Graphing demand for labor and computing the optimal quantity

Consider a company operating in a competitive market. The company sells units of output and receives a price of $$30$ per unit, and pays a daily market wage of $$375$ to each worker it employs.

In the following table, complete the column for the value of the marginal product of labor $($VMPL$)$ at each quantity of workers.

$\backslash$table$[[\backslash$table$[[$Labor$],[($Number of workers$)]],\backslash$table$[[$Output$],[($Units of output$)]],\backslash$table$[[$Marginal Product of Labor$],[($Units of output$)]],\backslash$table$[[$Value of the Marginal Product of Labor$],[($Dollars$)]]],[0,$A $0,16,],[1,16,15,],[2,31,14,],[3,45,11,],[4,56,8,],[5,64,,*]]$

On the following graph, use the blue points $($circle symbol$)$ to plot the firm's labor demand curve. Then, use the orange line $($square symbols$)$ to show the wage rate. $($Note: If you cannot place the wage rate at the level you want, move the two end points individually.$)$

Hint: Remember to plot each point halfway between the two integers. For example, when the number of workers increases from $0$ to $1,$ the value of the marginal product for the first worker should be plotted with a horizontal coordinate of $0\mathrm{.}5,$ the value halfway between $0$ and $1.$ Line segments will automatically connect the points.