Right-hand rule regarding magnetic fields

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Homework Help Overview

The discussion revolves around determining the initial direction of deflection of charged particles in magnetic fields, specifically using the right-hand rule. The problem involves understanding the interaction between particle velocity and magnetic fields.

Discussion Character

  • Conceptual clarification, Assumption checking, Exploratory

Approaches and Questions Raised

  • Participants discuss the application of the right-hand rule, with some expressing confusion about its use in different parts of the problem. Questions arise regarding the direction of velocity and magnetic fields, as well as the implications of charge on the direction of force.

Discussion Status

Several participants have offered guidance on using the right-hand rule, while others are exploring specific scenarios and clarifying assumptions. There is an ongoing exchange of ideas, with some participants questioning the outcomes for different parts of the problem.

Contextual Notes

Participants are navigating the complexities of the right-hand rule and its application to charged particles in magnetic fields, with some noting the need for clarity on the components of the magnetic field and their relationship to particle motion.

clairez93
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Homework Statement



Determine the initial direction of the deflection of charged particles as they enter the magnetic fields as shown in Figure P29.1 (attached).


Homework Equations



I don't think there are any.

The Attempt at a Solution



I believe this problem will need to make use of the right-hand rule, if I'm not mistaken. However I don't understand how to use the right-hand rule. Could someone please help me to understand how to use it? Thank you.
 

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I'm still having trouble grasping it. In my problem, for part b, I would put my finger sin the direction of upwards, and then curl it where?
 
Point your thumb in the direction of particle velocity and your fingers in the direction of the field. Then, for (b) you would get the force on the particle as into the page (direction that your palm faces).
 
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That doesn't quite work for part (c), however. Because if I can't point my thumb in the direction of the velocity of the particle and have my fingers poniting the opposite way...
 
kreil said:
Point your thumb in the direction of particle velocity and your fingers in the direction of the field. Then, for (b) you would get the force on the particle as into the page (direction that your palm faces).

Not in the direction of the particle velocity, necessarily. It's in the direction of qV. So if the particle has a negative charge, you would point your thumb in which direction?
 
clairez93 said:
That doesn't quite work for part (c), however. Because if I can't point my thumb in the direction of the velocity of the particle and have my fingers poniting the opposite way...

What's the cross product between two parallel (or antiparallel) vectors?
 
berkeman said:
What's the cross product between two parallel (or antiparallel) vectors?

I think it is 0.
 
  • #10
Right. so the force in part C is 0
 
  • #11
Oh, I see.
Then what about part d? How would that one work?
I'm still confused.
 
  • #12
well is there at a component of the magnetic field that is perpendicular to the motion of the proton? If so, you can use the right hand rule and find out the force
 
  • #13
The x component would be perpendicular to the motion. So do my fingers go in the direction of the x component and then my thumb with the red arrow from the particle?
 
  • #14
yessir
 

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