Consider the following linear programming problem: Minimize $Z = \$ 2 x + \$ 8 y$
$$\begin{array} { l }
\text{Subject to:}&8 x + 4 y \geq 64 \
&2 x + 4 y \geq 32 \
&y \geq 2
\end{array}$$ Determine the optimum amounts of x and y in terms of cost minimization. What is the minimum cost?

Question

Consider the following linear programming problem: Minimize $Z = \$ 2 x + \$ 8 y$
$$\begin{array} { l } 
\text{Subject to:}&8 x + 4 y \geq 64 \
&2 x + 4 y \geq 32 \
&y \geq 2
\end{array}$$ Determine the optimum amounts of x and y in terms of cost minimization. What is the minimum cost?

Quizplus · Accepted Answer

The Answer of Consider the following linear programming problem: Minimize $Z = \$ 2 x + \$ 8 y$
$$\begin{array} { l } 
\text{Subject to:}&8 x + 4 y \geq 64 \
&2 x + 4 y \geq 32 \
&y \geq 2
\end{array}$$ Determine the optimum amounts of x and y in terms of cost minimization. What is the minimum cost?

Consider the Following Linear Programming Problem: Minimize Z=$2x+$8yZ = \$ 2 x + \$ 8 yZ=$2x+$8y

Consider the Following Linear Programming Problem: Minimize $Z = \$ 2 x + \$ 8 y$