General Integration of math expressions Select all expressions matching the value of indefinite integral int (3x^2-(3)/(x))dx x^3-3lnx x^3-(3)/(x^2)+C x^3-3lnx+C

The correct answer is:<br /><br />$x^{3}-3lnx+C$<br /><br />Explanation: The indefinite integral of the given expression $\int (3x^{2}-\frac {3}{x})dx$ can be evaluated by integrating each term separately. The integral of $3x^{2}$ is $x^{3}$, and the integral of $-\frac{3}{x}$ is $-3lnx$. Therefore, the correct expression matching the value of the indefinite integral is $x^{3}-3lnx+C$, where $C$ represents the constant of integration.