Question

let f(x) have second order derivative at c such that f'(c)=0 and f"(c)>0, then c is a point of​

Answer 1

Answer:

Local Minima

Step-by-step explanation:

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Answer 2

Given :   f(x) have second order derivate at c such that f'(c)=0 and f"(c)>0

To Find : c is a point of  

inflexion

local maxima

local minima

None of these

Solution:

f(x)  is any function

f'(c) = 0

f''(c)  > 0

hence c is a point of Local Minima

f(x)  is any function

f'(c) = 0

f''(c)  <  0

hence c is a point of Local Maxima

Local Minima   is correct answer

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