`int(logx)/(x^(2))dx=?`A. `-(1)/(x)(logx+1)+C`B. `(1)/(x)(logx-1)+C`C. `(1)/(x)(logx+1)+C`D. none of these

`int(logx)/(x^(2))dx=?`A. `-(1)/(x)(logx+1)+C`B. `(1)/(x)(logx-1)+C`C.

1.	`int(logx)/(x^(2))dx=?`A. `-(1)/(x)(logx+1)+C`B. `(1)/(x)(logx-1)+C`C. `(1)/(x)(logx+1)+C`D. none of these
Answer» Correct Answer - A `int(logx)/(x^(2))dx=intunderset(I)((logx))*underset(II)((1)/(x^(2)))dx`