Let x, y and z be three positive real numbers whose sum is 1. If no one of these numbers is more than twice any other, then find the minimum value of the product xyz.
thanks!!
+15000 Let x, y and z be three positive real numbers whose sum is 1. If no one of these numbers is more than twice any other, then find the minimum value of the product xyz.
Hello Guest!
\(x+y+z=1\\ x+1,99x+1.98x-1=0\)
The larger the different multiplicants < 2 of x, the smaller the product xyz.
\(x=0.2012\\ y=0.4004\\ z=0.3984\\ xyz=0.032095 \)
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