A Rectangle Parallel to a Magnetic Field

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aximwolf
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Homework Statement



file:///Users/LabGuest/Desktop/CH26.tiff

Homework Equations



FB= qv cross B

The Attempt at a Solution




If the the rectangle is parallel to the magnetic field and we know that FB is perpendicular to the B field itself than there should be a net Torque but no net force. Is this assumption correct?

My first intuition was to say there was a net force and no net torque but I think that is wrong because magnetic force acts perpendicular to the magnetic field (B).
 
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  • Textbook question with a diagram of a rectangular current loop in a field of upward-pointing arrows representing a uniform magnetic field, with the loop's plane parallel to the field; four multiple-choice answers listed below.
    CH26.gif
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aximwolf said:
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The Attempt at a Solution




If the the rectangle is parallel to the magnetic field and we know that FB is perpendicular to the B field itself than there should be a net Torque but no net force. Is this assumption correct?


Yes, it is correct. Can you explain, why?

ehild
 
Yes because Magnetic Force = qv cross B thus it acts perpendicular to the magnetic field (B) since it is a cross product. The magnitude of the force is qvbsin(theta).
 
But then there can be a net force on the rectangle, perpendicular to it, is it right?

What is v in the formula?

ehild
 
Last edited:
there is a different formula (derived from the formula u wrote) used in case of currents ... do you know it?
 
I would consider the magnetic force on each segment of the loop and sum these.
 
WatermelonPig said:
I would consider the magnetic force on each segment of the loop and sum these.

correct way ! :approve: