a coordinate plane, but the graph itself is missing. Without a specific function or graph on the coordinate plane, the domain and range cannot be determined accurately.

However, based on the written notes above the blank graph, it looks like the domain is $\mathbb{R}$ (which means all real numbers), and the range is $y \geq -2$. This suggests that the graph might represent a function like $y = -2$ or possibly $y \geq -2$ (such as a horizontal line at $y = -2$ or a region above it).

To give a precise answer, the graph corresponding to this domain and range would need to be shown.

Would you like more details or have any questions?

Here are some related questions:

1. What is the difference between domain and range?
2. How do you determine the domain and range from a graph?
3. What are examples of functions with domain $\mathbb{R}$ and range $y \geq -2$?
4. How do inequalities like $y \geq -2$ affect the graph of a function?
5. Can domain and range include complex numbers?

Tip: When graphing a function, always check how the function behaves at extreme values and boundaries to determine the domain and range effectively.