Let n be an integer with n ≥ 2 and ${X_{i}}$ be an infinite collection of (n-1)-connected continua. We compare the homotopy groups of $Σ(∏_{i}X_{i})$ with those of $∏_{i}ΣX_{i}$ (Σ denotes the unreduced suspension) via the Freudenthal Suspension Theorem. An application to homology groups of the countable product of the n(≥ 2)-sphere is given.