  We propose a finite-temperature holographic model with a soft-wall geometry
that incorporates two scalar fields, dual to the gluon and chiral operators. A
series solution is presented as the dynamical, black-hole solution to
Einstein's equations. We use the solution to calculate the thermal properties
of the corresponding 4D gauge theory. Gluon and chiral thermal condensates
contribute leading-order terms that affect the speed of sound through and
entropy of the 4D thermal medium. At a temperature $T_c\sim 900$ MeV, we find a
phase transition, which is much higher than lattice QCD calculations. However,
the transition only exists with nonzero thermal condensates.
