Convert the block diagram in Figure 2 into a block diagram and apply the Mason'sformula to determine the transfer function.R(s) OV₁ (s)G₁(s)V₂ (s)G₂(s)-H₁(s)B₁G₂(s)V₂ (s) V₁ (s)+H3(s)G4(s)H₂(s)Figure 2V₁ (s)V6 (s)C(s)

Given: To find: To convert the signal flow graph in block diagram. To calculate transfer…

Answered: Convert the block diagram in Figure 2…

Introductory Circuit Analysis (13th Edition)

13th Edition

ISBN:9780133923605

Author:Robert L. Boylestad

Publisher:Robert L. Boylestad

Chapter1: Introduction

Section: Chapter Questions

Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...

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Consider the blog diagram in the figure below and find the range of K to keep the system stable. 1 (S+5) R Y (S+1)K -S+6 (S+2)(S-3)
Question 3 a) Give a rough sketch for the unit step responses (from rest) for the following transfer functions. Add relevant numerical values to your plots. i) 2 G(s) =- 50 ii) G(s) =- s2 +5s+25
1(s) using two methods if R1 = 1 ohm, R2 = 2 ohms, and V(s) Solve the transfer function T(s) = C1 = C2 = 1 F. Vo R1 R2 Vin C1 C2
Please answer in typing format please ASAP for the like please or clean handwriting please Please ASAP for the like
For the circuit below, the RT is Ω R5 14. Ry 202 b Rz 20v R3 IT Ri 10 O 6. 4 8.
Determine whether the system defined by the following transfer functions are stable or not. Use routh stability criterion. s2 + 5s + 9 H(s) = s5 + 5s4 + 9s3 +7s² + 6s + 2
Question 1 Determine the transfer functions in the figure below. You can assume that the transfer functions are either 1-order or 2nd order and underdamped, and that a unit step input has been applied at t =0 seconds. 1.2 25 0.8 0.6 1.5 0.4 0.2 10 15 1.2 1. 0.8 0.6 0.4 2 0.2 10 15 0.5 1.5 Figure 1: Step responses of four different systems. Unit step input applied at t =0 seconds.
i need correct solution the answer might be: 5s4+15s3+1/ s3+3s2+2
8. De duce the trans fere function of the following active cimcuit, Here R,= 82 R2 F 10 52, R3=Rq=202 R3 Ri to V (t)
In the first image, the MATLAB code has been applied to the equation in the same image Apply the code to the equation in the second image in MATLAB
The minimum sum-of-products expression F obtained from the Karnaugh map below is ab 00 01 11 10 cd 00 1 01 1 1 10 11 1 1 1 1 OF= a'b + cd +bc' OF = bd + a'b + bc'd' + b'cd OF = bd + c'd + b'cd' + b'cd' OF= a'b + cd +bc

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Convert the block diagram in Figure 2 into a block diagram and apply the Mason's formula to determine the transfer function. R(s) V₁ (s) G₁(s) V/₂ (s) G₂(s) -H,(s) G₂(s) V₂ (s) √₂ (s) 1569 B₁ +H₂(s) G.(s) H₂(s) Vs (s) V6 (s) C(s)