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When is the second order derivative of \[y\] with respect to \[x\] defined?

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Question

When is the second order derivative of \[y\] with respect to \[x\] defined?

Options

  • When \[f'(x)\] is differentiable

  • When \[\frac{d^2y}{dx^2}=0\]

  • When \[y=\sin^{-1}x\]

  • When \[f(x)\] is constant

MCQ
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Solution

The second derivative is obtained by differentiating \[f'(x)\] again with respect to \[x\]. Therefore, it is defined only when the first derivative is differentiable.

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