Question: MATLAB MATLAB 2015 2 . L a rn Section 2 New PLOTS APPS EDITOR PUBLISH Fares met Compare GoTo - Comment % -7 Breakpots Indente

MATLAB
MATLAB MATLAB 2015 2 . L a rn Section 2 New PLOTS

MATLAB 2015 2 . L a rn Section 2 New PLOTS APPS EDITOR PUBLISH Fares met Compare GoTo - Comment % -7 Breakpots Indente EDIT BREAKPOINTS O Program Files MATLAB MATLAB Production Server 2015 Open Save Se Run - Run and Advance Advance Run and Time bin Editor - Untitled Untitled X + Problem 2 (50%) For a multi-degree of freedom system that contains masses, 5 springs, and 5 dampers, and whose values are respectively m, = 10 kg.m, 20 kg.my - 30 kg, my 40 kg and ms - 80 kg and k, = 100%.kz = 200k - 300kn = 400 N and ks - 900 and c; = 100.2 = 50.63 -25 -5 and es 15 and is excited by 5 different forces of the form F1 = Bisin(ot) of the same frequency w - 1.57 rad's and B; = 1, B = -1,B, = 1,8, = 0.5 and B. - -0.5; using the ODE45 state space approach, calculate the displacements and velocities X. X, X3, X. X's and w, , , V, Vs and plot on 5 separate plots the displacement and its corresponding velocity. Do not forget to add the axes labels and the title of each plot. The initial conditions on the displacement and velocity are X10 = 1.x20 = -1, X30 = 1.X = 0 and Xso 0 and 1=0.Vzo = 0, = 0,. 0 and -1. Take tspan between 0 and 3 seconds. Don't forget that M + Cx + Kx = BF(t) x(0) = xo, i(0) = xo $(t) = Ax(t) + f(t) MATLAB 2015 2 . L a rn Section 2 New PLOTS APPS EDITOR PUBLISH Fares met Compare GoTo - Comment % -7 Breakpots Indente EDIT BREAKPOINTS O Program Files MATLAB MATLAB Production Server 2015 Open Save Se Run - Run and Advance Advance Run and Time bin Editor - Untitled Untitled X + Problem 2 (50%) For a multi-degree of freedom system that contains masses, 5 springs, and 5 dampers, and whose values are respectively m, = 10 kg.m, 20 kg.my - 30 kg, my 40 kg and ms - 80 kg and k, = 100%.kz = 200k - 300kn = 400 N and ks - 900 and c; = 100.2 = 50.63 -25 -5 and es 15 and is excited by 5 different forces of the form F1 = Bisin(ot) of the same frequency w - 1.57 rad's and B; = 1, B = -1,B, = 1,8, = 0.5 and B. - -0.5; using the ODE45 state space approach, calculate the displacements and velocities X. X, X3, X. X's and w, , , V, Vs and plot on 5 separate plots the displacement and its corresponding velocity. Do not forget to add the axes labels and the title of each plot. The initial conditions on the displacement and velocity are X10 = 1.x20 = -1, X30 = 1.X = 0 and Xso 0 and 1=0.Vzo = 0, = 0,. 0 and -1. Take tspan between 0 and 3 seconds. Don't forget that M + Cx + Kx = BF(t) x(0) = xo, i(0) = xo $(t) = Ax(t) + f(t)

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