How Does a Magnetic Field Affect an Electron's Motion?

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The discussion focuses on how a magnetic field affects an electron's motion, specifically when an electron enters a 0.01 T magnetic field traveling west at 0.12 times the speed of light. Participants are trying to calculate the magnetic force acting on the electron using the formula Fm = |q|vB, where the charge of the electron and the speed of light are necessary for the calculations. There is confusion regarding the values needed, particularly the charge of the electron and the speed of light. The conversation emphasizes the importance of understanding these fundamental constants to solve the problem effectively. Overall, the thread highlights the challenges faced in applying physics concepts to real-world scenarios.
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You have arranged that the magnetic field in a particular region of space is due North with a value of 0.01 T. An electron enters the field traveling to the West with a speed of 0.12 of the speed of light. As a result, the electron experiences a magnetic force which is upwards.

(a) What is the strength of this magnetic force, in fN? (NOTE: The "f" stands for "femto", which is 10^-15.)

(b) What is the amount of the resulting acceleration of the electron?

(c) What will be the result of the acceleration that you have calculated in part (b)?




The Attempt at a Solution



I am really quite lost.. but this is where I thought I should be starting..

Force Law: Fm = |q|vB
where v = .12(1.3 x10^3) m/s , B = .01 T, q = ?? (I'm not sure?)


any help would be appreciated :)
 
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jand said:
Force Law: Fm = |q|vB
OK.
where v = .12(1.3 x10^3) m/s
v is 0.12 times the speed of light. What's the speed of light? (Look it up!)
, B = .01 T
Good.
, q = ?? (I'm not sure?)
What's the charge of an electron? (Look it up!)
 
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