In this paper, we calculate the vector, axial-vector and tensor form factors of transition within the standard light-front~(SLF) and covariant light-front~(CLF) quark models~(QMs). The self-consistency and Lorentz covariance of CLF QM with two types of correspondence schemes are investigated. The zero-mode effects and the spurious -dependent contributions to the form factors of transition are analyzed. Employing a self-consistent CLF QM, we present our numerical predictions for the vector, axial-vector and tensor form factors of ~() induced , $D_s \to (K^2,f’{2})\eta_c(1S) \to (D^2,D^*{s2}) B_c \to (B^_2,B^{s2})b\to (q,s,c)B \to (a_2,K^_2,D^2)B_s \to (K^_2,f’_2,D^{s2})B_c \to (D^_2,D^{s2},\chi_{c2}(1P))\eta_b(1S) \to (B^_2,B^_{s2})$ transitions. Finally, in order to test the obtained form factors, the semileptonic $B\to \bar{D}2^*(2460)\ell^+\nu\ell\ell=e,\mu\bar{D}2^*(2460)\tau^+\nu{\tau}$ decays are studied. It is expected that our results for the form factors of transition can be applied further to the relevant phenomenological studies of meson decays.

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