The Hepatitis C virus, which is spread by infected people, was
studied using an epidemic model with the best control measures. In this work,
we evaluated the impact of several optimum control measures for preventing
the spread of Hepatitis C illness in the community using a deterministic
compartmental model. The qualitative behavior of the system is investigated
using the stability theory of differential equations. The state of endemicity is
used to determine the fundamental reproduction number that serves as the
epidemic indicator. For disease-free equilibrium, the prerequisites for both
local and global stability are created. It is shown that the endemic equilibrium
point is unique and that its global stability requirements are met. The model's
numerical simulation demonstrated that the community may effectively
eradicate Hepatitis C virus illness by implementing all intervention options.