Use the given feasible region determined by the constraint inequalities to find the minimum possible value of the
objective function.
-$f = 5 x + 6 y$ subject to the constraints
$$\left\{ \begin{array} { l }
x + 2 y \geq 14 \
3 x + 2 y \geq 18 \
- x + 2 y \leq 12 \
y \geq 0
\end{array} \right.$$

A) 46
B) 48
C) 0
D) 70

Question

Use the given feasible region determined by the constraint inequalities to find the minimum possible value of the
objective function.
-$f = 5 x + 6 y$ subject to the constraints
$$\left\{ \begin{array} { l } 
x + 2 y \geq 14 \
3 x + 2 y \geq 18 \
- x + 2 y \leq 12 \
y \geq 0
\end{array} \right.$$

A) 46 
B) 48 
C) 0 
D) 70

Quizplus · Accepted Answer

The Answer of Use the given feasible region determined by the constraint inequalities to find the minimum possible value of the
objective function.
-$f = 5 x + 6 y$ subject to the constraints
$$\left\{ \begin{array} { l } 
x + 2 y \geq 14 \
3 x + 2 y \geq 18 \
- x + 2 y \leq 12 \
y \geq 0
\end{array} \right.$$

A) 46 
B) 48 
C) 0 
D) 70

Use the Given Feasible Region Determined by the Constraint Inequalities f=5x+6yf = 5 x + 6 yf=5x+6y

Use the Given Feasible Region Determined by the Constraint Inequalities $f = 5 x + 6 y$