To solve the inequality \(x + 123 > 4\), we first isolate \(x\) by subtracting 123 from both sides:
\[ x > 4 - 123 \]
\[ x > -119 \]
This means that the solution set includes all numbers greater than \(-119\).
Now, to graph this solution on a number line:
- We place an open circle at \(-119\) to show that \(-119\) is not included in the solution.
- We draw a line extending to the right from \(-119\) to indicate that all numbers greater than \(-119\) are part of the solution.
Looking at your options, none include the point \(-119\). If I were to confirm the solution, I would describe the graph based on that inequality. If your list contains a point \(-119\) or the right direction towards positive values, that would be the correct choice.
Please let me know if you do have a point marked near \(-119\) or if you need further assistance!