Let G be a commutative group which is 2-divisible, $mathbb{R}$ the set of real numbers and $f,g:G{ ightarrow}mathbb{R}$. In this article, we investigate bounded solutions of the Pexider-exponential functional inequality ${mid}f(x+y)-f(x)g(y){mid}{leq}{epsilon}$ for all $x,y{in}G$.