数学
         
语言:中文    Language:English
求导函数:
    输入一个原函数(即需要求导的函数),然后设置需要求导的变量和求导的阶数,点击“下一步”按钮,即可获得该函数相应阶数的导函数。
    注意,输入的函数支持数学函数和其它常量。
    当前位置:求导函数 > 导函数计算历史 > 答案

    本次共计算 1 个题目:每一题对 x 求 2 阶导数。
    注意,变量是区分大小写的。
\[ \begin{equation}\begin{split}【1/1】求函数sin(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x) 关于 x 的 2 阶导数:\\\end{split}\end{equation} \]\[ \begin{equation}\begin{split}\\解:&\\ &\color{blue}{函数的第 1 阶导数:}\\&\frac{d\left( sin(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)\right)}{dx}\\=&cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)((\frac{(\frac{(\frac{3(\frac{(2 + 0)*\frac{1}{2}}{(2x + 6)^{\frac{1}{2}}} + ({2}^{x}((1)ln(2) + \frac{(x)(0)}{(2)})))}{(sqrt(2x + 6) + {2}^{x})})}{(3ln(sqrt(2x + 6) + {2}^{x}))} - \frac{(({x}^{x}((1)ln(x) + \frac{(x)(1)}{(x)})))log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})}}{({x}^{x})})}{(ln({x}^{x}))}) + 1)\\=&\frac{cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{(2x + 6)^{\frac{1}{2}}(sqrt(2x + 6) + {2}^{x})ln(sqrt(2x + 6) + {2}^{x})ln({x}^{x})} + \frac{{2}^{x}ln(2)cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{(sqrt(2x + 6) + {2}^{x})ln(sqrt(2x + 6) + {2}^{x})ln({x}^{x})} - \frac{log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})}ln(x)cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{ln({x}^{x})} - \frac{log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})}cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{ln({x}^{x})} + cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)\\\\ &\color{blue}{函数的第 2 阶导数:} \\&\frac{d\left( \frac{cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{(2x + 6)^{\frac{1}{2}}(sqrt(2x + 6) + {2}^{x})ln(sqrt(2x + 6) + {2}^{x})ln({x}^{x})} + \frac{{2}^{x}ln(2)cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{(sqrt(2x + 6) + {2}^{x})ln(sqrt(2x + 6) + {2}^{x})ln({x}^{x})} - \frac{log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})}ln(x)cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{ln({x}^{x})} - \frac{log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})}cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{ln({x}^{x})} + cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)\right)}{dx}\\=&\frac{(\frac{\frac{-1}{2}(2 + 0)}{(2x + 6)^{\frac{3}{2}}})cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{(sqrt(2x + 6) + {2}^{x})ln(sqrt(2x + 6) + {2}^{x})ln({x}^{x})} + \frac{(\frac{-(\frac{(2 + 0)*\frac{1}{2}}{(2x + 6)^{\frac{1}{2}}} + ({2}^{x}((1)ln(2) + \frac{(x)(0)}{(2)})))}{(sqrt(2x + 6) + {2}^{x})^{2}})cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{(2x + 6)^{\frac{1}{2}}ln(sqrt(2x + 6) + {2}^{x})ln({x}^{x})} + \frac{-(\frac{(2 + 0)*\frac{1}{2}}{(2x + 6)^{\frac{1}{2}}} + ({2}^{x}((1)ln(2) + \frac{(x)(0)}{(2)})))cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{(2x + 6)^{\frac{1}{2}}(sqrt(2x + 6) + {2}^{x})ln^{2}(sqrt(2x + 6) + {2}^{x})(sqrt(2x + 6) + {2}^{x})ln({x}^{x})} + \frac{-({x}^{x}((1)ln(x) + \frac{(x)(1)}{(x)}))cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{(2x + 6)^{\frac{1}{2}}(sqrt(2x + 6) + {2}^{x})ln(sqrt(2x + 6) + {2}^{x})ln^{2}({x}^{x})({x}^{x})} + \frac{-sin(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)((\frac{(\frac{(\frac{3(\frac{(2 + 0)*\frac{1}{2}}{(2x + 6)^{\frac{1}{2}}} + ({2}^{x}((1)ln(2) + \frac{(x)(0)}{(2)})))}{(sqrt(2x + 6) + {2}^{x})})}{(3ln(sqrt(2x + 6) + {2}^{x}))} - \frac{(({x}^{x}((1)ln(x) + \frac{(x)(1)}{(x)})))log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})}}{({x}^{x})})}{(ln({x}^{x}))}) + 1)}{(2x + 6)^{\frac{1}{2}}(sqrt(2x + 6) + {2}^{x})ln(sqrt(2x + 6) + {2}^{x})ln({x}^{x})} + \frac{(\frac{-(\frac{(2 + 0)*\frac{1}{2}}{(2x + 6)^{\frac{1}{2}}} + ({2}^{x}((1)ln(2) + \frac{(x)(0)}{(2)})))}{(sqrt(2x + 6) + {2}^{x})^{2}}){2}^{x}ln(2)cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{ln(sqrt(2x + 6) + {2}^{x})ln({x}^{x})} + \frac{({2}^{x}((1)ln(2) + \frac{(x)(0)}{(2)}))ln(2)cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{(sqrt(2x + 6) + {2}^{x})ln(sqrt(2x + 6) + {2}^{x})ln({x}^{x})} + \frac{{2}^{x}*0cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{(sqrt(2x + 6) + {2}^{x})(2)ln(sqrt(2x + 6) + {2}^{x})ln({x}^{x})} + \frac{{2}^{x}ln(2)*-(\frac{(2 + 0)*\frac{1}{2}}{(2x + 6)^{\frac{1}{2}}} + ({2}^{x}((1)ln(2) + \frac{(x)(0)}{(2)})))cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{(sqrt(2x + 6) + {2}^{x})ln^{2}(sqrt(2x + 6) + {2}^{x})(sqrt(2x + 6) + {2}^{x})ln({x}^{x})} + \frac{{2}^{x}ln(2)*-({x}^{x}((1)ln(x) + \frac{(x)(1)}{(x)}))cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{(sqrt(2x + 6) + {2}^{x})ln(sqrt(2x + 6) + {2}^{x})ln^{2}({x}^{x})({x}^{x})} + \frac{{2}^{x}ln(2)*-sin(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)((\frac{(\frac{(\frac{3(\frac{(2 + 0)*\frac{1}{2}}{(2x + 6)^{\frac{1}{2}}} + ({2}^{x}((1)ln(2) + \frac{(x)(0)}{(2)})))}{(sqrt(2x + 6) + {2}^{x})})}{(3ln(sqrt(2x + 6) + {2}^{x}))} - \frac{(({x}^{x}((1)ln(x) + \frac{(x)(1)}{(x)})))log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})}}{({x}^{x})})}{(ln({x}^{x}))}) + 1)}{(sqrt(2x + 6) + {2}^{x})ln(sqrt(2x + 6) + {2}^{x})ln({x}^{x})} - \frac{(\frac{(\frac{(\frac{3(\frac{(2 + 0)*\frac{1}{2}}{(2x + 6)^{\frac{1}{2}}} + ({2}^{x}((1)ln(2) + \frac{(x)(0)}{(2)})))}{(sqrt(2x + 6) + {2}^{x})})}{(3ln(sqrt(2x + 6) + {2}^{x}))} - \frac{(({x}^{x}((1)ln(x) + \frac{(x)(1)}{(x)})))log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})}}{({x}^{x})})}{(ln({x}^{x}))})ln(x)cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{ln({x}^{x})} - \frac{log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})}cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{(x)ln({x}^{x})} - \frac{log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})}ln(x)*-({x}^{x}((1)ln(x) + \frac{(x)(1)}{(x)}))cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{ln^{2}({x}^{x})({x}^{x})} - \frac{log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})}ln(x)*-sin(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)((\frac{(\frac{(\frac{3(\frac{(2 + 0)*\frac{1}{2}}{(2x + 6)^{\frac{1}{2}}} + ({2}^{x}((1)ln(2) + \frac{(x)(0)}{(2)})))}{(sqrt(2x + 6) + {2}^{x})})}{(3ln(sqrt(2x + 6) + {2}^{x}))} - \frac{(({x}^{x}((1)ln(x) + \frac{(x)(1)}{(x)})))log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})}}{({x}^{x})})}{(ln({x}^{x}))}) + 1)}{ln({x}^{x})} - \frac{(\frac{(\frac{(\frac{3(\frac{(2 + 0)*\frac{1}{2}}{(2x + 6)^{\frac{1}{2}}} + ({2}^{x}((1)ln(2) + \frac{(x)(0)}{(2)})))}{(sqrt(2x + 6) + {2}^{x})})}{(3ln(sqrt(2x + 6) + {2}^{x}))} - \frac{(({x}^{x}((1)ln(x) + \frac{(x)(1)}{(x)})))log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})}}{({x}^{x})})}{(ln({x}^{x}))})cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{ln({x}^{x})} - \frac{log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})}*-({x}^{x}((1)ln(x) + \frac{(x)(1)}{(x)}))cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{ln^{2}({x}^{x})({x}^{x})} - \frac{log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})}*-sin(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)((\frac{(\frac{(\frac{3(\frac{(2 + 0)*\frac{1}{2}}{(2x + 6)^{\frac{1}{2}}} + ({2}^{x}((1)ln(2) + \frac{(x)(0)}{(2)})))}{(sqrt(2x + 6) + {2}^{x})})}{(3ln(sqrt(2x + 6) + {2}^{x}))} - \frac{(({x}^{x}((1)ln(x) + \frac{(x)(1)}{(x)})))log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})}}{({x}^{x})})}{(ln({x}^{x}))}) + 1)}{ln({x}^{x})} + -sin(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)((\frac{(\frac{(\frac{3(\frac{(2 + 0)*\frac{1}{2}}{(2x + 6)^{\frac{1}{2}}} + ({2}^{x}((1)ln(2) + \frac{(x)(0)}{(2)})))}{(sqrt(2x + 6) + {2}^{x})})}{(3ln(sqrt(2x + 6) + {2}^{x}))} - \frac{(({x}^{x}((1)ln(x) + \frac{(x)(1)}{(x)})))log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})}}{({x}^{x})})}{(ln({x}^{x}))}) + 1)\\=&\frac{-cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{(2x + 6)^{\frac{3}{2}}(sqrt(2x + 6) + {2}^{x})ln(sqrt(2x + 6) + {2}^{x})ln({x}^{x})} - \frac{cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{(sqrt(2x + 6) + {2}^{x})^{2}(2x + 6)ln(sqrt(2x + 6) + {2}^{x})ln({x}^{x})} - \frac{2 * {2}^{x}ln(2)cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{(sqrt(2x + 6) + {2}^{x})^{2}(2x + 6)^{\frac{1}{2}}ln(sqrt(2x + 6) + {2}^{x})ln({x}^{x})} - \frac{cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{(sqrt(2x + 6) + {2}^{x})^{2}(2x + 6)ln^{2}(sqrt(2x + 6) + {2}^{x})ln({x}^{x})} - \frac{{2}^{x}ln(2)cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{(sqrt(2x + 6) + {2}^{x})^{2}(2x + 6)^{\frac{1}{2}}ln^{2}(sqrt(2x + 6) + {2}^{x})ln({x}^{x})} - \frac{ln(x)cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{(sqrt(2x + 6) + {2}^{x})(2x + 6)^{\frac{1}{2}}ln^{2}({x}^{x})ln(sqrt(2x + 6) + {2}^{x})} - \frac{cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{(sqrt(2x + 6) + {2}^{x})(2x + 6)^{\frac{1}{2}}ln^{2}({x}^{x})ln(sqrt(2x + 6) + {2}^{x})} - \frac{sin(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{(2x + 6)(sqrt(2x + 6) + {2}^{x})^{2}ln^{2}(sqrt(2x + 6) + {2}^{x})ln^{2}({x}^{x})} - \frac{{2}^{x}ln(2)sin(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{(sqrt(2x + 6) + {2}^{x})^{2}(2x + 6)^{\frac{1}{2}}ln^{2}(sqrt(2x + 6) + {2}^{x})ln^{2}({x}^{x})} + \frac{log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})}ln(x)sin(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{(sqrt(2x + 6) + {2}^{x})(2x + 6)^{\frac{1}{2}}ln^{2}({x}^{x})ln(sqrt(2x + 6) + {2}^{x})} + \frac{log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})}sin(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{(sqrt(2x + 6) + {2}^{x})(2x + 6)^{\frac{1}{2}}ln^{2}({x}^{x})ln(sqrt(2x + 6) + {2}^{x})} - \frac{2sin(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{(2x + 6)^{\frac{1}{2}}(sqrt(2x + 6) + {2}^{x})ln(sqrt(2x + 6) + {2}^{x})ln({x}^{x})} - \frac{{2}^{(2x)}ln^{2}(2)cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{(sqrt(2x + 6) + {2}^{x})^{2}ln(sqrt(2x + 6) + {2}^{x})ln({x}^{x})} + \frac{{2}^{x}ln^{2}(2)cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{(sqrt(2x + 6) + {2}^{x})ln(sqrt(2x + 6) + {2}^{x})ln({x}^{x})} - \frac{{2}^{x}ln(2)cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{(sqrt(2x + 6) + {2}^{x})^{2}(2x + 6)^{\frac{1}{2}}ln^{2}(sqrt(2x + 6) + {2}^{x})ln({x}^{x})} - \frac{{2}^{(2x)}ln^{2}(2)cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{(sqrt(2x + 6) + {2}^{x})^{2}ln^{2}(sqrt(2x + 6) + {2}^{x})ln({x}^{x})} - \frac{{2}^{x}ln(x)ln(2)cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{(sqrt(2x + 6) + {2}^{x})ln^{2}({x}^{x})ln(sqrt(2x + 6) + {2}^{x})} - \frac{{2}^{x}ln(2)cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{(sqrt(2x + 6) + {2}^{x})ln^{2}({x}^{x})ln(sqrt(2x + 6) + {2}^{x})} - \frac{{2}^{x}ln(2)sin(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{(sqrt(2x + 6) + {2}^{x})^{2}(2x + 6)^{\frac{1}{2}}ln^{2}(sqrt(2x + 6) + {2}^{x})ln^{2}({x}^{x})} - \frac{{2}^{(2x)}ln^{2}(2)sin(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{(sqrt(2x + 6) + {2}^{x})^{2}ln^{2}(sqrt(2x + 6) + {2}^{x})ln^{2}({x}^{x})} + \frac{{2}^{x}log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})}ln(x)ln(2)sin(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{(sqrt(2x + 6) + {2}^{x})ln(sqrt(2x + 6) + {2}^{x})ln^{2}({x}^{x})} + \frac{{2}^{x}log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})}ln(2)sin(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{(sqrt(2x + 6) + {2}^{x})ln(sqrt(2x + 6) + {2}^{x})ln^{2}({x}^{x})} - \frac{{2}^{x}ln(2)sin(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{(sqrt(2x + 6) + {2}^{x})ln({x}^{x})ln(sqrt(2x + 6) + {2}^{x})} - \frac{ln(x)cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{(2x + 6)^{\frac{1}{2}}(sqrt(2x + 6) + {2}^{x})ln(sqrt(2x + 6) + {2}^{x})ln^{2}({x}^{x})} - \frac{{2}^{x}ln(2)ln(x)cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{(sqrt(2x + 6) + {2}^{x})ln(sqrt(2x + 6) + {2}^{x})ln^{2}({x}^{x})} + \frac{2log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})}ln^{2}(x)cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{ln^{2}({x}^{x})} + \frac{2log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})}ln(x)cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{ln^{2}({x}^{x})} - \frac{log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})}cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{xln({x}^{x})} + \frac{log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})}ln(x)sin(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{(2x + 6)^{\frac{1}{2}}(sqrt(2x + 6) + {2}^{x})ln(sqrt(2x + 6) + {2}^{x})ln^{2}({x}^{x})} + \frac{{2}^{x}log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})}ln(2)ln(x)sin(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{(sqrt(2x + 6) + {2}^{x})ln(sqrt(2x + 6) + {2}^{x})ln^{2}({x}^{x})} - \frac{{\left(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})}\right)}^{2}ln^{2}(x)sin(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{ln^{2}({x}^{x})} - \frac{{\left(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})}\right)}^{2}ln(x)sin(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{ln^{2}({x}^{x})} + \frac{2log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})}ln(x)sin(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{ln({x}^{x})} - \frac{cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{(2x + 6)^{\frac{1}{2}}(sqrt(2x + 6) + {2}^{x})ln(sqrt(2x + 6) + {2}^{x})ln^{2}({x}^{x})} - \frac{{2}^{x}ln(2)cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{(sqrt(2x + 6) + {2}^{x})ln(sqrt(2x + 6) + {2}^{x})ln^{2}({x}^{x})} + \frac{2log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})}ln(x)cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{ln^{2}({x}^{x})} + \frac{2log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})}cos(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{ln^{2}({x}^{x})} + \frac{log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})}sin(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{(2x + 6)^{\frac{1}{2}}(sqrt(2x + 6) + {2}^{x})ln(sqrt(2x + 6) + {2}^{x})ln^{2}({x}^{x})} + \frac{{2}^{x}log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})}ln(2)sin(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{(sqrt(2x + 6) + {2}^{x})ln(sqrt(2x + 6) + {2}^{x})ln^{2}({x}^{x})} - \frac{{\left(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})}\right)}^{2}ln(x)sin(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{ln^{2}({x}^{x})} - \frac{{\left(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})}\right)}^{2}sin(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{ln^{2}({x}^{x})} + \frac{2log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})}sin(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{ln({x}^{x})} - \frac{{2}^{x}ln(2)sin(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)}{(sqrt(2x + 6) + {2}^{x})ln(sqrt(2x + 6) + {2}^{x})ln({x}^{x})} - sin(log_{{x}^{x}}^{3ln(sqrt(2x + 6) + {2}^{x})} + x)\\ \end{split}\end{equation} \]



你的问题在这里没有得到解决?请到 热门难题 里面看看吧!





  新增加学习笔记(安卓版)百度网盘快速下载应用程序,欢迎使用。
  新增加学习笔记(安卓版)本站下载应用程序,欢迎使用。

  新增线性代数行列式的计算,欢迎使用。

  数学计算和一元方程已经支持正割函数余割函数,欢迎使用。

  新增加贷款计算器模块(具体位置:数学运算 > 贷款计算器),欢迎使用。