Answer :
Final answer:
The relationship between ounces of flour and ounces of milk in this recipe is proportional because they maintain a constant ratio (15/8) even when quantities are multiplied or divided.
Explanation:
The recipe calls for 15 oz of flour for every 8 oz of milk. In Mathematics, we say that two quantities are proportional if they maintain the same ratio. In this case, the ratio of flour to milk is 15/8. If the relationship was proportional, then every time you increase the amount of flour or milk, the ratio should remain the same. For instance, if you doubled the recipe, you would need 30 oz of flour and 16 oz of milk - this still maintains the 15/8 ratio. Therefore, we can say that the relationship between ounces of flour and ounces of milk in this recipe is indeed proportional.
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Final answer:
The recipe calls for a flour to milk ratio of 15:8. This means for every 8 oz of milk, 15 oz of flour is needed. This ratio must be maintained to properly follow the recipe.
Explanation:
The question is about a ratio that exists in a specific recipe. According to the instructions, 15 oz of flour are used for every 8 oz of milk. This scenario can be explained using the concept of stoichiometric relationships, which is a principle frequently applied in chemistry but also relevant in everyday tasks like cooking.
Applying this to your recipe, you can say that for every 8 oz of milk you use, you will need 15 oz of flour. In other words, the flour to milk ratio is 15:8. If you were to scale this recipe up or down, you would need to maintain this ratio to ensure the correct consistency and taste. For instance, if you were to use 16 oz of milk, you would then use 30 oz of flour to keep the ratio consistent.
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