Ideal Gas $($vector creation and use in formula$)$

The pressure, volume, temperature, and mass of an ideal gas are related by the ideal gas equation of state:

$PV=\frac{mRT}{M}$

where $P$ represents pressure $($Pascals$),V$ represents volume $($cubic meters$),m$ represents mass $($grams$),T$ represents temperature $($Kelvin$),$ and $M$ represents the molecular

mass of the gas $($grams$/$mole$).R$ is the ideal gas constant and has a value of $8\mathrm{.}31447$ Joules$/($mole$-$Kelvin$).$

An isothermal expansion process is one in which the gas temperature remains constant as the volume of the gas increases. Consider the isothermal expansion of a mass of $500$

grams of carbon dioxide $(C{O}_2,M=44\mathrm{.}01$gram$\frac{s}{m}$ole$)$ from a volume of $0\mathrm{.}1$ cubic meters to a volume of $0\mathrm{.}8$ cubic meters at a constant temperature of $750$ Kelvin. Write a script

to compute the pressure in the gas corresponding to $80$ equally$-$spaced volume values between the minimum and maximum volumes.

Assign the calculated pressure values to a variable named Pressure. Next combine these pressure values with the incremental volume values and the temperature in a $3-$column

matrix with temperature values in the first column $($all values in this column equal $750),$ the evenly$-$spaced volume values in the second column, and the corresponding pressure

values in the third column. Assign this matrix to the variable TVPvalues.

Solve this problem using vectorized code $($i$.$e$.$ do not use a loop in your solution.

PLZZZZ tell me how to put it EXACTLY on matlab

$)$