  In this paper, we prove that all spherically symmetric Landsberg surfaces are
Berwaldian. We modify the classification of spherically symmetric Finsler
metrics, done by the author in [S. G. Elgendi, On the classification of
Landsberg spherically symmetric Finsler metrics, Int. J. Geom. Methods Mod.
Phys. 18 (2021)], of Berwald type of dimension $n\geq 3$. Precisely, we show
that all Berwald spherically symmetric metrics of dimension $n\geq 3$ are
Riemannian or given by a certain formula. As a simple class of Berwaldian
metrics, we prove that all spherically symmetric metrics in which the function
$\phi$ is homogeneous of degree $-1$ in $r$ and $s$ are Berwaldian.
