Mathematics, 22.04.2021 14:00 dianacastro8298

Consider the function f(x)=−2x^3+33x^2−60x+11. This function has two critical numbers A A=

and B=

f′′(A)=

f′′(B)=

Thus f(x) has a local
at A (type in MAX or MIN)
and a local
at B (type in MAX or MIN).

Consider the function f(x)=−2x^3+33x^2−60x+11. This function has two critical numbers A
A=
and B=

Answers: 3

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Consider the function f(x)=−2x^3+33x^2−60x+11. This function has two critical numbers A A=

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More questions: Mathematics Another questions

Consider the function f(x)=−2x^3+33x^2−60x+11. This function has two critical numbers A A= and B= f′′(A)= f′′(B)= Thus f(x) has a local at A (type in MAX or MIN) and a local at B (type in MAX or MIN).

Answers

Another question on Mathematics

Consider the function f(x)=−2x^3+33x^2−60x+11. This function has two critical numbers A A=

and B=

f′′(A)=

f′′(B)=

Thus f(x) has a local
at A (type in MAX or MIN)
and a local
at B (type in MAX or MIN).