Minimize$c = - x + 2 y$ Subject to
$$\begin{aligned}
y & \leq \frac { 2 x } { 5 } \
x & \leq 5 y \
y & \geq 4 \
x & \geq 10 \
x + y & \leq 24
\end{aligned}$$

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Minimize$c = - x + 2 y$ Subject to 
​$$\begin{aligned}
y & \leq \frac { 2 x } { 5 } \
x & \leq 5 y \
y & \geq 4 \
x & \geq 10 \
x + y & \leq 24
\end{aligned}$$

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The Answer of Minimize$c = - x + 2 y$ Subject to 
​$$\begin{aligned}
y & \leq \frac { 2 x } { 5 } \
x & \leq 5 y \
y & \geq 4 \
x & \geq 10 \
x + y & \leq 24
\end{aligned}$$

Minimize $c = - x + 2 y$ Subject to
$\begin{aligned}y & \leq \frac { 2 x } { 5 } \\x & \leq 5 y \\y & \geq 4 \\x & \geq 10 \\x + y & \leq 24\end{aligned}$

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Minimize c=−x+2yc = - x + 2 yc=−x+2y Subject to ​ y≤2x5x≤5yy≥4x≥10x+y≤24\begin{aligned}y & \leq \frac { 2 x } { 5 } \\x & \leq 5 y \\y & \geq 4 \\x & \geq 10 \\x + y & \leq 24\end{aligned}yxyxx+y​≤52x​≤5y≥4≥10≤24​

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Minimize $c = - x + 2 y$ Subject to
$\begin{aligned}y & \leq \frac { 2 x } { 5 } \\x & \leq 5 y \\y & \geq 4 \\x & \geq 10 \\x + y & \leq 24\end{aligned}$

Correct Answer:
Verified
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Get Access to more Verified Answers free of charge