We investigate the properties of solutions to a well-posed SDE with distributional drift and fractional Brownian noise. The results include that the density of the law of the unique solution enjoys a certain regularity in space and integrability in time as well as upper and lower Gaussian bounds. Moreover, implications on the existence of solutions to a related McKean-Vlasov equation are presented. Joint work with Lucio Galeati, Alexandre Richard and Etienne Tanré.