For the stochastic differential inclusion on infinite dimensional space of the form $dX_t{in}sigma(X_t)dW_t+b(X_t)dt$, where ${sigma}$, b are set-valued maps, W is an infinite dimensional Hilbert space valued Q-Wiener process, we prove the boundedness and continuity of solutions under the assumption that ${sigma}$ and b are closed convex set-valued satisfying the Lipschitz property using approximation.