Find the transfer function, G(s) = X₂ (s)/F(s), for the translational mechanical system below.5 N/mooooET6 N/mA SORE0000 4 kgx1(1)2 N-s/mH4 kgFrictionlessX₂ (1)00002 N/mOLG1kg1 N-s/mX3(1)4N-s/m

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Answered: Find the transfer function, G(s) = X₂…

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

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Rotational Mechanical System: Find the transfer function for each rotational mechanicalnetwork shown below.
(а) A translational mechanical system is shown in Figure Q1(a). Assume M1 = M2 = M3 = 1 kg, K, = K2 = 1 N/m, and fo1 = fvz = fv3 = fv4 = 1 Ns/m. (i) Draw the free-body diagram for all three masses. (ii) Find the state-space representation of the system. Given the input u(t) = f(t) and the output y(t) = x3(t).
Look at the below system. Using either the conservation of energy method or Lagrange's method, solve for the governing equation of motion for the system. Put a box around your final answer. Also, put a box around your equations for the potential and kinetic energy of the system. Assume the system's springs are initially unstretched (i.e., assume that there is no gravity until t = 0 [s]). K₁ Î E K₂ X
Please Help with this question. Show clear steps and highlight the answers.
2. For the system below, find the transfer function fromfi to x (driving point receptance) and from f. to ä, (driving point accelerance). What is the acceleration response of mass m, if m; = 2 kg, m; = 4 kg, k, = 40 N/m, k =100 N/m, and k; = 200 N/m, fi(t) = 20 cos(3t) N and f:(r) = 0? WW m, WW m W
The hydraulic system shown below is operating at a steady state when the inlet flow pump pressure perturbated by AP Write the appropriate governing equations in the Laplace domain for the system to obtain the transfer function (3) Don't simplify. ΔΡ Ap R₁ 000 A₂ R₂ 禾
Please solve with steps
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3) Derive the transfer function, G(s), for the translational system provided below: + x1(t) x2(1) 1 N/m G(s)= :(s) F(s) 1 kg 1 N-s/m 1 kg Frictionless
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3. The relationship between arterial blood flow and blood pressure in a single artery satisfies the following first-order differential equation: dP(t) + dt RC mmHg (cm³/s) P(t) = where Qin is the volumetric blood flow, R is the peripheral resistance, and C is arterial compliance (all constant). Qin-60 cm³/s and the initial arterial pressure is 6 mmHg. Also, assume R = 4 and C= 0.4- Oin cm³ mmHg (a) Find the transient solution Ptran(t) for the arterial pressure. The unit for P(t) is mmHg. (b) Determine the steady-state solution Pss(t) for the arterial pressure. (c) Determine the total solution P(t) assuming that the initial arterial pressure is 0.

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Find the transfer function, G(s) = X₂ (s)/F(s), for the translational mechanical system below. 5 N/m 0000 6 N/m 00004 kg x₁(1) 2 N-s/m 4 kg Frictionless X₂(1) oooo 2 N/m f(t) 1kg 1 N-s/m X3(1) 4N-s/m