Ranking Forces on a Charged Particle in Uniform Electric and Magnetic Fields

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Homework Help Overview

The problem involves ranking the magnitude of forces acting on identical positively charged particles as they enter regions with uniform electric and magnetic fields, based on various cases (A-G). The participants are analyzing the forces using the relevant equations for electric and magnetic forces.

Discussion Character

  • Exploratory, Conceptual clarification, Assumption checking

Approaches and Questions Raised

  • Participants describe their reasoning for each case, noting the presence or absence of forces based on the configuration of electric and magnetic fields. Some participants express uncertainty about their rankings and seek validation of their logic.

Discussion Status

There is a general agreement among participants that the original poster's logic appears sound, with some affirming the correctness of the reasoning without providing explicit solutions. The discussion reflects a supportive environment where participants validate each other's thought processes.

Contextual Notes

Participants are working within the constraints of a homework assignment, which may limit the depth of exploration regarding the underlying physics principles. There is an emphasis on understanding the effects of electric and magnetic fields on charged particles.

vysero
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Homework Statement



The below region of space shown has uniform electric and/or magnetic fields, dependent on the conditions listed for cases A-G. Identical positively charged particles enters these regions with the same velocity.

Rank the magnitude of the force on the particle just after it enters these regions for cases A-G from greatest to least.

Untitled.png


Homework Equations



F = qE + qv x B
F = qE
Fb = qvBsin(*)

The Attempt at a Solution



A) Since the particle is positive(+) I said there would be a force F namely ( ---> ) on the particle.

B) When only B is present there is no force on the particle, Fb = qvBsin(0) = 0. This is because both B and V are parallel.

C) Same as A: ( ---> )

D) Same as A: ( ---> )

E) Here the direction of the force changes but its magnitude remains the same so: ( <--- )

F) There is an upwards force in this case. However, its magnitude is the same as was in A.

G) I have this as being two forces on the particle so G is the largest.

Overall I ranked them as follows: G>A=C=D=E=F>B

Not sure if I did these correctly any help would be appreciated.


 
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vysero said:

Homework Statement



The below region of space shown has uniform electric and/or magnetic fields, dependent on the conditions listed for cases A-G. Identical positively charged particles enters these regions with the same velocity.

Rank the magnitude of the force on the particle just after it enters these regions for cases A-G from greatest to least.

View attachment 80877

Homework Equations



F = qE + qv x B
F = qE
Fb = qvBsin(*)

The Attempt at a Solution



A) Since the particle is positive(+) I said there would be a force F namely ( ---> ) on the particle.

B) When only B is present there is no force on the particle, Fb = qvBsin(0) = 0. This is because both B and V are parallel.

C) Same as A: ( ---> )

D) Same as A: ( ---> )

E) Here the direction of the force changes but its magnitude remains the same so: ( <--- )

F) There is an upwards force in this case. However, its magnitude is the same as was in A.

G) I have this as being two forces on the particle so G is the largest.

Overall I ranked them as follows: G>A=C=D=E=F>B

Not sure if I did these correctly any help would be appreciated.


Sounds ok to me.
 
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Dick said:
Sounds ok to me.

Wait... you mean I got it right.. like on my own ._. I think I will go have a drink!
 
vysero said:
Wait... you mean I got it right.. like on my own ._. I think I will go have a drink!

Sure, have a drink. I can't see anything wrong with your logic.
 

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