find the extreme value of f(x,y) =x^3y^2(12-x-y) find x and y value?i can't...
determine: Fxx and Fyy and Fxy seems to be a start if memory serves
if you are asking for just an answer ... then no
the solution is in the process; i would have to see your process
are you applying what you have learned?
there is some relationship of: Fxx*Fyy - (Fxy)^2 that should help define them
show me what youve worked ... this is not a free answering service here
mm thanks frd
i get: \[F_x = 3x^2y^2(12-x-y)-x^3y^2\]\[F_y = 2x^3y(12-x-y)-x^3y^2\] if this has a global point; then itll have to be when Fx=Fy=0, but it may also be a saddle point, so these would be considered critical points to chk
we can check if it has a global max from the Fxx Fyy Fxy parts to see if there is even a maximum
do you agree so far? and if so; what are your partials to test?
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