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A charged particle (q, m) enters perpend...

A charged particle `(q, m)` enters perpendicular in a uniform magnetic field `B` and comes out field as shown. The angle of deviation `theta` time taken by particle to cross magnetic field will be

A

`sin^(-1). (Bqd)/(mv), (m theta)/(Bq)`

B

`sin^(-1) .(Bqv)/(md), (m theta)/(Bq)`

C

`cos^(-1) .(Bqd)/(mv), (m theta)/(Bq)`

D

`cos^(-1). (Bqv)/(md), (m theta)/(Bq)`

Text Solution

Verified by Experts

The correct Answer is:
A


`sin theta = (d)/( R) = (d)/(mv//Bq) = (Bqd)/(mv)`
`theta = sin^(-1) ((Bqd)/(mv))`
`t = (2pi m)/(Bq).(theta)/(2pi) = (m theta)/(Bq)`
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