Let \(x, y\) and \(z\) be positive real numbers such that \(x+y+z=1.\) Find the maximum value of \(x^3y^2z\).
say x=1 and y and z=0 so 1*0*0=0 so answer is 0!
that was wrong
please double-check your answer (i can't risk getting this problem wrong )
( i am on peralgebra not intimated algrebra!)
You get the maximum when x = y = z = 1/3. The maximum value is then (1/3)^6 = 1/729.
that was wrong as well but it's ok it is really hard problem
well it could be [biggest number],-[biggest number],1
so it is [biggest number]^5