An electron with charge -e and mass m travels at a speed v in a plane
perpendicular to a magnetic field of magnitude B. The electron follows a
circular path of radius R. In a time, t. the electron travels halfway around the
circle. What is the amount of work done by the magnetic field?
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Answer:
The magnetic force on the electrom provides the centripetal force, so, we have,
Bqv=
R
mv
2
⇒R=
Bq
mv
So, if velocity is doubled and magnetic field intensity is halved, then the radius will become 4 times.
An electron with charge -e and mass m travels at a speed v in a plane perpendicular to a magnetic field of magnitude B. The electron follows a circular path of radius R. In a time, t, the electron travels halfway around the circle
.
Explanation:
The magnetic force acts in such a way that the direction of the magnetic force and velocity are always perpendicular to each other. If force and velocity are perpendicular force and displacement are also perpendicular, thus W= FS cos q, if q = 90, work done will be zero.
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