Please solve the problems below using Excel Solver. Please use the necessary settings. Also, please continue to adhere to the spreadsheet modeling principles.

The $xYZ$ company produces two products. The total profit achieved from these products is described by the following equation:

Total Profit $=-0\mathrm{.}2x_1^2-0\mathrm{.}4x_2^2+8x_1+12x_2+1500$

Where $x_1$ and $x_2$ represent thousands of units of products $1$ and $2,$ respectively.

Every $1000$ units of $x_1$ require $1$ hour of time, and every $1000$ units of $x_2$ require $30$ minutes in the shipping department. Each unit of each product requires $2$ pounds of a special ingredient, of which $64,000$ pounds will be available in the next production period. Additionally, $80$ hours of labor will be available in the next production period. Demand for X $1$ and X $2$ is unlimited. Create a nonlinear optimization model in an Excel Spreadsheet to maximize the total profit.