Here is the graph representing the system of inequalities for the problem. The shaded area indicates the feasible region where the conditions $8x + 5y \leq 800$, $x \geq 0$, and $y \geq 0$ are all satisfied. This is the region where the City of Georgetown can purchase meat and tofu without exceeding the $800 budget. The boundary line represents the exact points where the budget is fully utilized.

Would you like any further details or explanations?

Here are some follow-up questions:

1. What is the significance of the intercept points on the graph?
2. How would the feasible region change if the budget were increased or decreased?
3. What happens to the feasible region if tofu becomes more expensive?
4. How can you use this graph to determine the best combination of meat and tofu to purchase?
5. What if the city needs to ensure that at least 30 pounds of tofu are purchased—how does that affect the feasible region?
6. How would you describe the relationship between meat and tofu purchases in this scenario?
7. Could this approach be applied to other budget allocation problems?
8. What are the practical considerations for selecting a point within the feasible region?

Tip: When working with inequalities and graphing, always consider the boundaries and corner points—they often reveal the optimal solutions!