Practicing Success
Practicing Success
CUET Preparation Today
| Find $\int x\ln^2xdx$ $\ln$ denotes the logarithmic function |
$x^2/2(\ln^2x-\ln x)+x^2/4+C$ $x^2/2(\ln^2x+\ln x)+x^2/2+C$ $x^2/2(\ln^2x-\ln x)-x^2/2+C$ $x^2/2(\ln^2x-2\ln x)+x^2/2+C$ |
| $x^2/2(\ln^2x-\ln x)+x^2/4+C$ |
| Do integration by parts taking $\ln^2x$ as the first and x as the second function. |
