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Mht Cet

Differentiation

MHT CET 2024 16th May Evening Shift

MCQ+2 / -02024

If $\mathrm{g}(x)=[\mathrm{f}(2 \mathrm{f}(x)+2)]^2$ and $\mathrm{f}(0)=-1, \mathrm{f}^{\prime}(0)=1$ then $g^{\prime}(0)$ is

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