The inequality in the image appears to be:

$x - 2 \leq 3$

Let's solve the inequality:

1. Add 2 to both sides to isolate $x$: $x - 2 + 2 \leq 3 + 2$ Simplifying: $x \leq 5$

So, the solution to the inequality is:

$x \leq 5$

Graph of the Solution:

To graph this inequality on a number line:

• Draw a number line.
• Place a closed circle at $x = 5$ to indicate that 5 is included in the solution (because of the "less than or equal to" sign).
• Shade the line to the left of 5 to show that all values less than or equal to 5 are solutions.

Would you like a visual graph of this solution or further details?

Here are 5 related questions:

1. How would you solve the inequality $x + 3 \leq 7$?
2. What happens if you have a strict inequality like $x - 2 < 3$?
3. How do you solve and graph inequalities that involve division or multiplication by a negative number?
4. Can you solve compound inequalities such as $2 < x - 3 \leq 7$?
5. How do you graph inequalities on a coordinate plane?

Tip: Always remember to reverse the inequality symbol when multiplying or dividing both sides by a negative number.