Integrals
(the database of solved problems)
All the problems and solutions shown below were generated using the Integral Calculator.
| ID |
Problem |
Count |
| 6901 | $$ $$ | 1 |
| 6902 | $$ $$ | 1 |
| 6903 | $$ $$ | 1 |
| 6904 | $$ $$ | 1 |
| 6905 | $$ $$ | 1 |
| 6906 | $$ $$ | 1 |
| 6907 | $$ $$ | 1 |
| 6908 | $$ $$ | 1 |
| 6909 | $$ $$ | 1 |
| 6910 | $$ $$ | 1 |
| 6911 | $$ $$ | 1 |
| 6912 | $$ $$ | 1 |
| 6913 | $$ $$ | 1 |
| 6914 | $$ $$ | 1 |
| 6915 | $$ $$ | 1 |
| 6916 | $$ $$ | 1 |
| 6917 | $$ $$ | 1 |
| 6918 | $$ $$ | 1 |
| 6919 | $$ $$ | 1 |
| 6920 | $$ $$ | 1 |
| 6921 | $$ $$ | 1 |
| 6922 | $$ $$ | 1 |
| 6923 | $$ \displaystyle\int 3{x}^{2}-{x}^{2}+4\, \mathrm d x $$ | 1 |
| 6924 | $$ \displaystyle\int {\mathrm{e}}^{x+{\mathrm{e}}^{x}}\, \mathrm d x $$ | 1 |
| 6925 | $$ \displaystyle\int^{0}_{2\pi} {\mathrm{e}}^{-x}{\cdot}\cos\left(n\right){\cdot}x\, \mathrm d x $$ | 1 |
| 6926 | $$ $$ | 1 |
| 6927 | $$ $$ | 1 |
| 6928 | $$ $$ | 1 |
| 6929 | $$ $$ | 1 |
| 6930 | $$ $$ | 1 |
| 6931 | $$ $$ | 1 |
| 6932 | $$ $$ | 1 |
| 6933 | $$ $$ | 1 |
| 6934 | $$ $$ | 1 |
| 6935 | $$ $$ | 1 |
| 6936 | $$ $$ | 1 |
| 6937 | $$ $$ | 1 |
| 6938 | $$ $$ | 1 |
| 6939 | $$ \displaystyle\int \dfrac{12}{3}\, \mathrm d x $$ | 1 |
| 6940 | $$ \displaystyle\int \dfrac{7}{\sqrt{x}}+7{\cdot}\sqrt{x}\, \mathrm d x $$ | 1 |
| 6941 | $$ \displaystyle\int {\mathrm{e}}^{{x}^{14}}\, \mathrm d x $$ | 1 |
| 6942 | $$ \displaystyle\int {x}^{13}{\cdot}{\mathrm{e}}^{{x}^{14}}\, \mathrm d x $$ | 1 |
| 6943 | $$ \displaystyle\int \dfrac{4{x}^{2}}{\sqrt{1-12{x}^{3}}}\, \mathrm d x $$ | 1 |
| 6944 | $$ \displaystyle\int \dfrac{{\left(\sqrt{x}-3\right)}^{5}}{2{\cdot}\sqrt{x}}\, \mathrm d x $$ | 1 |
| 6945 | $$ \displaystyle\int {\left({x}^{5}+{x}^{2}\right)}^{9}\, \mathrm d x $$ | 1 |
| 6946 | $$ \displaystyle\int \dfrac{1}{5x-2}\, \mathrm d x $$ | 1 |
| 6947 | $$ \displaystyle\int {x}^{4}{\cdot}{\left({x}^{5}+15\right)}^{3}\, \mathrm d x $$ | 1 |
| 6948 | $$ \displaystyle\int \cos\left(6x-5\right)\, \mathrm d x $$ | 1 |
| 6949 | $$ \displaystyle\int {x}^{2}{\cdot}{\mathrm{e}}^{{x}^{3+1}}\, \mathrm d x $$ | 1 |
| 6950 | $$ \displaystyle\int^{2}_{-1} {x}^{2}{\cdot}{\mathrm{e}}^{{x}^{3+1}}\, \mathrm d x $$ | 1 |
