设由方程$e^{xy}-xy^{2}=e^{2}$确定的函数为$y = y(x)$，求$\left.\dfrac{dy}{dx}\right|_{x = 0}$.

设$F(x)=\int_{0}^{x}5^{t}dt$，则$F'(x) =$（　　）.

已知$\int f(x)dx = e^{2x}+C$，$\int g(x)dx=\sqrt{2x}+C$，则$\int [f(x)+g(x)]dx =$（　　）.