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How do I prove this? Given that the function x, 3;, z) = xyz subject to the constraint 3:2 + y2 + 22 = 3
How do I prove this?
Given that the function x, 3;, z) = xyz subject to the constraint 3:2 + y2 + 22 = 3 gives us 1 as the maximum value, show that for any nonnegative numbers a, b, c, we have 3 a+b+c x/b<. ac_ this is an inequality about the geometric mean hand side and arithmetic there a generalization of but we will not get to it>Step by Step Solution
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