A thin, uniform square sheet of mass \(M\) and side length \(L\) has a rotational inertia \(I_0\) about a diagonal axis in its plane. The sheet is folded in half along this diagonal to form a flat triangular sheet of mass \(M\). Axes \(x'\) and \(y'\) lie in the plane of the folded sheet and pass through its new center of mass, oriented parallel and perpendicular to the fold line, respectively, while axis \(z'\) is perpendicular to the sheet through the new center of mass. Which row in the table correctly compares the rotational inertias \(I_{\text{fold}}\) (about the fold line) and \(I_{x'}\) to \(I_0\), and correctly ranks the moments of inertia about the axes through the new center of mass?