Derive the transfer function, vo/vi(s), in terms of G1, G2, G3, G4, G5 where Gį =...
s G1 = G2 = S-8 G2 s2+1 G3= G4 = R(s) C(s) S G1 G3 G4 H1 H2 si 28+3 H1 H2 a) Find the characteristic equation by subtracting the transfer function (C (s) / R (s)) of the system, whose block diagram is given above. b) Determine the stability of the given system with Routh-Hurwitz stability analysis method.
Find the closed-loop transfer function, T(s)-C(s)/R(s) for the following systems using block diagram reduction R(s)+ G1 G2 G8 C(s) G2 G4 G7 G3 G1 G2 G3 G4. C(s) R(s)+ G5 G6 G7
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
This VI is use to find the polynomial of the transfer functions defined by G1(s)=θ1(s)/T(s), G2(s)=θ2(s)/T(s) and G3(s)=θ3(s)/T(s). Find the transfer function G1(s)=θ1(s)/T(s) and G3(s)=θ3(s)/T(s).
Derive the transfer function of the circuit in Fig.P2.93(foranidealopamp)andshowthatitcanbewritten in the form Vo Vi = −R2/R1 [1+(ω1/jω)][1+j(ω/ω2)] whereω1=1/C1R1 andω2=1/C2R2.Assumingthatthecircuit is designed such that ω2 ω1, find approximate expressions for the transfer function in the following frequency regions: (a) ωω1 (b) ω1 ωω2 (c) ωω2 Vo FigureP2.93 Use these approximations to sketch a Bode plot for the magnitude response. Observe that the circuit performs as an amplifier whose gain rolls off at the low-frequency end in the manner of a high-pass...
Determine the complex transfer function T(s) = V/V; for the circuit shown below. Specify it as a function of the complex frequency, s, and the symbols for the resistors and capacitor. On the attached graph, plot the magnitude of the complex transfer function T(jw) in decibels as a function of the frequency f of the source as f varies from 1 Hz to 1 MHz. Assume that the op amp is ideal. Use as the numerical values for the resistors...
Please answer all questions Calculations 1. Derive the transfer functions for the circuits shown in Figs. 1(a), 1(b) and 1(c): VBP VHP (s) Vi НВР(s) — VLP(S) (S) Ннp(s) — Vi HLP(s) Vi Re C4 C2 VBP R2 R1 VHP VLP R. R4 R3 C2 C1 V (c) (b) (a) Figure 1: Second order (a) lowpass filter (b) highpass filter (c) bandpass filter (1) P(s) H(s)Q(s) Express the transfer functions as that negative powers of s are not allowed in...