हिंदी

Assume \[f'(c)=0\] and the second derivative exists at \[c\]. Which condition gives a local minimum?

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प्रश्न

Assume \[f'(c)=0\] and the second derivative exists at \[c\]. Which condition gives a local minimum?

विकल्प

  • \[f''(c)<0\]

  • \[f''(c)>0\]

  • \[f''(c)=0\]

  • \[f'(c)<0\]

MCQ
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उत्तर

Under the Second Derivative Test, a positive second derivative at a critical point gives a local minimum. Hence \[f''(c)>0\] identifies a local minimum.

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