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Marlo Ram Parmer
Asked: 2022-11-06T05:02:09+05:30 In:

The dimension of magnetic field in `M,L,T and C` (coulomb) is given as
A. (a) `MLT^(-1)C^(-1)`
B. (b) `MT^(2)C^(-2)`
C. ( c ) `MT^(-1)C^(-1)`
D. (d) `MT^(-2)C^(-1)`

The dimension of magnetic field in `M,L,T and C` (coulomb) is given as
A. (a) `MLT^(-1)C^(-1)`
B. (b) `MT^(2)C^(-2)`
C. ( c ) `MT^(-1)C^(-1)`
D. (d) `MT^(-2)C^(-1)`
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  1. Correct Answer – C
    ( c ) we know that `F = q v B`
    :. `B = (F)/(qv) = (MLT^(-2)/(C xx LT^(-1)) = MT^(-1)C^(-1)`

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Kasturi Somnath Sura
Asked: 2022-11-01T12:53:13+05:30 In:

The dimension of magnetic field in `M,L,T and C` (coulomb) is given as

The dimension of magnetic field in `M,L,T and C` (coulomb) is given as
Parabola
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  1. From `F = Bqv`
    `B = (F)/(qv) = ([MLT^(-2)])/(C[LT^(-1)]) = [M^(1) L^(0) T^(-1) C^(-1)]`

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Pirzada Balasubramanian
Asked: 2022-10-29T22:47:17+05:30 In:

The dimension of magnetic field in `M,L,T and C` (coulomb) is given as
A. `MT^(2) C^(-2)`
B. `MT^(-1) C^(-1)`
C. `MT^(-2) C^(-1)`
D. `MLT^(-1) C^(-1)`

The dimension of magnetic field in `M,L,T and C` (coulomb) is given as
A. `MT^(2) C^(-2)`
B. `MT^(-1) C^(-1)`
C. `MT^(-2) C^(-1)`
D. `MLT^(-1) C^(-1)`
Parabola
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1 Answer

  1. Correct Answer – B
    (2) `F = Bqv implies V = (F)/(qv) = (MLT^(-2))/(Q.LT^(-1))`
    `[B] = MT^(-1) C^(-1)`

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