Let F be a family of meromorphic function in a plane domain D, all of whose poles is of multiplicity k at least and zeros are of multiplicity s at least. Suppose that a and b are two complex numbers, a, b∈C, a≠0. If for every pair function f(z), g(z)∈F, f(k)-af3 and g(k)-ag3 share a value b, then F is normal in D, where s=3 as k=2, s=k as k≥3.