dec ' at : clathratus . k gold badge silver badges bronze badges votes answers views prove function is constant [duplicate] let $f: \mathbb r \to \mathbb r$ be a real function, which is continuous in . there exists one $a \in \mathbb r \backslash\{ , \}$ with $f(x) = f(ax)$ $~~~~(x \in \mathbb r)$....
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given the expression: $$e(x, y) = x^ + y^ - x - y$$ and i have to find the minimum value of $e(x, y)$ for $(x, y) \in d$ where: $$d = \{ (x,y) \in \mathbb{r}^ \hspace{ . cm} | \hspace{ .... multivariable-calculus optimization convex-optimization maxima-minima qcqp asked yesterday user silver badges bronze...