12(e2x+1)+C\frac{1}{2\left(\mathrm{e}^{2 \mathrm{x}}+1\right)}+\mathrm{C}2(e2x+1)1+C
−12(e2x+1)+C\frac{-1}{2\left(e^{2 x}+1\right)}+C2(e2x+1)−1+C
12e2x+C\frac{1}{2 e^{2 x}}+C2e2x1+C
−12e2x+C\frac{-1}{2 e^{2 x}}+C2e2x−1+C