$\int_0^2\left(\frac{x^9}{\sqrt{1+x}}\right)dx$

$-\frac{1351}{19}+\frac{2\sqrt{\left(3\right)^{19}}}{19}+2-\frac{9}{17}\sqrt{\left(3\right)^{17}}+2\frac{12}{5}\sqrt{\left(3\right)^{15}}+2-\frac{84}{13}\sqrt{\left(3\right)^{13}}+2\frac{126}{11}\sqrt{\left(3\right)^{11}}-28\sqrt{\left(3\right)^{9}}+24\sqrt{\left(3\right)^{7}}+\frac{-72\sqrt{\left(3\right)^{5}}}{5}+6\sqrt{\left(3\right)^{3}}+\frac{72}{5}-\left(2\sqrt{1+2}- 2\sqrt{1+0}\right)$