Problem∫3x2 dx\int 3x^2 \, dx∫3x2dx分步解答提出常数:3∫x2 dx3 \int x^2 \, dx3∫x2dx。幂函数积分法则:∫x2dx=x33+C\int x^2 dx = \frac{x^3}{3} + C∫x2dx=3x3+C。相乘:3⋅x33=x33 \cdot \frac{x^3}{3} = x^33⋅3x3=x3。最终结果:x3+Cx^3 + Cx3+C。答案x3+Cx^3 + Cx3+C想解其他题?打开 integral 求解器 →相关例题/solve/calculus/integral-of-x2-dx/solve/calculus/integral-of-x3