  We continue our study on relationships between Bernoulli polynomials and
balancing (Lucas-balancing) polynomials. From these polynomial relations, we
deduce new combinatorial identities with Fibonacci (Lucas) and Bernoulli
numbers. Moreover, we prove a special identity involving Bernoulli polynomials
and Fibonacci numbers in arithmetic progression. Special cases and some
corollaries will highlight interesting aspects of our findings. Our results
complement and generalize these of Frontczak (2019).
