\begin{tabular}{l|l} Write the inequality in \\ interval notation and \\ graph. \\ \( x \geq-1 \)\end{tabular}

**Step 1. Express the inequality in interval notation.** The inequality is given by \[ x \geq -1. \] This means that all numbers \( x \) that are greater than or equal to \(-1\) are included. In interval notation, this is written as: \[ [-1, \infty). \] **Step 2. Graphing the inequality on a number line.** 1. Draw a horizontal number line. 2. Place a closed (filled) circle at \(-1\) to indicate that \(-1\) is included in the solution. 3. Shade or draw an arrow extending to the right of \(-1\) to represent all numbers greater than \(-1\). A simple representation of the graph is shown below: \[ \text{Number line:} \quad \underset{(-\infty)}{\longleftarrow} \quad \; \bullet_{-1} \,\,\text{==========> } \,\, (\infty) \] Here, the filled circle at \(-1\) indicates that \(-1\) is included, and the arrow to the right represents all \( x \geq -1 \). **Final Answer:** - **Interval Notation:** \([ -1, \infty )\) - **Graph:** A number line with a closed circle at \(-1\) and shaded to the right.