Two cars start from the same point and travel in opposite directions. Car A travels at 50 mph and Car B travels at 60 mph. After 3 hours, how far apart are the cars?

The two cars are traveling in opposite directions, so the distance between them increases by the sum of their speeds.

- Car A travels at 50 mph.
- Car B travels at 60 mph.

After 3 hours:

- Distance covered by Car A = \( 50 \, \text{mph} \times 3 \, \text{hours} = 150 \, \text{miles} \).
- Distance covered by Car B = \( 60 \, \text{mph} \times 3 \, \text{hours} = 180 \, \text{miles} \).

Now, since they are traveling in opposite directions, the total distance between them is the sum of these distances:

\[
\text{Total distance} = 150 \, \text{miles} + 180 \, \text{miles} = 330 \, \text{miles}
\]

So, after 3 hours, the cars are 330 miles apart.

Would you like more details or have any questions?

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Here are 5 related questions:
1. What if Car A traveled at 40 mph instead of 50 mph?
2. How far apart would they be after 5 hours?
3. If they started 10 miles apart, how would the result change?
4. What if Car B traveled for 4 hours and Car A for only 3 hours?
5. How would their distance change if both cars slowed down by 10 mph after 1 hour?

**Tip:** When two objects move in opposite directions, you can find the total distance by adding their individual distances.

Learn how to calculate the distance between two cars traveling in opposite directions with speeds of 50 mph and 60 mph. This problem demonstrates the application of the distance formula over 3 hours of travel, suitable for Grades 5-7.

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