1 1 vote Let $f(x, y)$ be a function in two variables $x, y$. Then which of the following is true $\max _{x} \min _{y} f(x, y) \leq \min _{y} \max _{x} f(x, y)$. $\max _{x} \min _{y} f(x, y) \geq \min _{y} \max _{x} f(x, y)$. $\max _{x} \min _{y} f(x, y)=\min _{y} \max _{x} f(x, y)$. $\max _{x} \min _{y} f(x, y)=\min _{y} \max _{x} f(x, y)+\min _{y} \min _{x} f(x, y)$. None of the above. Calculus tifr2011 calculus maxima-minima + – admin 292 views answer comment Share Follow Add Sync Questions Print 0 reply Please log in or register to add a comment.
