There are several rigid transformations that could take Polygon A to Polygon B. Choose two correct transformations below.

To determine the correct rigid transformations that could take Polygon A to Polygon B, you should first identify the types of rigid transformations available. Rigid transformations preserve the size and shape of a figure, and they include:

1. **Translation**: Sliding the figure to a new location without rotating or reflecting it.
2. **Rotation**: Turning the figure around a point (pivot) by a certain angle.
3. **Reflection**: Flipping the figure over a line to create a mirror image.

If you can provide a description of Polygon A and Polygon B or a diagram, I can guide you more precisely on which transformations are applicable. Without seeing the polygons, it is impossible to say definitively which transformations are correct, but based on the types of transformations above, you can try two of these transformations and see if they work:

- **Translation**
- **Rotation**
- **Reflection**

Would you like to describe the polygons or upload an image for further clarification?

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### 5 Questions to Consider:
1. What are the relative positions of Polygon A and Polygon B?
2. Do Polygon A and Polygon B have the same orientation, or are they rotated versions of each other?
3. Is either polygon a mirror image of the other?
4. Are there any specific lines of reflection that might apply?
5. Can one polygon be moved directly over the other by sliding (translation)?

### Tip:
Rigid transformations preserve distances and angles, so the two polygons should be congruent after applying the correct transformations.

Explore how rigid transformations such as translation, rotation, and reflection can map Polygon A to Polygon B. This problem helps students in Grades 6-8 understand the concept of congruence through transformations in geometry.

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