To find the constant of proportionality for the bakery's recipe, we need to determine the ratio of cups of flour to loaves of bread. The recipe states that it requires 2 cups of flour for each loaf.
We can look through the data table:
- For 1 cup of flour, the bakery makes 12 loaves of bread: \( \frac{1}{12} \)
- For 2 cups of flour, the bakery makes 1 loaf of bread: \( \frac{2}{1} \)
- For 3 cups of flour, the bakery makes 112 loaves of bread: \( \frac{3}{112} \)
- For 4 cups of flour, the bakery makes 2 loaves of bread: \( \frac{4}{2} \)
The constant of proportionality can be represented by the formula \( \frac{\text{Cups of Flour}}{\text{Loaves of Bread}} \). We are looking for a scenario that matches the original recipe's requirement of 2 cups of flour for each loaf.
In the second pair (2 cups of flour and 1 loaf of bread), the values perfectly align with the proportionality of the recipe since \( 2 \text{ cups of flour} = 1 \text{ loaf of bread} \).
Thus, the ratio in that ordered pair where the constant of proportionality (2 cups of flour per loaf of bread) appears is:
(2, 1)