Propose a transfer function, G(s), whose approximate Bode magnitude must satisfy the following specifications (all of them). a) For very low frequencies, the magnitude M(w) has a slope close to -20DB/decade. b) At w- wo - 60 rad/s, M(wo)=M(60)=20 dB c) For very high values of w, M() must be constant (independent of w), close to -15 dB d) G(s) must not have more than one zero (1.e can have one or no zeros). No additional requirements are specified. If the mentioned requirements are not feasible to be met, explain the reason. Note: w is expressed in radians/second; Magnitude M(w) is expressed in decibels. Show your calculations, for justifying your answer; and sketch M(w), for an adequate range of frequencies in which the specifications for M(w) can be appreciated. There is no need to show the Phase plot. In thie flatal

Propose a transfer function, G(s), whose approximate Bode magnitude must satisfy the following specifications (all of them). a) For very low frequencies, the magnitude M(w) has a slope close to -20DB/decade. b) At w- wo - 60 rad/s, M(wo)=M(60)=20 dB c) For very high values of w, M() must be constant (independent of w), close to -15 dB d) G(s) must not have more than one zero (1.e can have one or no zeros). No additional requirements are specified. If the mentioned requirements are not feasible to be met, explain the reason. Note: w is expressed in radians/second; Magnitude M(w) is expressed in decibels. Show your calculations, for justifying your answer; and sketch M(w), for an adequate range of frequencies in which the specifications for M(w) can be appreciated. There is no need to show the Phase plot. In thie flatal

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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1. An abrupt Si p-n junction has Na = 1017 cm³ on the p side and Na = 1016 cm³ on then side. At 300 K, (a) calculate the Fermi levels, draw an equilibrium band diagram, and find Vo from the diagram.
3. Given a Common Emitter amplifier with a voltage gain of 125 and the following critical frequencies, sketch the Bode Plot: Av (db) vs f (log scale) Low frequency response: fcin = 15 Hz fcout = 154 Hz fcbypass = 76 Hz High frequency response: fcin = 2.6 MHz fcout = 350 kHz
For the low-pass active filter shown below, the transfer function is expressed as: V. V ZR + Zc Zc where: 106 = 2000 , Zc jw rad w = angular frequency in [ ZR ZR Vi o V. 4-A) Show that the e can be written as: V. 500 V 500 + jw 4-B) What should be the value of w so that the magnitude of V10 ? 4-C) With w = 1250 rad/s, and Vị = 9el1.8 – j10 volts, evaluate the magnitude and phase of V. Vo (Hint: evaluate in polar form, and Vị in polar form, then V, = x Vị ) 4 4-D) When 4 modules of this filter are cascaded, the total transfer function will be (. Use de Moivre's Theorem to find the expression of the total transfer function in polar form. Then, find determine the value of w so that the magnitude of the total transfer function is V10 ?
753. For the transfer function (TF) 4s/(s+9) and resulting Bode Plot, calculate the gains (dB) at the corner, one decade below, and one decade above. Also calculate the phase (deg) of the TF at the same three frequencies. Last answer is w_corner (rad/sec) ans:7 Repeat Ex. 753 using asymptotic approximations. ans:6
From using the values from the image with the circuit I found that wc or the corner frequency would be R/L or 1315789.474 rad/s. But I don't understand how to do the bode plot for the high-pass circuit
i need the answer quickly
I need the answer as soon as possible
do fast
Question is in image provided
FIND THE CURRENT, VOLTAGE AND POWER FOR R1,R2,R3,AND R4.
Circle final answer & Answer it in rad/s. Keep three significant figures.