Obtain the transfer function of a highpass filter with a passband gain of 10 and a cutoff frequency of 50 rad/s. Chapter 14, Solution 60. joRC jo H'(o)= (from Eq. 14.52) 1+ joRC jo+1/RC This has a unity passband gain, i.e. H(o) = 1. 1 = @0 = 50 RC j10co H(o)= 10 H'(o): 50+ jo j100 H(o): 50+ jo How slove the prpoplam?

Obtain the transfer function of a highpass filter with a passband gain of 10 and a cutoff frequency of 50 rad/s. Chapter 14, Solution 60. joRC jo H'(o)= (from Eq. 14.52) 1+ joRC jo+1/RC This has a unity passband gain, i.e. H(o) = 1. 1 = @0 = 50 RC j10co H(o)= 10 H'(o): 50+ jo j100 H(o): 50+ jo How slove the prpoplam?

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

referring to the attached equation, 1.Determine the breakpoints of the above function. 2.Choose the magnitude, phase angles and asymptotes of eachbreakpoint. 3.Sketch the bode plots of the transfer function. Indicate on your plot allthe corner frequencies, slopes of sloping line, gains of sloping linesand gain, and phase levels on zero slope lines.
Sketch a Bode plot, using straight-line approximation, for the range of frequencies from 1 Hz up to 1 MHz. Include magnitude and phase plots. put magnitude in dB. Graph should include: -how fast the transfer function “rolls off” below the cut-off frequency (in dB/decade) -the phase and amplitude for the three frequencies: ω = ωC, ω = 10∗ωC, ω = 0.1∗ωC fc = 500 Hz ωC = 2π(fc) This is for a passive high pass filter (single resistor, single capacitor)
753. For the transfer function (TF) 2s/(s+3) 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) Find: gdB_corner_f, gdB_low_f, gdB_high_f, phase_corner_f(deg), phase_low_f(deg), phase_high_f(deg), w_corner(rad/sec)
What is the standard form of the transfer function where s=jw? Sketch the Straight Line Bode Plot of the transfer function. Mark the corner/break frequencies and the slope in dB/dec of the lines in your sketch.
A transfer function is given by H( f )= 10 1−j( f/500 ) Sketch the asymptotic magnitude and phase Bode plots to scale. What is the value of the halfpower frequency?
Use semi-log graph paper and construct magnitude and phase Bode plots by hand for the transferfunction ?(?) =(200S)/(S+2)(S+10).
For a basic passive RLC bandpass filter, I am calculating the values of RLC for a specific resonance frequency and bandwidth. The resistor is 1 kilo-Ohm. For a bandwidth of 600 Hz, and a resonance frequency of 2kHz, what are the values of L and C given the following equations:Bandwidth = R/Lω0 = (1/LC)^(1/2)
Question: Consider a bode plot produced from a transfer function G(s) = 1/(s+9). What is the exact gain in dB at 1 Hz? Keep 3 significant figures. REMEMBER : What is the exact gain in dB at 1 Hz?? at 1HZ
The voltage transfer function for either high-pass prototype filtershown isH(s)=ss+1. Show that if either circuit is scaled in both magnitude and frequency, thescaled transfer function isH′(s)=(s/kf)(s/kf)+1.
A series RLC circuit is formed using component values R=100 and L=1.5 mH, together with a source that provides a sinusoidal voltage Vs (t). If the quality factor in resonance condition is Q0 = 7, determine: a) the magnitude of the impedance at 500 Mrad s-1b) the current that circulates if vs (t) = 2,5V cos (425 ×10 6t) Note: Vent (input voltage). Vsal (output voltage)
1. A tuned circuit has a resonant frequency of 18 MHz and a bandwidth of 120 kHz. What are the upper and lower cutoff frequencies?2. What value of Q is needed to achieve a bandwidth of 4 kHz at 3.6 MHz?3. A filter has a 6-dB bandwidth of 3500 Hz and a 60-dB bandwidth of 8400 Hz. What is the shape factor?
The Bode plot of a transfer function H is shown in Figure 1. What is H in its standard form? In your estimate, what is the magnitude of the transfer function H at as shown in Figure 1? Answer should be given in its original value not the dB value. Note that HdB = 20 log H, where H is the original value.