https://file.aiquickdraw.com/mathbot/file/1727997781754q4q0a8fs.jpg

To solve the problem from your image, let's calculate the perimeter of the rectangular field.

### Given:
- Length \( l = 80 \, \text{yd} \)
- Width \( w = 40 \, \text{yd} \)

The formula for the perimeter \( P \) of a rectangle is:

\[
P = 2 \times (l + w)
\]

### Substituting the given values:

\[
P = 2 \times (80 + 40) = 2 \times 120 = 240 \, \text{yd}
\]

So, the perimeter of the rectangular field is **240 yards**.

It seems like the correct unit is **yards (yd)**, not square yards or cubic yards.

Would you like more details or further explanation?

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Here are 5 related questions to expand on the concept:
1. What is the formula for the area of a rectangle?
2. How does the perimeter formula change for a square?
3. If the width is doubled, how does the perimeter change?
4. What is the relationship between perimeter and area in a rectangle?
5. How would you find the perimeter if one of the sides were missing?

**Tip**: For perimeter calculations, always ensure the units are consistent and match the dimensions you're working with.

A rectangular field is 80 yards long by 40 yards wide. Find the perimeter of the rectangular field.

Learn how to calculate the perimeter of a rectangular field that is 80 yards long and 40 yards wide. Using the perimeter formula for rectangles, this problem is suitable for students in grades 4-6.

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