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If a charged particle of charge to mass ...

If a charged particle of charge to mass ratio `(q/m) = alpha` centers in a magnetic field of strength B at a speed `v=(2 alpha d) (B),` then

A

angle subtended by the path of charge particle in magnetic field at the centre of circular path is `2pi`.

B

the charge will move on a circular path and then will come out from magnetic field at some distance from the point of insertion.

C

the time for which particle will be in the magnetic field is `(2pi)/(alpha B)`

D

angle subtended by the path of charge particle in magnetic field at the centre of circular path is `pi//2`

Text Solution

Verified by Experts

The correct Answer is:
B

`r=(mv)/(qB)=v/(Balpha)=((2alphad)(B))/((B alpha))=2d`

i.e., the electron will move
outafter travelling on a
semicircular path of radius `r=2d`.
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