Parabola Property Analysis: Upward-Facing Curve with Vertex Below X-axis

The solution to this problem involves understanding the behavior of parabolas. Given that the parabola opens upwards, indicated by $a > 0$, and the vertex $(h,k)$ is below the x-axis, $k < 0$, here's the detailed explanation:
1. The vertex of the parabola, $(h, k)$, is at the lowest point because the parabola opens upwards.
2. With $k < 0$, the value of $f(h) = k$ is negative. However, as $x$ moves away from the vertex, the function increases since it opens upwards.

Therefore, for large $|x|$, $f(x)$ becomes positive. For instance, at $x = h \pm \sqrt{\frac{-k}{a}}$, the parabola can cross the x-axis and become positive.

Given that the parabola will eventually have positive $y$-values for either very large or very small $x$, the function is not always negative. Hence, the statement that the parabola is always negative is Incorrect.