Answered: r(t) + e(t) |u(t). y(t) Kc Plant

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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A mechanical system is described by the following transfer function -4s H(s) = sª-2s² + s-17 If u is the input, and y the output, Cast this system into the state variable format. (Do not find the solution for the system) Y
R(S) K D s+5 Find Open Loop Transfer function XIS s+2 s+3 Y(s)
• The unity feedback control structure has the following block diagram: w C(s) P(s)
Q5: Solve the differential equation by using Laplace Transformation method? y" + 2y' + 2y = 5 y(0) = a, y'(0) = b %3D
Pls help ASAP. Pls show all steps and calculations.
6 Problem Compute the inverse Laplace transform f(t) = L−¹[F(s)] of the following function: s+1 s² + 6s +9 F(s) =
Using masons rule find the transfer function G(s) = C(s)/R(s)
R(S) s+5 Find Closed Loop Transfer function XIS K s+2 s+3 Y(s)
The input and output relationship of a process plant is given by: 3s+1 Y(s) = U(s) s3+9s2+26s+ 24 Identify the correct diagonal canonical form for the process plant system from the list below: (Note: You should select the correct answer number and also provide us with the calculation notes. Remember, all your calculation notes must be attached and uploaded as a separate document. It should be clean and readable with question numbers and their corresponding solution notes. Failure to provide this calculation notes could result in the candidate being awarded zero marks. Also, you may use MATLAB or any other calculation tools to cross-check answers should you wish to). O a. -2 0 0 x = 0 -3 0 x+1|u; y = [2.5 6 8]x 0 0 -4] O b. 4 0 0 x = 0 -3 0 0 -2] -0.31 0 x+ 0.3 u; y = [18 26 9]x [-0.3] O c. 4 0 0 -2.51 x = -3 0x+ u; y = [0 3 1]x 0 0 -21 -5.5 O d. None of the above
Given a state space model [1 1 + 0 u -1 -2 y = [1 1 0] with input u and output y. a). Derive the transfer function representation. b). Derive the differential equations representation. c). Compute the response y(t) with step control input u(t) = 1(t) and zero initial condition. d). and initial condition r(0) = [11 0]". Compute the state response r(t) with control input u(t) = 1(t)
I’m am struggling with this question
For each transfer function write the corresponding differential equation. For problem c simplify the answer by explicitly computing all derivatives

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