A rational function is defined as $f(x) = \frac{P(x)}{Q(x)}$ for any polynomials $P$ and $Q$ (constant polynomials as well). Thus, we see that (1) $\boxed{\text{is a rational function}}$ with $P(x) = 5x^3-2x+1$ and $Q(x) = 1$. We also see that (2) $\boxed{\text{is not a rational function}}$ because it contains square roots.
A rational function is defined as $f(x) = \frac{P(x)}{Q(x)}$ for any polynomials $P$ and $Q$ (constant polynomials as well). Thus, we see that (1) $\boxed{\text{is a rational function}}$ with $P(x) = 5x^3-2x+1$ and $Q(x) = 1$. We also see that (2) $\boxed{\text{is not a rational function}}$ because it contains square roots.