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Using numerical methods, the radial displacement, temperature and stresses for a long axisymmetric cylinder which have been analytically obtained in the companion paper are numerically evaluated and the results are prepared in the graphical from. In order to do this, it is needed to evaluate the inverse laplace transforms of the displacement and temperature functions. Because of the complexity of these functions in the lap lace space, they can not be evaluated analytically. So, in this paper, they are evaluated numerically. Using complex variables, the singular integrals are obtained considering the infinite limit of the integrals. The results are given for various heat and force loadings such as modified step function, Dirac delta functions and impact one.