Where Is the Mistake in My Magnetic Field Logic?

The mistake in your logic is that you assumed the magnetic moment is a scalar, when in fact it has a direction that can be determined using the right hand rule. In summary, the magnetic field is parallel to the plane, but the magnetic moment has a direction that can be determined using the right hand rule.
  • #1
krot
10
0
http://i25.tinypic.com/34s2flh.gif

they say that the magnetic field is paralel
to the plane
so cross product is 0 (sin 0 =0)

where is the mistake in my logic
 
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  • #2
krot said:
they say that the magnetic field is paralel
to the plane
Right.
so cross product is 0 (sin 0 =0)
What's the direction of the magnetic moment?
 
  • #3
from the solution i see that the magnetic moment is a scalar
it doesn't have a direction

i know it should have a direction

where is my mistake
?
 
  • #4
krot said:
from the solution i see that the magnetic moment is a scalar
it doesn't have a direction
This is incorrect. See: http://hyperphysics.phy-astr.gsu.edu/Hbase/magnetic/magmom.html"
 
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  • #5
ok so i go by the right hand rule as the current flows
to determine the direction of moment dipole
 
  • #6
krot said:
ok so i go by the right hand rule as the current flows
to determine the direction of moment dipole
Yes.
 

FAQ: Where Is the Mistake in My Magnetic Field Logic?

What is the cross product?

The cross product is a mathematical operation that takes two vectors and produces a new vector perpendicular to both of the original vectors. It is denoted by the symbol "x" or "×".

How is the cross product different from the dot product?

The cross product and the dot product are both operations on vectors, but they produce different results. The dot product results in a scalar (a single number), while the cross product results in a vector.

What are some real-world applications of the cross product?

The cross product has many practical applications in fields such as physics, engineering, and computer graphics. Examples include calculating torque in mechanics, determining the direction of magnetic fields, and creating 3D models in computer graphics.

Can the cross product be performed on any two vectors?

No, the cross product can only be performed on two vectors in three-dimensional space. It is not possible to take the cross product of two vectors in two-dimensional space or in higher dimensions.

How do you calculate the cross product of two vectors?

The cross product is calculated using the following formula:

a x b = [aybz - azby, azbx - axbz, axby - aybx]

where a and b are the two vectors and the resulting vector is perpendicular to both a and b.

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