Review the Integer Linear Program Problem outlined below and complete in Solver.

Incline Electronics produces three different products in a plant that is open $40$ hours per week. Each product requires the following processing times $($in hours$)$ on each of three machines.

Product $1$

Product $2$

Product $3$

Machine $1$

$2$

$2$

$1$

Machine $2$

$3$

$4$

$6$

Machine $3$

$4$

$6$

$5$

Each machine must be run by one of $19$ cross$-$trained workers who are each available $35$ hours per week. The plant has $10$ type$-1$ machines available, $6$ type$-2$ machines available, and $8$ type$-3$ machines available. Products $1,2,$ and $3$ contribute $$90,$ $$120,$ and $$150,$ respectively, in marginal profit per unit produced.

A$.$ Formulate mathematical integer linear problem

B$.$ Implement the model in a separate Excel tab and solve it

C$.$ What is the integer optimal solution? How many workers should be assigned to each type of machine, and how many products should we produce?