  We consider a class of three parameter static and axially symmetric metrics
that reduce to the Janis-Newman-Winicour (JNW) and $ \gamma$-metrics in certain
limits of the parameters. We obtain rotating form of the metrics that are
asymptotically flat, stationary and axisymmetric. In certain values of the
parameters, the solutions represent the rotating JNW metric, rotating $
\gamma$-metric and Bogush-Gal'tsov (BG) metric. The singularities of rotating
metrics are investigated. Using the light-ring method, we obtain the quasi
normal modes (QNMs) related to rotating metrics in the eikonal limit. Finally,
we investigate the precession frequency of a test gyroscope in the presence of
the rotating metrics.
