Question 3: Look at the 2-degree of freedom, undamped system below. Solve for the governing equations of motion. Next, p
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Question 3: Look at the 2-degree of freedom, undamped system below. Solve for the governing equations of motion. Next, p
Question 3: Look at the 2-degree of freedom, undamped system below. Solve for the governing equations of motion. Next, put these equations of motion into matrix form (i.e., solve for the M and K matrices). Find the 2 natural frequencies of the system (i.e., ws), and use these frequencies to solve for the system's equation constants (i.e., the two u vectors). Lastly, show me the 2 x(t) equations you get without solving for the integration constants (i.e., you don't have to solve for As and øs). Assume that the system constants are: mı = 5 kg mxt Cát kz = 500 N/m m2 = 10 kg k2 = 250 N/m X1 X2 mi m2 ki k2 TT
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