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If I have 2 or more eqiations of degree 5, each representing a parametrr that I'd want to optimie. Say, one equation shows trend of production and the other one trend of rejections and both are function of $x$. Now I need a value of $x$ at which my system is optimized.

Meaning a value of $x$ for which production is maximized and rejection is minimized? Your answers will be appreciated.

Nick
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Bilal Anjum
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1 Answers1

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$$ \exists x_0 | f'(x_0) = 0 \land g'(x_0) = 0 $$ Then $f(x)$ and $g(x)$ wouldn't be arbitrary, meaning, you can't optimize in general both.

Anonymous
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