Moving Train Problem: Help & Advice Needed

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In summary, the object falls upwards from a height h and has an initial velocity of v. The train has a negative acceleration and the object falls horizontally a distance d from the starting point.
  • #1
jackiemoon
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Hi,

Can anybody offer any assistance with the following problems please:

1. A train is moving along a straight line at constant speed V. Inside a carriage an object is thrown upwards from a height h (measured from the floor of the carriage) with initial velocity v. Determine the trajectory of the object in a reference frame which is not in motion with respect to the ground and in a reference frame which moves together with the train. Are these two reference frames inertial?
2. Consider the same train but now assume that when the object is thrown upwards (with same velocity and height as 1.) the train has a negative acceleration A and its instantaneous velocity is V. Determine the horizontal distance from the starting point at which the object falls on the floor of the carriage. Describe the motion in the two reference frames of problem 1. Are they inertial in the present case?

I'd appreciate any help/advice. Thanks in advance.
 
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  • #2
Let us begin with your problem 1
1 What is the kinetic energy defined by the startvelocity v?
2 The object already starts with a potential energy defined by h?
3 What is the maximal potential velocity, assumed that v is not so that the ceiling of the train can be reached?
It is correctly of no importance what the mass is but let us call it m.

I only answer 2: Let us call force=F , E = integral [ s=h -> s=0] (F * ds)= F*s [s=h-> s=0]
since F = -mg is constant. E= F*0 - F*h= -F*h= mgh.
greetings
 
  • #3
jackiemoon said:
Hi,

Can anybody offer any assistance with the following problems please:

1. A train is moving along a straight line at constant speed V. Inside a carriage an object is thrown upwards from a height h (measured from the floor of the carriage) with initial velocity v. Determine the trajectory of the object in a reference frame which is not in motion with respect to the ground
This is a reference frame of an observer who is stationary with respect to the ground. The observer would see the object leave the throwers hand at point A on the tracks, and wind up falling down at some distance away, point B on the tracks. In the absence of any forces except gravity acting on the object , its trajectory is in the shape of a _______??
and in a reference frame which moves together with the train.
this is the reference frame of the thrower. Does the thrower catch the object when it fall back to the floor? What's its path with respect to the thrower?
Are these two reference frames inertial?
Look up the definition of an inertial reference frame using a google search. (Don't use Wikipedia unless you have a PhD in Physics).
Consider the same train but now assume that when the object is thrown upwards (with same velocity and height as 1.) the train has a negative acceleration A and its instantaneous velocity is V. Determine the horizontal distance from the starting point at which the object falls on the floor of the carriage. Describe the motion in the two reference frames of problem 1. Are they inertial in the present case?

I'd appreciate any help/advice. Thanks in advance.
Well, the stationary frame of the observer is stationary with respect to the ground.
 
  • #4
_____??=parabola through A and B, but first vertically:

V(t1)=v-g*t1,
s(t)=h + integral [t1=0 -> t1=t] V(t)*dt,

' was trying to calculate the top.
 
  • #5
Thanks for the help guys.
 

What is the "Moving Train Problem"?

The "Moving Train Problem" is a classic physics problem that involves calculating the distance, time, and speed of a moving train. It is often used as a teaching tool to help students understand concepts such as velocity, acceleration, and displacement.

What information is needed to solve the "Moving Train Problem"?

To solve the "Moving Train Problem", you will need to know the initial velocity, final velocity, and time taken for the train to travel from one point to another. It is also helpful to know the distance between the two points.

What are some common mistakes when solving the "Moving Train Problem"?

One common mistake when solving the "Moving Train Problem" is forgetting to convert units. Make sure to use consistent units for distance, time, and velocity. Another mistake is using the wrong formula. It is important to understand the concepts and choose the correct formula for the given problem.

Are there any tips for solving the "Moving Train Problem" more efficiently?

One tip for solving the "Moving Train Problem" more efficiently is to draw a diagram or visualize the problem to better understand the scenario. It is also helpful to label all given values and unknowns, and to use the correct equations and units throughout the calculation process.

How can the "Moving Train Problem" be applied in real-life situations?

The "Moving Train Problem" can be applied in many real-life situations, such as calculating the travel time and speed of a train, car, or airplane. It can also be used in determining the displacement of an object or the distance traveled. In addition, it can be applied in engineering and transportation industries to design and optimize the efficiency of vehicles and transportation systems.

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