When is the magnetic flux on a section of a closed surface equal to zero?

AI Thread Summary
The magnetic flux on a section of a closed surface is equal to zero when the magnetic field is perpendicular to the section's area vector, which corresponds to option C. This is because the angle between the magnetic field and the area vector is 90 degrees, resulting in a cosine value of zero, thus making the flux zero. The other options, where the magnetic field is aligned or opposite to the area vector, do not yield zero flux. The discussion confirms that no application of Lenz's or Faraday's Law is necessary for this calculation. Therefore, the correct answer is C.
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Homework Statement



When is the magnetic flux on a section of a closed surface equal to zero?

A. When the magnetic field is in the direction opposite that of the section’s area vector.
B. When the magnetic field is in the direction of the section’s area vector.
C. When the magnetic field is perpendicular to the section’s area vector.


The Attempt at a Solution



I have ruled out the answer A because it doesn't make sense.

I think it is C because when perpendicular it might cancel out it out. I'm not sure whether you have to use Lenz's or Faraday's Law?
 
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McAfee said:

Homework Statement



When is the magnetic flux on a section of a closed surface equal to zero?

A. When the magnetic field is in the direction opposite that of the section’s area vector.
B. When the magnetic field is in the direction of the section’s area vector.
C. When the magnetic field is perpendicular to the section’s area vector.


The Attempt at a Solution



I have ruled out the answer A because it doesn't make sense.
In what way?

I think it is C because when perpendicular it might cancel out it out. I'm not sure whether you have to use Lenz's or Faraday's Law?
You're simply being asked to find the flux. You don't need to use either law.
 
Oh. ok so flux = B.A.cos x , where x is the angle between magnetic field and area vector.
since x= 90 degree cos x = 0 and hence flux = 0.

The answer is C. I'm a right?
 
Yes, that's right.
 
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