Consider an extended object $($not a point$),$ with forces F~ acting on it$,$ producing torques ~$.$ Is it possible for a situation to exist in which the net force acting on the object $($the net force is the sum of all the individual forces acting on the object$)$ is equal to zero XF~ $=0$ while the net torque about any axis $($the net torque is the sum of all the torques acting on the object$)$ is not equal to zero X~ $6=0?$