Tackling a Tough Physics Problem: Proton's Turning Point

In summary, the surface charge density on an infinite charged plane is -2.30 * 10^-6 A and a proton is shot straight away from the plane at 2.20 * 10^6 m/s. To find the distance the proton travels before reaching its turning point, you can use the Lorentz force law to find the force on the proton due to the E field, and then use kinematics to find the zero of velocity. However, the Lorentz force law has not been covered yet. To use it, you need to find the E field by finding the force on the proton using Newton's second law and the acceleration due to the force. With the magnetic field being zero, the Lorentz
  • #1
spatel600
15
0
The surface charge density on an infinite charged plane is - 2.30 *10^-6 A proton is shot straight away from the plane at 2.20*10^6m/s .



How far does the proton travel before reaching its turning point?

I've tried this problem a few times and got 3 different answers...any suggestions?



Thanks so much for your help.
 
Physics news on Phys.org
  • #2
Find the E field due to the charged plane. Use the Lorentz force law to find the force on the proton due to this field. Use Newton's second law to find the acceleration due to the force. Use kinematics to find the zero of velocity.

- Warren
 
  • #3
We haven't covered Lorentz force law.

Any more tips?

Thanks a bunch.
 
  • #4
The Lorentz force law is:

[tex]\mathbf{F} = q \mathbf{E} + \mathbf{v} \times \mathbf{B}[/tex]

When the magnetic field is zero, it reduces to just

[tex]\mathbf{F} = q \mathbf{E}[/tex]

Given the electric field strength, all you need to do to find the force on a particle is multiply by the particle's charge.

- Warren
 
  • #5
But what is the E field...its not given...


Any input?


Thanks.
 
  • #6
Got it...thanks!
 

FAQ: Tackling a Tough Physics Problem: Proton's Turning Point

What is the "Proton's Turning Point" problem in physics?

The "Proton's Turning Point" problem refers to the question of what happens to a proton when it reaches a certain energy level in a particle accelerator. At this point, the proton's trajectory may change, and scientists are trying to understand and predict this behavior.

Why is this problem considered tough in physics?

This problem is considered tough because it involves understanding and manipulating subatomic particles, which are incredibly small and complex. Additionally, the behavior of protons at high energy levels is not yet fully understood, making it a challenging problem to tackle.

What are the current theories or approaches to solving this problem?

There are several theories and approaches being explored by scientists to tackle the "Proton's Turning Point" problem. Some involve using advanced mathematical models and simulations, while others involve conducting experiments with particle accelerators to observe and analyze the behavior of protons at high energy levels.

What are the potential applications of solving this problem?

If scientists are able to successfully solve the "Proton's Turning Point" problem, it could lead to advancements in particle physics and our understanding of the fundamental building blocks of the universe. It could also have practical applications, such as improving the efficiency and accuracy of particle accelerators used in medical treatments or research.

What are the challenges scientists face in tackling this problem?

One of the main challenges scientists face in tackling this problem is the complexity and unpredictability of subatomic particles. Protons, in particular, are difficult to manipulate and observe, making it challenging to gather reliable data. Additionally, the high energy levels involved in this problem require advanced technology and equipment, which can be costly and time-consuming to develop and maintain.

Back
Top