  We establish some new combinatorial identities involving Euler polynomials
and balancing (Lucas-balancing) polynomials. The derivations use elementary
techniques and are based on functional equations for the respective generating
functions. From these polynomial relations, we deduce interesting identities
with Fibonacci and Lucas numbers, and Euler numbers. The results must be
regarded as companion results to some Fibonacci-Bernoulli identities, which we
derived in our previous paper.
