The integral solutions for the propagation of a central crack in a standard linear viscoelastic solid with constant Poisson's ratio and small loss are obtained as sums of associated static solutions and linear combinations of pure decay with non-exponential functions. An integral equation is obtained to determine the crack shape function for a prescribed crack pressure, where the crack is propagating at constant or varying speed. For a crack of constant speed, the crack shape function and the stress intensity factor are obtained as the sums of the associated static elastic solutions and the dynamic and viscoelastic effect terms.Numerically calculated values of the crack shape function normalized by the maximum value of its associated static solution and the stress intensity factor normalized by its associated static value are presented as a function of crack speed and material properties.