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If a particle of charge 10^(-12) coulomb...

If a particle of charge `10^(-12)` coulomb moving along the`hat(x)`-direction with a velocity `10^(5)m//s` experiences a force of `10^(-10)` newton in `hat(y)`-direction due to magnetic field. Then the minimum magnetic field is

A

`5 xx 10^(-3)Wb//m^(2)`

B

`10^(-5)Wb//m^(2)`

C

`2 xx 10^(-3)Wb//m^(2)`

D

`10^(-3)Wb//m^(2)`

Text Solution

Verified by Experts

The correct Answer is:
D

`F=qvBsin theta therefore B=F/(qv sin theta)` Where theta is the angle between `vecv and vecB` B is minimum is `sin theta=1 or theta=90^(@)` therefore B is along Z axis. Minimum `B=F/(qv)=(10^(-10))/(10^(-12) xx 10^(5))=10^(-3)Wb//m^(2)`
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