2+tan^2(x) 的積分
Integration of 2+tan^2(x) 求解 $\int (2+tan^2x)dx$ 解: $\int (2+tan^2x)dx = \int \left[1+(1+tan^2x)\right]dx$ $=\int \left[1+sec^2x\right]dx$ $=\int dx + \int d(tanx)$ $=x+tanx+C$ $C \in R$