https://file.aiquickdraw.com/mathbot/file/1727063330791qz25k48m.jpg

The problem in the image is asking to determine the unit rate of water per ounce of juice mix. You are given:

- 12 ounces of juice mix
- 36 ounces of water

To find the unit rate, you divide the amount of water by the amount of juice mix:

\[
\text{Unit rate} = \frac{\text{36 ounces of water}}{\text{12 ounces of juice mix}} = 3 \, \text{ounces of water per ounce of juice mix}.
\]

Thus, the correct answer is:

- **3 ounces of water per ounce of juice mix**.

Would you like more details on unit rates or have any further questions? Here are five related questions:

1. How do you calculate a unit rate if the roles of water and juice mix were reversed?
2. What is the significance of unit rates in real-world scenarios?
3. Can you find the unit rate in different contexts, such as speed or cost per item?
4. How can unit rates help in comparing two different mixtures or ratios?
5. What happens to the unit rate if you increase the amount of water but keep the juice mix constant?

**Tip:** Always make sure to compare quantities of the same units when calculating ratios or unit rates.

You use a juice mix to make orange juice. You combine 12 ounces of the mix with 36 ounces of water. What is a unit rate that describes your juice?

Learn how to calculate the unit rate when mixing 12 ounces of juice mix with 36 ounces of water. This problem demonstrates key concepts in ratios and proportions, perfect for Grade 7 math students.

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