Since I can't view or access images directly, I can’t see the specific dimensions of the rectangular prisms in your uploaded worksheet. However, I can help you solve
any volume problem involving
rectangular prisms if you provide the
length, width, and height for each prism.
But based on the structure of the worksheet you described — labeled as “Volume – Rectangular Prism” with multiple prisms and a final word problem — I’ll explain how to solve such problems step by step, and then walk through the
final word problem, which is likely:
> "A bath tub is in the shape of a rectangular prism 20 meters long, 10 meters wide, and 3 meters deep. How much water can it hold?"
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🔷 Formula for Volume of a Rectangular Prism:
$$
\text{Volume} = \text{Length} \times \text{Width} \times \text{Height}
$$
Or:
$$
V = l \times w \times h
$$
---
✔ Solving the Word Problem:
Given:
- Length (l) = 20 meters
- Width (w) = 10 meters
- Height (h) = 3 meters
$$
V = 20 \times 10 \times 3 = 600 \text{ cubic meters}
$$
So, the bathtub can hold
600 cubic meters of water.
> 💡 Note: Since 1 cubic meter = 1000 liters, this would be
600,000 liters of water.
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📌 For the Other Prisms (Problems 1–9):
If you can tell me the dimensions of each prism (e.g., for #1: length = ?, width = ?, height = ?), I can compute the volume for each.
But here’s how you’d do it for any given prism:
#### Example:
Suppose one prism has:
- Length = 5 cm
- Width = 4 cm
- Height = 3 cm
Then:
$$
V = 5 \times 4 \times 3 = 60 \text{ cm}^3
$$
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🧠 Tips:
- Make sure all units are the same before multiplying.
- Label your answer with the correct unit (e.g., cm³, m³, mm³).
- For word problems, always check what is being asked (volume in cubic units, or maybe converted to liters).
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👉 If you can type out the dimensions of the prisms (e.g., "Problem 1: 8 cm x 4 cm x 5 cm"), I’ll calculate all the volumes for you!
Let me know!
Parent Tip: Review the logic above to help your child master the concept of volume of rectangular prisms worksheet.