The necessary and sufficient condition for the positiverealness of a general biquadratic function

is presented. It is shown that for each given pair of conjugate-complex poles of

with negative-real parts, the zeros of

are graphically restricted in a realizability region, which is an open region bounded by two curves. One of these curves is the locus of the zeros for which

is a minimum positive-real function. A theorem is given stating the realizability conditions for

as a driving-point immittance with passive elements.