which the Lagrangian is I = mc² (1-√√1-B²)-kx² where ß = == a) Obtain the Lagrange equation of motion. b) Show that the 1, 2 equation of motion can be integrated to yield E = mc² + ka where E is the total energy of the oscillating particle and a is its maximum displacement from the equilibrium position.
which the Lagrangian is I = mc² (1-√√1-B²)-kx² where ß = == a) Obtain the Lagrange equation of motion. b) Show that the 1, 2 equation of motion can be integrated to yield E = mc² + ka where E is the total energy of the oscillating particle and a is its maximum displacement from the equilibrium position.
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