This is the graph of the function $f(x) = x^5$. The curve shows key characteristics of odd-degree polynomials with positive leading coefficients:

1. Symmetry: The graph is symmetric with respect to the origin, illustrating odd symmetry (rotational symmetry by 180 degrees).
2. Shape: The general shape is similar to a cubic function, but with steeper slopes as $x$ moves away from zero.
3. Behavior at Zero: The graph passes through the origin, since $f(0) = 0^5 = 0$.
4. End Behavior: As $x$ approaches infinity, $f(x)$ also goes to infinity; as $x$ approaches negative infinity, ( f