Let be an analytic self-map of the open unit disk in the complex plane the space of complex-valued analytic functions on , and let u be a fixed function in . The weighted composition operator is defined by (uC(phi)f)(z) = u(z)f(phi(z)), z is an element of D, f is an element of H(D). In this paper, we study the boundedness and the compactness of the weighted composition operators from the minimal Mobius invariant space into the Bloch space and the little Bloch space.