Consider the linear programming problem where x and y are the decision variables.

Maximize $6\backslash$times $+8$y

subject to the following five constraints

$[$C$1]5$x$+2$y $<=40$

$[$C$216$x$+6$y $<=60$

$[$C$3]2$x$+4$y $<=32$

$[$C$41$ x $>=0$

$[$C$5]$ y $>=0$

Which two constraints control the solution?

O C$1$ and C$2$

O CA and C$5$

OC$3$ and CA

OC$1$ and C$3$

OC$2$ and C$3$

OC$2$ and C$5$

What is the optimized value of x$?$

What is the optimized value of y$?$

What is the maximum payoff?

Which constraints are redundant?

What is the slack for one of the redundant constraints?