The system shown in Fig. 1. consists of a uniform slender rod of mass m and length l. The rod is connected at its center of mass to a linear spring with stiffness coefficient k. The system is subjected to a harmonic forcing function F(t)=F0sint. Determine differential equation of motion and the complete solution (x(t) = xh + xp) in terms of the initial conditions 0 and0 & . Assume small angular oscillation.

The system shown in Fig. 1. consists of a uniform slender rod of mass m and length /. The rod is connected at its center of mass to a linear spring with stiffness coefficient k. The system is subjected to a harmonic forcing function F(t)=Fosinwt. Determine differential equation of motion and the complete solution (x(t) = x + xp) in terms of the initial conditions Assume small angular oscillation. and . F(t) (Ctrl)