We theoretically address the quantum dynamics of a nanomechanical resonator coupled to the macrospin of a magnetic nanoparticle by both instanton and perturbative approaches. We demonstrate suppression of the tunneling between opposite magnetizations and destruction of magnetopolaritons (coherent magnetomechanical oscillations) by nanomechanical interference. The predictions can be verified experimentally by a molecular magnet attached to a nanomechanical bridge. DOI: 10.1103/PhysRevLett.106.147203 PACS numbers: 75.80.+q, 75.45.+j, 75.50.Xx, 85.65.+h The first direct observation of quantum behavior of a macroscopic mechanical resonator constituting a nanoelectromechanical system (NEMS) has been reported recently [1]. This opens a wide range of new possibilities for testing quantum-mechanical principles on macroscopic objects and has the potential to impact sensor technology. NEMSs have also been suggested to operate as qubits and memory elements for quantum-information processing [2]. Proposals and realizations of two-level systems (e.g., superconducting qubits) coupled to mechanical modes [2,3] allow quantum measurements on the mechanical resonator. Here, we study quantum effects in a NEMS coupled to a ferromagnetic nanoparticle such as a singlemolecule magnet (SMM).The dynamics of a magnetic order parameter and a mechanical resonator are coupled by conservation of angular momentum [4]. The magnetization dynamics of a ferromagnetic particle [4] as well as macrospin-tunneling oscillations in a SMM [5] should in principle induce magnetomechanical motion. However, the semiclassical treatment fails when the coupling becomes stronger and quantum mechanical effects such as freezing of spin tunneling [8] manifest themselves, as discussed below.In this Letter, we consider a torsional nanomechanical resonator [see Fig. 1(a)] consisting of a load (e.g., a magnetic nanoparticle or a SMM attached to a paddle) and a mechanical link to the base (e.g., a nanotube or a chemical bond). The projection of the wave function of the macrospin on the two lowest energy levels is equivalent to a harmonic oscillator coupled to a two-level system [6]. The interference effects discussed here can be understood by considering a mechanical resonator in the nth excited state [see Fig.