设$\dfrac{x}{{x}^{2} -3x+1} =1$,求$\dfrac{{x}^{3}}{{x}^{6}-27{x}^{3}+1}$的值.
求极限__-|||-lim _(xarrow -1)(dfrac (1)(x+1)-dfrac (3)({x)^3+1})求极限
已知实数x满足(x)^2+dfrac (1)({x)^2}-3x-dfrac (3)(x)+2=0,求(x)^3+dfrac (1)({x)^3}的值.已知实数
3.设 x>0, 且 -dfrac (1)(x)=1, 求 ^3-dfrac (1)({x)^3} 的值.
[例 1-14] 求 lim _(xarrow -1)(dfrac (1)(x+1)-dfrac (3)({x)^3+1})
int dfrac (2{x)^2-x-1}({x)^3+1}dx.
已知(x-dfrac (1)(x))=dfrac ({x)^3-x}(1+{x)^4}-|||-__,求(x-dfrac (1)(x))=dfrac ({x)^
已知(x+dfrac (1)(x))=(x)^2+dfrac (1)({x)^2}-3,求f(x)已知,求f(x)
求下列极限.-|||-lim _(xarrow -1)(dfrac (1)(x+1)-dfrac (4)({x)^3+1})
... +({X)_(n)}^2)-|||-;(5) (mu )^2+dfrac (1)(3)((X)_(1)+(X)_(2)+(X)_(3))-|||-;(6
(x)=dfrac (1)(3)(x)^3-(x)^2-8x+1的单调增加区间是( )(x)=dfrac (1)(3)(x)^3-(x)^2-8x+1(x)=d