It is shown that hyperbolic systems of Sutherland spin 1/2 particles in an external field with the Morse potential characterized by parameter $\tau^2$ have a discrete part of their spectrum in the case of a particular constraint on the $\tau$, parameter of two-particle interaction $\lambda$, and the number of particles. The ground state is described by a Jastrow wave function. The results known for systems with an interaction inversely proportional to the squared distance between particles are reproduced in the limit ${\tau\to\infty}$.
$^1$Laboratory of Theoretical Physics, Joint Institute for Nuclear Research, Dubna, Moscow oblast, 141980, Russia
$^2$Chair of Quantum Statistics and Field Theory, Moscow State University, Moscow, Russia
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