The -gauge boson in an gauge symmetry has two interesting features: one is its vector couplings to the charged leptons, and the other is the decoupling from the electron. Based on these properties, we investigate the feasibility to simultaneously resolve the $R_{K^{()}} = BR(B\to K^{()} \mu^+ \mu^-)/BR(B\to K^{()} e^+ e^-)R_{D^{()}} = BR(\bar B\to D^{()} \tau \bar\nu_\tau)/BR(\bar B\to D^{()} \ell \bar\nu_\ell)U(1){L\mu-L_\tau}$ model, where the former is expected to arise from the -penguin-induced process and the latter from the tree-level decay. In order to achieve the intended purpose, we employ one vector-like doublet lepton and one singlet scalar leptoquark (LQ), in which the new particles all carry the charges; the effective interaction is generated from the vector-like lepton and LQ loop, and the $b\to c \tau \bar\nu_\taub\to s \gammaB^+\to K^+ \nu \bar\nuB^-c\to \tau \bar \nu\tau\Delta F=2\tau\to \mu \ell \bar \ellR_DR_{D^*}$ can be enhanced to fit the experimental data, and the Wilson coefficient from the LQ-loop can reach , which can explain the and anomalies. In addition, in this simple model, the Higgs lepton-flavor violating decay can occur at the tree level, and its branching ratio can be as large as the current experimental upper limit.

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