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If f'(c)=0, then f(x) has either a local maximum or a local minimum value at x=c. true or false?? Get the answers you need, now! Math secondary school answered if f'(c)=0, then f(x) has either a local maximum or a local minimum value at x=c. 2 see answers advertisement advertisement saketh200768181 saketh200768181 answer.
Lim x → c + f ( x) − f ( c) x − c ≥ 0. Lim x → c − f ( x) − f ( c) x − c ≤ 0. F ′ ( c) = 0. Show that if f is continuous and periodic then f attains both its minimum and its maximum. Proof about twice differentiable function. Here we have the following conditions to identify the local maximum and minimum from the second derivative test. X = k, is a point of local maxima if f' (k) = 0, and f'' (k) < 0. The point at x= k is the locl maxima and f (k) is called the local maximum value of f (x). X = k is a point of local minima if f' (k) = 0, and f'' (k) >0.
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![Solved: Let F Be A Continuous Function With Domain [-1, 3]... | Chegg.com](https://d2vlcm61l7u1fs.cloudfront.net/media/55a/55a02b8a-d931-4de1-9a07-25b8b85f699b/phprp69TZ.png "If F '(c) = 0, Then F Has A Local Maximum Or Minimum At C.")
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