Rail Gun type problem - find distance of particle traveled with minimal data

In summary, the conversation is about solving a physics problem involving two parallel wires connected by another wire or conducting fuse, where a particle is shot out from a certain distance. The problem requires using Ampere's force and other equations to find the distance the particle travels. The solution involves two stages, the first being finding the terminal velocity of the wire and the second being finding the range of the horizontal shot with an initial velocity and given height.
  • #1
bubbaburp
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Homework Statement


Hello. I want to help a friend solve a problem. I'm having trouble finding the right way to solve for distance for this problem. I am given 2 parallel wires connected by another wire or perhaps a conducting fuse. His information is kind of vague, sorry. The current goes up one of the wires through the fuse and down the other wire. The magnetic field B is in the k (z)-direction and has a value of 4.7 T. The current is 7.2 A. The distance between the two wires is 0.48 meters. The distance from the fuse up to where the particle is shot out is 0.7 meters. How the heck do you find the distance the particle travels out if it starts out initially at rest, and the acceleration is uniform?


Homework Equations



I'm really not sure right now. My head is fried and I know basic equations like F=i LxB or something, maybe F=iLBsin(θ). Perhaps...F=ILB=ma. I really don't know!

The Attempt at a Solution



I don't know how to get a solution because I don't know the right equation(s) to use! My attempt at a solution is just to ask for help on here. I don't need an answer, rather just the concepts and formulas needed to understand the physics of the problem. Thank you very much.
 
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  • #2
There are two stages of this problem. In the first stage, the wire gets accelerated horizontally by the effect of Ampere's force. You need to find the terminal .velocity of this stage.

The second stage is a horizontal shot with an initial velocity equal to what you had found previously, and from a given height. You're required to find the range.

How will you set up the solution?
 

FAQ: Rail Gun type problem - find distance of particle traveled with minimal data

1. How is a rail gun used to launch a particle?

A rail gun works by using electromagnetic forces to accelerate a projectile along two rails. A large current is passed through the rails, creating a strong magnetic field. This field interacts with the electric current in the projectile, propelling it forward at high speeds.

2. What data is needed to calculate the distance traveled by a particle in a rail gun?

To calculate the distance traveled by a particle in a rail gun, you will need to know the initial velocity of the projectile, the acceleration of the projectile, and the time it takes for the particle to reach its destination. You will also need to know the angle at which the particle is launched and any external forces acting on the particle.

3. How can the distance of a particle be calculated with minimal data?

To calculate the distance of a particle with minimal data, you can use the equations of motion to solve for the distance. These equations relate the initial velocity, acceleration, time, and distance of a moving object. By plugging in the known values, you can solve for the unknown distance.

4. Is the distance traveled by a particle in a rail gun affected by air resistance?

Yes, the distance traveled by a particle in a rail gun is affected by air resistance. As the particle moves through the air, it experiences drag which slows it down. This means that the actual distance traveled by the particle may be less than the calculated distance due to air resistance.

5. Can the distance traveled by a particle in a rail gun be increased by adjusting the angle at which it is launched?

Yes, the distance traveled by a particle in a rail gun can be increased by adjusting the angle at which it is launched. The optimal angle for maximum distance will depend on the initial velocity and acceleration of the particle, as well as any external forces. By adjusting the angle, you can change the direction of the acceleration and potentially increase the distance traveled.

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