Maximize
$p = 2 x + 3 y + 1.1 z + 4 w$
subject to
$$\begin{aligned}
1.2 x + y + z + w & \leq 42 \
2.2 x + y - z - w & \geq 15 \
1.2 x + y + z + 1.2 w & \geq 11.5 \
x \geq 0 , y \geq 0 , z \geq 0 , w & \geq 0
\end{aligned}$$
Round answers to two decimal places, if necessary.

If there is no solution, do not fill the fields.
$p =$ __________
$x =$ __________
$y =$ __________
$z =$ __________
$w ^ { \prime } =$ __________

Question

Maximize
​ $p = 2 x + 3 y + 1.1 z + 4 w$ ​
subject to
​ $$\begin{aligned}
1.2 x + y + z + w & \leq 42 \
2.2 x + y - z - w & \geq 15 \
1.2 x + y + z + 1.2 w & \geq 11.5 \
x \geq 0 , y \geq 0 , z \geq 0 , w & \geq 0
\end{aligned}$$ ​
Round answers to two decimal places, if necessary.
​
If there is no solution, do not fill the fields.
​ $p =$ __________
​ $x =$ __________
​ $y =$ __________
​ $z =$ __________
​ $w ^ { \prime } =$ __________

Quizplus · Accepted Answer

The Answer of Maximize
​ $p = 2 x + 3 y + 1.1 z + 4 w$ ​
subject to
​ $$\begin{aligned}
1.2 x + y + z + w & \leq 42 \
2.2 x + y - z - w & \geq 15 \
1.2 x + y + z + 1.2 w & \geq 11.5 \
x \geq 0 , y \geq 0 , z \geq 0 , w & \geq 0
\end{aligned}$$ ​
Round answers to two decimal places, if necessary.
​
If there is no solution, do not fill the fields.
​ $p =$ __________
​ $x =$ __________
​ $y =$ __________
​ $z =$ __________
​ $w ^ { \prime } =$ __________

Maximize ​ p=2x+3y+1.1z+4wp = 2 x + 3 y + 1.1 z + 4 wp=2x+3y+1.1z+4w

Maximize
$p = 2 x + 3 y + 1.1 z + 4 w$