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A particle with charge Q, moving with a momentum p, enters a uniform magnetic field normally. The magnetic field has magnitude B and is confined to a region of width d, where `d lt P/(BQ)`. The particle is deflected by an angle `theta` in crossing the field. Then

A

sin `theta=(BQd)/p`

B

`sin theta =p/(BQd)`

C

`sin theta =(Bp)/(Qd)`

D

`sin theta = (pd)/(BQ)`

Text Solution

Verified by Experts

The correct Answer is:
A

A to D is part of circle with centre C and radius CD=r
mv=p=BQr
`r=p/(BQ)`
sin `theta=(ED)/(CD)=d/r=(BQd)/p`
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