The energy of a simple graph \(G\) is defined as the sum of absolute values of all eigenvalues of its adjacency matrix and is denoted by \(\mathcal{E}(G)\). The Degree‑Ratio Sombor index of \(G\) is defined as \[ \operatorname{DRSO}(G)=\sum_{uv\in E(G)}\frac{\sqrt{d_u^{4}+d_v^{4}}}{d_u d_v}, \] where \(d_u\) and \(d_v\) are the degrees of vertices \(u\) and \(v\), respectively. In this paper, we investigate the relationship between \(\operatorname{DRSO}(G)\) and \(\mathcal{E}(G)\).