Can GeoGebra optimize a function of the type z = f(x,y)? How?
Please give an example
Thank you for your response. For example, consider f(x,y) = x^2 + y^2, which would be graphed on 3D Graphics. Is there a way for GeoGebra to calculate the extremum of the function which would give a point of three coordinates? In this case it would be (0,0,0) fo example. The extremum option is not available in 3D graphics, it is just available for graphs on the x-y plane.
I wrote a code that worked! (x(Min[f(x), -10, 10]), x(Min[f(x(Min[f(x), -10, 10]), x), -10, 10]), f(x(f(x), -10, 10]), x(Min[f(x(Min[f(x), -10, 10]), x), -10, 10])))
I think this makes the min function very powerful!
para expresiones polinomicas puedes igualar las derivadas parciales a 0 y resolver el sistema con el CAS
Maybe this is interesting :)
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