Solve the problem.
-Find the maximum value of $f = 6 x + 7 y$ subject to the following constraints.
$$\begin{array} { l }
2 x + 3 y \leq 12 \
2 x + y \leq 8 \
x \geq 0 \
y \geq 0
\end{array}$$
A) Maximum of 32
B) Maximum of 24
C) Maximum of 52
D) Maximum of 13

Question

Solve the problem.
-Find the maximum value of $f = 6 x + 7 y$ subject to the following constraints.
$$\begin{array} { l } 
2 x + 3 y \leq 12 \
2 x + y \leq 8 \
x \geq 0 \
y \geq 0
\end{array}$$
A) Maximum of 32
B) Maximum of 24
C) Maximum of 52
D) Maximum of 13

Quizplus · Accepted Answer

The feasible region is bounded by the constraints. Evaluating $f = 6x + 7y$ at the vertices of the feasible region, the maximum value is 32 at the point (4, 0).

Solve the Problem f=6x+7yf = 6 x + 7 yf=6x+7y Subject to the Following Constraints

Solve the Problem $f = 6 x + 7 y$ Subject to the Following Constraints