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To determine which angle in Figure 2 corresponds to angle \( D \) in Figure 1, we can use the property that similar figures have corresponding angles that are congruent.

Given:
- Figure 1 has vertices \( C, D, E, F \).
- Figure 2 has vertices \( H, I, J, G \).
  
By observing the orientation of both quadrilaterals, we can match each angle in Figure 1 with its corresponding angle in Figure 2:

1. Angle \( D \) in Figure 1 corresponds to angle \( I \) in Figure 2.

This is because the figures are similar and their corresponding vertices follow the same sequence in both shapes.

Would you like a detailed explanation of how I identified the corresponding angles or have any further questions?

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### Related Questions:
1. How can you determine the similarity ratio between two similar figures?
2. What properties remain the same in similar figures besides angle correspondence?
3. How can we verify that two figures are similar using transformations?
4. Can two figures be similar if they have different orientations?
5. How do side lengths in similar figures compare to each other?

### Tip:
When working with similar figures, pay close attention to the order of corresponding vertices, as it helps identify corresponding angles and sides accurately.

Figure 1 and Figure 2 below are similar. Which angle corresponds to angle D?

Understand how to identify corresponding angles in similar figures. This problem involves finding the angle in one figure that corresponds to a given angle in another similar figure. Suitable for students in Grades 6-8 learning about similarity and angle correspondence in geometry.

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