  We establish energy-balance for weak solutions of the stochastically forced
incompressible Euler equations, enjoying H\"older regularity $C^{\alpha}$,
$\alpha>1/3$. It is well known as the Onsager's conjecture for the
deterministic incompressible Euler equations, which describes the energy
conservation of weak solutions having H\"older regularity $C^{\alpha}$,
$\alpha>1/3$. Additionally, we obtain energy-balance for the inhomogeneous
incompressible Euler system driven by a cylindrical Wiener process.
