This paper constructs a series of modules from modular Lie superalgebras W(0 vertical bar n), S(0 vertical bar n) and K(n) over a field of prime characteristic P not equal 2. Cartan subalgebras, maximal vectors of these modular Lie superalgebras, can be solved. With certain properties of the positive root vectors, we obtain that the sufficient conditions of these modules are irreducible L-modules, where L = W(0 vertical bar n), S(0 vertical bar n), and K(n).