The presence of large linear magnetoresistance in a Bi 2 Se 3 single crystal is reported. The magnetoresistance has quadratic form at low fields which crosses over to linear dependence above 4 T. The temperature dependence of magnetoresistance scales with carrier mobility and inverse of carrier concentration while the crossover field scales with inverse of mobility. The magnetoresistance scaling shows that fluctuations in carrier mobility and carrier concentration cause the linear magnetoresistance. This analysis suggests that scattering of charge carriers from neutral crystalline defects is the main source of mobility fluctuation. Further, the carrier concentration exhibits a strong temperature dependence which is attributed to the thermal activation of charge carriers from defect states having activation energy %13 meV.The topological insulators are novel materials having spin polarized Dirac electrons at the conducting surface and an insulating bulk. [1,2] Among these topological insulators, the chalcogenide Bi 2 Se 3 is most appealing because of simple gapless Dirac cone at the surface and the large topologically non-trivial gap of 0.3 eV between the bulk bands. [3] The massless Dirac fermions in two dimensional (2D) surface states of topological insulators exhibit interesting magnetotransport properties such as large linear magnetoresistance (MR), [4][5][6][7][8][9][10][11][12] non-trivial Berry phase in Shubnikov-de Haas (SdH) oscillations, [4,10,13,14] weak antilocalization (WAL), [15,16] and Aharonov-Bohm oscillations. [17] The linear MR in topological insulators is observed in thin films, nanoplates, nanoribbons of Bi 2 Se 3 , [4][5][6][7] thin films, nanosheets, and in single crystals of Bi 2 Te 3 [8][9][10] where the surface state contribution dominates the overall transport of the system. MR of these materials is sensitive to chemical doping and gating. [18] The presence of large MR and understanding of its origin over a broad temperature range makes these materials interesting for applications in magnetic sensing and magnetoelectric devices.The linear MR is observed in a number of materials, such as, silver chalcogenides, [19] single and multilayer graphene, [20,21] topological insulators, [4][5][6][7][8][9][10][11][12] Dirac [22] and Wevyl semimetals [23] having a quantum or classical origin. The linear MR in nanosheets of Bi 2 Te 3[8] and nanoribbons of Bi 2 Se 3 [4] have been ascribed to Abrikosov theory of quantum linear MR proposed for zero gap materials with linear dispersion. However the linear MR in nanoplates of Bi 2 Se 3 , [5] thin films of Bi 2 Se 3[6] and Bi 2 Te 3 [9] have been attributed to mobility fluctuations due to inhomogeneities suggesting a classical origin. The nature of MR in Bi 2 Se 3 single crystals and its origin has not been investigated yet. The MR of Bi 2 Se 3 crystals reported in literature have a large variation (MR % 17%, [24] 15%, [25] and 3.4% [26] ). Therefore, it is important to explore the mechanism of MR in bulk crystals from the perspective of fundamental unders...