We show that every continuous Jordan derivation from U to X is a derivation, where U is a ϕ-Johnson amenable Banach algebra in which ϕ is a non-zero multiplicative linear functionals on U, and X is a Banach U-bimodule such that a.x = ϕ(a)x for all a ∈ U, x ∈ X or x.a = ϕ(a)x for all a ∈ U, x ∈ X. Then we apply our results for character amenable Banach algebras and amenable و...