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The question asks for the translation needed to go from point \( D(7, 6) \) to point \( D'(7, 1) \).

In a translation, we shift the point by a certain number of units either left/right or up/down. Since the x-coordinate remains the same (7), there is no horizontal translation. However, the y-coordinate changes from 6 to 1.

To find the vertical translation:

\[
6 - 1 = 5
\]

This means the point has moved **5 units down**.

### Final Answer:
The translation is 5 units **down**.

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Would you like any further details or clarifications?

Here are some related questions you might find interesting:
1. What is a translation in geometry?
2. How do we translate points in the coordinate plane?
3. Can a point be translated diagonally?
4. What happens if both x and y coordinates change during a translation?
5. How do translations differ from rotations and reflections?

**Tip:** When translating a point, always observe how both x and y coordinates change to determine the direction of movement.

Point D'(7, 1) is the image of D(7, 6) under a translation. Determine the translation.

Explore how to determine the translation needed to move a point in the coordinate plane, with a specific example of moving point D(7, 6) to D'(7, 1). This tutorial covers fundamental concepts in geometry, focusing on translations and coordinate movements.

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