Magnetic Fields: Deciphering True/False Questions

AI Thread Summary
The discussion centers on understanding the behavior of magnetic fields generated by a charged particle moving at a constant velocity, specifically in relation to the equation F=qvB. Key points include the clarification that the magnetic field's magnitude is zero along the line of the moving charge, and it is inversely proportional to the square of the distance from the charge (1/r²). Additionally, it is noted that there is an electric field produced by the moving charge, and the correct equation for calculating the magnetic field involves the cross product of velocity and position vector, adjusted by constants. The confusion arises from distinguishing between the effects of velocity and distance on the magnetic field's strength.
jazzylady03
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Magnetic Fields!

I have to choose which of these are true false. And they are really confusing me.

I know that the equation is F=qvB. However I am not sure what makes the problem different with constant velocity. Any help would be wonderful

Consider a charged particle moving with a constant velocity. Which of the following statements are true?
(Give ALL correct answers: B, AC, BCD.., or None)

A) The magnitude of the magnetic field generated by the charge is zero on the line of the moving charge.
B) The magnitude of the magnetic field generated by the charge is inversely proportional to the charge of the particle.
C) The magnitude of the magnetic field generated by the charge is inversely proportional to the speed of the particle.
D) The magnitude of the magnetic field generated by the charge is proportional to 1/r2 where r is the distance from the charge.
E) There is an electric field generated by the moving charge.
 
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You're using the wrong equation. Try \v{B} = \mu q \v{v} \times \v{r} / (4\pi r^2)
 
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