MCQ
What is $\int\frac{\text{dx}}{\text{x}(1+\text{lnx})^\text{n}}$ equal to $(\text{n}\neq1)$
- A$\frac{{1}}{{(\text{n}-1)}(1+\text{lnx})^{\text{n}-1}}+\text{c}$
- B$\frac{1-\text{n}}{(1+\text{lnx})^{1-\text{n}}}+\text{c}$
- C$\frac{{\text{n}+1}}{{(1+\text{lnx})}^{\text{n}+1}}+\text{c}$
- ✓$-\frac{1}{(\text{n}+1)(1+\text{lnx})^{\text{n}-1}}+\text{c}$