Write the inequality represented by the unshaded region in the given graphs.

The graph shows a solid vertical line passing through $x = -2$. This means the inequality will involve $x$ and include "or equal to".

The shaded region is to the left of the line ($x < -2$). The unshaded region is to the right of the line, including the line itself.
Therefore, the inequality for the unshaded region is $x \ge -2$.
The inequality is $\boxed{x \ge -2}$.

The graph shows a solid horizontal line passing through $y = -2$. This means the inequality will involve $y$ and include "or equal to".

The shaded region is below the line ($y < -2$). The unshaded region is above the line, including the line itself.
Therefore, the inequality for the unshaded region is $y \ge -2$.
The inequality is $\boxed{y \ge -2}$.