https://file.aiquickdraw.com/mathbot/file/1726781761206jm4ulc0p.jpg

Let's analyze the graph and the problem to calculate the distance car B travels before meeting car A.

### Graph Analysis:
- The y-axis represents the distance from the town center in kilometers.
- The x-axis represents time in hours.
- Car A starts from 500 km away and moves toward the town center.
- Car B starts from the town center (0 km) and moves away.

### Intersection Point:
- The two cars meet where their paths intersect, at around **2.5 hours**.

#### Car A's Information:
- Car A starts at 500 km and moves toward the town center, traveling a total of **350 km** before meeting car B.
- Since Car A meets Car B at around 2.5 hours, it means Car A travels 350 km during that time.

#### Car B's Information:
- Car B starts at the town center and moves away. At the same time, Car A travels 350 km.
- The intersection point (meeting time) is at **2.5 hours**.
- We can estimate the distance traveled by car B by checking its distance at the meeting point, which appears to be around **150 km**.

Thus, **car B travels 150 km** before meeting car A.

### Final Answer:
- The distance A travels before meeting B is **350 km** (given).
- The distance B travels before meeting A is **150 km**.

Would you like more details or have any other questions?

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Here are 5 related questions you might explore:
1. What is the speed of car A based on the graph?
2. What is the speed of car B?
3. How far would car A travel after 4 hours?
4. How far would car B travel after 5 hours?
5. What is the combined distance both cars travel before meeting?

**Tip:** To find speed from a distance-time graph, calculate the slope (distance divided by time).

Two cars, A and B, simultaneously begin moving. Use the graph to find the distance each car travels before they meet. The distance A travels before meeting B is 350 km. Find the distance B travels before meeting A.

Learn how to calculate the distance traveled by two cars using a distance-time graph. In this problem, car A travels 350 km before meeting car B, while car B travels 150 km. This solution focuses on linear motion and intersection points, suitable for Grades 8-10.

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