We give an easy proof of the fact that every noncommutative torus $A_{omega}$ is stably isomorphic to the noncommutative torus $C(widehat{Somega}){;}igotimes{;}A_p$ which hasa trivial bundle structure. It is well known that stable isomorphism of two separable $C^{*}-algebras$ is equibalent to the existence of eqivalence bimodule between the two stably isomorphic $C^{*}-algebras{;}A_{omega}$ and $C(widehat{Somega}){;}igotimes{;}A_p$.