High-pass Butterworth filters have transfer functions of the form+ kDn(s)HH(s) =where n is the order of the filter, D,(s) denotes the n - th order polynomial from Table 16.3-2 and k is the pass-band gain. The transfer function of athird order high-pass Butterworth filter having a cutoff frequency equal to 200 rad/s and a pass-band gain equal to 3 can be represented asboss + a1s + aoHH(s) =+ pwhere bo, P, a, and an represent real constants. Determine the values of these constants.bop =a1 =and ao ==

For the given high pass Butterworth filter transfer function, values of constants are determined as…

ligh-pass Butterworth filters have transfer functions of the form HH(s) = + k Dn(s) where n is the order of the filter, D,(s) denotes the n - th order polynomial from Table 16.3-2 and k is the pass-band gain. The transfer function hird order high-pass Butterworth filter having a cutoff frequency equal to 200 rad/s and a pass-band gain equal to 3 can be represented as HH(s) s + p + ajs + ao where bo, P, a1 and a, represent real constants. Determine the values of these constants. p = aj = and ao =

ligh-pass Butterworth filters have transfer functions of the form HH(s) = + k Dn(s) where n is the order of the filter, D,(s) denotes the n - th order polynomial from Table 16.3-2 and k is the pass-band gain. The transfer function hird order high-pass Butterworth filter having a cutoff frequency equal to 200 rad/s and a pass-band gain equal to 3 can be represented as HH(s) s + p + ajs + ao where bo, P, a1 and a, represent real constants. Determine the values of these constants. p = aj = and ao =

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...

See similar textbooks

Similar questions

Answer the following with illustration and solutions. 2. Design a basic wide-band, RC band stop filter with a lower cut-off frequency of 250 Hz and a higher cut-off frequency of 1.2kHz. Find its center frequency, bandwidth and Q of the circuit assuming the capacitor for both filter sections is 0.1 microfarad. Thia is the example that might help.
I need handwritten answer and do all the steps atleast 2 pages
A passive RL filter circuit is given below. L. ll + V, in out a. Determine an expression for the voltage transfer function, Vu/Vm Also, determine our In' expressions for the magnitude and the phase angle of that transfer function. b. Classify the filter as LP, HP, BP or BS, and explain your reasoning.
For the low-pass active filter shown below, the transfer function is expressed as: V. Zc V: ZR + Zc where: 106 Zc ja rad w = angular frequency in ZR = 2000 ZR V. Vị - Zc Vo can be written as: Vi 4-A) Show that the Vo 500 Vị 500 + jw Vo What should be the value of w so that the magnitude of Vi is ? 4-B) 4-C) With w = 1250 rad/s, and V; = 9ej1.8 – j10 volts, evaluate the magnitude and phase of V. Vo (Hint: evaluate 2 in polar form, and Vị in polar form, then V, = 2x V; ) Vị 4-D) When 4 modules of this filter are cascaded, the total transfer function will be (2) . 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
Using the series RLC circuit, yield a band reject filter with a bandwidth of 240 Hz and a center frequency of 740 Hz. Use a 100 nF capacitor. The value of w2 is
A single pole high pass filter has a frequency-selective circuitwith R= 22 kohms and C = 0.0015 uF. What is the critical frequency?. Can you deterrnine the bandwidth from the available information? What is the roll-off rate? Explain how Butterworth, Chebyshev, and Bessel responses differ. Is the filter circuit as shown below approximately optimized for a Butterworth response? What is the roll off rate? What is the critical frequency? Adjust the componentvalues 1.2 k, 1 k, and2k resistors to obtain an approximate Butterworth response. 22 k 22 k 0.012 uF ol012 uF iVin 0.012 ala12 uF 아012 uF iVout 22 k 500 22 330 470 22 k 1k .2 k 2k
Design the equivalent digital filter for the following analogue filter below. R Vout Vin Given the resistance, R = 80 k2 and capacitance, C = 1 nF, determine: i) The transfer function of the analogue filter, ii) The cut-off frequency,
3
Subject - Discuss types of alternative energy system, and how they differ from common systems in use today Question - Analyse the operating principles, and environmental impact of, existing and advanced renewable technologies
Design a first-order high pass Butterworth filter with a cut-off frequency of 500HZ and pass band gain of 45dB. Given feedback resistor Rr = 220kn. Show all the calculations. Draw the frequency response for the filter
Design a 4th order active High Pass Butterworth filter having a cut-off frequency of IKHz and pass band gain of 40DB. Plot its frequency response.
16. You are designing a 2nd order unity gain Tschebyscheff active low-pass filter using the Sallen-Key topology. The desired corner frequency is 2 kHz with a desired passband ripple of 2- dB. Determine the values of coefficients a1 and b1.