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A quantity X is given by $X = ε_{0} L (\frac{d V}{d t})$ where $ε_{0}$ is the absolute permittivity of free space, L is length, dV is change in potential difference and dt is time interval. The dimensions of X are the same as that of

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Correct option is D

X=ε0LdVdt ε0=(coulomb)2newton m2 dV=newton mcoulomb substituting X=(coulomb)2newton m2 m newton mcoulomb1sec=coulombsec= amp -

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A quantity X is given by X=ε0L(dVdt) where ε0 is the absolute permittivity of free space, L is length, dV is change in potential difference and dt is time interval. The dimensions of X are the same as that of

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A quantity X is given by $X = ε_{0} L (\frac{d V}{d t})$ where $ε_{0}$ is the absolute permittivity of free space, L is length, dV is change in potential difference and dt is time interval. The dimensions of X are the same as that of