Please solve using MatLab ONLY.

Also, I know this question has been asked before, both answers I have trouble understanding. Please create an answer that you actually created...

Computational Modeling

In this problem, we will try to illustrate the following: a waggon is linked to a wall with a spring and a damper. The position of the waggon is given by x(t). The waggon can move without any friction on the ground. The mass is M. The differential equation that describes the system is the following:

M(dx(t))/(dt)+b(dx(t)/(dt))+cx(t)=F

Where:

M= 5 [kg] mass of the waggon

b= 1 [Ns/m] damper constant

c= 2 [N/m] spring constant

F- force acting on the waggon, zero from the beginning and 2[N] after 5 [sec].

x(t)- position

dx(t)/dt-velocity

Assume velocity and position are zero from the start. Decide the stationary position of the waggon after a long time by reading from the Scope in your model. Show the velocity and the acceleration as well. What stationary value will these have after long time?