A recipe uses 4 cups of milk to make 20 servings. If the same amount of milk is used for each serving, how many servings can be made from three quarts? , 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 answer the question, we need to convert 3 quarts of milk into cups first.

Here's the breakdown of conversions:
- 1 quart = 2 pints
- 1 pint = 2 cups

So, for 3 quarts:
\[
3 \text{ quarts} \times 2 \text{ pints per quart} = 6 \text{ pints}
\]
\[
6 \text{ pints} \times 2 \text{ cups per pint} = 12 \text{ cups}
\]

Thus, you will need **12 cups** of milk.

Let me know if you'd like help with the next part! Would you like more details, or do you have any questions?

Here are 5 related questions:
1. How many pints are in 5 quarts?
2. How many fluid ounces are in 6 cups?
3. How many cups are in 2 gallons of milk?
4. If 10 servings use 2 cups of milk, how many cups are needed for 25 servings?
5. If a recipe calls for 3 cups of milk, how many quarts are required?

**Tip:** Always check your unit conversions carefully before proceeding with calculations!

A recipe uses 4 cups of milk to make 20 servings. If the same amount of milk is used for each serving, how many servings can be made from three quarts? 1 gallon equals 4 quarts, 1 quart equals 2 pints, 1 pint equals 2 cups, 1 cup equals 8 fluid ounces. How many cups will you need to find the number of servings for?

Find out how to convert 3 quarts of milk to cups and calculate the number of servings in this easy-to-understand example. Learn about unit conversions between quarts, pints, and cups, and how proportional relationships apply to real-world problems. Suitable for Grades 5-7.

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