https://file.aiquickdraw.com/mathbot/file/1725937221110fyzesqww.jpg

The problem asks for a subtraction expression to determine the volume of Pool B. From the image, Pool B consists of two rectangular prisms, and we need to subtract one part from another to find the volume.

1. **Dimensions of the larger section:**
   - Length: 18 ft
   - Width: 10 ft
   - Height: 4 ft

2. **Dimensions of the smaller section (subtracted):**
   - Length: 12 ft
   - Width: 16 ft
   - Height: 4 ft

The formula for the volume of a rectangular prism is:

\[
V = \text{Length} \times \text{Width} \times \text{Height}
\]

To find the volume of Pool B, you can subtract the volume of the smaller section from the larger section:

\[
\text{Volume of Pool B} = (18 \times 10 \times 4) - (12 \times 16 \times 4)
\]

This subtraction expression will give the total volume of Pool B.

Do you want more details on how to calculate this or have any questions?

Here are 5 related questions:
1. What is the exact volume of Pool B using the given dimensions?
2. How would the volume change if the height of Pool B was increased?
3. How can you express the volume of a pool in cubic feet?
4. What is the importance of subtracting the smaller section for this design?
5. Can you create a similar problem with different dimensions?

**Tip:** When dealing with 3D shapes like rectangular prisms, always remember to multiply the length, width, and height to find the volume.

Enter a subtraction expression that could be used to determine the volume of Pool B. Pool B is composed of two rectangular sections with dimensions: Larger section - 18 ft x 10 ft x 4 ft, Smaller section - 12 ft x 16 ft x 4 ft.

Learn how to find the volume of Pool B using a subtraction expression. Pool B consists of two rectangular sections, and the expression (18 × 10 × 4) - (12 × 16 × 4) helps determine the total volume. Suitable for students in Grades 6-8.

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