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The graph provided shows the distance (in meters) that an object has traveled over time (in seconds). Here's a breakdown of the motion:

1. **From 0 to 6 seconds**: The graph shows a straight, upward-sloping line. This indicates that the object is moving at a **constant speed**, as the distance increases uniformly over time. The slope of the line (change in distance/change in time) represents the object's speed.

2. **From 6 to 10 seconds**: The graph becomes flat (horizontal), meaning the object is no longer increasing its distance, so it has **stopped moving** during this period. Its distance remains constant at 10 meters.

### Answer:
The best description of the object's motion on the graph is:
- The object moved at a constant speed for the first 6 seconds, then stopped moving after that.

Would you like more details or have any questions?

Here are 5 related questions to expand the understanding:

1. What is the slope of the graph during the first 6 seconds, and how does it relate to the object's speed?
2. How would the graph look if the object had accelerated during the first 6 seconds?
3. What would the graph show if the object started moving again after the 10-second mark?
4. How can you calculate the total distance traveled from a velocity-time graph?
5. What does it mean for an object to have zero slope (a horizontal line) on a distance-time graph?

**Tip:** The slope of a distance-time graph directly corresponds to the object's velocity. A steeper slope means a higher velocity.

Which of these best describes the object’s motion on this graph?

This problem demonstrates how to interpret a distance-time graph. The object moves at a constant speed for 6 seconds and then stops moving, shown by a flat horizontal line from 6 to 10 seconds. Learn how to calculate speed from the graph and understand object motion using slope analysis.

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