Practicing Success
The value of the integral $I=∫\frac{(logx)^3}{x}dx $ is : |
$\frac{1}{4}log(x^4)+C,$ where C is a constant $\frac{(logx)^4}{4}+C,$ where C is a constant $\frac{1}{2}log(x^2)+C,$ where C is a constant $\frac{1}{2}(logx)^4+C,$ where C is a constant |
$\frac{(logx)^4}{4}+C,$ where C is a constant |