Bounds on Integral $\int_{0}^{t}\sin(2\pi\omega \tau)d\eta(\tau)$, where the function $\eta(\tau)$ is of bounded variation

Question

I am trying to find an upper bound on the integral: $$\int_{0}^{t}\sin(2\pi\omega \tau)~d\eta(\tau),$$ where the function $\eta(\cdot)$ is continuous and of bounded variation, hopefully in terms of the total variation of the function $\eta(\cdot)$ divided by the frequency $\omega$.