已知f'(x)=(2x)/(sqrt (1-{x)^2)},则(df(sqrt (1-{x)^2)})/(dx)=(,,,,,)A、-2;B、-dfrac(2x)(|x|);C、-dfrac(x)(sqrt(1-{x)^2)};D、dfrac(2)(sqrt(1-{x)^2)}.

已知$f'(x)=\frac {2x}{\sqrt {1-{x}^{2}}}$,则$\frac {df(\sqrt {1-{x}^{2})}}{dx}=$$\left(\,\,\,\,\,\right)$

$A、-2$;

$B、-\dfrac{2x}{\left|x\right|}$;

$C、-\dfrac{x}{\sqrt{1-{x}^{2}}}$;

$D、\dfrac{2}{\sqrt{1-{x}^{2}}}$.

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