Exercise $17-1$ Algo Consider the following LP problem. Maximize z $=3\mathrm{.}13$x$1+1\mathrm{.}95$x$2,$ Subject to Constraint $1$: $2$x$1+3$x$2<=40,$ Constraint $2$: $3$x$1+$ x$2<=30,$ Constraint $3$: x$1,$x$2>=0,$ where x$1$ and x$2$ represent the decision variables. Solve the LP problem to answer the following questions. What are the values of x$1$ and x$2$ at the optimal solution? What is the maximum value of z$?$ Note: Round your answers to $2$ decimal places. Identify the binding and nonbinding constraints and report the slack value, as applicable. Note: If the answer to constraints is "Non$-$Binding" enter slack value to $2$ decimal places or leave cells blank. Report the shadow price and range of feasibility of each binding constraint. Note: If the answer to constraints is "Binding" enter the "Shadow price" and "Range of feasibility" to $2$ decimal places or leave cells blank. What is the range of optimality for the two objective function coefficients? Note: Round your answers to $2$ decimal places. how to do the problem in excel