For the example used in the VLR 25 video plot the steady state vibration response, x(t), using a software, for the following conditions: m = 10 kg c = 100 Ns/m k = 1,000 N/m F = 100 N n 0 max = 40 (i.e., expand to 20 terms of the Fourier sum) Mu F(0) m F(1) im. F(t)=-2F po -sin(nt) F 0 24 x. 2k w=nw=n F 0 2k n=2,4,6... x pn Put together: x. pn F n 1 sin(+-) k(1-r)+(2) 2F (nk) - sin (nt-w) -246(1-2)+(2) Must show code, commands, or data in your screenshot! 00 x=x + po x. k F(t) Xp= F(1) im.. F(t)=sin(nt) =2,4,6 Formulas and Suggestions pn n=2,4,6... Put together: 2Fo F W nof n W W F 1 nx Xpo 2 k pn k (1-r)+(2) sin (+-) =tan ()=tan0=0 F 2F (nk) Vtan (2 1-r 0 sin (nt- 2k 2,4,6(1-2) +(2) w=nw=n F 2k F 2k 2F 2F _n-(1r})+(2r,\)} 1 sin (nt) sin (nt -B) n=2,4,6... n V C 2mw A km Define "A" & "B" in your software then use if statements to prevent errors (e.g., what happens to when r = 1, etc.) n n