  We obtain convergent representations (as Borel summed transseries) for the
five one-parameter families of truncated solutions of the fifth Painlev\'e
equation with nonzero parameters, valid in half planes, for large independent
variable. We also find the position of the first array of poles, bordering the
region of analyticity. For a special value of this parameter they represent
tri-truncated solutions, analytic in almost the full complex plane, for large
independent variable. A brief historical note, and references on truncated
solutions of the other Painlev\'e equations are also included.
