Solve for $j$ and graph the solution.
\[
0 \geq j+12> -1
\]
Plot the endpoints. Select an endpoint to change it from closed to open. Select the middle of a segment, ray, or line to delete it.
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Answer
So, the solution to the inequality is \(\boxed{j \in (-13, -12]}\) and the graph of the solution is a line segment from -13 (open circle) to -12 (closed circle) on the number line.
Step 1 ：Subtract 12 from all parts of the inequality to isolate j, giving \(-12 \geq j > -13\).
Step 2 ：This inequality tells us that j is greater than -13 and less than or equal to -12.
Step 3 ：To graph this solution, draw a number line and mark the points -13 and -12.
Step 4 ：Since j is greater than -13 but not equal to -13, draw an open circle at -13.
Step 5 ：Since j is less than or equal to -12, draw a closed circle at -12.
Step 6 ：Draw a line segment connecting the two circles to represent all the possible values of j.
Step 7 ：So, the solution to the inequality is \(\boxed{j \in (-13, -12]}\) and the graph of the solution is a line segment from -13 (open circle) to -12 (closed circle) on the number line.
