Find the dimensions of electric dipole moment $\left(p\right)$, The relevant equations are : 

$F\mathit{=}qE\mathit{,}\mathit{ }F\mathit{=}qvB\mathit{,}\mathit{ }B\mathit{=}\frac{{\mu }_{\mathit{0}}I}{2\pi r}\mathit{,}\mathit{ }p\mathit{=}q\mathit{·}r\mathit{,}\mathit{ }M\mathit{=}IA$,$F\mathit{=}\frac{q_1{q}_2}{4\pi {\epsilon }_{\mathit{0}}{r}^2}$ 

Where the other symbols $F\mathit{,}\mathit{ }q\mathit{,}\mathit{ }v\mathit{,}\mathit{ }I\mathit{,}\mathit{ }r\mathit{,}\mathit{ }A$  respectively represent force, charge, velocity, current, distance and area.

Find the dimensions of, magnetic dipole moment $\left(M\right)$, The relevant equations are :

$F\mathit{=}qE\mathit{,}\mathit{ }F\mathit{=}qvB\mathit{,}\mathit{ }B\mathit{=}\frac{{\mu }_{\mathit{0}}I}{2\pi r}\mathit{,}\mathit{ }p\mathit{=}q·r\mathit{,}\mathit{ }M\mathit{=}IA$ and 

$F\mathit{=}\frac{q_1{q}_2}{4\pi {\mathit{\in }}_{\mathit{0}}{r}^2}$ 

Where the other symbols $F\mathit{,}\mathit{ }q\mathit{,}\mathit{ }v\mathit{,}\mathit{ }I\mathit{,}\mathit{ }r\mathit{,}\mathit{ }A$ respectively represent force, charge, velocity, current, distance and area.

The height $\left(h\right)$ of mercury column in a barometer is found to be $76 \mathrm{cm}$. Calculate the atmospheric pressure in $\mathrm{SI}$ and$\mathrm{CGS} \mathrm{units}$.

Given: Specific gravity of mercury $=13.6$, density of water $=1\mathrm{g}/\mathrm{cc}$ and $\mathrm{g}=9.8 \mathrm{m}/{\mathrm{s}}^2$. Formula for pressure is $p=hpg$.