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The question shows two quadrilaterals on a coordinate plane. The shape labeled \( ABCD \) has been transformed into another shape labeled \( A'B'C'D' \).

To identify the transformation:
1. The orientation and size of the shape remain unchanged, so it is not a rotation or reflection.
2. The shape has moved from the top-left quadrant (Quadrant II) to the bottom-right quadrant (Quadrant IV).
3. This indicates a translation. Specifically, the shape has moved to the right and down.

Thus, the correct answer is:
- **D. Translation right and down.**

Would you like a more detailed explanation? Here are 5 related questions:

1. What is a translation in geometry?
2. How do you differentiate between rotation and reflection?
3. What are the properties of shapes that remain unchanged after translation?
4. How can you calculate the distance moved in a translation?
5. What are the key differences between clockwise and counterclockwise rotations?

**Tip:** When identifying transformations, always check if the shape's orientation changes. If not, it's likely a translation.

Which describes the transformation shown below? The shape labeled ABCD has been transformed into a shape labeled A'B'C'D'.

This geometry problem involves a transformation of a quadrilateral on a coordinate plane. The quadrilateral ABCD moves to A'B'C'D' with a translation right and down, retaining its shape and orientation. Suitable for students in Grades 6-8 learning about translations and transformations.

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