A $3 \times 3$ matrix $A$ has column vectors $\mathbf{c}_1, \mathbf{c}_2, \mathbf{c}_3$ with Euclidean norms: $\|\mathbf{c}_1\| = 2, \quad \|\mathbf{c}_2\| = 3, \quad \|\mathbf{c}_3\| = 5$

By Hadamard's inequality, which bound on $|\det(A)|$ is guaranteed?