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The image you've uploaded shows a price chart for different sizes of liquid. It includes the following information:

- **Small size (250 milliliters)** costs **$4.50**.
- **Medium size (500 milliliters)** costs **$9.95**.
- **Large size (1 liter)** costs **$16.95**.

To determine the price per milliliter for each size, we can calculate it as follows:

1. For **250 mL**: 
   \[
   \frac{4.50}{250} = 0.018 \, \text{or} \, 1.8 \, \text{cents per mL}
   \]

2. For **500 mL**: 
   \[
   \frac{9.95}{500} = 0.0199 \, \text{or} \, 1.99 \, \text{cents per mL}
   \]

3. For **1 liter (1000 mL)**:
   \[
   \frac{16.95}{1000} = 0.01695 \, \text{or} \, 1.695 \, \text{cents per mL}
   \]

Thus, the **large size** (1 liter) offers the best price per milliliter.

Do you have any questions or would you like more details on any of these calculations?

### Related Questions:
1. What is the total cost for 3 small-sized bottles?
2. How much more expensive per milliliter is the medium size compared to the large size?
3. If the price of the large size were reduced by 10%, what would be its new cost per milliliter?
4. What would be the cost per milliliter for a 750 mL bottle, assuming the same price trend?
5. If you mixed 250 mL and 500 mL, what would the average price per milliliter be?

### Tip:
Always check unit pricing when comparing different quantities of a product—larger sizes usually have a better price per unit, but not always!

The user provided an image showing a price chart for different liquid sizes and asked for price per milliliter calculations.

Learn how to calculate the price per milliliter for small, medium, and large liquid sizes based on the provided price chart. This example involves basic division and cost comparisons, suitable for students in Grades 5-7.

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