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The problem is asking which side in the figure on the right corresponds to segment \( DE \) in the figure on the left. The two shapes are scaled copies, meaning corresponding sides have proportional lengths and are in the same relative positions.

From the diagram:
- In the left figure, segment \( DE \) forms the bottom-left side of the shape.
- In the right figure, the corresponding segment should be the side in the same relative position.

Looking at the figure on the right, the side \( WY \) is in the same relative position as \( DE \) in the left figure (the bottom-left part of the larger shape). Therefore, segment \( WY \) corresponds to segment \( DE \).

### Answer:
The side in the figure on the right that corresponds to segment \( DE \) is \( WY \).

Would you like more details or have any other questions?

Here are 5 related questions to expand your understanding:
1. How do you determine corresponding sides in scaled figures?
2. What are the properties of scaled copies in geometry?
3. How do you calculate the scaling factor between two shapes?
4. Can you describe how angles change (or don't) when scaling a shape?
5. What would be the corresponding side to segment \( DF \) in the right figure?

**Tip:** In scaled figures, corresponding angles remain the same, while corresponding sides change in proportion to the scaling factor.

Which side in the figure on the right corresponds to segment DE?

Understand how to determine corresponding sides in scaled figures. This problem focuses on identifying the side in the right figure that corresponds to segment DE in the left figure using proportionality. Suitable for students in Grades 6-8.

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