a$)$ Use Module to implement a function, named B$2$N$2,$ that computes the second$-$virial coefficient as a function of temperature for N$2($g $=1\mathrm{.}62,\backslash [$Sigma$]=3\mathrm{.}27,\backslash [$Epsilon$]=88\mathrm{.}3$ K $).$ Equations $(2)$ and $(3)$ should be implemented inside Module and the parameters g$,\backslash [$Sigma$]$ and $\backslash [$Epsilon$],$ should be implemented as local variables. The output of B$2$N$2$ should be in cm$^3.$mol$^-1.$ Include in your answer the numerical evaluation of Subscript$[$B$,2]$ at the the so$-$called Boyle temperature, Subscript$[$T$,$ B$]=-\backslash [$Epsilon$]/$log$(1-1/$g$^3),$ the solution to the equation Subscript$[$B$,2]($Subscript$[$T$,$ B$])=0.$