To graph the solution set $y > -2$, follow these steps:

1. Draw the line $y = -2$ as a dashed line because the inequality is strict (does not include $y = -2$).
2. Shade the region above the line since we are interested in the area where $y$ is greater than -2. This corresponds to the values of $y$ that are above the line.

Key Details:

• The dashed line represents all points where $y = -2$.
• The shading above the line represents the solution set $y > -2$, which includes all points above the dashed line.

Would you like me to generate a visual graph of this?

Let me know if you'd like further details or have any questions.

Here are 5 related questions you might find interesting:

1. How do you graph inequalities involving both $x$ and $y$?
2. What changes if the inequality was $y \geq -2$ instead?
3. How do you solve inequalities with absolute values?
4. What happens if you reverse the inequality to $y < -2$?
5. How do you graph compound inequalities?

Tip: When graphing inequalities, always use a dashed line for strict inequalities $(<$ or $> )$ and a solid line for inclusive inequalities $(\leq$ or $\geq )$.