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To determine the correct translation from the point (7, -3) to (8, 0), we look at the changes in the x-coordinate and y-coordinate:

- **x-coordinate**: The point moves from 7 to 8, which is a change of +1 (1 unit to the right).
- **y-coordinate**: The point moves from -3 to 0, which is a change of +3 (3 units up).

So, the translation is **1 unit right and 3 units up**, which corresponds to **option A**.

Would you like more details or have any questions?

Here are 5 related questions to expand on this concept:
1. How would you describe the translation if the point moved from (8, 0) to (7, -3)?
2. What is the general formula to find the translation between any two points?
3. How does translation differ from other types of transformations like rotation or reflection?
4. Can a point's translation ever result in a negative change in both the x and y directions?
5. How would you calculate the distance between the starting point (7, -3) and the ending point (8, 0)?

**Tip**: When describing translations, remember that positive changes represent movement right (x) or up (y), while negative changes represent movement left (x) or down (y).

If a point starts at (7, -3) and ends up at (8, 0), which of the following correctly describes the translation?

Learn how to describe the translation of a point from (7, -3) to (8, 0). This problem involves changes in the x and y coordinates, with a step-by-step analysis showing a movement of 1 unit to the right and 3 units up. Suitable for students in Grades 6-8.

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