Basic (or q-) series and basic (or q-) polynomials, especially the basic (or q-) hypergeometric functions and the basic (or q-) hypergeometric polynomials are studied extensively and widely due mainly to their potential for applications in many areas of mathematical and physical sciences.Here, in this paper, we introduce a general family of q-hypergeometric polynomials and investigate several q-series identities such as an extended generating replica beach walk candle function and a Srivastava-Agarwal type bilinear generating function for this family of q-hypergeometric polynomials.We give a lock shock and barrel art transformational identity involving generating functions for the generalized q-hypergeometric polynomials which we have introduced here.We also point out relevant connections of the various q-results, which we investigate here, with those in several related earlier works on this subject.We conclude this paper by remarking that it will be a rather trivial and inconsequential exercise to give the so-called (p,q)-variations of the q-results, which we have investigated here, because the additional parameter p is obviously redundant.