Let $[{\epsilon }_0][\backslash varepsilon\_0]$ denote the dimensional formula of the permittivity of vacuum. If M = mass, L = length, T = Time and A = electric current, then:

The dimensional formula, for specific latent heat capacity, is

The relation between the SI unit (watt) and the CGS unit ($erg{s}^{-1}erg\backslash \; s^\{-1\}$), of power, is

If p and v stand for pressure and volume, respectively. The dimensions, of the constant, a, in the term $(p+\frac{a}{V^2}),\backslash left(p+\backslash frac\; a\{V^2\}\backslash right),$ should be:

The dimensional formulae, for specific heat capacity and thermal conductivity, are, respectively

The dimensions of the constant ${\epsilon }_0\backslash varepsilon\_0$, in Coulomb’s formula, (for the force (F), between two charges $(Q_1,Q_2)(Q\_1,\; Q\_2)$, separated by a distance (r), $F=\frac{1}{4\pi {\epsilon }_0}\left(\frac{Q_1{Q}_2}{r^2}\right),F=\backslash frac1\{4\backslash pi\; \backslash varepsilon\_0\}\backslash left(\backslash frac\{Q\_1Q\_2\}\{r^2\}\backslash right),$ would be

The SI Unit of surface tension equals:

The SI unit of moment of inertia can be equated to the SI units of

The ‘pair’, having identical SI units, is

The unit of capacitance, (the fared), expressed in terms of the fundamental units, in SI, is equal to