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Pandharipande-Pixton have used the geometry of the moduli space of stablequotients to produce relations between tautological Chow classes on the modulispace $M_g$ of smooth genus g curves. We study a natural extension of theirmethods to the boundary and more generally to Hassett's moduli spaces$\overline M_{g, w}$ of stable nodal curves with weighted marked points.Algebraic manipulation of these relations brings them into a Faber-Zagier typeform. We show that they give Pixton's generalized FZ relations when all weightsare one. As a special case, we give a formulation of FZ relations for then-fold product of the universal curve over $M_g$.

Tautological relations in moduli spaces of weighted pointed curves