Solve the LP problems. If no optimal solution exists, indicate whether the feasible region is empty or the objective function is unbounded.

Minimize $c = 2 x - 2 y$ subject to
$\begin{aligned}
\frac { x } { 6 } & \leq y \
y & \leq \frac { 2 x } { 5 } \
x + y & \geq 7 \
x + 2 y & \leq 20 \
x \geq 0 , y & \geq 0
\end{aligned}$
Min: $c =$ __________, $x =$ __________, $y =$ __________

Question

Solve the LP problems. If no optimal solution exists, indicate whether the feasible region is empty or the objective function is unbounded.
​
Minimize $c = 2 x - 2 y$ subject to
​ $\begin{aligned}
\frac { x } { 6 } & \leq y \
y & \leq \frac { 2 x } { 5 } \
x + y & \geq 7 \
x + 2 y & \leq 20 \
x \geq 0 , y & \geq 0
\end{aligned}$ ​
Min: $c =$ __________, $x =$ __________, $y =$ __________

Quizplus · Accepted Answer

The Answer of Solve the LP problems. If no optimal solution exists, indicate whether the feasible region is empty or the objective function is unbounded.
​
Minimize $c = 2 x - 2 y$ subject to
​ $\begin{aligned}
\frac { x } { 6 } & \leq y \
y & \leq \frac { 2 x } { 5 } \
x + y & \geq 7 \
x + 2 y & \leq 20 \
x \geq 0 , y & \geq 0
\end{aligned}$ ​
Min: $c =$ __________, $x =$ __________, $y =$ __________

Solve the LP Problems c=2x−2yc = 2 x - 2 yc=2x−2y

Solve the LP Problems $c = 2 x - 2 y$