The inequality in the image reads:

$8 > x \geq 4$

This means that $x$ is greater than or equal to 4, but less than 8.

In interval notation, the solution would be:

$x \in [4, 8)$

This represents all values of $x$ such that $x$ is at least 4 but strictly less than 8.

Would you like more details on how to solve or interpret such inequalities?

Here are five related questions:

1. What is the difference between strict and non-strict inequalities?
2. How do you graph this inequality on a number line?
3. What would happen if the inequality was reversed?
4. How do you solve compound inequalities like this one?
5. How do you express this inequality in set-builder notation?

Tip: Always pay close attention to the inequality symbols. A strict inequality (>) excludes the endpoint, while a non-strict inequality (≥) includes the endpoint.