A recipe uses 3 cups of milk to make 9 servings. If the same amount of milk is used for each serving, how many servings can be made from two pints?, On this question page, you will first be asked to convert units. Enter your answer in the provided input box and press the try button. If your answer is correct, it will be placed on the page and then another question and the answer area will appear below.

1 gallon, equals, 4 quarts

1 gallon=

4 quarts

1 quart, equals, 2 pints

1 quart=

2 pints

1 pint, equals, 2 cups

1 pint=

2 cups

1 cup, equals, 8 fluid ounces

1 cup=

8 fluid ounces

Before you try that problem, answer the question below.

How many **cups** will you need to find the number of servings for?

To determine how many **cups** are in two pints, we can follow these conversion steps:

1. **1 pint = 2 cups**, so:
   \[
   2 \text{ pints} \times 2 \text{ cups per pint} = 4 \text{ cups}
   \]

Thus, you will need **4 cups** to find the number of servings for.

Would you like me to walk through the next part of the problem?

Here are 5 related questions for practice:

1. If 1 quart equals 2 pints, how many quarts are in 8 pints?
2. How many cups are in 3 quarts?
3. If 4 cups are used to make 6 servings, how many cups are needed for 10 servings?
4. How many fluid ounces are in 3 cups?
5. If a recipe calls for 5 cups of milk, how many pints is that?

**Tip:** Always break down unit conversions step by step to avoid confusion!

A recipe uses 3 cups of milk to make 9 servings. If the same amount of milk is used for each serving, how many servings can be made from two pints? On this question page, you will first be asked to convert units. Enter your answer in the provided input box and press the try button. If your answer is correct, it will be placed on the page and then another question and the answer area will appear below.

Learn how to convert units and calculate servings using 2 pints of milk for a recipe. Understand how to use the ratio of cups to servings and follow step-by-step instructions to solve this problem. Suitable for students in Grades 5-7.

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