In class, we derived the effective control of the form L = −kpsign(894)691:3-ka(1±89:3891:3)w (1) for the regulation case. Prove that it provides asymptotic stability with the reaction wheels.

Q7

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Use the equivalent systems method to derive the differential equation governing the motion of the bar shown in the figure, when the bar subjected to clockwise angular displacement from the equilibrium position. Assume small and consider the translational displacement of the center of the bar. k

The following model describes material model as a viscous damper in parallel with an elastic stiffness (spring) and both are in series with another spring. E E, C Drive the governing equation of the model (stress-strain relation) • Drive the creep behaviour of the model under constant load Drive the strass relaxation of the model under constant strain

Q.1 Develop an analytical reasoning to prove that the mechanism as shown in Figure.1 have mobility. (a) Figure 1 TTT

Step wise solution please

Give an example problem with this topic:Dynamic Equilibrium in Translation (Analysis as a Rigid Body). Also, solve it with conplete solution.

plz solve correctly using Finite Element Analysis best wishes ton

I was not able to solve part d completely. Kindly help. Thank You.