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what is the Maximum and minimum of the f(x,y,z)=(xy+z)/(z^2+1) in the{(x,y,z):z>=0,x^2+y^2<=1
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Global minimum at {x -> 1/Sqrt[2], y -> -(1/Sqrt[2]), z -> 0} valued - 1/2
Global maximum (this one I am not sure) at {x -> -Sqrt[ 2] (1/2 (1 - Sqrt[5]) - 1/16 (-1 - Sqrt[5]) (-1 + Sqrt[5])^2 + 1/4 (1 + Sqrt[5])), y -> -(1/Sqrt[2]), z -> 1/2 (-1 + Sqrt[5])}, valued 1/4 (1 + Sqrt[5])
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