use matlab coding Problem $2\mathrm{.}19$

The ideal gas law is

$PV=nRT$

and the Van der Waal modification of the ideal gas law is

$(P+n^2\frac{a}{V^2})(V-nb)=nRT$

Assume that

Moles, $n,$ is $2$ mol

a is $5\mathrm{.}536\frac{L^2}{b}ar\frac{?}{mo{l}^2}$

b is $0\mathrm{.}03049\frac{L}{m}ol$

Ideal constant, R is $0\mathrm{.}08314472$ L bar$/$ K mol

a$)$ Use the ideal gas law to find the temperature for ten values of pressure, $P$ from $0$ to $400$ bar when the volume, $V,$ is kept constant at $1$ L $.$ The answer should be a variable array named Tas

b$)$ Use Van der Waal's equation to find the temperature for ten values of pressure, $P$ from $0$ to $400$ bar when the volume, V$,$ is kept constant at $1$ L $.$ The answer should be a variable array named Tb$.$

c$.$ Use the ideal gas law to find the temperature for ten values of volume, $V,$ from $0\mathrm{.}1$ L to $10$ L for a constant pressure $P$ of $220$ bar. The answer should be a variable named Tc$.$

d$.$ Use Van der Waal's equation to find the temperature for ten values of volume, $V,$ from $0\mathrm{.}1$ L to $10$ L for a constant pressure $P$ of $220$ bar. The answer should be a variable named $Td.$