A two degree of freedom system, which has two masses of m and m, is shown below in Figure Q4. Ignore the friction between the masses and the ground. The values of k, w, and we are randomly generated in your data. The mode shapes and the modal masses are: {X} = {_0.3874) - (X2} = (1.7208) M = 2.4503, M = 10.8830 Using theoretical modal analysis, find the steady-state displacement of each mass when F(t) The damping ratio in each normal mode is given by = 0.01, i = 1,2. k www HI m x(t) -F(t) Twww m -X (1) H 10 sin (5t).