(vi) Critically evaluate the solution of the differential equation that you have obtained in the previous part (when b=1

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(vi) Critically evaluate the solution of the differential equation that you have obtained in the previous part (when b=10): a) Model the differential equation in Simulink. b) Plot the relation between the distance in meters and the force applied on the mass. c) Specify the terms of your solution that represent the transient state (if any), and those that represent the steady state (if any). d) Evaluate the time needed for the system to reach a steady state value. e) Which constants have effect on the speed of the system's response. Explain in details the effect of each constant and how a faster response could be obtained for such a system, and prove your answer by modelling different cases and show the response for each case.
(vi) Critically evaluate the solution of the differential equation that you have obtained in the previous part (when b=10): a) Model the differential equation in Simulink. b) Plot the relation between the distance in meters and the force applied on the mass. c) Specify the terms of your solution that represent the transient state (if any), and those that represent the steady state (if any). d) Evaluate the time needed for the system to reach a steady state value. e) Which constants have effect on the speed of the system's response. Explain in details the effect of each constant and how a faster response could be obtained for such a system, and prove your answer by modelling different cases and show the response for each case.
(vi) Critically evaluate the solution of the differential equation that you have obtained in the previous part (when b=10): a) Model the differential equation in Simulink. b) Plot the relation between the distance in meters and the force applied on the mass. c) Specify the terms of your solution that represent the transient state (if any), and those that represent the steady state (if any). d) Evaluate the time needed for the system to reach a steady state value. e) Which constants have effect on the speed of the system's response. Explain in details the effect of each constant and how a faster response could be obtained for such a system, and prove your answer by modelling different cases and show the response for each case.