We will present exact solutions for three variations of stochastic Korteweg
de Vries-Burgers (KdV-Burgers) equation featuring variable coefficients. In
each variant, white noise exhibits spatial uniformity, and the three categories
include additive, multiplicative, and advection noise. Across all cases, the
coefficients are time-dependent functions. Our discovery indicates that solving
certain deterministic counterparts of KdV-Burgers equations and composing the
solution with a solution of stochastic differential equations leads to the
exact solution of the stochastic Korteweg de Vries-Burgers (KdV-Burgers)
equations