已知$f'(x)=\frac {2x}{\sqrt {1-{x}^{2}}}$,则$\frac {df(\sqrt {1-{x}^{2})}}{dx}=$$\left(\,\,\,\,\,\right)$
$A、-2$;
$B、-\dfrac{2x}{\left|x\right|}$;
$C、-\dfrac{x}{\sqrt{1-{x}^{2}}}$;
$D、\dfrac{2}{\sqrt{1-{x}^{2}}}$.
=dfrac (x)(sqrt {1-{x)^2}},则=dfrac (x)(sqrt {1-{x)^2}}=_________.,则=_________.
求不定积分int dfrac (1)(2x)sqrt (ln x)dx=().int dfrac (1)(2x)sqrt (ln x)dx=int dfrac
(6) () =dfrac (1)(sqrt {1-{x)^2}} int dfrac (1)(sqrt {1-{x)^2}}dx=() .
2x(1+x)-(x)^2-|||-7.设函数f(x)可导且 (x)=dfrac (2x)(sqrt {{a)^2-(x)^2}} 求 dfrac (d)(dx
.int dfrac (sqrt {1+{x)^2}+sqrt (1-{x)^2}}(sqrt {1-{x)^4}}dx.
设=dfrac (arcsin x)(sqrt {1-{x)^2}}(1)证明:=dfrac (arcsin x)(sqrt {1-{x)^2}}(2)求=df
(int )_(1)^2dfrac (dx)(x(1+sqrt {2x))}=( )A.(int )_(1)^2dfrac (dx)(x(1+sqrt {2x
=dfrac (arcsin x)(x)+dfrac (1)(2)ln dfrac (1-sqrt {1-{x)^2}}(1+sqrt {1-{x)^2}}
(15) int dfrac ({x)^2}(sqrt {1-{x)^2}}dx
设=ln sqrt (dfrac {1-x)(1-{x)^2}}则 dy|=ln sqrt (dfrac {1-x)(1-{x)^2}}设则dy|