The dimension of magnetic field in mathrm-M- mathrm-L- mathrm-T- and mathrm-C- -Coulomb- is given as -mathrm-M-mathrm-T-1-mathrm-C-1-mathrm-M-mathrm-T-2-mathrm-C-1-mathrm-M-mathrm-L-mathrm-T-1-mathrm-C-1-mathrm-M-mathrm-T-2-mathrm-C-2-

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Toppr Admin · Accepted Answer

Magnetic force -xA0-F-iBl-x27F9- Magnetic field -xA0-B-Fil-xA0-Dimensions of magentic field -xA0- -B-MLT-x2212-2-CT-x2212-1-L-x21D2-B-x230A-MT-x2212-1C-x2212-1-x230B-xA0-

The dimension of magnetic field in $M, L, T$ and $C$ (Coulomb) is given as :
$M T^{- 1} C^{- 1}$
$M T^{- 2} C^{- 1}$
$M L T^{- 1} C^{- 1}$
$M T^{2} C^{- 2}$

Magnetic force $F = i B l$
$⟹$ Magnetic field $B = \frac{F}{i l}$
Dimensions of magentic field $[B] = \frac{M L T^{- 2}}{[C T^{- 1}] [L]}$
$\Rightarrow [B] = ⌊ M T^{- 1} C^{- 1} ⌋$

The dimension of magnetic field in M, L, T and C (Coulomb) is given as :MT−1C−1MT−2C−1MLT−1C−1MT2C−2

Magnetic force F=iBl⟹ Magnetic field B=Fil Dimensions of magentic field [B]=MLT−2[CT−1][L]⇒[B]=⌊MT−1C−1⌋

The dimension of magnetic field in $M, L, T$ and $C$ (Coulomb) is given as :
$M T^{- 1} C^{- 1}$
$M T^{- 2} C^{- 1}$
$M L T^{- 1} C^{- 1}$
$M T^{2} C^{- 2}$

Magnetic force $F = i B l$
$⟹$ Magnetic field $B = \frac{F}{i l}$
Dimensions of magentic field $[B] = \frac{M L T^{- 2}}{[C T^{- 1}] [L]}$
$\Rightarrow [B] = ⌊ M T^{- 1} C^{- 1} ⌋$