Solv this for me

A chemical Process makes X and Y from raw materials $1$ and $2$ whose supply are limited$.$ The daily maximum quantities of raw materials available are one thousand units for the material $1$ and a quarter of a thousand units for material $2.$

The making of a single units of X consumes one unit of material $1$ and $1/5$ units of material $1$ and $1/2$ units of material $2.$

The cost$/$unit of raw material is expressed by $(0\mathrm{.}375-5\backslash$times $10^-5$ f$1)$ while that of $2$ is $(0\mathrm{.}7-10^-4$ f$2).$

A unit of X is sold according to $2-5\backslash$times $10^-4$gx$-15\backslash$times $10^-5$gy and a unit of Y is sold base on $3\mathrm{.}50-0\mathrm{.}0002$gx$-0\mathrm{.}0015$gx

If the company is capable of ensuring the sale of units manufactured, formulate the optimization problem by maximizing the profit. Let F represent the number of raw materials processed while g represent the quantity of units of products solid