Five springs with different spring constants k, and unstretched lengths L, are attached to each o...
Five springs with different spring constants k, and unstretched lengths L, are attached to each other in series. The endpoint B is then displaced such that the distance between points A and B is L = 1.2 m. The four equations that govern the motions of the springs are shown below. Use Gauss elimination method to determine the positions xi,2, , x4 of the endpoints of the springs. The spring constants and the unstretched lengths of the springs are: Spring k (kN/m) 8 L(m) |0.18 4 12 0.19 15 10 |0.22 |0.26 0.15
Five springs with different spring constants k, and unstretched lengths L, are attached to each other in series. The endpoint B is then displaced such that the distance between points A and B is L = 1.2 m. The four equations that govern the motions of the springs are shown below. Use Gauss elimination method to determine the positions xi,2, , x4 of the endpoints of the springs. The spring constants and the unstretched lengths of the springs are: Spring k (kN/m) 8 L(m) |0.18 4 12 0.19 15 10 |0.22 |0.26 0.15