Consider a system of two toy railway cars (i.e., frictionless masses) connected to each other by two springs, one of which is attached to the wall, as shown in the figure. Let x₁ and x₂ be the displacement of the first and second masses from their equilibrium positions. Suppose the masses are m₁ 10 kg and = m2 5 kg, and the spring constants are k₁ 180 N/m and k₂ = 90 N/m. = x = a. Set up a system of second-order differential equations that models this situation. -27 7.2 9 -18 = x www System
Consider a system of two toy railway cars (i.e., frictionless masses) connected to each other by two springs, one of which is attached to the wall, as shown in the figure. Let x₁ and x₂ be the displacement of the first and second masses from their equilibrium positions. Suppose the masses are m₁ 10 kg and = m2 5 kg, and the spring constants are k₁ 180 N/m and k₂ = 90 N/m. = x = a. Set up a system of second-order differential equations that models this situation. -27 7.2 9 -18 = x www System
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