1. The problem is to find the relationship between the number of seed packages $n$ and the total amount Andres spends $g$ in dollars. 2. From the data given: | Number of Seed Packages ($n$) | Total Amount Spent ($g$) | |-------------------------------|--------------------------| | 1 | 6 | | 2 | 7 | | 3 | 8 | | 4 | 9 | 3. We observe that as $n$ increases by 1, $g$ increases by 1 as well. 4. This suggests a linear relationship of the form: $$g = n + b$$ where $b$ is a constant. 5. Using the first data point where $n=1$ and $g=6$: $$6 = 1 + b$$ 6. Solving for $b$: $$b = 6 - 1 = 5$$ 7. Therefore, the formula relating $g$ and $n$ is: $$g = n + 5$$ 8. This means Andres spends 5 dollars plus 1 dollar for each seed package. Final answer: $$\boxed{g = n + 5}$$