6) Consider the RL high-pass filter shown in Figure 5. Find and expression for the complex transfer function H(w). Express this result in terms of the gain G(w) and phase p(w) response of the filter. What is the 3dB response frequency (rad/s). Compare these results with that for the RC high-pass filter; you should find that the RL high pass and the RC high pass have exactly the same functional form. R L Vout Figure 5: RL high-pass filter for Problem PL6

6) Consider the RL high-pass filter shown in Figure 5. Find and expression for the complex transfer function H(w). Express this result in terms of the gain G(w) and phase p(w) response of the filter. What is the 3dB response frequency (rad/s). Compare these results with that for the RC high-pass filter; you should find that the RL high pass and the RC high pass have exactly the same functional form. R L Vout Figure 5: RL high-pass filter for Problem PL6

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

H5.
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
Design an active high pass filter with a specified Passband break frequency of 1.100 rad/sec and a gam equal to 22. use a capacitor Vahe of loont, For these design, Show: ⑥A circuit diagram of final filter design, Label all Components and Indicate the luput and Output Locations. Do not luctude De Power to the op-amp. ⑥The Jw transfer Function For The Filters -D The Passband gan in dB use the tf and bode command In MATLAB a bode Plot for the filter that the Passband to generate Confirming and the break frequency CLabel both 2nd gan Correat A
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
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 ?
Could you please explain step by step? thank you
1.BOlu.. In the system shown in Figure (a), m(t). It represents a low frequency signal with a bandwidth of w Hz. H(), which is the frequency response of the band-pass filter. It is given in Figure (b). Since the output signal is desired to be ze=10-x(+), which of the following must the maximum value of the W bandwidth (in Hz) be lower? x() - m(t)-cos(2400zr1)| () = 10x(1)+x²(1) z(1) Strengthening Band-Pass Filtered Şekil (a) H(S) S(Hz) -1700 -700 700 1700 Şckil (b) Figure (b) O 450 Hz O 550 Hz About 550 Hz O 250 Hz About 250 Hz
How did they get c) d) e) f) g)?
H.W2: a) Using 0.1 uF capacitors, design an active broadband first-order bandpass filter that has a lower cutoff frequency of 200 Hz, an upper cutoff frequency of 2000 Hz, and a passband gain of 0 dB. b) Write the transfer function for the scaled filter. c) Use the transfer function derived in part (b) to find H(jwo)where wo is the center frequency of the filter. d) What is the passband gain (in decibels) of the filter at wg?
First, I'm trying to use the MATLAB or SciPy function ellipap to find the poles, zeros, and gain for a third-order normalized elliptic lowpass filter with 2 dB ripple in the passband and stopband ripple that has an upper limit of -50 dB. I think I got this part right. Then using one of the programs I need to find the coefficients of the numerator and denominator of the transfer function. Then I need to plot the frequency response. I understand how to use the program for the first part, but I'm unsure how to find the second part. Could you share with me how to approach this? Thank you for your time and help