Magnetic force on one electron

In summary, the conversation discusses the use of the equation F = BIl to solve a physics problem. The correct answer is determined to be D, but there is confusion regarding the calculation of the number of free electrons. It is clarified that the value given is actually the density of free electrons, and the conversation concludes with the correct calculation of the number of free electrons and the resulting answer of D.
  • #1
jsmith613
614
0

Homework Statement


question - see image
attachment.php?attachmentid=45908&d=1333628221.png

Homework Equations


The Attempt at a Solution



so I use the equation F = BIl
F = 0.2 * 0.4 * 8 = 0.64
Surely I just divide it by the number of electrons (8*1028) to get the answer
BUT this does not give the correct answer.

The correct answer is D?
 

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  • #2
jsmith613 said:
so I use the equation F = BIl
F = 0.2 * 0.4 * 8 = 0.64
Surely I just divide it by the number of electrons (8*1028) to get the answer
BUT this does not give the correct answer.

The correct answer is D?

Ah. That's not the number of free electrons, that's the density of free electrons.
 
  • #3
gneill said:
Ah. That's not the number of free electrons, that's the density of free electrons.
so density / area = number/m
right?
 
Last edited:
  • #4
jsmith613 said:
so density / area = number/m
right?

##\rho = \frac{n}{volume}##

If you calculate the volume of the wire you can find the total n.
 
  • #5
gneill said:
##\rho = \frac{n}{volume}##

If you calculate the volume of the wire you can find the total n.

so n = density * volume
n = 8 * 1028 * 0.4 * 10-6

therefore answer = D

thanks
 

Related to Magnetic force on one electron

What is the magnetic force on one electron?

The magnetic force on one electron is the force exerted on an electron moving through a magnetic field. It is perpendicular to both the electron's velocity and the magnetic field.

How is the magnetic force on one electron calculated?

The magnetic force on one electron can be calculated using the formula F = qvB sinθ, where q is the charge of the electron, v is its velocity, B is the magnetic field strength, and θ is the angle between the direction of motion and the direction of the magnetic field.

What factors affect the magnitude of the magnetic force on one electron?

The magnitude of the magnetic force on one electron is affected by the strength of the magnetic field, the charge of the electron, and the speed and direction of the electron's motion.

Can the magnetic force on one electron be changed?

Yes, the magnetic force on one electron can be changed by altering any of the factors that affect its magnitude. For example, the force can be increased by increasing the strength of the magnetic field or the speed of the electron, or by decreasing the angle between the electron's velocity and the direction of the magnetic field.

How does the magnetic force on one electron affect its motion?

The magnetic force on one electron causes it to move in a circular path, with the center of the circle being the point where the force is applied. The force does not change the speed of the electron, but it does change its direction of motion.

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