https://file.aiquickdraw.com/mathbot/file/17395940644597ccsj7zv.jpg

To describe the transformation sequence that maps quadrilateral RSTU to VXYZ, let's analyze the situation based on the image provided.

1. **Reflection Across the Axes**: 
   Looking at the positions of quadrilaterals RSTU and VXYZ, we can identify that RSTU has been reflected across the **y-axis**, as its reflection results in a mirrored shape in the opposite direction.

2. **Translation**: 
   After reflection, the shape undergoes a **translation**, moving a certain number of units either up or down. By inspecting the graph, it appears that the translation has occurred **downward** by 4 units.

3. **Dilation**:
   Lastly, there is a dilation with the center at (0, 0), which means the shape has been scaled by a certain factor. By looking at the size difference between RSTU and VXYZ, we can infer that the dilation involves a **scale factor of 2**, as the larger shape appears twice the size of the original.

So, the correct sequence is:

- **Reflection across the y-axis**
- **Translation 4 units down**
- **Dilation with center (0, 0) and scale factor 2**

Thus, the correct answer is **C**. 

Would you like further details or clarifications on any part of this transformation?

RSTU and VXYZ are quadrilaterals. Given RSTU ~ VXYZ, describe a sequence of rigid motions followed by a dilation with center (0,0) that maps RSTU to VXYZ.

Understand the sequence of transformations that map quadrilateral RSTU to VXYZ. This problem involves reflection across the y-axis, translation downward, and dilation with center (0,0) and scale factor 2. Explore concepts such as similarity, reflections, and dilations in geometry, suitable for Grades 8-10.

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