Which inequality is represented by the number line with a closed circle at -13 and an arrow pointing to the right?

The diagram shows a number line with a point at $-13$.
There is a closed circle (or solid dot) at $-13$. This indicates that $-13$ is included in the solution set.
An arrow extends to the right from $-13$. This indicates that all numbers greater than $-13$ are included in the solution set.

Since $-13$ is included and all numbers greater than $-13$ are included, the inequality is $x \ge -13$.

(A) $x \le -13$ (This would be an arrow pointing left from a closed circle at -13)
(B) $x \ge -13$ (This matches our derived inequality)
(C) $x < -13$ (This would be an arrow pointing left from an open circle at -13)
(D) $x > -13$ (This would be an arrow pointing right from an open circle at -13)

The final answer is $\boxed{\text{B}}$.
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