Please help me with parts (b) and (c) of finding b critical and the step response of this mechanical system 1. Consider the mass-spring-damper system shown below.kfmbX(s)(a) Calculate the transfer function G(s) =F(s)(b) Assume m =(c) For m1 kg and k1 kg, k = 4 N/m, and b = berit, derive the step response of the system.4 N/m. What value berit will result in a critically damped system?1

Answered: Image /qna-images/answer/e8591d72-86dd-46c0-bd70-f737f438c35a.jpg

Consider the mass-spring-damper system shown below. f b X(s) (a) Calculate the transfer function G(s) %D F(s) (b) Assume m = 1 kg and k = 4 N/m. What value berit will result in a critically damped system? (c) For m 1 kg, k = 4 N/m, and b = berit, derive the step response of the system.

Consider the mass-spring-damper system shown below. f b X(s) (a) Calculate the transfer function G(s) %D F(s) (b) Assume m = 1 kg and k = 4 N/m. What value berit will result in a critically damped system? (c) For m 1 kg, k = 4 N/m, and b = berit, derive the step response of the system.

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

Problem 1.1MA

See similar textbooks

Similar questions

One of the basic assumptions in Greenwood-Williamson model is that asperity summits have a constant radius. Consider that asperity summits have variable radius and the radius (R) depends on the height of asperity (z) as given by: R(z)-Ro exp(-kz). With this, derive the expressions for load and contact area for elastic-plastic contact of two Gaussian rough surfaces.
Give an example problem with this topic:Dynamic Equilibrium in Translation (Analysis as a Rigid Body). Also, solve it with conplete solution.
The problem was solved tp verify the performance by doing the calculations in the image. Redo the same problem, but by changing the design either to a Cylinder or Cube from Spherical.
3. EDL over an infinite cylinder: Consider a infinitely long cylinder of radius Ro. The cylinder is negatively charged at its surface. The cylinder is in contact with an symmetric electrolyte solution. Assuming axisymmetry and low potential (i.e. dimensionless y « 1), obtain a linear differential equation for the dimensionless potential. Solve the resulting dimensionless problem for the potential distribution. Hint: The governing equation can be modified to Bessel's equation.
Suppose a steel part is subject to to stress states: State one has a completely reversing stress amplitude of 32 ksi and state two have a completely reversing stress amplitude of 41 ksi. Further, suppose that in high cycle finite life region of the S-N diagram the relationship between stress and life is given by S = 95.1N^-0.0851 where S is in ksi and N is in Cycles. According to our methods, if this part is subjected to 29506 cycles at state one how many cycles of remaining life can we expect at state two? Answer must be in cycles
When is weak form called variational form state the contition Please answer with respect to finite elemental method
The subject is Mechanics of Deformable Bodies
Needs Complete typed solution with 100 % accuracy.
Explain that the influence of the canard configuration on the stability derivatives. Answer asap please
A RTD made up of platinum has a =0.00385 and has a initial resistance of 400. Find the value of resistance Rt for the following temperatures. Temperature Resistance (Rt) 270 470 1.Resistance (Rt) at Temperature 270°C = 2. Resistance (Rt) at Temperature 470°C =
Q4 (a) Based on Figure Q4(a), the diaphragm in a differential pressure gauge deflects proportionally with the pressure difference across it. This deflection is used to measure the pressure difference, ôp. To operate well, the material must not fail under the loading, and it should have a large deflection in order to increase the sensitivity of the measurement. The equations below for maximum stress and of a circular diaphragm of fixed radius are important to answer this question. The diaphragm thickness is t, E is Young's Modulus, and v is Poisson's ratio. a² Omx = Ap 2t2 Здра" (1 — v?) 16E 3 Using the information above, explain how you would determine in different ways the M-value for this design. (Answer can be with or without doing the algebra)
x A mechanical metronome consists of at a torsion Spring Spring on wich at a 15cm long Pointer is attached. A weight (m=85g) a can be set for the natural frequency of a metronome is applicable D-m.g.L W₁ = √ How langes should the minimum spring constent be that the metronome still a Scarillakates, When The Weight is fasa Pushed to the end? State your result in N/m