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The quantity $X$ is given by $ε_{0} L \frac{Δ V}{Δ t}$ , where $ε_{0}$ is the permittivity of free space, $L$ is a length, $Δ V$ is potential difference and $Δ t$ is time interval. The dimensional formula for $X$ is the same as that of

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Correct option is D

C=ΔqΔV=ε0Ad Or ε0AL=ΔqΔV Or ε0=(Δq)LA·(ΔV) X=ε0LΔVΔt=(Δq)LA(ΔV)LΔVΔt But [A]=L2 ∴X=ΔqΔt= current

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The quantity X is given by ε0LΔVΔt, where ε0 is the permittivity of free space, L is a length, ΔV is potential difference and Δt is time interval. The dimensional formula for X is the same as that of

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The quantity $X$ is given by $ε_{0} L \frac{Δ V}{Δ t}$ , where $ε_{0}$ is the permittivity of free space, $L$ is a length, $Δ V$ is potential difference and $Δ t$ is time interval. The dimensional formula for $X$ is the same as that of