
I'm going to consider the two problem distinctly. Now I want to calculate $z_1^{id}$ and $z_2^{id}$ and $x_1^{id}$ and $x_2^{id}$ where
$z_1^{id} = min(x)$
$z_2^{id} = max(y)$
$z_1^{id}$ is the value of the first objective function when I consider only the first one. $z_2^{id}$ when i consider only the second
I tried. And I get:
$z_1^{id} = 0 $
$z_2^{id} = 2 $
But I cannot figure out which is the optimal $x_1$ and $x_2$ ?? Because in the objective function and I have either $x$ or $y$, not both.
