A train travels at 60 mph for 2 hours, then at 80 mph for 3 hours. What is the total distance traveled? - Abbey Badges
How Far Does a Train Travel When Speeding Through Two Legs of Its Journey?
How Far Does a Train Travel When Speeding Through Two Legs of Its Journey?
Understanding how far a train travels over varying speeds and durations helps improve travel planning and highlights the efficiency of rail transportation. Let’s explore a typical journey: a train travels at 60 mph for 2 hours, then increases speed to 80 mph for 3 hours. By calculating the distance for each segment, we reveal the total distance covered.
Understanding Distance, Speed, and Time
Understanding the Context
The basic formula for distance is:
> Distance = Speed × Time
This simple equation forms the foundation for calculating travel distance in real-world scenarios—especially for trains moving at steady speeds over extended periods.
First Segment: 60 mph for 2 Hours
Key Insights
Using the formula:
- Speed = 60 miles per hour
- Time = 2 hours
- Distance = 60 × 2 = 120 miles
During the first leg, the train maintains a steady speed of 60 mph. Over two hours, it covers 120 miles.
Second Segment: 80 mph for 3 Hours
Applying the same formula:
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- Speed = 80 miles per hour
- Time = 3 hours
- Distance = 80 × 3 = 240 miles
In the next phase, the train accelerates to 80 mph and travels for three hours, covering a total of 240 miles.
Calculating Total Distance Traveled
To find the overall distance, simply add the distances from both segments:
- Distance at 60 mph: + 120 miles
- Distance at 80 mph: + 240 miles
- Total Distance = 120 + 240 = 360 miles
Final Answer: 360 Miles Total
So, a train traveling 60 mph for 2 hours and then 80 mph for 3 hours covers a total distance of 360 miles. This calculation helps commuters, travelers, and logistics planners estimate travel times and optimize schedules efficiently.
Next time you’re planning a train journey or studying transportation logistics, remember that speed and time work together to determine how far you’ll go—powered by the clear math of distance, speed, and time!
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