Match the physical quantities given in List - I with dimensions in...

\left[GravitationalPotential\right] = \left[\dfrac{GravitationalPotentialEnergy}{mass}\right]$</p><p>$= \dfrac{{ML}^{2}{T}^{- 2}}{M} = {M}^{0}{L}^{2}{T}^{- 2}$</p><p>Stefan's constant \left(\sigma\right) .$

$\dfrac{dQ}{dt} = \sigmaA{T}^{4} ⇒ \sigma = \dfrac{\dfrac{dQ}{dt}}{A{T}^{4}}$

$⇒ \left[\sigma\right] = \dfrac{{ML}^{2}{T}^{- 3}}{{L}^{2}{K}^{4}} = {ML}^{0}{T}^{- 3}{K}^{- 4}$

Permittivity \left({ε}_{0}\right)$</p><p>$F = \dfrac{1}{4\pi{ε}_{0}}\dfrac{{q}^{2}}{{r}^{2}}$</p><p>$∴ \left[{ε}_{0}\right] = \left[\dfrac{1}{4\piF}\dfrac{{q}^{2}}{{r}^{2}}\right]$</p><p>$= \dfrac{{I}^{2}{T}^{2}}{{MLT}^{- 2} \cdot {L}^{2}} = {M}^{- 1}{L}^{- 3}{T}^{4}{I}^{2}$</p><p>Specific heat capacity \left(C\right)$

$Q = mC ∆ T$

$⇒ \left[C\right] = \left[\dfrac{Q}{m ∆ T}\right] = \dfrac{{ML}^{2}{T}^{- 2}}{M \cdot K} = {M}^{0}{L}^{2}{T}^{- 2}{K}^{- 1}$