  For a sequence of i.i.d. random variables $\{\xi_x : x\in \bb Z\}$ bounded
above and below by strictly positive finite constants, consider the
nearest-neighbor one-dimensional simple exclusion process in which a particle
at $x$ (resp. $x+1$) jumps to $x+1$ (resp. $x$) at rate $\xi_x$. We examine a
quenched nonequilibrium central limit theorem for the position of a tagged
particle in the exclusion process with bond disorder $\{\xi_x : x\in \bb Z\}$.
We prove that the position of the tagged particle converges under diffusive
scaling to a Gaussian process if the other particles are initially distributed
according to a Bernoulli product measure associated to a smooth profile
$\rho_0:\bb R\to [0,1]$.
