Suppose, we need to differentiate numerically the following function

$f(x)=224\mathrm{.}76x^2+215\mathrm{.}13x-41\mathrm{.}1$

Which differentiation rule $($forward$,$ backward, $3$ point, or $5$ point$)$ would the most efficient to use in terms of computational performance and accuracy $($in other words which differentiation rule gives the most accurate result and at the same time requires less computations$)?$ Please explain. $(4$ grading points$)$