SOLUTION: A train heads straight east at constant speed at 9am. At noon, a car heads straight east at twice the speed of the train. What time will it be when the car catches up to the train?

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Question 228315: A train heads straight east at constant speed at 9am. At noon, a car heads straight east at twice the speed of the train. What time will it be when the car catches up to the train?
Answer by JenniferTutors(83) About Me  (Show Source):
You can put this solution on YOUR website!
For this problem I drew a graph to help represent times and distance for each vehicle.
First, If the train is going 50mph for 3 hours (9-12) that would equal 150 miles reached. If the car is going twice as fast, in this case, 100 then at one o'clock the car would have traveled 100 miles(add100mph); while the train would have traveled 200 miles(add50mph). By 2 o'clock the car would have traveled 200, and the train 250 miles. By 3 o'clock the car would reach 300 miles, and the train as well. So, they both would meet at 3pm.