Sketch the feasible region, and use linear programming to find the maximum value of $\mathrm{z}$ on the feasible region.
-$\mathrm{y} \geq 2 \mathrm{x}-1$
$z=2 x+5 y \quad y \leq \frac{1}{2} x+8$
$\mathrm{y} \geq-\mathrm{x}+14$

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The Answer of Sketch the feasible region, and use linear programming to find the maximum value of $\mathrm{z}$ on the feasible region.
-$\mathrm{y} \geq 2 \mathrm{x}-1$
$z=2 x+5 y \quad y \leq \frac{1}{2} x+8$
$\mathrm{y} \geq-\mathrm{x}+14$

Sketch the Feasible Region, and Use Linear Programming to Find z\mathrm{z}z

Sketch the Feasible Region, and Use Linear Programming to Find $\mathrm{z}$