A point at which f(x,y) is neither maximum nor minimum is called
Answers
Answered by
0
(A) If f(x)=x
2
f
′
(x)=2x so f(x) have minima at x=0
(B) f(x)=cosx
f
′
(x)=−sinx so f(x) have maxima at x=0
(C) f(x)=x
3
−8
f
′
(x)=3x
2
so f(x) is neither maxima nor minima
MARK ME AS A BRAINLIEST
2
f
′
(x)=2x so f(x) have minima at x=0
(B) f(x)=cosx
f
′
(x)=−sinx so f(x) have maxima at x=0
(C) f(x)=x
3
−8
f
′
(x)=3x
2
so f(x) is neither maxima nor minima
MARK ME AS A BRAINLIEST
Answered by
0
Given:
The function f(x, y) having a point P which is neither maxima nor minima
Find:
The name of that point
Solution:
If any function f (x, y) have critical point say (a, b) then (a, b) can be
(a) Maximum point
(b) Minimum Point
(c) Saddle Point
Therefore saddle point is the correct answer to the question.
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