examine for extreme values x3+y3-3x-12y+20
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Step-by-step explanation:
(x,y)=x3+y3−3x−12y+20 ∇f(x,y)=(3x2−3,3y2−12)=(0,0) So 3x2=3⟺x=±1 3y2=12⟺y=±2 (fxxfxyfyxfyy)=(6x006y) So at (1,2):D>0 and fxx>0
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what sorry I didn't understood hmm
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