Here is the graph of the inequality $y \geq 2x + 1$. The shaded area represents the region where $y$ is greater than or equal to $2x + 1$, while the line $y = 2x + 1$ acts as the boundary.

Would you like further explanation on how to interpret or solve such inequalities?

Here are some related questions for further practice:

1. How would you graph $y \leq -3x + 2$?
2. What does it mean when we shade above or below the line in inequalities?
3. How would the graph change if the inequality were $y > 2x + 1$ instead?
4. Can you identify the slope and y-intercept of the line $y = 2x + 1$?
5. How do we graph systems of inequalities with more than one constraint?

Tip: When graphing linear inequalities, always check which region satisfies the inequality by testing a point not on the boundary line, like the origin (if it’s not on the line).