The classic car-passing train problem ( really bad)

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In summary, the problem involves a train moving at a constant speed of 28 m/s and a car traveling in the same direction at 43 m/s and accelerating at 5 m/s^2. The car starts 59 m behind the train and the question is asking for the speed of the car just as it passes the train. To solve this problem, you need to use the equations of motion to calculate the final velocity of the car when it reaches the same position as the train.
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simster571
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1. A train is moving parallel and adjacent to a highway with a constant speed of 28 m/s. Initially a car is 59 m behind the train, traveling in the same direction as the train at 43 m/s and accelerating at 5 m/s^2. What is the speed of the car just as it passes the train? Answer in terms of m/s.

If someone could please help me by explaining how to solve this problem I would very much appreciate it.
 
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You need to read the forum rules on how to post homework problems, part of which is that you have to show some effort on your part and also let us know what is your generall level of understanding.
 

1. What is "The classic car-passing train problem"?

The classic car-passing train problem is a mathematical problem that involves determining the distance between two moving objects.

2. How does the problem work?

The problem typically involves a train traveling at a constant speed and a car passing the train at a faster speed. The goal is to calculate the distance between the car and the train at a specific point in time.

3. What information is needed to solve the problem?

To solve the problem, you will need to know the speeds of both the train and the car, as well as the time at which the car passes the train.

4. What is the formula for solving the problem?

The formula for solving the classic car-passing train problem is distance = speed x time. You will need to use this formula to calculate the distance between the car and the train at the given time.

5. Are there any real-world applications for this problem?

Yes, this problem has real-world applications in fields such as transportation and logistics. It can be used to calculate the distance between vehicles on a highway or the distance between a plane and a landmark.

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