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Numerically integrate and plot the response of an underdamped system determined by m = 100 kg, k = 20,000 N>m, and c = 200 , subject to the initial conditions of x0 = 0.01 m and v0 = 0.1 m>s, and the applied force F(t) = 150 cos 5t. Then plot the exact response as computed by equation (2.33). Compare the plot of the exact solution to the numerical simulation.
Equation 2.33- (ω2As + 2ζωπωBs + ωπ2As - f0)cosωt + (-ω2Bs - 2ζωπωAs + ωπ2Bs)sinωt = 0.
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Use Lagrange"s equations to derive the EOM for the system. You have a function L of some What are Lagrange"s Equations?
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How often would the sample have to be taken - If the objective was to determine the average value of the material in the bunker, how could this be done by making one measurement?
Five kg of water is contained in a piston–cylinder assembly, initially at 5 bar and 240°C. The water is slowly heated at constant pressure to a final state. If the heat transfer for the process is 2960 kJ, determine the temperature at the final state..
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