In this work, the solutions of Volterra- Fredholm integral equations of the first and second kind in one, two and three dimensional are obtained in the space L2 (Ù) × C [0,T] , T < 1. The Fredholm integral term is measured with respect to position, where Ù is the domain of integration; while Volterra integral is measured with respect to time. The solutions are obtained, using two different methods. For the first method, we have a Volterra integral equation, while for the second method, we obtain a linear system of Fredholm integral equation. Several spectral relationships are obtained when the kernel of position takes a logarithmic form, Carleman function, elliptic integral form, potential function, generalized potential function, Macdonald kernel, and other interesting cases are discussed.