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A charged particle with a velocity 2 xx...

A charged particle with a velocity ` 2 xx 10^(3) ms^(-1)` passes undeflected through electric field and magnetic fields in mutually perpendicular directions. The magnetic field is 1.5 T. The magnitude of electric field will be

A

`1 . 5 xx 10^(3) NC^(-1)`

B

`2 xx 10^(3) NC^(-1)`

C

`3 xx 10^(3) NC ^(-1)`

D

`1 . 33 xx 10^(3) NC^(-1)`

Text Solution

Verified by Experts

The correct Answer is:
C

The charged particle goes undeflected through both the fields, therfore, force experience by charged particle due magnetic field must be equal to the force experienced by the charge particle due to electric field , i.e., `F_(m) = F_(e)`
or `e v B sin theta = e E`
Given,` v = 2 xx 10^(3) ms^(-1)`
B = 1.5 T
and `theta = 90^(@)`
Hence, ` E = v B sin theta = 2 xx 10^(3) xx 1.5 xx sin 90^(@)`
` 3 xx 10^(3) v//3`
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Knowledge Check

  • A charged particle with a velocity 2 xx 10^(3) m s^(-1) passes undeflected through electric field and magnetic fields in the mutually perpendicular directions. The magnetic field is 1.5 T. The magnitude of electric field will be

    A
    `1.5 xx 10^(3) N C^(-1)`
    B
    `2 xx 10^(3) N C^(-1)`
    C
    `3 xx 10^(3) N C^(-1)`
    D
    `1.33 xx 10^(3) N C^(-1)`
  • A charged particle with a velocity 2xx10^(3)ms^(-1) passes undeflected through electric field and magnetic fields in mutually perpendicular directions. The magnetic field is 1.5T. The magnitude of electric field will be:

    A
    `1.5xx10^(3)NC^(-1)`
    B
    `2xx10^(3)NC^(-1)`
    C
    `3xx10^(3)NC^(-1)`
    D
    `1.33xx10^(3)NC^(-1)`
  • A charged particle moves through a magnetic field perpendicular to tis direction . Then :

    A
    Both momentum and kinetic energy of the particle are not constant .
    B
    Both, momentum and kinetic energy of the particle are constant .
    C
    Kinetic energy changes but the momentum is constant .
    D
    The momentum changes but the kinetic eenrgy is constant .
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