Computer Project Investigate the forced vibrations of the mass-spring-dashpot system with the governing equation given by: 25 x" + 10 x' + 226 x = F(t) Note: A prime indicates derivative w.r.t. time, t. Initial conditions are: x(0) = 0;x'(0) = 0 Assume F(t) = 901cos(3t) + 900 e"cos(3t) Produce a plot of x(t) versus t. Discuss resonance and maximum amplitude of vibration. Present analytical and numerical results.Current Folder O ZEditor - D:\\MATLAB PROJECT\\ Assignment.m* D Name myproject.m x Assignment.m* x + untitled3.m Function ode = project (x, y) myproject.m !- syms y (x) Assignment.m* 4 - Dy =diff (y) ; 6 7 - ode = 25*diff (y, x, 2) +10*diff (y, x) +226*y= 901*cos (3*x) +900*exp (-x/5) *cos (3*x) ; 8 9 - cond1=y (0) =0; 10 11 - cond2=Dy (0) =0; 12 13 14 15 - conds= [cond1 cond2] ; 16 17 - ySol (x) = dsolve (ode, conds) ; 18 19 - ySol = simplify (ysol) 20 21 - ysol (x) = Details Select a file to view details