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Determine the equivalent transfer function of the following using Mason's Rule.
transfer function for the system shown below by using Mason's rule. 7 2 2 We were unable to transcribe this image
transfer function for the system shown below by using Mason's rule. 7 2 2
Given the following system's block diagram, use Mason's rule to determine its transfer function (25%) 3)
Use Mason's rule to find the transfer function of the signal-flow diagram shown in Figure below. Knowing that: G1=7 G2=1/s G3=2 G4=1/s G5=-5 G6=1/s G7=-4 G8=5 G9=2 G10=9 G11=6 G12=3 H1=-4 H2=-2 H3=2 H4=-3 H5=-6 H6=1 G9 G10 G8 G11 R(s) G: G2 G3 G4 G5 G6 Y(s) 5 HI H2 H3 Ha Hs G12 HG
(25 points) Using Mason's rule, find the transfer function, T(s) = C(s)/R(s), for the system represented by the following figure. 636) R(S) a G) Gz(s) Gs(s) H(s) Hz(s) Hz(s) The transfer function is: T(s) = 1 help (formulas)
2. Find the closed loop transfer function, T(S)-Y(S)/R(S) by using Mason's rule. R(S) O 2
USE MASONS RULE (MASONS LOOP GAIN) METHOD TO REDUCE TO
EQUIVALENT TRANSFER FUNCTION
G1 C(s) G6 R(s) + G5 G2 + G3 G4 G7 FIGURE P5.9
For the following systems, find the transfer function using MATLAB. Also, determine the poles and zeros of each transfer. You should be able to use some combination of the following MATLAB functions: 'ss2tf( )', 'ss( )', 'tf( )', 'pole( )', "zero( )', and 'roots() 100 ).y) = [0_1)|) 2 a. |x2(t)] -10 [x1 (t lx20 21 b. + 01 x1 (t) 0 x2(t) 1 u(t), y(t): ol]x3(t)] [(t)] x2(t) 3(t) [x1 (t)] [o 0 1x2(t) [x3(t)] -4 -2 0 2...
What is the equivalent transfer function a feedback system
consisting a forward transfer function, G(s) and a feedback
transfer function, H(s)?
G(s) H(S) o G(s)H(s) G(s)H(s) 1+G(s) G(s) 1+G(s)H(s)
Q- 1 (5 marks) Determine the equivalent transfer function of the following system x(t)+ Sta S+b 1 y(t)
(10 points) Determine single transfer function equivalent to the system shown below 7. + 2. 10 S+3