For a small value of $h$, the Taylor series expansion for $f(x+h)$ is
- $f(x)+h{f}’ (x) + \dfrac{h^2}{2!}{f}’’(x) + \dfrac{h^3}{3!}{f}’'’(x)+\dots \infty \\$
- $f(x)-h{f}’ (x) + \dfrac{h^2}{2!}{f}’’(x) - \dfrac{h^3}{3!}{f}’'’(x)+ \dots \infty \\$
- $f(x)+h{f}’ (x) + \dfrac{h^2}{2}{f}’’(x) + \dfrac{h^3}{3}{f}’'’(x)+ \dots \infty \\$
- $f(x)-h{f}’ (x) + \dfrac{h^2}{2}{f}’’(x) - \dfrac{h^3}{3}{f}’'’(x)+ \dots \infty $