We prove that for certain classes of pseudoconvex domains of finite type, the Bergman-Toeplitz operator T ψ with symbol ψ " K´α maps from L p to L q continuously with 1 ă p ď q ă 8 if and only if α ě 1 p´1 q , where K is the Bergman kernel on diagonal. This work generalises the results on strongly pseudoconvex domains byČučković and McNeal, and Abeta, Raissy and Saracco.