9. Find the local maximum f(a)=,, at a= (2) and local minimum f(b)= (2) at b= (4) of f(x)=z−1x2. 10. Find the infection points of f(x)=x3x−4 at (a,f(a)). Then α= (1)
9. Find the local maximum f(a)= (1) at a= (2) and local minimum f(b)= (3) at b= (4) f(x)=x−1x2. 10. Find the inflection points of f(x)=x3x−4 at (a,f(a)). Then a= (1)
9. Find the local maximum f(a)=,, at a= (2) and local minimum f(b)= (2) at b= (4) of f(x)=z−1x2. 10. Find the infection
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9. Find the local maximum f(a)=,, at a= (2) and local minimum f(b)= (2) at b= (4) of f(x)=z−1x2. 10. Find the infection
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