To graph the inequality $x \geq 7$ on the number line:

1. Identify the point $x = 7$ on the number line.
2. Since the inequality is $x \geq 7$, it includes 7. This means that you would place a closed dot (or filled-in circle) at 7 to indicate that 7 is included in the solution.
3. Draw an arrow to the right from 7 to show that all numbers greater than 7 are included in the solution.

In summary:

• Place a filled dot at 7.
• Draw an arrow extending to the right from the dot to indicate that all values greater than or equal to 7 satisfy the inequality.

Would you like further details, or have any questions?

Here are some related questions you might find helpful:

1. How do you represent a strict inequality (e.g., $x > 7$) on a number line?
2. What’s the difference between open and closed dots on a number line in inequalities?
3. How would you graph $x \leq -3$ on a similar number line?
4. Can inequalities be combined on a number line, and how?
5. How do you interpret compound inequalities, such as $3 \leq x \leq 7$, on a number line?

Tip: When graphing inequalities, always check if the inequality includes equality (≥ or ≤) to decide whether to use a closed or open dot.