We consider the wave equation with a weak internal damping with non-constant delay and nonlinear weights given by utt(x, t) − uxx(x, t) + µ 1 (t)ut(x, t) + µ 2 (t)ut(x, t − τ (t)) = 0 in a bounded domain. Under proper conditions on nonlinear weights µ 1 (t), µ 2 (t) and non-constant delay τ (t), we prove global existence and estimative the decay rate for the energy.